%------------------------------------------------------------------------------
% File : Bliksem---1.12
% Problem : GRP746+1 : TPTP v8.1.0. Released v4.0.0.
% Transfm : none
% Format : tptp:raw
% Command : bliksem %s
% Computer : n023.cluster.edu
% Model : x86_64 x86_64
% CPU : Intel(R) Xeon(R) CPU E5-2620 v4 2.10GHz
% Memory : 8042.1875MB
% OS : Linux 3.10.0-693.el7.x86_64
% CPULimit : 300s
% WCLimit : 0s
% DateTime : Sat Jul 16 07:39:20 EDT 2022
% Result : Theorem 9.70s 10.10s
% Output : Refutation 9.72s
% Verified :
% SZS Type : -
% Comments :
%------------------------------------------------------------------------------
%----WARNING: Could not form TPTP format derivation
%------------------------------------------------------------------------------
%----ORIGINAL SYSTEM OUTPUT
% 0.11/0.12 % Problem : GRP746+1 : TPTP v8.1.0. Released v4.0.0.
% 0.11/0.13 % Command : bliksem %s
% 0.13/0.34 % Computer : n023.cluster.edu
% 0.13/0.34 % Model : x86_64 x86_64
% 0.13/0.34 % CPU : Intel(R) Xeon(R) CPU E5-2620 v4 @ 2.10GHz
% 0.13/0.34 % Memory : 8042.1875MB
% 0.13/0.34 % OS : Linux 3.10.0-693.el7.x86_64
% 0.13/0.34 % CPULimit : 300
% 0.13/0.34 % DateTime : Tue Jun 14 10:24:05 EDT 2022
% 0.13/0.35 % CPUTime :
% 9.70/10.10 *** allocated 10000 integers for termspace/termends
% 9.70/10.10 *** allocated 10000 integers for clauses
% 9.70/10.10 *** allocated 10000 integers for justifications
% 9.70/10.10 Bliksem 1.12
% 9.70/10.10
% 9.70/10.10
% 9.70/10.10 Automatic Strategy Selection
% 9.70/10.10
% 9.70/10.10
% 9.70/10.10 Clauses:
% 9.70/10.10
% 9.70/10.10 { mult( Y, ld( Y, X ) ) = X }.
% 9.70/10.10 { ld( Y, mult( Y, X ) ) = X }.
% 9.70/10.10 { mult( rd( Y, X ), X ) = Y }.
% 9.70/10.10 { rd( mult( Y, X ), X ) = Y }.
% 9.70/10.10 { mult( X, unit ) = X }.
% 9.70/10.10 { mult( unit, X ) = X }.
% 9.70/10.10 { mult( mult( mult( Z, Y ), X ), Y ) = mult( Z, mult( mult( Y, X ), Y ) ) }
% 9.70/10.10 .
% 9.70/10.10 { alpha1( X, Y, Z ), mult( mult( X, Y ), Z ) = mult( mult( X, Z ), Y ) }.
% 9.70/10.10 { alpha1( X, Y, Z ), mult( X, mult( Y, Z ) ) = mult( X, mult( Z, Y ) ) }.
% 9.70/10.10 { ! alpha1( X, Y, Z ), mult( mult( X, Y ), Z ) = mult( X, mult( Y, Z ) ) }
% 9.70/10.10 .
% 9.70/10.10 { ! alpha1( X, Y, Z ), mult( mult( X, Z ), Y ) = mult( X, mult( Z, Y ) ) }
% 9.70/10.10 .
% 9.70/10.10 { ! mult( mult( X, Y ), Z ) = mult( X, mult( Y, Z ) ), ! mult( mult( X, Z )
% 9.70/10.10 , Y ) = mult( X, mult( Z, Y ) ), alpha1( X, Y, Z ) }.
% 9.70/10.10 { ! mult( mult( a, b ), c ) = mult( a, mult( b, c ) ) }.
% 9.70/10.10
% 9.70/10.10 percentage equality = 0.736842, percentage horn = 0.846154
% 9.70/10.10 This is a problem with some equality
% 9.70/10.10
% 9.70/10.10
% 9.70/10.10
% 9.70/10.10 Options Used:
% 9.70/10.10
% 9.70/10.10 useres = 1
% 9.70/10.10 useparamod = 1
% 9.70/10.10 useeqrefl = 1
% 9.70/10.10 useeqfact = 1
% 9.70/10.10 usefactor = 1
% 9.70/10.10 usesimpsplitting = 0
% 9.70/10.10 usesimpdemod = 5
% 9.70/10.10 usesimpres = 3
% 9.70/10.10
% 9.70/10.10 resimpinuse = 1000
% 9.70/10.10 resimpclauses = 20000
% 9.70/10.10 substype = eqrewr
% 9.70/10.10 backwardsubs = 1
% 9.70/10.10 selectoldest = 5
% 9.70/10.10
% 9.70/10.10 litorderings [0] = split
% 9.70/10.10 litorderings [1] = extend the termordering, first sorting on arguments
% 9.70/10.10
% 9.70/10.10 termordering = kbo
% 9.70/10.10
% 9.70/10.10 litapriori = 0
% 9.70/10.10 termapriori = 1
% 9.70/10.10 litaposteriori = 0
% 9.70/10.10 termaposteriori = 0
% 9.70/10.10 demodaposteriori = 0
% 9.70/10.10 ordereqreflfact = 0
% 9.70/10.10
% 9.70/10.10 litselect = negord
% 9.70/10.10
% 9.70/10.10 maxweight = 15
% 9.70/10.10 maxdepth = 30000
% 9.70/10.10 maxlength = 115
% 9.70/10.10 maxnrvars = 195
% 9.70/10.10 excuselevel = 1
% 9.70/10.10 increasemaxweight = 1
% 9.70/10.10
% 9.70/10.10 maxselected = 10000000
% 9.70/10.10 maxnrclauses = 10000000
% 9.70/10.10
% 9.70/10.10 showgenerated = 0
% 9.70/10.10 showkept = 0
% 9.70/10.10 showselected = 0
% 9.70/10.10 showdeleted = 0
% 9.70/10.10 showresimp = 1
% 9.70/10.10 showstatus = 2000
% 9.70/10.10
% 9.70/10.10 prologoutput = 0
% 9.70/10.10 nrgoals = 5000000
% 9.70/10.10 totalproof = 1
% 9.70/10.10
% 9.70/10.10 Symbols occurring in the translation:
% 9.70/10.10
% 9.70/10.10 {} [0, 0] (w:1, o:2, a:1, s:1, b:0),
% 9.70/10.10 . [1, 2] (w:1, o:21, a:1, s:1, b:0),
% 9.70/10.10 ! [4, 1] (w:0, o:16, a:1, s:1, b:0),
% 9.70/10.10 = [13, 2] (w:1, o:0, a:0, s:1, b:0),
% 9.70/10.10 ==> [14, 2] (w:1, o:0, a:0, s:1, b:0),
% 9.70/10.10 ld [37, 2] (w:1, o:45, a:1, s:1, b:0),
% 9.70/10.10 mult [38, 2] (w:1, o:46, a:1, s:1, b:0),
% 9.70/10.10 rd [39, 2] (w:1, o:47, a:1, s:1, b:0),
% 9.70/10.10 unit [40, 0] (w:1, o:8, a:1, s:1, b:0),
% 9.70/10.10 a [45, 0] (w:1, o:13, a:1, s:1, b:0),
% 9.70/10.10 b [46, 0] (w:1, o:14, a:1, s:1, b:0),
% 9.70/10.10 c [47, 0] (w:1, o:15, a:1, s:1, b:0),
% 9.70/10.10 alpha1 [48, 3] (w:1, o:48, a:1, s:1, b:1).
% 9.70/10.10
% 9.70/10.10
% 9.70/10.10 Starting Search:
% 9.70/10.10
% 9.70/10.10 *** allocated 15000 integers for clauses
% 9.70/10.10 *** allocated 22500 integers for clauses
% 9.70/10.10 *** allocated 33750 integers for clauses
% 9.70/10.10 *** allocated 50625 integers for clauses
% 9.70/10.10 *** allocated 75937 integers for clauses
% 9.70/10.10 *** allocated 15000 integers for termspace/termends
% 9.70/10.10 *** allocated 113905 integers for clauses
% 9.70/10.10 *** allocated 22500 integers for termspace/termends
% 9.70/10.10 Resimplifying inuse:
% 9.70/10.10 Done
% 9.70/10.10
% 9.70/10.10 *** allocated 170857 integers for clauses
% 9.70/10.10 *** allocated 33750 integers for termspace/termends
% 9.70/10.10
% 9.70/10.10 Intermediate Status:
% 9.70/10.10 Generated: 200294
% 9.70/10.10 Kept: 2008
% 9.70/10.10 Inuse: 632
% 9.70/10.10 Deleted: 230
% 9.70/10.10 Deletedinuse: 129
% 9.70/10.10
% 9.70/10.10 *** allocated 256285 integers for clauses
% 9.70/10.10 Resimplifying inuse:
% 9.70/10.10 Done
% 9.70/10.10
% 9.70/10.10 *** allocated 50625 integers for termspace/termends
% 9.70/10.10 Resimplifying inuse:
% 9.70/10.10 Done
% 9.70/10.10
% 9.70/10.10 *** allocated 384427 integers for clauses
% 9.70/10.10 *** allocated 75937 integers for termspace/termends
% 9.70/10.10
% 9.70/10.10 Intermediate Status:
% 9.70/10.10 Generated: 1174156
% 9.70/10.10 Kept: 4008
% 9.70/10.10 Inuse: 1708
% 9.70/10.10 Deleted: 1234
% 9.70/10.10 Deletedinuse: 402
% 9.70/10.10
% 9.70/10.10 Resimplifying inuse:
% 9.70/10.10 Done
% 9.70/10.10
% 9.70/10.10
% 9.70/10.10 Bliksems!, er is een bewijs:
% 9.70/10.10 % SZS status Theorem
% 9.70/10.10 % SZS output start Refutation
% 9.70/10.10
% 9.70/10.10 (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.70/10.10 (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.70/10.10 (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.70/10.10 (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.70/10.10 (4) {G0,W5,D3,L1,V1,M1} I { mult( X, unit ) ==> X }.
% 9.70/10.10 (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.70/10.10 (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) ) ==> mult(
% 9.70/10.10 mult( mult( Z, Y ), X ), Y ) }.
% 9.70/10.10 (7) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( mult( X, Y ), Z ) =
% 9.70/10.10 mult( mult( X, Z ), Y ) }.
% 9.70/10.10 (8) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( X, mult( Y, Z ) ) =
% 9.70/10.10 mult( X, mult( Z, Y ) ) }.
% 9.70/10.10 (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult( Y, Z ) )
% 9.70/10.10 ==> mult( mult( X, Y ), Z ) }.
% 9.70/10.10 (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult( Z, Y ) )
% 9.70/10.10 ==> mult( mult( X, Z ), Y ) }.
% 9.70/10.10 (11) {G0,W26,D4,L3,V3,M3} I { ! mult( X, mult( Y, Z ) ) ==> mult( mult( X,
% 9.70/10.10 Y ), Z ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ), alpha1(
% 9.70/10.10 X, Y, Z ) }.
% 9.70/10.10 (12) {G0,W11,D4,L1,V0,M1} I { ! mult( a, mult( b, c ) ) ==> mult( mult( a,
% 9.70/10.10 b ), c ) }.
% 9.70/10.10 (14) {G1,W5,D3,L1,V1,M1} P(4,3) { rd( X, unit ) ==> X }.
% 9.70/10.10 (15) {G1,W5,D3,L1,V1,M1} P(5,3) { rd( X, X ) ==> unit }.
% 9.70/10.10 (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X }.
% 9.70/10.10 (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.70/10.10 (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.70/10.10 (22) {G1,W15,D6,L1,V3,M1} P(6,1) { ld( X, mult( mult( mult( X, Y ), Z ), Y
% 9.70/10.10 ) ) ==> mult( mult( Y, Z ), Y ) }.
% 9.70/10.10 (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X, mult( mult( Y,
% 9.70/10.10 Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.70/10.10 (25) {G1,W15,D5,L1,V3,M1} P(0,6) { mult( mult( mult( Z, X ), ld( X, Y ) ),
% 9.70/10.10 X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.70/10.10 (26) {G1,W15,D6,L1,V3,M1} P(6,3) { rd( mult( mult( mult( X, Y ), Z ), Y ),
% 9.70/10.10 mult( mult( Y, Z ), Y ) ) ==> X }.
% 9.70/10.10 (27) {G1,W11,D4,L1,V2,M1} P(4,6);d(4) { mult( Y, mult( X, X ) ) ==> mult(
% 9.70/10.10 mult( Y, X ), X ) }.
% 9.70/10.10 (28) {G2,W11,D5,L1,V2,M1} P(27,1) { ld( X, mult( mult( X, Y ), Y ) ) ==>
% 9.70/10.10 mult( Y, Y ) }.
% 9.70/10.10 (46) {G1,W19,D6,L2,V3,M2} P(7,0) { mult( mult( X, ld( mult( X, Y ), Z ) ),
% 9.70/10.10 Y ) ==> Z, alpha1( X, ld( mult( X, Y ), Z ), Y ) }.
% 9.70/10.10 (48) {G1,W17,D4,L2,V3,M2} P(0,7) { alpha1( X, Z, ld( X, Y ) ), mult( mult(
% 9.70/10.10 X, Z ), ld( X, Y ) ) ==> mult( Y, Z ) }.
% 9.70/10.10 (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult( Z, Y ) =
% 9.70/10.10 mult( Y, Z ) }.
% 9.70/10.10 (109) {G2,W11,D4,L2,V3,M2} P(92,3) { rd( mult( Y, X ), Y ) ==> X, alpha1( Z
% 9.70/10.10 , Y, X ) }.
% 9.70/10.10 (110) {G2,W11,D4,L2,V3,M2} P(92,3) { rd( mult( Y, X ), Y ) ==> X, alpha1( Z
% 9.70/10.10 , X, Y ) }.
% 9.70/10.10 (116) {G3,W13,D3,L2,V3,M2} P(0,109) { rd( Y, X ) ==> ld( X, Y ), alpha1( Z
% 9.70/10.10 , X, ld( X, Y ) ) }.
% 9.70/10.10 (119) {G1,W4,D2,L1,V0,M1} R(9,12) { ! alpha1( a, b, c ) }.
% 9.70/10.10 (121) {G2,W15,D4,L2,V4,M2} P(92,9);d(10);r(7) { alpha1( T, Y, X ), mult(
% 9.70/10.10 mult( Z, Y ), X ) = mult( mult( Z, X ), Y ) }.
% 9.70/10.10 (136) {G1,W15,D5,L2,V3,M2} P(9,1) { ld( X, mult( mult( X, Y ), Z ) ) ==>
% 9.70/10.10 mult( Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.70/10.10 (138) {G1,W17,D5,L2,V3,M2} P(2,9) { ! alpha1( Z, rd( X, Y ), Y ), mult(
% 9.70/10.10 mult( Z, rd( X, Y ) ), Y ) ==> mult( Z, X ) }.
% 9.70/10.10 (139) {G1,W17,D4,L2,V3,M2} P(0,9) { ! alpha1( Z, X, ld( X, Y ) ), mult(
% 9.70/10.10 mult( Z, X ), ld( X, Y ) ) ==> mult( Z, Y ) }.
% 9.70/10.10 (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c, b ) }.
% 9.70/10.10 (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X, b ), c )
% 9.70/10.10 ==> mult( mult( X, c ), b ) }.
% 9.70/10.10 (149) {G4,W11,D4,L1,V0,M1} P(144,12);d(146) { ! mult( a, mult( c, b ) ) ==>
% 9.70/10.10 mult( mult( a, c ), b ) }.
% 9.70/10.10 (152) {G1,W4,D2,L1,V0,M1} R(10,12) { ! alpha1( a, c, b ) }.
% 9.70/10.10 (170) {G1,W15,D5,L2,V3,M2} P(10,1) { ld( X, mult( mult( X, Y ), Z ) ) ==>
% 9.70/10.10 mult( Y, Z ), ! alpha1( X, Z, Y ) }.
% 9.70/10.10 (173) {G1,W17,D4,L2,V3,M2} P(0,10) { ! alpha1( Z, ld( X, Y ), X ), mult(
% 9.70/10.10 mult( Z, X ), ld( X, Y ) ) ==> mult( Z, Y ) }.
% 9.70/10.10 (175) {G4,W15,D4,L2,V2,M2} P(92,146) { mult( mult( b, X ), c ) ==> mult(
% 9.70/10.10 mult( X, c ), b ), alpha1( Y, b, X ) }.
% 9.70/10.10 (177) {G4,W15,D5,L1,V1,M1} P(146,6);d(146) { mult( X, mult( mult( c, c ), b
% 9.70/10.10 ) ) ==> mult( mult( mult( X, c ), c ), b ) }.
% 9.70/10.10 (178) {G4,W11,D5,L1,V1,M1} P(146,1) { ld( mult( X, b ), mult( mult( X, c )
% 9.70/10.10 , b ) ) ==> c }.
% 9.70/10.10 (181) {G1,W8,D2,L2,V3,M2} R(11,10);d(9);q { alpha1( X, Z, Y ), ! alpha1( X
% 9.70/10.10 , Y, Z ) }.
% 9.70/10.10 (186) {G4,W15,D4,L2,V1,M2} P(144,11);d(146);f { ! mult( X, mult( c, b ) )
% 9.70/10.10 ==> mult( mult( X, c ), b ), alpha1( X, c, b ) }.
% 9.70/10.10 (192) {G1,W26,D4,L3,V3,M3} P(8,11);f { ! mult( X, mult( Z, Y ) ) ==> mult(
% 9.70/10.10 mult( X, Z ), Y ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Y ), Z )
% 9.70/10.10 , alpha1( X, Z, Y ) }.
% 9.70/10.10 (205) {G3,W13,D3,L2,V3,M2} P(0,110) { rd( Y, X ) ==> ld( X, Y ), alpha1( Z
% 9.70/10.10 , ld( X, Y ), X ) }.
% 9.70/10.10 (210) {G3,W11,D4,L1,V2,M1} P(2,28) { ld( rd( X, Y ), mult( X, Y ) ) ==>
% 9.70/10.10 mult( Y, Y ) }.
% 9.70/10.10 (211) {G3,W15,D5,L1,V2,M1} P(0,28) { mult( ld( X, Y ), ld( X, Y ) ) ==> ld
% 9.70/10.10 ( X, mult( Y, ld( X, Y ) ) ) }.
% 9.70/10.10 (218) {G4,W15,D5,L1,V2,M1} P(0,210);d(211) { ld( X, mult( Y, ld( X, Y ) ) )
% 9.70/10.10 ==> ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.70/10.10 (219) {G4,W9,D4,L1,V1,M1} P(5,210) { ld( rd( unit, X ), X ) ==> mult( X, X
% 9.70/10.10 ) }.
% 9.70/10.10 (221) {G5,W13,D5,L1,V1,M1} P(16,219);d(211);d(218) { ld( rd( X, ld( X, unit
% 9.70/10.10 ) ), unit ) ==> ld( X, ld( X, unit ) ) }.
% 9.70/10.10 (238) {G5,W11,D5,L1,V1,M1} P(2,178) { ld( mult( rd( X, c ), b ), mult( X, b
% 9.70/10.10 ) ) ==> c }.
% 9.70/10.10 (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult( mult( Y, Z )
% 9.70/10.10 , Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.70/10.10 (248) {G6,W11,D4,L1,V1,M1} P(238,16) { rd( mult( X, b ), c ) ==> mult( rd(
% 9.70/10.10 X, c ), b ) }.
% 9.70/10.10 (287) {G2,W15,D5,L1,V3,M1} P(25,3) { rd( mult( X, mult( Z, Y ) ), Y ) ==>
% 9.72/10.10 mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.72/10.10 (308) {G3,W15,D5,L1,V3,M1} P(23,26);d(244) { rd( mult( mult( X, T ), Y ),
% 9.72/10.10 mult( mult( Y, T ), Y ) ) ==> rd( X, Y ) }.
% 9.72/10.10 (336) {G4,W15,D4,L2,V3,M2} P(205,3) { ld( Y, mult( X, Y ) ) ==> X, alpha1(
% 9.72/10.10 Z, ld( Y, mult( X, Y ) ), Y ) }.
% 9.72/10.10 (346) {G4,W15,D4,L2,V3,M2} P(116,3) { ld( Y, mult( X, Y ) ) ==> X, alpha1(
% 9.72/10.10 Z, Y, ld( Y, mult( X, Y ) ) ) }.
% 9.72/10.10 (449) {G4,W15,D5,L1,V3,M1} P(23,308);d(244) { rd( mult( X, T ), mult( mult
% 9.72/10.10 ( T, Y ), T ) ) ==> rd( rd( X, Y ), T ) }.
% 9.72/10.10 (485) {G5,W15,D5,L1,V3,M1} P(23,449);d(244) { rd( X, mult( mult( Y, T ), Y
% 9.72/10.10 ) ) ==> rd( rd( rd( X, Y ), T ), Y ) }.
% 9.72/10.10 (493) {G6,W15,D5,L1,V3,M1} P(0,485) { rd( rd( rd( Z, X ), ld( X, Y ) ), X )
% 9.72/10.10 ==> rd( Z, mult( Y, X ) ) }.
% 9.72/10.10 (497) {G7,W13,D5,L1,V2,M1} P(15,493) { rd( rd( unit, ld( X, Y ) ), X ) ==>
% 9.72/10.10 rd( X, mult( Y, X ) ) }.
% 9.72/10.10 (499) {G8,W13,D5,L1,V2,M1} P(497,18) { ld( rd( X, mult( Y, X ) ), rd( unit
% 9.72/10.10 , ld( X, Y ) ) ) ==> X }.
% 9.72/10.10 (500) {G8,W13,D5,L1,V2,M1} P(497,2) { mult( rd( X, mult( Y, X ) ), X ) ==>
% 9.72/10.10 rd( unit, ld( X, Y ) ) }.
% 9.72/10.10 (509) {G9,W13,D5,L1,V2,M1} P(23,500);d(244) { rd( unit, ld( Y, rd( X, Y ) )
% 9.72/10.10 ) ==> mult( rd( Y, X ), Y ) }.
% 9.72/10.10 (512) {G10,W13,D5,L1,V2,M1} P(509,18) { ld( mult( rd( X, Y ), X ), unit )
% 9.72/10.10 ==> ld( X, rd( Y, X ) ) }.
% 9.72/10.10 (514) {G11,W13,D5,L1,V2,M1} P(16,512) { ld( X, rd( ld( Y, X ), X ) ) ==> ld
% 9.72/10.10 ( mult( Y, X ), unit ) }.
% 9.72/10.10 (515) {G11,W11,D4,L1,V1,M1} P(14,512) { ld( X, rd( unit, X ) ) ==> ld( mult
% 9.72/10.10 ( X, X ), unit ) }.
% 9.72/10.10 (516) {G12,W13,D6,L1,V2,M1} P(515,493);d(2);d(14) { rd( rd( rd( Y, X ), ld
% 9.72/10.10 ( mult( X, X ), unit ) ), X ) ==> Y }.
% 9.72/10.10 (519) {G12,W13,D5,L1,V1,M1} P(16,515);d(211);d(218);d(221) { ld( ld( X, ld
% 9.72/10.10 ( X, unit ) ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.72/10.10 (520) {G12,W11,D5,L1,V1,M1} P(515,0) { mult( X, ld( mult( X, X ), unit ) )
% 9.72/10.10 ==> rd( unit, X ) }.
% 9.72/10.10 (526) {G12,W13,D5,L1,V2,M1} P(514,0) { mult( X, ld( mult( Y, X ), unit ) )
% 9.72/10.10 ==> rd( ld( Y, X ), X ) }.
% 9.72/10.10 (533) {G13,W13,D5,L1,V2,M1} P(23,526);d(244) { rd( ld( rd( X, Y ), Y ), Y )
% 9.72/10.10 ==> mult( Y, ld( X, unit ) ) }.
% 9.72/10.10 (540) {G14,W13,D5,L1,V2,M1} P(533,2) { mult( mult( Y, ld( X, unit ) ), Y )
% 9.72/10.10 ==> ld( rd( X, Y ), Y ) }.
% 9.72/10.10 (543) {G15,W13,D5,L1,V2,M1} P(18,540) { ld( rd( rd( unit, X ), Y ), Y ) ==>
% 9.72/10.10 mult( mult( Y, X ), Y ) }.
% 9.72/10.10 (548) {G13,W13,D5,L1,V1,M1} P(519,499);d(5);d(15);d(17) { rd( unit, ld( ld
% 9.72/10.10 ( X, unit ), X ) ) ==> ld( X, ld( X, unit ) ) }.
% 9.72/10.10 (564) {G13,W13,D5,L1,V2,M1} P(516,2) { rd( rd( X, Y ), ld( mult( Y, Y ),
% 9.72/10.10 unit ) ) ==> mult( X, Y ) }.
% 9.72/10.10 (565) {G13,W13,D6,L1,V2,M1} P(3,516) { rd( rd( X, ld( mult( Y, Y ), unit )
% 9.72/10.10 ), Y ) ==> mult( X, Y ) }.
% 9.72/10.10 (567) {G14,W13,D5,L1,V2,M1} P(516,564);d(564) { rd( X, ld( mult( Y, Y ),
% 9.72/10.10 unit ) ) ==> mult( mult( X, Y ), Y ) }.
% 9.72/10.10 (573) {G14,W13,D4,L1,V2,M1} P(564,18) { ld( mult( X, Y ), rd( X, Y ) ) ==>
% 9.72/10.10 ld( mult( Y, Y ), unit ) }.
% 9.72/10.10 (578) {G15,W13,D5,L1,V2,M1} P(23,573);d(244) { ld( X, rd( rd( X, Y ), Y ) )
% 9.72/10.10 ==> ld( mult( Y, Y ), unit ) }.
% 9.72/10.10 (585) {G16,W11,D4,L1,V1,M1} P(578,17) { rd( rd( unit, X ), X ) ==> ld( mult
% 9.72/10.10 ( X, X ), unit ) }.
% 9.72/10.10 (586) {G16,W13,D5,L1,V2,M1} P(578,0) { mult( X, ld( mult( Y, Y ), unit ) )
% 9.72/10.10 ==> rd( rd( X, Y ), Y ) }.
% 9.72/10.10 (588) {G17,W13,D5,L1,V1,M1} P(585,543) { ld( ld( mult( X, X ), unit ), X )
% 9.72/10.10 ==> mult( mult( X, X ), X ) }.
% 9.72/10.10 (618) {G18,W9,D4,L1,V2,M1} P(588,493);d(567);d(244);d(565);d(520) { rd( Y,
% 9.72/10.10 rd( unit, X ) ) ==> mult( Y, X ) }.
% 9.72/10.10 (619) {G18,W9,D4,L1,V2,M1} P(588,25);d(586);d(287);d(586);d(2);d(1);d(3);d(
% 9.72/10.10 520) { mult( Y, rd( unit, X ) ) ==> rd( Y, X ) }.
% 9.72/10.10 (621) {G19,W15,D5,L1,V2,M1} P(548,618) { rd( Y, ld( X, ld( X, unit ) ) )
% 9.72/10.10 ==> mult( Y, ld( ld( X, unit ), X ) ) }.
% 9.72/10.10 (623) {G19,W11,D4,L1,V2,M1} P(618,543);d(5);d(619) { mult( rd( Y, X ), Y )
% 9.72/10.10 ==> ld( rd( X, Y ), Y ) }.
% 9.72/10.10 (634) {G19,W9,D4,L1,V2,M1} P(618,18) { ld( mult( X, Y ), X ) ==> rd( unit,
% 9.72/10.10 Y ) }.
% 9.72/10.10 (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) ) ==> rd( Y,
% 9.72/10.10 X ) }.
% 9.72/10.10 (664) {G20,W9,D4,L1,V2,M1} P(23,634);d(244) { ld( X, rd( X, Y ) ) ==> rd(
% 9.72/10.10 unit, Y ) }.
% 9.72/10.10 (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X, unit ) }.
% 9.72/10.10 (672) {G21,W9,D4,L1,V2,M1} P(671,618) { rd( Y, ld( X, unit ) ) ==> mult( Y
% 9.72/10.10 , X ) }.
% 9.72/10.10 (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X, unit ), X ) ==>
% 9.72/10.10 unit }.
% 9.72/10.10 (684) {G21,W9,D4,L1,V1,M1} P(671,509);d(621);d(5);d(623);d(219) { ld( ld( X
% 9.72/10.10 , unit ), X ) ==> mult( X, X ) }.
% 9.72/10.10 (717) {G22,W15,D5,L2,V2,M2} P(677,46);d(17);d(17) { mult( mult( ld( X, unit
% 9.72/10.10 ), Y ), X ) ==> Y, alpha1( ld( X, unit ), Y, X ) }.
% 9.72/10.10 (722) {G22,W13,D4,L1,V2,M1} P(677,25);d(5) { mult( ld( X, unit ), mult( Y,
% 9.72/10.10 X ) ) ==> mult( ld( X, Y ), X ) }.
% 9.72/10.10 (723) {G22,W13,D4,L1,V2,M1} P(677,22);d(5) { ld( ld( X, unit ), mult( Y, X
% 9.72/10.10 ) ) ==> mult( mult( X, Y ), X ) }.
% 9.72/10.10 (740) {G21,W9,D4,L1,V2,M1} S(664);d(671) { ld( X, rd( X, Y ) ) ==> ld( Y,
% 9.72/10.10 unit ) }.
% 9.72/10.10 (756) {G22,W15,D5,L1,V3,M1} P(740,25);d(635);d(623) { mult( Z, ld( rd( Y, X
% 9.72/10.10 ), X ) ) ==> mult( rd( mult( Z, X ), Y ), X ) }.
% 9.72/10.10 (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit ) ==> ld( X, Y
% 9.72/10.10 ) }.
% 9.72/10.10 (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) ) ==> mult( Z,
% 9.72/10.10 ld( X, Y ) ) }.
% 9.72/10.10 (763) {G23,W9,D4,L1,V2,M1} P(760,677) { mult( ld( Y, X ), ld( X, Y ) ) ==>
% 9.72/10.10 unit }.
% 9.72/10.10 (770) {G23,W15,D5,L1,V3,M1} P(760,540) { mult( mult( Z, ld( Y, X ) ), Z )
% 9.72/10.10 ==> ld( rd( ld( X, Y ), Z ), Z ) }.
% 9.72/10.10 (790) {G20,W11,D4,L1,V2,M1} P(635,526) { rd( X, mult( Y, X ) ) ==> rd( ld(
% 9.72/10.10 Y, X ), X ) }.
% 9.72/10.10 (792) {G20,W13,D4,L2,V2,M2} P(635,48);d(5) { alpha1( X, Y, ld( X, unit ) )
% 9.72/10.10 , rd( mult( X, Y ), X ) ==> Y }.
% 9.72/10.10 (920) {G23,W15,D5,L1,V2,M1} P(0,722);d(760) { mult( ld( ld( X, Y ), X ), ld
% 9.72/10.10 ( X, Y ) ) ==> mult( ld( Y, X ), Y ) }.
% 9.72/10.10 (1002) {G21,W9,D4,L1,V2,M1} S(634);d(671) { ld( mult( X, Y ), X ) ==> ld( Y
% 9.72/10.10 , unit ) }.
% 9.72/10.10 (1004) {G20,W11,D5,L1,V2,M1} S(533);d(635) { rd( ld( rd( X, Y ), Y ), Y )
% 9.72/10.10 ==> rd( Y, X ) }.
% 9.72/10.10 (1026) {G5,W13,D3,L2,V3,M2} P(136,336);r(92) { mult( Y, X ) = mult( X, Y )
% 9.72/10.10 , alpha1( Z, mult( Y, X ), X ) }.
% 9.72/10.10 (1027) {G5,W13,D3,L2,V3,M2} P(136,346);r(92) { mult( Y, X ) = mult( X, Y )
% 9.72/10.10 , alpha1( Z, X, mult( Y, X ) ) }.
% 9.72/10.10 (1037) {G6,W11,D4,L2,V3,M2} P(1026,2);d(2) { mult( Y, rd( X, Y ) ) ==> X,
% 9.72/10.10 alpha1( Z, X, Y ) }.
% 9.72/10.10 (1046) {G7,W11,D3,L2,V3,M2} P(1037,1) { rd( Y, X ) ==> ld( X, Y ), alpha1(
% 9.72/10.10 Z, Y, X ) }.
% 9.72/10.10 (1164) {G8,W11,D4,L2,V3,M2} P(1046,2) { mult( ld( Y, X ), Y ) ==> X, alpha1
% 9.72/10.10 ( Z, X, Y ) }.
% 9.72/10.10 (1305) {G6,W13,D4,L2,V3,M2} P(1027,0);d(0) { mult( ld( X, Y ), X ) ==> Y,
% 9.72/10.10 alpha1( Z, ld( X, Y ), Y ) }.
% 9.72/10.10 (1412) {G7,W13,D3,L2,V3,M2} P(1305,3) { rd( Y, X ) ==> ld( X, Y ), alpha1(
% 9.72/10.10 Z, ld( X, Y ), Y ) }.
% 9.72/10.10 (1413) {G8,W13,D3,L2,V3,M2} R(1412,181) { rd( X, Y ) ==> ld( Y, X ), alpha1
% 9.72/10.10 ( Z, X, ld( Y, X ) ) }.
% 9.72/10.10 (1415) {G9,W13,D4,L2,V3,M2} P(1413,18) { ld( ld( Y, X ), X ) ==> Y, alpha1
% 9.72/10.10 ( Z, X, ld( Y, X ) ) }.
% 9.72/10.10 (1418) {G5,W6,D3,L1,V1,M1} P(177,11);d(27);d(27);d(144);d(6);d(146);d(27);d
% 9.72/10.10 (146);d(146);q;q { alpha1( X, b, mult( c, c ) ) }.
% 9.72/10.10 (1500) {G23,W13,D4,L2,V2,M2} P(722,192);d(717);d(677);d(5);f { alpha1( ld(
% 9.72/10.10 X, unit ), Y, X ), ! mult( ld( X, Y ), X ) ==> Y }.
% 9.72/10.10 (1580) {G24,W10,D3,L2,V3,M2} R(1500,1164) { alpha1( ld( X, unit ), Y, X ),
% 9.72/10.10 alpha1( Z, Y, X ) }.
% 9.72/10.10 (1588) {G24,W14,D3,L2,V3,M2} P(1415,1500);d(760);d(0);q { alpha1( Z, Y, ld
% 9.72/10.10 ( X, Y ) ), alpha1( ld( Y, X ), Y, ld( X, Y ) ) }.
% 9.72/10.10 (1632) {G25,W8,D3,L1,V2,M1} F(1588) { alpha1( ld( X, Y ), X, ld( Y, X ) )
% 9.72/10.10 }.
% 9.72/10.10 (1633) {G25,W6,D3,L1,V2,M1} F(1580) { alpha1( ld( X, unit ), Y, X ) }.
% 9.72/10.10 (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld( X, unit ),
% 9.72/10.10 Y ) ==> ld( X, Y ) }.
% 9.72/10.10 (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X, unit ), Y
% 9.72/10.10 ) ==> mult( X, Y ) }.
% 9.72/10.10 (1637) {G27,W11,D4,L1,V2,M1} R(1633,139);d(1634);d(920);d(1634) { mult( ld
% 9.72/10.10 ( Y, X ), Y ) ==> ld( ld( X, Y ), Y ) }.
% 9.72/10.10 (1638) {G28,W11,D5,L1,V2,M1} R(1633,138);d(1634);d(1637);d(1634) { ld( ld(
% 9.72/10.10 rd( Y, X ), X ), X ) ==> ld( X, Y ) }.
% 9.72/10.10 (1646) {G26,W11,D4,L1,V2,M1} R(1632,170);d(763);d(5) { mult( ld( Y, X ), X
% 9.72/10.10 ) ==> ld( ld( X, Y ), X ) }.
% 9.72/10.10 (1652) {G24,W15,D5,L1,V2,M1} S(211);d(218);d(762) { mult( ld( X, Y ), ld( X
% 9.72/10.10 , Y ) ) ==> ld( mult( X, ld( Y, X ) ), Y ) }.
% 9.72/10.10 (1697) {G27,W11,D4,L1,V2,M1} P(1634,723);d(1635);d(770);d(17) { mult( Y, ld
% 9.72/10.10 ( X, Y ) ) ==> ld( rd( X, Y ), Y ) }.
% 9.72/10.10 (1700) {G27,W11,D4,L1,V2,M1} P(1634,635) { rd( ld( X, unit ), Y ) ==> ld( X
% 9.72/10.10 , ld( Y, unit ) ) }.
% 9.72/10.10 (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z ) ==> ld( ld
% 9.72/10.10 ( X, Y ), Z ) }.
% 9.72/10.10 (1729) {G28,W11,D4,L1,V1,M1} P(1634,248);d(1700);d(1701);d(1635) { rd( ld(
% 9.72/10.10 X, b ), c ) ==> ld( mult( c, X ), b ) }.
% 9.72/10.10 (1738) {G28,W11,D4,L1,V2,M1} P(1634,27);d(1701);d(1646);d(17) { ld( X, mult
% 9.72/10.10 ( Y, Y ) ) ==> ld( ld( Y, X ), Y ) }.
% 9.72/10.10 (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==> ld( X, unit
% 9.72/10.10 ) }.
% 9.72/10.10 (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit ) ==> rd( Y
% 9.72/10.10 , X ) }.
% 9.72/10.10 (1772) {G28,W11,D4,L1,V2,M1} P(1002,1741);d(1700) { ld( Y, ld( X, unit ) )
% 9.72/10.10 ==> ld( mult( X, Y ), unit ) }.
% 9.72/10.10 (1778) {G28,W13,D5,L1,V3,M1} P(1741,762);d(1701) { ld( ld( ld( Y, Z ), X )
% 9.72/10.10 , ld( Z, Y ) ) ==> ld( X, unit ) }.
% 9.72/10.10 (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z ) ==> ld(
% 9.72/10.10 rd( X, Y ), Z ) }.
% 9.72/10.10 (1798) {G29,W11,D4,L1,V3,M1} P(1771,762);d(17) { rd( Z, rd( Y, X ) ) ==>
% 9.72/10.10 mult( Z, rd( X, Y ) ) }.
% 9.72/10.10 (1799) {G29,W13,D5,L1,V3,M1} P(762,1771) { ld( mult( X, ld( Z, Y ) ), unit
% 9.72/10.10 ) ==> rd( ld( Y, Z ), X ) }.
% 9.72/10.10 (1811) {G27,W6,D3,L1,V2,M1} P(1635,1500);d(1635);d(635);d(4);d(792);q {
% 9.72/10.10 alpha1( X, Y, ld( X, unit ) ) }.
% 9.72/10.10 (1832) {G27,W11,D4,L1,V2,M1} P(1635,723) { mult( X, mult( Y, X ) ) ==> mult
% 9.72/10.10 ( mult( X, Y ), X ) }.
% 9.72/10.10 (1842) {G28,W11,D4,L1,V2,M1} R(1811,138);d(635);d(762);d(17);d(287) { mult
% 9.72/10.10 ( mult( X, X ), ld( X, Y ) ) ==> mult( X, Y ) }.
% 9.72/10.10 (1846) {G28,W11,D4,L1,V2,M1} R(1811,9);d(635);d(635) { rd( mult( X, Y ), X
% 9.72/10.10 ) ==> mult( X, rd( Y, X ) ) }.
% 9.72/10.10 (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld( Z, Y ) ), T )
% 9.72/10.10 ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.72/10.10 (1885) {G30,W13,D5,L1,V3,M1} P(1790,635);d(1772) { ld( mult( Z, rd( Y, X )
% 9.72/10.10 ), unit ) ==> rd( rd( X, Y ), Z ) }.
% 9.72/10.10 (1910) {G30,W15,D5,L1,V4,M1} P(762,1798) { rd( T, mult( X, ld( Z, Y ) ) )
% 9.72/10.10 ==> mult( T, rd( ld( Y, Z ), X ) ) }.
% 9.72/10.10 (1941) {G28,W11,D5,L1,V3,M1} P(1701,1) { ld( ld( X, Y ), ld( ld( Y, X ), Z
% 9.72/10.10 ) ) ==> Z }.
% 9.72/10.10 (1943) {G31,W11,D4,L1,V2,M1} P(1635,1842);d(1884);d(762);d(1652);d(635);d(
% 9.72/10.10 671);d(684);d(1701);d(17) { ld( mult( X, X ), mult( X, Y ) ) ==> ld( X, Y
% 9.72/10.10 ) }.
% 9.72/10.10 (2029) {G28,W9,D4,L1,V2,M1} S(790);d(1741) { rd( X, mult( Y, X ) ) ==> ld(
% 9.72/10.10 Y, unit ) }.
% 9.72/10.10 (2053) {G31,W15,D5,L1,V3,M1} S(25);d(1884) { ld( rd( ld( Y, X ), mult( Z, X
% 9.72/10.10 ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.72/10.10 (2064) {G31,W11,D4,L1,V2,M1} P(1846,1771);d(1885) { rd( X, mult( X, Y ) )
% 9.72/10.10 ==> rd( rd( X, Y ), X ) }.
% 9.72/10.10 (2083) {G32,W11,D5,L1,V2,M1} P(2064,18) { ld( rd( rd( X, Y ), X ), X ) ==>
% 9.72/10.10 mult( X, Y ) }.
% 9.72/10.10 (2088) {G28,W13,D5,L1,V2,M1} P(1832,1002) { ld( mult( mult( X, Y ), X ), X
% 9.72/10.10 ) ==> ld( mult( Y, X ), unit ) }.
% 9.72/10.10 (2117) {G28,W11,D5,L1,V2,M1} P(1697,3);d(762);d(1701) { ld( ld( X, rd( Y, X
% 9.72/10.10 ) ), ld( X, Y ) ) ==> X }.
% 9.72/10.10 (2139) {G29,W11,D4,L1,V2,M1} S(1700);d(1772) { rd( ld( X, unit ), Y ) ==>
% 9.72/10.10 ld( mult( Y, X ), unit ) }.
% 9.72/10.10 (2198) {G29,W11,D4,L1,V1,M1} P(1729,1771);d(760);d(762) { mult( c, ld( b, X
% 9.72/10.10 ) ) ==> ld( b, mult( c, X ) ) }.
% 9.72/10.10 (2218) {G30,W11,D5,L1,V1,M1} P(1,2198) { ld( b, mult( c, mult( b, X ) ) )
% 9.72/10.10 ==> mult( c, X ) }.
% 9.72/10.10 (2334) {G29,W11,D4,L1,V2,M1} P(1638,1741);d(760) { rd( ld( Y, X ), Y ) ==>
% 9.72/10.10 ld( Y, rd( X, Y ) ) }.
% 9.72/10.10 (2377) {G31,W11,D4,L1,V1,M1} P(2218,0) { mult( b, mult( c, X ) ) ==> mult(
% 9.72/10.10 c, mult( b, X ) ) }.
% 9.72/10.10 (2517) {G3,W15,D4,L2,V3,M2} P(9,287);d(3) { ! alpha1( X, Y, Z ), mult( mult
% 9.72/10.10 ( X, Z ), ld( Z, Y ) ) ==> mult( X, Y ) }.
% 9.72/10.10 (3149) {G30,W15,D5,L1,V3,M1} S(756);d(1790) { mult( Z, ld( rd( Y, X ), X )
% 9.72/10.10 ) ==> ld( rd( Y, mult( Z, X ) ), X ) }.
% 9.72/10.10 (3302) {G31,W15,D5,L1,V3,M1} P(3149,1799);d(760) { rd( ld( Z, rd( Y, Z ) )
% 9.72/10.10 , X ) ==> ld( Z, rd( Y, mult( X, Z ) ) ) }.
% 9.72/10.10 (3306) {G32,W15,D5,L1,V3,M1} P(1846,3302);d(1) { ld( X, rd( mult( X, Y ),
% 9.72/10.10 mult( Z, X ) ) ) ==> rd( rd( Y, X ), Z ) }.
% 9.72/10.10 (3310) {G33,W15,D5,L1,V3,M1} P(3306,1635);d(762);d(17);d(1910);d(1701);d(
% 9.72/10.10 1701);d(17) { mult( X, ld( ld( Y, X ), rd( X, Z ) ) ) ==> rd( mult( Y, X
% 9.72/10.10 ), Z ) }.
% 9.72/10.10 (3313) {G34,W15,D5,L1,V3,M1} P(2083,3310);d(1790);d(18) { mult( X, ld( mult
% 9.72/10.10 ( X, Y ), rd( X, Z ) ) ) ==> rd( rd( X, Y ), Z ) }.
% 9.72/10.10 (3326) {G35,W15,D5,L1,V3,M1} P(2029,3313);d(1772);d(635) { rd( X, mult( Y,
% 9.72/10.10 mult( X, Z ) ) ) ==> rd( rd( X, Z ), mult( Y, X ) ) }.
% 9.72/10.10 (3375) {G36,W15,D5,L1,V3,M1} P(3326,2139);d(1910);d(1790);d(762);d(17);d(
% 9.72/10.10 1701);d(1884);d(760);d(17) { ld( X, rd( ld( Z, X ), Y ) ) ==> ld( mult( Z
% 9.72/10.10 , X ), rd( X, Y ) ) }.
% 9.72/10.10 (3379) {G37,W15,D5,L1,V3,M1} P(2083,3375);d(1790);d(18) { ld( X, rd( mult(
% 9.72/10.10 X, Y ), Z ) ) ==> ld( rd( X, Y ), rd( X, Z ) ) }.
% 9.72/10.10 (3389) {G38,W15,D5,L1,V3,M1} P(3379,760);d(760) { ld( rd( X, Z ), rd( X, Y
% 9.72/10.10 ) ) ==> ld( rd( mult( X, Y ), Z ), X ) }.
% 9.72/10.10 (3391) {G39,W15,D5,L1,V3,M1} P(0,3379);d(3389);d(762) { ld( mult( mult( X,
% 9.72/10.10 Z ), ld( Y, X ) ), X ) ==> ld( X, rd( Y, Z ) ) }.
% 9.72/10.10 (3395) {G40,W15,D5,L1,V3,M1} P(1638,3391);d(3375);d(1790);d(18) { ld( mult
% 9.72/10.10 ( mult( Y, Z ), ld( Y, X ) ), Y ) ==> ld( X, rd( Y, Z ) ) }.
% 9.72/10.10 (3398) {G40,W15,D5,L1,V3,M1} P(635,3391);d(1790);d(762);d(17) { ld( ld( rd
% 9.72/10.10 ( Y, X ), ld( Z, X ) ), X ) ==> ld( X, mult( Z, Y ) ) }.
% 9.72/10.10 (3407) {G41,W15,D5,L1,V3,M1} P(3395,1741);d(1799) { rd( ld( Z, X ), mult( X
% 9.72/10.10 , Y ) ) ==> rd( ld( Z, rd( X, Y ) ), X ) }.
% 9.72/10.10 (3427) {G42,W15,D5,L1,V3,M1} P(1697,3407);d(762);d(1701);d(762);d(0) { ld(
% 9.72/10.10 ld( X, Z ), ld( X, rd( Y, X ) ) ) ==> rd( ld( Z, Y ), X ) }.
% 9.72/10.10 (3434) {G43,W15,D5,L1,V3,M1} P(3375,3427);d(15);d(1772);d(1799) { rd( ld( Z
% 9.72/10.10 , X ), mult( Y, X ) ) ==> rd( ld( Z, ld( Y, X ) ), X ) }.
% 9.72/10.10 (3444) {G43,W15,D5,L1,V3,M1} P(3,3427) { rd( ld( Z, mult( X, Y ) ), Y ) ==>
% 9.72/10.10 ld( ld( Y, Z ), ld( Y, X ) ) }.
% 9.72/10.10 (3446) {G44,W15,D5,L1,V3,M1} P(3434,1771);d(1771);d(762);d(762) { mult( Y,
% 9.72/10.10 ld( ld( Z, Y ), X ) ) ==> mult( mult( Z, Y ), ld( Y, X ) ) }.
% 9.72/10.10 (3451) {G45,W15,D5,L1,V3,M1} P(3446,2088);d(1884);d(2053);d(1701);d(760) {
% 9.72/10.10 ld( X, ld( Z, ld( Y, X ) ) ) ==> ld( mult( Y, mult( Z, X ) ), X ) }.
% 9.72/10.10 (3460) {G45,W15,D5,L1,V3,M1} P(1635,3446);d(1701);d(1701);d(17) { mult( Y,
% 9.72/10.10 ld( mult( X, Y ), Z ) ) ==> ld( ld( Y, X ), ld( Y, Z ) ) }.
% 9.72/10.10 (3471) {G46,W15,D5,L1,V3,M1} P(1635,3451);d(1701);d(17) { ld( Y, ld( Z,
% 9.72/10.10 mult( X, Y ) ) ) ==> ld( ld( X, mult( Z, Y ) ), Y ) }.
% 9.72/10.10 (3479) {G47,W15,D5,L1,V3,M1} P(3471,2334);d(1741);d(760);d(3444) { ld( X,
% 9.72/10.10 ld( ld( X, Y ), ld( X, Z ) ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.72/10.10 (3530) {G48,W15,D5,L1,V3,M1} P(3427,3479) { ld( X, rd( ld( Y, Z ), X ) )
% 9.72/10.10 ==> ld( mult( Y, X ), rd( Z, X ) ) }.
% 9.72/10.10 (3542) {G48,W15,D5,L1,V3,M1} P(1,3479) { ld( X, ld( ld( X, Z ), Y ) ) ==>
% 9.72/10.10 ld( mult( Z, X ), mult( X, Y ) ) }.
% 9.72/10.10 (3553) {G49,W15,D5,L1,V3,M1} P(3530,2117) { ld( ld( mult( Y, X ), rd( Z, X
% 9.72/10.10 ) ), ld( X, ld( Y, Z ) ) ) ==> X }.
% 9.72/10.10 (3562) {G50,W15,D5,L1,V3,M1} P(1635,3553);d(1701);d(17) { ld( ld( ld( X, Z
% 9.72/10.10 ), rd( Y, Z ) ), ld( Z, mult( X, Y ) ) ) ==> Z }.
% 9.72/10.10 (3575) {G51,W15,D5,L1,V3,M1} P(1638,3562);d(1701);d(3542);d(1790);d(18) {
% 9.72/10.10 ld( ld( ld( Y, X ), rd( Z, Y ) ), ld( X, mult( Y, Z ) ) ) ==> Y }.
% 9.72/10.10 (3605) {G52,W15,D5,L1,V3,M1} P(1,3575) { ld( ld( Y, rd( Z, X ) ), ld( mult
% 9.72/10.10 ( X, Y ), mult( X, Z ) ) ) ==> X }.
% 9.72/10.10 (3610) {G53,W15,D5,L1,V3,M1} P(3605,1941) { ld( mult( Z, X ), mult( Z, Y )
% 9.72/10.10 ) ==> ld( ld( rd( Y, Z ), X ), Z ) }.
% 9.72/10.10 (3625) {G54,W15,D5,L1,V3,M1} P(1697,3610);d(3398) { ld( ld( rd( Y, X ), X )
% 9.72/10.10 , mult( X, Z ) ) ==> ld( X, mult( Y, Z ) ) }.
% 9.72/10.10 (3634) {G55,W15,D5,L1,V3,M1} P(3,3625) { ld( Y, mult( mult( X, Y ), Z ) )
% 9.72/10.10 ==> ld( ld( X, Y ), mult( Y, Z ) ) }.
% 9.72/10.10 (3636) {G56,W15,D4,L2,V3,M2} P(2517,3634);d(0) { ! alpha1( X, Z, Y ), ld( Y
% 9.72/10.10 , mult( X, Z ) ) ==> ld( ld( X, Y ), Z ) }.
% 9.72/10.10 (3644) {G57,W15,D5,L1,V1,M1} R(3636,1418);d(1738) { ld( mult( c, c ), mult
% 9.72/10.10 ( X, b ) ) ==> ld( ld( ld( c, X ), c ), b ) }.
% 9.72/10.10 (3646) {G57,W15,D4,L2,V3,M2} P(3636,760);d(760) { ! alpha1( Y, Z, X ), ld(
% 9.72/10.10 Z, ld( Y, X ) ) ==> ld( mult( Y, Z ), X ) }.
% 9.72/10.10 (3653) {G58,W15,D4,L2,V3,M2} R(3646,181) { ld( X, ld( Y, Z ) ) ==> ld( mult
% 9.72/10.10 ( Y, X ), Z ), ! alpha1( Y, Z, X ) }.
% 9.72/10.10 (3659) {G59,W15,D4,L2,V3,M2} P(3653,0);d(3460) { ! alpha1( Y, Z, X ), ld(
% 9.72/10.10 ld( X, Y ), ld( X, Z ) ) ==> ld( Y, Z ) }.
% 9.72/10.10 (3666) {G60,W15,D4,L2,V3,M2} P(3659,1778);d(760) { ! alpha1( Y, Z, X ), ld
% 9.72/10.10 ( ld( Y, Z ), ld( Y, X ) ) ==> ld( Z, X ) }.
% 9.72/10.10 (3668) {G60,W15,D4,L2,V3,M2} P(3659,760);d(760) { ! alpha1( Y, Z, X ), ld(
% 9.72/10.10 ld( X, Z ), ld( X, Y ) ) ==> ld( Z, Y ) }.
% 9.72/10.10 (3674) {G61,W15,D4,L2,V3,M2} P(3666,3479) { ld( X, ld( Y, Z ) ) ==> ld(
% 9.72/10.10 mult( Y, X ), Z ), ! alpha1( X, Y, Z ) }.
% 9.72/10.10 (3680) {G62,W15,D4,L2,V3,M2} R(3674,181) { ld( X, ld( Y, Z ) ) ==> ld( mult
% 9.72/10.10 ( Y, X ), Z ), ! alpha1( X, Z, Y ) }.
% 9.72/10.10 (3682) {G63,W15,D4,L2,V3,M2} P(3680,760);d(760) { ! alpha1( X, Z, Y ), ld(
% 9.72/10.10 Z, mult( Y, X ) ) ==> ld( ld( Y, Z ), X ) }.
% 9.72/10.10 (3693) {G64,W15,D4,L2,V3,M2} P(3682,0);d(3446) { ! alpha1( Z, X, Y ), mult
% 9.72/10.10 ( mult( Y, X ), ld( X, Z ) ) ==> mult( Y, Z ) }.
% 9.72/10.10 (3706) {G65,W15,D4,L2,V3,M2} P(3693,3);d(762) { ! alpha1( Z, Y, X ), mult(
% 9.72/10.10 mult( X, Z ), ld( Z, Y ) ) ==> mult( X, Y ) }.
% 9.72/10.10 (3737) {G66,W15,D4,L2,V1,M2} P(144,3706) { ! alpha1( c, X, b ), mult( mult
% 9.72/10.10 ( c, b ), ld( c, X ) ) ==> mult( b, X ) }.
% 9.72/10.10 (3752) {G67,W13,D3,L2,V2,M2} P(3737,121);d(1884);d(1741);d(1635);r(92) {
% 9.72/10.10 alpha1( Y, ld( c, X ), b ), mult( X, b ) = mult( b, X ) }.
% 9.72/10.10 (3763) {G68,W15,D4,L2,V2,M2} P(3752,2377);d(1) { mult( c, mult( b, X ) )
% 9.72/10.10 ==> mult( mult( c, X ), b ), alpha1( Y, X, b ) }.
% 9.72/10.10 (3877) {G69,W15,D4,L2,V2,M2} P(3763,1943);d(3644);d(1) { alpha1( Y, X, b )
% 9.72/10.10 , ld( c, mult( b, X ) ) ==> ld( ld( X, c ), b ) }.
% 9.72/10.10 (3881) {G70,W15,D4,L2,V2,M2} R(3877,181) { ld( c, mult( b, X ) ) ==> ld( ld
% 9.72/10.10 ( X, c ), b ), alpha1( Y, b, X ) }.
% 9.72/10.10 (4106) {G71,W15,D4,L2,V2,M2} P(3881,0);d(3446) { alpha1( Y, b, X ), mult(
% 9.72/10.10 mult( X, c ), ld( c, b ) ) ==> mult( b, X ) }.
% 9.72/10.10 (4109) {G72,W15,D4,L2,V2,M2} P(4106,22);d(3634);d(1884);d(1741);d(1635);d(
% 9.72/10.10 144) { alpha1( Y, b, X ), ld( ld( b, X ), mult( X, c ) ) ==> mult( c, b )
% 9.72/10.10 }.
% 9.72/10.10 (4125) {G73,W15,D4,L2,V2,M2} P(4109,3446);d(1) { alpha1( Y, b, X ), mult( X
% 9.72/10.10 , mult( c, b ) ) ==> mult( mult( b, X ), c ) }.
% 9.72/10.10 (4132) {G74,W15,D4,L2,V1,M2} P(4125,149) { ! mult( mult( b, a ), c ) ==>
% 9.72/10.10 mult( mult( a, c ), b ), alpha1( X, b, a ) }.
% 9.72/10.10 (4191) {G75,W8,D2,L2,V2,M2} R(4132,175) { alpha1( X, b, a ), alpha1( Y, b,
% 9.72/10.10 a ) }.
% 9.72/10.10 (4192) {G76,W4,D2,L1,V1,M1} F(4191) { alpha1( X, b, a ) }.
% 9.72/10.10 (4195) {G77,W11,D4,L1,V1,M1} R(4192,3668) { ld( ld( a, b ), ld( a, X ) )
% 9.72/10.10 ==> ld( b, X ) }.
% 9.72/10.10 (4248) {G78,W11,D4,L1,V1,M1} P(4195,3427) { rd( ld( b, X ), a ) ==> ld( b,
% 9.72/10.10 rd( X, a ) ) }.
% 9.72/10.10 (4271) {G79,W11,D4,L1,V1,M1} P(4248,1771);d(760);d(762) { mult( a, ld( X, b
% 9.72/10.10 ) ) ==> ld( rd( X, a ), b ) }.
% 9.72/10.10 (4294) {G80,W11,D4,L1,V1,M1} P(1635,4271);d(2139);d(1635) { mult( a, mult(
% 9.72/10.10 X, b ) ) ==> mult( mult( a, X ), b ) }.
% 9.72/10.10 (4354) {G81,W0,D0,L0,V0,M0} R(4294,186);r(152) { }.
% 9.72/10.10
% 9.72/10.10
% 9.72/10.10 % SZS output end Refutation
% 9.72/10.10 found a proof!
% 9.72/10.10
% 9.72/10.10
% 9.72/10.10 Unprocessed initial clauses:
% 9.72/10.10
% 9.72/10.10 (4356) {G0,W7,D4,L1,V2,M1} { mult( Y, ld( Y, X ) ) = X }.
% 9.72/10.10 (4357) {G0,W7,D4,L1,V2,M1} { ld( Y, mult( Y, X ) ) = X }.
% 9.72/10.10 (4358) {G0,W7,D4,L1,V2,M1} { mult( rd( Y, X ), X ) = Y }.
% 9.72/10.10 (4359) {G0,W7,D4,L1,V2,M1} { rd( mult( Y, X ), X ) = Y }.
% 9.72/10.10 (4360) {G0,W5,D3,L1,V1,M1} { mult( X, unit ) = X }.
% 9.72/10.10 (4361) {G0,W5,D3,L1,V1,M1} { mult( unit, X ) = X }.
% 9.72/10.10 (4362) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( Z, Y ), X ), Y ) = mult( Z
% 9.72/10.10 , mult( mult( Y, X ), Y ) ) }.
% 9.72/10.10 (4363) {G0,W15,D4,L2,V3,M2} { alpha1( X, Y, Z ), mult( mult( X, Y ), Z ) =
% 9.72/10.10 mult( mult( X, Z ), Y ) }.
% 9.72/10.10 (4364) {G0,W15,D4,L2,V3,M2} { alpha1( X, Y, Z ), mult( X, mult( Y, Z ) ) =
% 9.72/10.10 mult( X, mult( Z, Y ) ) }.
% 9.72/10.10 (4365) {G0,W15,D4,L2,V3,M2} { ! alpha1( X, Y, Z ), mult( mult( X, Y ), Z )
% 9.72/10.10 = mult( X, mult( Y, Z ) ) }.
% 9.72/10.10 (4366) {G0,W15,D4,L2,V3,M2} { ! alpha1( X, Y, Z ), mult( mult( X, Z ), Y )
% 9.72/10.10 = mult( X, mult( Z, Y ) ) }.
% 9.72/10.10 (4367) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) = mult( X, mult( Y
% 9.72/10.10 , Z ) ), ! mult( mult( X, Z ), Y ) = mult( X, mult( Z, Y ) ), alpha1( X,
% 9.72/10.10 Y, Z ) }.
% 9.72/10.10 (4368) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) = mult( a, mult( b
% 9.72/10.10 , c ) ) }.
% 9.72/10.10
% 9.72/10.10
% 9.72/10.10 Total Proof:
% 9.72/10.10
% 9.72/10.10 subsumption: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.72/10.10 parent0: (4356) {G0,W7,D4,L1,V2,M1} { mult( Y, ld( Y, X ) ) = X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.72/10.10 parent0: (4357) {G0,W7,D4,L1,V2,M1} { ld( Y, mult( Y, X ) ) = X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.72/10.10 parent0: (4358) {G0,W7,D4,L1,V2,M1} { mult( rd( Y, X ), X ) = Y }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.72/10.10 parent0: (4359) {G0,W7,D4,L1,V2,M1} { rd( mult( Y, X ), X ) = Y }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (4) {G0,W5,D3,L1,V1,M1} I { mult( X, unit ) ==> X }.
% 9.72/10.10 parent0: (4360) {G0,W5,D3,L1,V1,M1} { mult( X, unit ) = X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.72/10.10 parent0: (4361) {G0,W5,D3,L1,V1,M1} { mult( unit, X ) = X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4396) {G0,W15,D5,L1,V3,M1} { mult( X, mult( mult( Y, Z ), Y ) ) =
% 9.72/10.10 mult( mult( mult( X, Y ), Z ), Y ) }.
% 9.72/10.10 parent0[0]: (4362) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( Z, Y ), X ), Y
% 9.72/10.10 ) = mult( Z, mult( mult( Y, X ), Y ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Z
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y )
% 9.72/10.10 ) ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.72/10.10 parent0: (4396) {G0,W15,D5,L1,V3,M1} { mult( X, mult( mult( Y, Z ), Y ) )
% 9.72/10.10 = mult( mult( mult( X, Y ), Z ), Y ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Z
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (7) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( mult( X
% 9.72/10.10 , Y ), Z ) = mult( mult( X, Z ), Y ) }.
% 9.72/10.10 parent0: (4363) {G0,W15,D4,L2,V3,M2} { alpha1( X, Y, Z ), mult( mult( X, Y
% 9.72/10.10 ), Z ) = mult( mult( X, Z ), Y ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 1 ==> 1
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (8) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( X, mult
% 9.72/10.10 ( Y, Z ) ) = mult( X, mult( Z, Y ) ) }.
% 9.72/10.10 parent0: (4364) {G0,W15,D4,L2,V3,M2} { alpha1( X, Y, Z ), mult( X, mult( Y
% 9.72/10.10 , Z ) ) = mult( X, mult( Z, Y ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 1 ==> 1
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4423) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Y, Z ) ) = mult( mult
% 9.72/10.10 ( X, Y ), Z ), ! alpha1( X, Y, Z ) }.
% 9.72/10.10 parent0[1]: (4365) {G0,W15,D4,L2,V3,M2} { ! alpha1( X, Y, Z ), mult( mult
% 9.72/10.10 ( X, Y ), Z ) = mult( X, mult( Y, Z ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.72/10.10 mult( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.72/10.10 parent0: (4423) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Y, Z ) ) = mult(
% 9.72/10.10 mult( X, Y ), Z ), ! alpha1( X, Y, Z ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 1
% 9.72/10.10 1 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4434) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Y, Z ) ) = mult( mult
% 9.72/10.10 ( X, Y ), Z ), ! alpha1( X, Z, Y ) }.
% 9.72/10.10 parent0[1]: (4366) {G0,W15,D4,L2,V3,M2} { ! alpha1( X, Y, Z ), mult( mult
% 9.72/10.10 ( X, Z ), Y ) = mult( X, mult( Z, Y ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Z
% 9.72/10.10 Z := Y
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.72/10.10 mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ) }.
% 9.72/10.10 parent0: (4434) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Y, Z ) ) = mult(
% 9.72/10.10 mult( X, Y ), Z ), ! alpha1( X, Z, Y ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Z
% 9.72/10.10 Z := Y
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 1
% 9.72/10.10 1 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4447) {G0,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) = mult(
% 9.72/10.10 mult( X, Y ), Z ), ! mult( mult( X, Z ), Y ) = mult( X, mult( Z, Y ) ),
% 9.72/10.10 alpha1( X, Z, Y ) }.
% 9.72/10.10 parent0[1]: (4367) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) = mult
% 9.72/10.10 ( X, mult( Y, Z ) ), ! mult( mult( X, Z ), Y ) = mult( X, mult( Z, Y ) )
% 9.72/10.10 , alpha1( X, Y, Z ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Z
% 9.72/10.10 Z := Y
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4448) {G0,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) = mult(
% 9.72/10.10 mult( X, Y ), Z ), ! mult( X, mult( Z, Y ) ) = mult( mult( X, Z ), Y ),
% 9.72/10.10 alpha1( X, Y, Z ) }.
% 9.72/10.10 parent0[1]: (4447) {G0,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) = mult
% 9.72/10.10 ( mult( X, Y ), Z ), ! mult( mult( X, Z ), Y ) = mult( X, mult( Z, Y ) )
% 9.72/10.10 , alpha1( X, Z, Y ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Z
% 9.72/10.10 Z := Y
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (11) {G0,W26,D4,L3,V3,M3} I { ! mult( X, mult( Y, Z ) ) ==>
% 9.72/10.10 mult( mult( X, Y ), Z ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z )
% 9.72/10.10 , Y ), alpha1( X, Y, Z ) }.
% 9.72/10.10 parent0: (4448) {G0,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) = mult(
% 9.72/10.10 mult( X, Y ), Z ), ! mult( X, mult( Z, Y ) ) = mult( mult( X, Z ), Y ),
% 9.72/10.10 alpha1( X, Y, Z ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 1 ==> 1
% 9.72/10.10 2 ==> 2
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4467) {G0,W11,D4,L1,V0,M1} { ! mult( a, mult( b, c ) ) = mult(
% 9.72/10.10 mult( a, b ), c ) }.
% 9.72/10.10 parent0[0]: (4368) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) = mult
% 9.72/10.10 ( a, mult( b, c ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (12) {G0,W11,D4,L1,V0,M1} I { ! mult( a, mult( b, c ) ) ==>
% 9.72/10.10 mult( mult( a, b ), c ) }.
% 9.72/10.10 parent0: (4467) {G0,W11,D4,L1,V0,M1} { ! mult( a, mult( b, c ) ) = mult(
% 9.72/10.10 mult( a, b ), c ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4469) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.72/10.10 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4470) {G1,W5,D3,L1,V1,M1} { X ==> rd( X, unit ) }.
% 9.72/10.10 parent0[0]: (4) {G0,W5,D3,L1,V1,M1} I { mult( X, unit ) ==> X }.
% 9.72/10.10 parent1[0; 3]: (4469) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.72/10.10 }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := X
% 9.72/10.10 Y := unit
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4471) {G1,W5,D3,L1,V1,M1} { rd( X, unit ) ==> X }.
% 9.72/10.10 parent0[0]: (4470) {G1,W5,D3,L1,V1,M1} { X ==> rd( X, unit ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (14) {G1,W5,D3,L1,V1,M1} P(4,3) { rd( X, unit ) ==> X }.
% 9.72/10.10 parent0: (4471) {G1,W5,D3,L1,V1,M1} { rd( X, unit ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4473) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.72/10.10 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4474) {G1,W5,D3,L1,V1,M1} { unit ==> rd( X, X ) }.
% 9.72/10.10 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.72/10.10 parent1[0; 3]: (4473) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.72/10.10 }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := unit
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4475) {G1,W5,D3,L1,V1,M1} { rd( X, X ) ==> unit }.
% 9.72/10.10 parent0[0]: (4474) {G1,W5,D3,L1,V1,M1} { unit ==> rd( X, X ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (15) {G1,W5,D3,L1,V1,M1} P(5,3) { rd( X, X ) ==> unit }.
% 9.72/10.10 parent0: (4475) {G1,W5,D3,L1,V1,M1} { rd( X, X ) ==> unit }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4477) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.72/10.10 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4478) {G1,W7,D4,L1,V2,M1} { X ==> rd( Y, ld( X, Y ) ) }.
% 9.72/10.10 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.72/10.10 parent1[0; 3]: (4477) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.72/10.10 }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := X
% 9.72/10.10 Y := ld( X, Y )
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4479) {G1,W7,D4,L1,V2,M1} { rd( Y, ld( X, Y ) ) ==> X }.
% 9.72/10.10 parent0[0]: (4478) {G1,W7,D4,L1,V2,M1} { X ==> rd( Y, ld( X, Y ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X
% 9.72/10.10 }.
% 9.72/10.10 parent0: (4479) {G1,W7,D4,L1,V2,M1} { rd( Y, ld( X, Y ) ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4480) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.72/10.10 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4482) {G1,W5,D3,L1,V1,M1} { X ==> ld( unit, X ) }.
% 9.72/10.10 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.72/10.10 parent1[0; 2]: (4480) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.72/10.10 }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := ld( unit, X )
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := unit
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4483) {G1,W5,D3,L1,V1,M1} { ld( unit, X ) ==> X }.
% 9.72/10.10 parent0[0]: (4482) {G1,W5,D3,L1,V1,M1} { X ==> ld( unit, X ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.72/10.10 parent0: (4483) {G1,W5,D3,L1,V1,M1} { ld( unit, X ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4485) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.72/10.10 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4486) {G1,W7,D4,L1,V2,M1} { X ==> ld( rd( Y, X ), Y ) }.
% 9.72/10.10 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.72/10.10 parent1[0; 6]: (4485) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.72/10.10 }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := rd( Y, X )
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4487) {G1,W7,D4,L1,V2,M1} { ld( rd( Y, X ), Y ) ==> X }.
% 9.72/10.10 parent0[0]: (4486) {G1,W7,D4,L1,V2,M1} { X ==> ld( rd( Y, X ), Y ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y
% 9.72/10.10 }.
% 9.72/10.10 parent0: (4487) {G1,W7,D4,L1,V2,M1} { ld( rd( Y, X ), Y ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4489) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.72/10.10 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4490) {G1,W15,D6,L1,V3,M1} { mult( mult( X, Y ), X ) ==> ld( Z,
% 9.72/10.10 mult( mult( mult( Z, X ), Y ), X ) ) }.
% 9.72/10.10 parent0[0]: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) )
% 9.72/10.10 ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.72/10.10 parent1[0; 8]: (4489) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.72/10.10 }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := X
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := Z
% 9.72/10.10 Y := mult( mult( X, Y ), X )
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4491) {G1,W15,D6,L1,V3,M1} { ld( Z, mult( mult( mult( Z, X ), Y )
% 9.72/10.10 , X ) ) ==> mult( mult( X, Y ), X ) }.
% 9.72/10.10 parent0[0]: (4490) {G1,W15,D6,L1,V3,M1} { mult( mult( X, Y ), X ) ==> ld(
% 9.72/10.10 Z, mult( mult( mult( Z, X ), Y ), X ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (22) {G1,W15,D6,L1,V3,M1} P(6,1) { ld( X, mult( mult( mult( X
% 9.72/10.10 , Y ), Z ), Y ) ) ==> mult( mult( Y, Z ), Y ) }.
% 9.72/10.10 parent0: (4491) {G1,W15,D6,L1,V3,M1} { ld( Z, mult( mult( mult( Z, X ), Y
% 9.72/10.10 ), X ) ) ==> mult( mult( X, Y ), X ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Y
% 9.72/10.10 Y := Z
% 9.72/10.10 Z := X
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4492) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z ), Y )
% 9.72/10.10 ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.10 parent0[0]: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) )
% 9.72/10.10 ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Z
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4495) {G1,W15,D8,L1,V3,M1} { mult( mult( mult( rd( X, mult( mult
% 9.72/10.10 ( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.72/10.10 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.72/10.10 parent1[0; 14]: (4492) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z
% 9.72/10.10 ), Y ) ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := mult( mult( Y, Z ), Y )
% 9.72/10.10 Y := X
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := rd( X, mult( mult( Y, Z ), Y ) )
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.72/10.10 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.72/10.10 parent0: (4495) {G1,W15,D8,L1,V3,M1} { mult( mult( mult( rd( X, mult( mult
% 9.72/10.10 ( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := Z
% 9.72/10.10 end
% 9.72/10.10 permutation0:
% 9.72/10.10 0 ==> 0
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 eqswap: (4501) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z ), Y )
% 9.72/10.10 ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.10 parent0[0]: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) )
% 9.72/10.10 ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Z
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := X
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 paramod: (4504) {G1,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), ld( Y, Z
% 9.72/10.10 ) ), Y ) ==> mult( X, mult( Z, Y ) ) }.
% 9.72/10.10 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.72/10.10 parent1[0; 13]: (4501) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z
% 9.72/10.10 ), Y ) ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Z
% 9.72/10.10 Y := Y
% 9.72/10.10 end
% 9.72/10.10 substitution1:
% 9.72/10.10 X := X
% 9.72/10.10 Y := Y
% 9.72/10.10 Z := ld( Y, Z )
% 9.72/10.10 end
% 9.72/10.10
% 9.72/10.10 subsumption: (25) {G1,W15,D5,L1,V3,M1} P(0,6) { mult( mult( mult( Z, X ),
% 9.72/10.10 ld( X, Y ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.72/10.10 parent0: (4504) {G1,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), ld( Y, Z
% 9.72/10.10 ) ), Y ) ==> mult( X, mult( Z, Y ) ) }.
% 9.72/10.10 substitution0:
% 9.72/10.10 X := Z
% 9.72/10.10 Y := X
% 9.72/10.11 Z := Y
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 0
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4509) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.72/10.11 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4510) {G1,W15,D6,L1,V3,M1} { X ==> rd( mult( mult( mult( X, Y )
% 9.72/10.11 , Z ), Y ), mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.11 parent0[0]: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) )
% 9.72/10.11 ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.72/10.11 parent1[0; 3]: (4509) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.72/10.11 }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := X
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := X
% 9.72/10.11 Y := mult( mult( Y, Z ), Y )
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4511) {G1,W15,D6,L1,V3,M1} { rd( mult( mult( mult( X, Y ), Z ), Y
% 9.72/10.11 ), mult( mult( Y, Z ), Y ) ) ==> X }.
% 9.72/10.11 parent0[0]: (4510) {G1,W15,D6,L1,V3,M1} { X ==> rd( mult( mult( mult( X, Y
% 9.72/10.11 ), Z ), Y ), mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (26) {G1,W15,D6,L1,V3,M1} P(6,3) { rd( mult( mult( mult( X, Y
% 9.72/10.11 ), Z ), Y ), mult( mult( Y, Z ), Y ) ) ==> X }.
% 9.72/10.11 parent0: (4511) {G1,W15,D6,L1,V3,M1} { rd( mult( mult( mult( X, Y ), Z ),
% 9.72/10.11 Y ), mult( mult( Y, Z ), Y ) ) ==> X }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 0
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4513) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z ), Y )
% 9.72/10.11 ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.11 parent0[0]: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) )
% 9.72/10.11 ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4519) {G1,W13,D5,L1,V2,M1} { mult( mult( mult( X, Y ), unit ), Y
% 9.72/10.11 ) ==> mult( X, mult( Y, Y ) ) }.
% 9.72/10.11 parent0[0]: (4) {G0,W5,D3,L1,V1,M1} I { mult( X, unit ) ==> X }.
% 9.72/10.11 parent1[0; 11]: (4513) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z
% 9.72/10.11 ), Y ) ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := unit
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4525) {G1,W11,D4,L1,V2,M1} { mult( mult( X, Y ), Y ) ==> mult( X
% 9.72/10.11 , mult( Y, Y ) ) }.
% 9.72/10.11 parent0[0]: (4) {G0,W5,D3,L1,V1,M1} I { mult( X, unit ) ==> X }.
% 9.72/10.11 parent1[0; 2]: (4519) {G1,W13,D5,L1,V2,M1} { mult( mult( mult( X, Y ),
% 9.72/10.11 unit ), Y ) ==> mult( X, mult( Y, Y ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := mult( X, Y )
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4526) {G1,W11,D4,L1,V2,M1} { mult( X, mult( Y, Y ) ) ==> mult(
% 9.72/10.11 mult( X, Y ), Y ) }.
% 9.72/10.11 parent0[0]: (4525) {G1,W11,D4,L1,V2,M1} { mult( mult( X, Y ), Y ) ==> mult
% 9.72/10.11 ( X, mult( Y, Y ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (27) {G1,W11,D4,L1,V2,M1} P(4,6);d(4) { mult( Y, mult( X, X )
% 9.72/10.11 ) ==> mult( mult( Y, X ), X ) }.
% 9.72/10.11 parent0: (4526) {G1,W11,D4,L1,V2,M1} { mult( X, mult( Y, Y ) ) ==> mult(
% 9.72/10.11 mult( X, Y ), Y ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 0
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4528) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.72/10.11 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4529) {G1,W11,D5,L1,V2,M1} { mult( X, X ) ==> ld( Y, mult( mult
% 9.72/10.11 ( Y, X ), X ) ) }.
% 9.72/10.11 parent0[0]: (27) {G1,W11,D4,L1,V2,M1} P(4,6);d(4) { mult( Y, mult( X, X ) )
% 9.72/10.11 ==> mult( mult( Y, X ), X ) }.
% 9.72/10.11 parent1[0; 6]: (4528) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.72/10.11 }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := mult( X, X )
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4530) {G1,W11,D5,L1,V2,M1} { ld( Y, mult( mult( Y, X ), X ) ) ==>
% 9.72/10.11 mult( X, X ) }.
% 9.72/10.11 parent0[0]: (4529) {G1,W11,D5,L1,V2,M1} { mult( X, X ) ==> ld( Y, mult(
% 9.72/10.11 mult( Y, X ), X ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (28) {G2,W11,D5,L1,V2,M1} P(27,1) { ld( X, mult( mult( X, Y )
% 9.72/10.11 , Y ) ) ==> mult( Y, Y ) }.
% 9.72/10.11 parent0: (4530) {G1,W11,D5,L1,V2,M1} { ld( Y, mult( mult( Y, X ), X ) )
% 9.72/10.11 ==> mult( X, X ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 0
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4531) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) = mult( mult
% 9.72/10.11 ( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.72/10.11 parent0[1]: (7) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( mult( X,
% 9.72/10.11 Y ), Z ) = mult( mult( X, Z ), Y ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4532) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.72/10.11 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4533) {G1,W19,D6,L2,V3,M2} { X ==> mult( mult( Y, ld( mult( Y, Z
% 9.72/10.11 ), X ) ), Z ), alpha1( Y, ld( mult( Y, Z ), X ), Z ) }.
% 9.72/10.11 parent0[0]: (4531) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) = mult(
% 9.72/10.11 mult( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.72/10.11 parent1[0; 2]: (4532) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.72/10.11 }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := ld( mult( Y, Z ), X )
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := mult( Y, Z )
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4554) {G1,W19,D6,L2,V3,M2} { mult( mult( Y, ld( mult( Y, Z ), X )
% 9.72/10.11 ), Z ) ==> X, alpha1( Y, ld( mult( Y, Z ), X ), Z ) }.
% 9.72/10.11 parent0[0]: (4533) {G1,W19,D6,L2,V3,M2} { X ==> mult( mult( Y, ld( mult( Y
% 9.72/10.11 , Z ), X ) ), Z ), alpha1( Y, ld( mult( Y, Z ), X ), Z ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (46) {G1,W19,D6,L2,V3,M2} P(7,0) { mult( mult( X, ld( mult( X
% 9.72/10.11 , Y ), Z ) ), Y ) ==> Z, alpha1( X, ld( mult( X, Y ), Z ), Y ) }.
% 9.72/10.11 parent0: (4554) {G1,W19,D6,L2,V3,M2} { mult( mult( Y, ld( mult( Y, Z ), X
% 9.72/10.11 ) ), Z ) ==> X, alpha1( Y, ld( mult( Y, Z ), X ), Z ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := X
% 9.72/10.11 Z := Y
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 0
% 9.72/10.11 1 ==> 1
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4574) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) = mult( mult
% 9.72/10.11 ( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.72/10.11 parent0[1]: (7) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( mult( X,
% 9.72/10.11 Y ), Z ) = mult( mult( X, Z ), Y ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4656) {G1,W17,D4,L2,V3,M2} { mult( Y, Z ) = mult( mult( X, Z ),
% 9.72/10.11 ld( X, Y ) ), alpha1( X, Z, ld( X, Y ) ) }.
% 9.72/10.11 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.72/10.11 parent1[0; 2]: (4574) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) =
% 9.72/10.11 mult( mult( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Z
% 9.72/10.11 Z := ld( X, Y )
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4660) {G1,W17,D4,L2,V3,M2} { mult( mult( Z, Y ), ld( Z, X ) ) =
% 9.72/10.11 mult( X, Y ), alpha1( Z, Y, ld( Z, X ) ) }.
% 9.72/10.11 parent0[0]: (4656) {G1,W17,D4,L2,V3,M2} { mult( Y, Z ) = mult( mult( X, Z
% 9.72/10.11 ), ld( X, Y ) ), alpha1( X, Z, ld( X, Y ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := X
% 9.72/10.11 Z := Y
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (48) {G1,W17,D4,L2,V3,M2} P(0,7) { alpha1( X, Z, ld( X, Y ) )
% 9.72/10.11 , mult( mult( X, Z ), ld( X, Y ) ) ==> mult( Y, Z ) }.
% 9.72/10.11 parent0: (4660) {G1,W17,D4,L2,V3,M2} { mult( mult( Z, Y ), ld( Z, X ) ) =
% 9.72/10.11 mult( X, Y ), alpha1( Z, Y, ld( Z, X ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := Z
% 9.72/10.11 Z := X
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 1
% 9.72/10.11 1 ==> 0
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4663) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Z, Y ) ) = mult( X,
% 9.72/10.11 mult( Y, Z ) ), alpha1( X, Y, Z ) }.
% 9.72/10.11 parent0[1]: (8) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( X, mult(
% 9.72/10.11 Y, Z ) ) = mult( X, mult( Z, Y ) ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4664) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.72/10.11 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4666) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> ld( Z, mult( Z,
% 9.72/10.11 mult( Y, X ) ) ), alpha1( Z, Y, X ) }.
% 9.72/10.11 parent0[0]: (4663) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Z, Y ) ) = mult(
% 9.72/10.11 X, mult( Y, Z ) ), alpha1( X, Y, Z ) }.
% 9.72/10.11 parent1[0; 6]: (4664) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.72/10.11 }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := X
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := mult( X, Y )
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4686) {G1,W11,D3,L2,V3,M2} { mult( X, Y ) ==> mult( Y, X ),
% 9.72/10.11 alpha1( Z, Y, X ) }.
% 9.72/10.11 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.72/10.11 parent1[0; 4]: (4666) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> ld( Z, mult
% 9.72/10.11 ( Z, mult( Y, X ) ) ), alpha1( Z, Y, X ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := mult( Y, X )
% 9.72/10.11 Y := Z
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ),
% 9.72/10.11 mult( Z, Y ) = mult( Y, Z ) }.
% 9.72/10.11 parent0: (4686) {G1,W11,D3,L2,V3,M2} { mult( X, Y ) ==> mult( Y, X ),
% 9.72/10.11 alpha1( Z, Y, X ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := X
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 1
% 9.72/10.11 1 ==> 0
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4689) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.72/10.11 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4770) {G1,W11,D4,L2,V3,M2} { X ==> rd( mult( Y, X ), Y ), alpha1
% 9.72/10.11 ( Z, Y, X ) }.
% 9.72/10.11 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.72/10.11 ( Z, Y ) = mult( Y, Z ) }.
% 9.72/10.11 parent1[0; 3]: (4689) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.72/10.11 }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := X
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4791) {G1,W11,D4,L2,V3,M2} { rd( mult( Y, X ), Y ) ==> X, alpha1
% 9.72/10.11 ( Z, Y, X ) }.
% 9.72/10.11 parent0[0]: (4770) {G1,W11,D4,L2,V3,M2} { X ==> rd( mult( Y, X ), Y ),
% 9.72/10.11 alpha1( Z, Y, X ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (109) {G2,W11,D4,L2,V3,M2} P(92,3) { rd( mult( Y, X ), Y ) ==>
% 9.72/10.11 X, alpha1( Z, Y, X ) }.
% 9.72/10.11 parent0: (4791) {G1,W11,D4,L2,V3,M2} { rd( mult( Y, X ), Y ) ==> X, alpha1
% 9.72/10.11 ( Z, Y, X ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 0
% 9.72/10.11 1 ==> 1
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4810) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.72/10.11 ( Z, Y, X ) }.
% 9.72/10.11 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.72/10.11 ( Z, Y ) = mult( Y, Z ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Z
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4811) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.72/10.11 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4812) {G1,W11,D4,L2,V3,M2} { X ==> rd( mult( Y, X ), Y ), alpha1
% 9.72/10.11 ( Z, X, Y ) }.
% 9.72/10.11 parent0[0]: (4810) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ),
% 9.72/10.11 alpha1( Z, Y, X ) }.
% 9.72/10.11 parent1[0; 3]: (4811) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.72/10.11 }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11 substitution1:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4833) {G1,W11,D4,L2,V3,M2} { rd( mult( Y, X ), Y ) ==> X, alpha1
% 9.72/10.11 ( Z, X, Y ) }.
% 9.72/10.11 parent0[0]: (4812) {G1,W11,D4,L2,V3,M2} { X ==> rd( mult( Y, X ), Y ),
% 9.72/10.11 alpha1( Z, X, Y ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 subsumption: (110) {G2,W11,D4,L2,V3,M2} P(92,3) { rd( mult( Y, X ), Y ) ==>
% 9.72/10.11 X, alpha1( Z, X, Y ) }.
% 9.72/10.11 parent0: (4833) {G1,W11,D4,L2,V3,M2} { rd( mult( Y, X ), Y ) ==> X, alpha1
% 9.72/10.11 ( Z, X, Y ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := X
% 9.72/10.11 Y := Y
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11 permutation0:
% 9.72/10.11 0 ==> 0
% 9.72/10.11 1 ==> 1
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 eqswap: (4853) {G2,W11,D4,L2,V3,M2} { Y ==> rd( mult( X, Y ), X ), alpha1
% 9.72/10.11 ( Z, X, Y ) }.
% 9.72/10.11 parent0[0]: (109) {G2,W11,D4,L2,V3,M2} P(92,3) { rd( mult( Y, X ), Y ) ==>
% 9.72/10.11 X, alpha1( Z, Y, X ) }.
% 9.72/10.11 substitution0:
% 9.72/10.11 X := Y
% 9.72/10.11 Y := X
% 9.72/10.11 Z := Z
% 9.72/10.11 end
% 9.72/10.11
% 9.72/10.11 paramod: (4854) {G1,W13,D3,L2,V3,M2} { ld( X, Y ) ==> rd( Y, X ), alpha1(
% 9.72/10.11 Z, X, ld( X, Y ) ) }.
% 9.72/10.11 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.72/10.11 parent1[0; 5]: (4853) {G2,W11,D4,L2,V3,M2} { Y ==> rd( mult( X, Y ), X ),
% 9.72/10.11 alpha1( Z, X, Y ) }.
% 9.72/10.11 substitution0:
% 9.73/10.12 X := Y
% 9.73/10.12 Y := X
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := ld( X, Y )
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4855) {G1,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1( Z
% 9.73/10.12 , X, ld( X, Y ) ) }.
% 9.73/10.12 parent0[0]: (4854) {G1,W13,D3,L2,V3,M2} { ld( X, Y ) ==> rd( Y, X ),
% 9.73/10.12 alpha1( Z, X, ld( X, Y ) ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (116) {G3,W13,D3,L2,V3,M2} P(0,109) { rd( Y, X ) ==> ld( X, Y
% 9.73/10.12 ), alpha1( Z, X, ld( X, Y ) ) }.
% 9.73/10.12 parent0: (4855) {G1,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1(
% 9.73/10.12 Z, X, ld( X, Y ) ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 0
% 9.73/10.12 1 ==> 1
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4856) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.12 , mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.73/10.12 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4857) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==> mult(
% 9.73/10.12 a, mult( b, c ) ) }.
% 9.73/10.12 parent0[0]: (12) {G0,W11,D4,L1,V0,M1} I { ! mult( a, mult( b, c ) ) ==>
% 9.73/10.12 mult( mult( a, b ), c ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 resolution: (4858) {G1,W4,D2,L1,V0,M1} { ! alpha1( a, b, c ) }.
% 9.73/10.12 parent0[0]: (4857) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==>
% 9.73/10.12 mult( a, mult( b, c ) ) }.
% 9.73/10.12 parent1[0]: (4856) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult
% 9.73/10.12 ( X, mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := a
% 9.73/10.12 Y := b
% 9.73/10.12 Z := c
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (119) {G1,W4,D2,L1,V0,M1} R(9,12) { ! alpha1( a, b, c ) }.
% 9.73/10.12 parent0: (4858) {G1,W4,D2,L1,V0,M1} { ! alpha1( a, b, c ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4859) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.73/10.12 ( Z, Y, X ) }.
% 9.73/10.12 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.73/10.12 ( Z, Y ) = mult( Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4860) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.12 , mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.73/10.12 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4862) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) = mult( mult
% 9.73/10.12 ( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[1]: (7) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( mult( X,
% 9.73/10.12 Y ), Z ) = mult( mult( X, Z ), Y ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4866) {G1,W19,D4,L3,V4,M3} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.12 , mult( Z, Y ) ), alpha1( T, Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[0]: (4859) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ),
% 9.73/10.12 alpha1( Z, Y, X ) }.
% 9.73/10.12 parent1[0; 8]: (4860) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==>
% 9.73/10.12 mult( X, mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := T
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4949) {G1,W23,D4,L4,V4,M4} { mult( mult( X, Y ), Z ) ==> mult(
% 9.73/10.12 mult( X, Z ), Y ), ! alpha1( X, Y, Z ), alpha1( T, Y, Z ), ! alpha1( X, Y
% 9.73/10.12 , Z ) }.
% 9.73/10.12 parent0[1]: (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.73/10.12 mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ) }.
% 9.73/10.12 parent1[0; 6]: (4866) {G1,W19,D4,L3,V4,M3} { mult( mult( X, Y ), Z ) ==>
% 9.73/10.12 mult( X, mult( Z, Y ) ), alpha1( T, Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 T := T
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 factor: (4950) {G1,W19,D4,L3,V4,M3} { mult( mult( X, Y ), Z ) ==> mult(
% 9.73/10.12 mult( X, Z ), Y ), ! alpha1( X, Y, Z ), alpha1( T, Y, Z ) }.
% 9.73/10.12 parent0[1, 3]: (4949) {G1,W23,D4,L4,V4,M4} { mult( mult( X, Y ), Z ) ==>
% 9.73/10.12 mult( mult( X, Z ), Y ), ! alpha1( X, Y, Z ), alpha1( T, Y, Z ), ! alpha1
% 9.73/10.12 ( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 T := T
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 resolution: (4951) {G1,W26,D4,L3,V4,M3} { mult( mult( X, Y ), Z ) ==> mult
% 9.73/10.12 ( mult( X, Z ), Y ), alpha1( T, Y, Z ), mult( mult( X, Z ), Y ) = mult(
% 9.73/10.12 mult( X, Y ), Z ) }.
% 9.73/10.12 parent0[1]: (4950) {G1,W19,D4,L3,V4,M3} { mult( mult( X, Y ), Z ) ==> mult
% 9.73/10.12 ( mult( X, Z ), Y ), ! alpha1( X, Y, Z ), alpha1( T, Y, Z ) }.
% 9.73/10.12 parent1[1]: (4862) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) = mult(
% 9.73/10.12 mult( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 T := T
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4953) {G1,W26,D4,L3,V4,M3} { mult( mult( X, Z ), Y ) = mult( mult
% 9.73/10.12 ( X, Y ), Z ), mult( mult( X, Z ), Y ) ==> mult( mult( X, Y ), Z ),
% 9.73/10.12 alpha1( T, Z, Y ) }.
% 9.73/10.12 parent0[2]: (4951) {G1,W26,D4,L3,V4,M3} { mult( mult( X, Y ), Z ) ==> mult
% 9.73/10.12 ( mult( X, Z ), Y ), alpha1( T, Y, Z ), mult( mult( X, Z ), Y ) = mult(
% 9.73/10.12 mult( X, Y ), Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Z
% 9.73/10.12 Z := Y
% 9.73/10.12 T := T
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 factor: (4956) {G1,W15,D4,L2,V4,M2} { mult( mult( X, Y ), Z ) = mult( mult
% 9.73/10.12 ( X, Z ), Y ), alpha1( T, Y, Z ) }.
% 9.73/10.12 parent0[0, 1]: (4953) {G1,W26,D4,L3,V4,M3} { mult( mult( X, Z ), Y ) =
% 9.73/10.12 mult( mult( X, Y ), Z ), mult( mult( X, Z ), Y ) ==> mult( mult( X, Y ),
% 9.73/10.12 Z ), alpha1( T, Z, Y ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Z
% 9.73/10.12 Z := Y
% 9.73/10.12 T := T
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (121) {G2,W15,D4,L2,V4,M2} P(92,9);d(10);r(7) { alpha1( T, Y,
% 9.73/10.12 X ), mult( mult( Z, Y ), X ) = mult( mult( Z, X ), Y ) }.
% 9.73/10.12 parent0: (4956) {G1,W15,D4,L2,V4,M2} { mult( mult( X, Y ), Z ) = mult(
% 9.73/10.12 mult( X, Z ), Y ), alpha1( T, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := X
% 9.73/10.12 T := T
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 1
% 9.73/10.12 1 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4958) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.73/10.12 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Y
% 9.73/10.12 Y := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4959) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> ld( Z, mult( mult
% 9.73/10.12 ( Z, X ), Y ) ), ! alpha1( Z, X, Y ) }.
% 9.73/10.12 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.73/10.12 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.73/10.12 parent1[0; 6]: (4958) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.73/10.12 }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := X
% 9.73/10.12 Z := Y
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := mult( X, Y )
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4960) {G1,W15,D5,L2,V3,M2} { ld( Z, mult( mult( Z, X ), Y ) ) ==>
% 9.73/10.12 mult( X, Y ), ! alpha1( Z, X, Y ) }.
% 9.73/10.12 parent0[0]: (4959) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> ld( Z, mult(
% 9.73/10.12 mult( Z, X ), Y ) ), ! alpha1( Z, X, Y ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (136) {G1,W15,D5,L2,V3,M2} P(9,1) { ld( X, mult( mult( X, Y )
% 9.73/10.12 , Z ) ) ==> mult( Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0: (4960) {G1,W15,D5,L2,V3,M2} { ld( Z, mult( mult( Z, X ), Y ) )
% 9.73/10.12 ==> mult( X, Y ), ! alpha1( Z, X, Y ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Y
% 9.73/10.12 Y := Z
% 9.73/10.12 Z := X
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 0
% 9.73/10.12 1 ==> 1
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4962) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.12 , mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.73/10.12 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4967) {G1,W17,D5,L2,V3,M2} { mult( mult( X, rd( Y, Z ) ), Z )
% 9.73/10.12 ==> mult( X, Y ), ! alpha1( X, rd( Y, Z ), Z ) }.
% 9.73/10.12 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.73/10.12 parent1[0; 10]: (4962) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==>
% 9.73/10.12 mult( X, mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := Y
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := rd( Y, Z )
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (138) {G1,W17,D5,L2,V3,M2} P(2,9) { ! alpha1( Z, rd( X, Y ), Y
% 9.73/10.12 ), mult( mult( Z, rd( X, Y ) ), Y ) ==> mult( Z, X ) }.
% 9.73/10.12 parent0: (4967) {G1,W17,D5,L2,V3,M2} { mult( mult( X, rd( Y, Z ) ), Z )
% 9.73/10.12 ==> mult( X, Y ), ! alpha1( X, rd( Y, Z ), Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := X
% 9.73/10.12 Z := Y
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 1
% 9.73/10.12 1 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4972) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.12 , mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.73/10.12 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4975) {G1,W17,D4,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.73/10.12 ==> mult( X, Z ), ! alpha1( X, Y, ld( Y, Z ) ) }.
% 9.73/10.12 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.73/10.12 parent1[0; 10]: (4972) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==>
% 9.73/10.12 mult( X, mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := Y
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := ld( Y, Z )
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (139) {G1,W17,D4,L2,V3,M2} P(0,9) { ! alpha1( Z, X, ld( X, Y )
% 9.73/10.12 ), mult( mult( Z, X ), ld( X, Y ) ) ==> mult( Z, Y ) }.
% 9.73/10.12 parent0: (4975) {G1,W17,D4,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.73/10.12 ==> mult( X, Z ), ! alpha1( X, Y, ld( Y, Z ) ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := X
% 9.73/10.12 Z := Y
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 1
% 9.73/10.12 1 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4979) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.73/10.12 ( Z, Y, X ) }.
% 9.73/10.12 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.73/10.12 ( Z, Y ) = mult( Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 resolution: (4980) {G2,W7,D3,L1,V0,M1} { mult( b, c ) = mult( c, b ) }.
% 9.73/10.12 parent0[0]: (119) {G1,W4,D2,L1,V0,M1} R(9,12) { ! alpha1( a, b, c ) }.
% 9.73/10.12 parent1[1]: (4979) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ),
% 9.73/10.12 alpha1( Z, Y, X ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := c
% 9.73/10.12 Y := b
% 9.73/10.12 Z := a
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c
% 9.73/10.12 , b ) }.
% 9.73/10.12 parent0: (4980) {G2,W7,D3,L1,V0,M1} { mult( b, c ) = mult( c, b ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4983) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.12 , mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.73/10.12 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4985) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) = mult( mult
% 9.73/10.12 ( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.73/10.12 parent0[1]: (7) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( mult( X,
% 9.73/10.12 Y ), Z ) = mult( mult( X, Z ), Y ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4987) {G1,W15,D4,L2,V1,M2} { mult( mult( X, b ), c ) ==> mult( X
% 9.73/10.12 , mult( c, b ) ), ! alpha1( X, b, c ) }.
% 9.73/10.12 parent0[0]: (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c
% 9.73/10.12 , b ) }.
% 9.73/10.12 parent1[0; 8]: (4983) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==>
% 9.73/10.12 mult( X, mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := b
% 9.73/10.12 Z := c
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4988) {G1,W19,D4,L3,V1,M3} { mult( mult( X, b ), c ) ==> mult(
% 9.73/10.12 mult( X, c ), b ), ! alpha1( X, b, c ), ! alpha1( X, b, c ) }.
% 9.73/10.12 parent0[1]: (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.73/10.12 mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ) }.
% 9.73/10.12 parent1[0; 6]: (4987) {G1,W15,D4,L2,V1,M2} { mult( mult( X, b ), c ) ==>
% 9.73/10.12 mult( X, mult( c, b ) ), ! alpha1( X, b, c ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := b
% 9.73/10.12 Z := c
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 factor: (4989) {G1,W15,D4,L2,V1,M2} { mult( mult( X, b ), c ) ==> mult(
% 9.73/10.12 mult( X, c ), b ), ! alpha1( X, b, c ) }.
% 9.73/10.12 parent0[1, 2]: (4988) {G1,W19,D4,L3,V1,M3} { mult( mult( X, b ), c ) ==>
% 9.73/10.12 mult( mult( X, c ), b ), ! alpha1( X, b, c ), ! alpha1( X, b, c ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 resolution: (4990) {G1,W22,D4,L2,V1,M2} { mult( mult( X, b ), c ) ==> mult
% 9.73/10.12 ( mult( X, c ), b ), mult( mult( X, c ), b ) = mult( mult( X, b ), c )
% 9.73/10.12 }.
% 9.73/10.12 parent0[1]: (4989) {G1,W15,D4,L2,V1,M2} { mult( mult( X, b ), c ) ==> mult
% 9.73/10.12 ( mult( X, c ), b ), ! alpha1( X, b, c ) }.
% 9.73/10.12 parent1[1]: (4985) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Z ), Y ) = mult(
% 9.73/10.12 mult( X, Y ), Z ), alpha1( X, Y, Z ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := X
% 9.73/10.12 Y := b
% 9.73/10.12 Z := c
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (4992) {G1,W22,D4,L2,V1,M2} { mult( mult( X, b ), c ) = mult( mult
% 9.73/10.12 ( X, c ), b ), mult( mult( X, b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.73/10.12 parent0[1]: (4990) {G1,W22,D4,L2,V1,M2} { mult( mult( X, b ), c ) ==> mult
% 9.73/10.12 ( mult( X, c ), b ), mult( mult( X, c ), b ) = mult( mult( X, b ), c )
% 9.73/10.12 }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 factor: (4995) {G1,W11,D4,L1,V1,M1} { mult( mult( X, b ), c ) = mult( mult
% 9.73/10.12 ( X, c ), b ) }.
% 9.73/10.12 parent0[0, 1]: (4992) {G1,W22,D4,L2,V1,M2} { mult( mult( X, b ), c ) =
% 9.73/10.12 mult( mult( X, c ), b ), mult( mult( X, b ), c ) ==> mult( mult( X, c ),
% 9.73/10.12 b ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.73/10.12 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.73/10.12 parent0: (4995) {G1,W11,D4,L1,V1,M1} { mult( mult( X, b ), c ) = mult(
% 9.73/10.12 mult( X, c ), b ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 *** allocated 113905 integers for termspace/termends
% 9.73/10.12 eqswap: (4997) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==> mult(
% 9.73/10.12 a, mult( b, c ) ) }.
% 9.73/10.12 parent0[0]: (12) {G0,W11,D4,L1,V0,M1} I { ! mult( a, mult( b, c ) ) ==>
% 9.73/10.12 mult( mult( a, b ), c ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (4999) {G1,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==> mult
% 9.73/10.12 ( a, mult( c, b ) ) }.
% 9.73/10.12 parent0[0]: (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c
% 9.73/10.12 , b ) }.
% 9.73/10.12 parent1[0; 9]: (4997) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==>
% 9.73/10.12 mult( a, mult( b, c ) ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (5000) {G2,W11,D4,L1,V0,M1} { ! mult( mult( a, c ), b ) ==> mult
% 9.73/10.12 ( a, mult( c, b ) ) }.
% 9.73/10.12 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.73/10.12 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.73/10.12 parent1[0; 2]: (4999) {G1,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==>
% 9.73/10.12 mult( a, mult( c, b ) ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := a
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (5001) {G2,W11,D4,L1,V0,M1} { ! mult( a, mult( c, b ) ) ==> mult(
% 9.73/10.12 mult( a, c ), b ) }.
% 9.73/10.12 parent0[0]: (5000) {G2,W11,D4,L1,V0,M1} { ! mult( mult( a, c ), b ) ==>
% 9.73/10.12 mult( a, mult( c, b ) ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (149) {G4,W11,D4,L1,V0,M1} P(144,12);d(146) { ! mult( a, mult
% 9.73/10.12 ( c, b ) ) ==> mult( mult( a, c ), b ) }.
% 9.73/10.12 parent0: (5001) {G2,W11,D4,L1,V0,M1} { ! mult( a, mult( c, b ) ) ==> mult
% 9.73/10.12 ( mult( a, c ), b ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (5002) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.12 , mult( Y, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.73/10.12 parent0[1]: (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.73/10.12 mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Z
% 9.73/10.12 Z := Y
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (5003) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==> mult(
% 9.73/10.12 a, mult( b, c ) ) }.
% 9.73/10.12 parent0[0]: (12) {G0,W11,D4,L1,V0,M1} I { ! mult( a, mult( b, c ) ) ==>
% 9.73/10.12 mult( mult( a, b ), c ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 resolution: (5004) {G1,W4,D2,L1,V0,M1} { ! alpha1( a, c, b ) }.
% 9.73/10.12 parent0[0]: (5003) {G0,W11,D4,L1,V0,M1} { ! mult( mult( a, b ), c ) ==>
% 9.73/10.12 mult( a, mult( b, c ) ) }.
% 9.73/10.12 parent1[0]: (5002) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult
% 9.73/10.12 ( X, mult( Y, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := a
% 9.73/10.12 Y := b
% 9.73/10.12 Z := c
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (152) {G1,W4,D2,L1,V0,M1} R(10,12) { ! alpha1( a, c, b ) }.
% 9.73/10.12 parent0: (5004) {G1,W4,D2,L1,V0,M1} { ! alpha1( a, c, b ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 end
% 9.73/10.12 permutation0:
% 9.73/10.12 0 ==> 0
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (5006) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.73/10.12 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Y
% 9.73/10.12 Y := X
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 paramod: (5007) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> ld( Z, mult( mult
% 9.73/10.12 ( Z, X ), Y ) ), ! alpha1( Z, Y, X ) }.
% 9.73/10.12 parent0[1]: (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.73/10.12 mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ) }.
% 9.73/10.12 parent1[0; 6]: (5006) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.73/10.12 }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := X
% 9.73/10.12 end
% 9.73/10.12 substitution1:
% 9.73/10.12 X := Z
% 9.73/10.12 Y := mult( X, Y )
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 eqswap: (5008) {G1,W15,D5,L2,V3,M2} { ld( Z, mult( mult( Z, X ), Y ) ) ==>
% 9.73/10.12 mult( X, Y ), ! alpha1( Z, Y, X ) }.
% 9.73/10.12 parent0[0]: (5007) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> ld( Z, mult(
% 9.73/10.12 mult( Z, X ), Y ) ), ! alpha1( Z, Y, X ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := X
% 9.73/10.12 Y := Y
% 9.73/10.12 Z := Z
% 9.73/10.12 end
% 9.73/10.12
% 9.73/10.12 subsumption: (170) {G1,W15,D5,L2,V3,M2} P(10,1) { ld( X, mult( mult( X, Y )
% 9.73/10.12 , Z ) ) ==> mult( Y, Z ), ! alpha1( X, Z, Y ) }.
% 9.73/10.12 parent0: (5008) {G1,W15,D5,L2,V3,M2} { ld( Z, mult( mult( Z, X ), Y ) )
% 9.73/10.12 ==> mult( X, Y ), ! alpha1( Z, Y, X ) }.
% 9.73/10.12 substitution0:
% 9.73/10.12 X := Y
% 9.73/10.12 Y := Z
% 9.73/10.13 Z := X
% 9.73/10.13 end
% 9.73/10.13 permutation0:
% 9.73/10.13 0 ==> 0
% 9.73/10.13 1 ==> 1
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 eqswap: (5010) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.13 , mult( Y, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.73/10.13 parent0[1]: (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.73/10.13 mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := X
% 9.73/10.13 Y := Z
% 9.73/10.13 Z := Y
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 paramod: (5013) {G1,W17,D4,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.73/10.13 ==> mult( X, Z ), ! alpha1( X, ld( Y, Z ), Y ) }.
% 9.73/10.13 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.73/10.13 parent1[0; 10]: (5010) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==>
% 9.73/10.13 mult( X, mult( Y, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := Z
% 9.73/10.13 Y := Y
% 9.73/10.13 end
% 9.73/10.13 substitution1:
% 9.73/10.13 X := X
% 9.73/10.13 Y := Y
% 9.73/10.13 Z := ld( Y, Z )
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 subsumption: (173) {G1,W17,D4,L2,V3,M2} P(0,10) { ! alpha1( Z, ld( X, Y ),
% 9.73/10.13 X ), mult( mult( Z, X ), ld( X, Y ) ) ==> mult( Z, Y ) }.
% 9.73/10.13 parent0: (5013) {G1,W17,D4,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.73/10.13 ==> mult( X, Z ), ! alpha1( X, ld( Y, Z ), Y ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := Z
% 9.73/10.13 Y := X
% 9.73/10.13 Z := Y
% 9.73/10.13 end
% 9.73/10.13 permutation0:
% 9.73/10.13 0 ==> 1
% 9.73/10.13 1 ==> 0
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 eqswap: (5018) {G3,W11,D4,L1,V1,M1} { mult( mult( X, c ), b ) ==> mult(
% 9.73/10.13 mult( X, b ), c ) }.
% 9.73/10.13 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.73/10.13 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := X
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 paramod: (5334) {G2,W15,D4,L2,V2,M2} { mult( mult( X, c ), b ) ==> mult(
% 9.73/10.13 mult( b, X ), c ), alpha1( Y, b, X ) }.
% 9.73/10.13 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.73/10.13 ( Z, Y ) = mult( Y, Z ) }.
% 9.73/10.13 parent1[0; 7]: (5018) {G3,W11,D4,L1,V1,M1} { mult( mult( X, c ), b ) ==>
% 9.73/10.13 mult( mult( X, b ), c ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := Y
% 9.73/10.13 Y := b
% 9.73/10.13 Z := X
% 9.73/10.13 end
% 9.73/10.13 substitution1:
% 9.73/10.13 X := X
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 eqswap: (5418) {G2,W15,D4,L2,V2,M2} { mult( mult( b, X ), c ) ==> mult(
% 9.73/10.13 mult( X, c ), b ), alpha1( Y, b, X ) }.
% 9.73/10.13 parent0[0]: (5334) {G2,W15,D4,L2,V2,M2} { mult( mult( X, c ), b ) ==> mult
% 9.73/10.13 ( mult( b, X ), c ), alpha1( Y, b, X ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := X
% 9.73/10.13 Y := Y
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 subsumption: (175) {G4,W15,D4,L2,V2,M2} P(92,146) { mult( mult( b, X ), c )
% 9.73/10.13 ==> mult( mult( X, c ), b ), alpha1( Y, b, X ) }.
% 9.73/10.13 parent0: (5418) {G2,W15,D4,L2,V2,M2} { mult( mult( b, X ), c ) ==> mult(
% 9.73/10.13 mult( X, c ), b ), alpha1( Y, b, X ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := X
% 9.73/10.13 Y := Y
% 9.73/10.13 end
% 9.73/10.13 permutation0:
% 9.73/10.13 0 ==> 0
% 9.73/10.13 1 ==> 1
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 eqswap: (5486) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z ), Y )
% 9.73/10.13 ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.73/10.13 parent0[0]: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) )
% 9.73/10.13 ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := Z
% 9.73/10.13 Y := Y
% 9.73/10.13 Z := X
% 9.73/10.13 end
% 9.73/10.13
% 9.73/10.13 paramod: (5491) {G1,W15,D5,L1,V1,M1} { mult( mult( mult( X, c ), b ), c )
% 9.73/10.13 ==> mult( X, mult( mult( c, c ), b ) ) }.
% 9.73/10.13 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.73/10.13 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.73/10.13 parent1[0; 10]: (5486) {G0,W15,D5,L1,V3,M1} { mult( mult( mult( X, Y ), Z
% 9.73/10.13 ), Y ) ==> mult( X, mult( mult( Y, Z ), Y ) ) }.
% 9.73/10.13 substitution0:
% 9.73/10.13 X := c
% 9.73/10.13 end
% 9.73/10.13 substitution1:
% 9.73/10.14 X := X
% 9.73/10.14 Y := c
% 9.73/10.14 Z := b
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 paramod: (5494) {G2,W15,D5,L1,V1,M1} { mult( mult( mult( X, c ), c ), b )
% 9.73/10.14 ==> mult( X, mult( mult( c, c ), b ) ) }.
% 9.73/10.14 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.73/10.14 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.73/10.14 parent1[0; 1]: (5491) {G1,W15,D5,L1,V1,M1} { mult( mult( mult( X, c ), b )
% 9.73/10.14 , c ) ==> mult( X, mult( mult( c, c ), b ) ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := mult( X, c )
% 9.73/10.14 end
% 9.73/10.14 substitution1:
% 9.73/10.14 X := X
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 eqswap: (5495) {G2,W15,D5,L1,V1,M1} { mult( X, mult( mult( c, c ), b ) )
% 9.73/10.14 ==> mult( mult( mult( X, c ), c ), b ) }.
% 9.73/10.14 parent0[0]: (5494) {G2,W15,D5,L1,V1,M1} { mult( mult( mult( X, c ), c ), b
% 9.73/10.14 ) ==> mult( X, mult( mult( c, c ), b ) ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 subsumption: (177) {G4,W15,D5,L1,V1,M1} P(146,6);d(146) { mult( X, mult(
% 9.73/10.14 mult( c, c ), b ) ) ==> mult( mult( mult( X, c ), c ), b ) }.
% 9.73/10.14 parent0: (5495) {G2,W15,D5,L1,V1,M1} { mult( X, mult( mult( c, c ), b ) )
% 9.73/10.14 ==> mult( mult( mult( X, c ), c ), b ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 end
% 9.73/10.14 permutation0:
% 9.73/10.14 0 ==> 0
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 eqswap: (5497) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.73/10.14 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := Y
% 9.73/10.14 Y := X
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 paramod: (5498) {G1,W11,D5,L1,V1,M1} { c ==> ld( mult( X, b ), mult( mult
% 9.73/10.14 ( X, c ), b ) ) }.
% 9.73/10.14 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.73/10.14 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.73/10.14 parent1[0; 6]: (5497) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.73/10.14 }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 end
% 9.73/10.14 substitution1:
% 9.73/10.14 X := mult( X, b )
% 9.73/10.14 Y := c
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 eqswap: (5499) {G1,W11,D5,L1,V1,M1} { ld( mult( X, b ), mult( mult( X, c )
% 9.73/10.14 , b ) ) ==> c }.
% 9.73/10.14 parent0[0]: (5498) {G1,W11,D5,L1,V1,M1} { c ==> ld( mult( X, b ), mult(
% 9.73/10.14 mult( X, c ), b ) ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 subsumption: (178) {G4,W11,D5,L1,V1,M1} P(146,1) { ld( mult( X, b ), mult(
% 9.73/10.14 mult( X, c ), b ) ) ==> c }.
% 9.73/10.14 parent0: (5499) {G1,W11,D5,L1,V1,M1} { ld( mult( X, b ), mult( mult( X, c
% 9.73/10.14 ), b ) ) ==> c }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 end
% 9.73/10.14 permutation0:
% 9.73/10.14 0 ==> 0
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 eqswap: (5500) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==> mult(
% 9.73/10.14 X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z ), Y )
% 9.73/10.14 , alpha1( X, Y, Z ) }.
% 9.73/10.14 parent0[0]: (11) {G0,W26,D4,L3,V3,M3} I { ! mult( X, mult( Y, Z ) ) ==>
% 9.73/10.14 mult( mult( X, Y ), Z ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z )
% 9.73/10.14 , Y ), alpha1( X, Y, Z ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Y
% 9.73/10.14 Z := Z
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 eqswap: (5503) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.73/10.14 , mult( Y, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.73/10.14 parent0[1]: (10) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X,
% 9.73/10.14 mult( Z, Y ) ) ==> mult( mult( X, Z ), Y ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Z
% 9.73/10.14 Z := Y
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 resolution: (5505) {G1,W19,D4,L3,V3,M3} { ! mult( X, mult( Z, Y ) ) ==>
% 9.73/10.14 mult( mult( X, Z ), Y ), alpha1( X, Y, Z ), ! alpha1( X, Z, Y ) }.
% 9.73/10.14 parent0[0]: (5500) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==>
% 9.73/10.14 mult( X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z )
% 9.73/10.14 , Y ), alpha1( X, Y, Z ) }.
% 9.73/10.14 parent1[0]: (5503) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult
% 9.73/10.14 ( X, mult( Y, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Y
% 9.73/10.14 Z := Z
% 9.73/10.14 end
% 9.73/10.14 substitution1:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Y
% 9.73/10.14 Z := Z
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 paramod: (5506) {G1,W23,D4,L4,V3,M4} { ! mult( mult( X, Y ), Z ) ==> mult
% 9.73/10.14 ( mult( X, Y ), Z ), ! alpha1( X, Y, Z ), alpha1( X, Z, Y ), ! alpha1( X
% 9.73/10.14 , Y, Z ) }.
% 9.73/10.14 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.73/10.14 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.73/10.14 parent1[0; 2]: (5505) {G1,W19,D4,L3,V3,M3} { ! mult( X, mult( Z, Y ) ) ==>
% 9.73/10.14 mult( mult( X, Z ), Y ), alpha1( X, Y, Z ), ! alpha1( X, Z, Y ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Y
% 9.73/10.14 Z := Z
% 9.73/10.14 end
% 9.73/10.14 substitution1:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Z
% 9.73/10.14 Z := Y
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 factor: (5507) {G1,W19,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==> mult(
% 9.73/10.14 mult( X, Y ), Z ), ! alpha1( X, Y, Z ), alpha1( X, Z, Y ) }.
% 9.73/10.14 parent0[1, 3]: (5506) {G1,W23,D4,L4,V3,M4} { ! mult( mult( X, Y ), Z ) ==>
% 9.73/10.14 mult( mult( X, Y ), Z ), ! alpha1( X, Y, Z ), alpha1( X, Z, Y ), !
% 9.73/10.14 alpha1( X, Y, Z ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Y
% 9.73/10.14 Z := Z
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 eqrefl: (5508) {G0,W8,D2,L2,V3,M2} { ! alpha1( X, Y, Z ), alpha1( X, Z, Y
% 9.73/10.14 ) }.
% 9.73/10.14 parent0[0]: (5507) {G1,W19,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==>
% 9.73/10.14 mult( mult( X, Y ), Z ), ! alpha1( X, Y, Z ), alpha1( X, Z, Y ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Y
% 9.73/10.14 Z := Z
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 subsumption: (181) {G1,W8,D2,L2,V3,M2} R(11,10);d(9);q { alpha1( X, Z, Y )
% 9.73/10.14 , ! alpha1( X, Y, Z ) }.
% 9.73/10.14 parent0: (5508) {G0,W8,D2,L2,V3,M2} { ! alpha1( X, Y, Z ), alpha1( X, Z, Y
% 9.73/10.14 ) }.
% 9.73/10.14 substitution0:
% 9.73/10.14 X := X
% 9.73/10.14 Y := Y
% 9.73/10.14 Z := Z
% 9.73/10.14 end
% 9.73/10.14 permutation0:
% 9.73/10.14 0 ==> 1
% 9.73/10.14 1 ==> 0
% 9.73/10.14 end
% 9.73/10.14
% 9.73/10.14 eqswap: (5510) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==> mult(
% 9.73/10.14 X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z ), Y )
% 9.73/10.14 , alpha1( X, Y, Z ) }.
% 9.73/10.14 parent0[0]: (11) {G0,W26,D4,L3,V3,M3} I { ! mult( X, mult( Y, Z ) ) ==>
% 9.73/10.14 mult( mult( X, Y ), Z ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z )
% 9.73/10.14 , Y ), alpha1( X, Y, Z ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (5516) {G1,W26,D4,L3,V1,M3} { ! mult( X, mult( c, b ) ) ==> mult
% 9.82/10.25 ( mult( X, b ), c ), ! mult( mult( X, c ), b ) ==> mult( X, mult( c, b )
% 9.82/10.25 ), alpha1( X, c, b ) }.
% 9.82/10.25 parent0[0]: (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c
% 9.82/10.25 , b ) }.
% 9.82/10.25 parent1[1; 4]: (5510) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==>
% 9.82/10.25 mult( X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z
% 9.82/10.25 ), Y ), alpha1( X, Y, Z ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := c
% 9.82/10.25 Z := b
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (5518) {G2,W26,D4,L3,V1,M3} { ! mult( X, mult( c, b ) ) ==> mult
% 9.82/10.25 ( mult( X, c ), b ), ! mult( mult( X, c ), b ) ==> mult( X, mult( c, b )
% 9.82/10.25 ), alpha1( X, c, b ) }.
% 9.82/10.25 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.82/10.25 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.82/10.25 parent1[0; 7]: (5516) {G1,W26,D4,L3,V1,M3} { ! mult( X, mult( c, b ) ) ==>
% 9.82/10.25 mult( mult( X, b ), c ), ! mult( mult( X, c ), b ) ==> mult( X, mult( c
% 9.82/10.25 , b ) ), alpha1( X, c, b ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (5520) {G2,W26,D4,L3,V1,M3} { ! mult( X, mult( c, b ) ) ==> mult(
% 9.82/10.25 mult( X, c ), b ), ! mult( X, mult( c, b ) ) ==> mult( mult( X, c ), b )
% 9.82/10.25 , alpha1( X, c, b ) }.
% 9.82/10.25 parent0[1]: (5518) {G2,W26,D4,L3,V1,M3} { ! mult( X, mult( c, b ) ) ==>
% 9.82/10.25 mult( mult( X, c ), b ), ! mult( mult( X, c ), b ) ==> mult( X, mult( c,
% 9.82/10.25 b ) ), alpha1( X, c, b ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 factor: (5522) {G2,W15,D4,L2,V1,M2} { ! mult( X, mult( c, b ) ) ==> mult(
% 9.82/10.25 mult( X, c ), b ), alpha1( X, c, b ) }.
% 9.82/10.25 parent0[0, 1]: (5520) {G2,W26,D4,L3,V1,M3} { ! mult( X, mult( c, b ) ) ==>
% 9.82/10.25 mult( mult( X, c ), b ), ! mult( X, mult( c, b ) ) ==> mult( mult( X, c
% 9.82/10.25 ), b ), alpha1( X, c, b ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (186) {G4,W15,D4,L2,V1,M2} P(144,11);d(146);f { ! mult( X,
% 9.82/10.25 mult( c, b ) ) ==> mult( mult( X, c ), b ), alpha1( X, c, b ) }.
% 9.82/10.25 parent0: (5522) {G2,W15,D4,L2,V1,M2} { ! mult( X, mult( c, b ) ) ==> mult
% 9.82/10.25 ( mult( X, c ), b ), alpha1( X, c, b ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 1 ==> 1
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 *** allocated 15000 integers for justifications
% 9.82/10.25 *** allocated 170857 integers for termspace/termends
% 9.82/10.25 *** allocated 22500 integers for justifications
% 9.82/10.25 eqswap: (5523) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Z, Y ) ) = mult( X,
% 9.82/10.25 mult( Y, Z ) ), alpha1( X, Y, Z ) }.
% 9.82/10.25 parent0[1]: (8) {G0,W15,D4,L2,V3,M2} I { alpha1( X, Y, Z ), mult( X, mult(
% 9.82/10.25 Y, Z ) ) = mult( X, mult( Z, Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (5524) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==> mult(
% 9.82/10.25 X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z ), Y )
% 9.82/10.25 , alpha1( X, Y, Z ) }.
% 9.82/10.25 parent0[0]: (11) {G0,W26,D4,L3,V3,M3} I { ! mult( X, mult( Y, Z ) ) ==>
% 9.82/10.25 mult( mult( X, Y ), Z ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z )
% 9.82/10.25 , Y ), alpha1( X, Y, Z ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (5531) {G1,W30,D4,L4,V3,M4} { ! mult( X, mult( Z, Y ) ) ==> mult
% 9.82/10.25 ( mult( X, Y ), Z ), alpha1( X, Z, Y ), ! mult( mult( X, Z ), Y ) ==>
% 9.82/10.25 mult( X, mult( Z, Y ) ), alpha1( X, Z, Y ) }.
% 9.82/10.25 parent0[0]: (5523) {G0,W15,D4,L2,V3,M2} { mult( X, mult( Z, Y ) ) = mult(
% 9.82/10.25 X, mult( Y, Z ) ), alpha1( X, Y, Z ) }.
% 9.82/10.25 parent1[1; 2]: (5524) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==>
% 9.82/10.25 mult( X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z
% 9.82/10.25 ), Y ), alpha1( X, Y, Z ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 factor: (5586) {G1,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) ==> mult(
% 9.82/10.25 mult( X, Z ), Y ), alpha1( X, Y, Z ), ! mult( mult( X, Y ), Z ) ==> mult
% 9.82/10.25 ( X, mult( Y, Z ) ) }.
% 9.82/10.25 parent0[1, 3]: (5531) {G1,W30,D4,L4,V3,M4} { ! mult( X, mult( Z, Y ) ) ==>
% 9.82/10.25 mult( mult( X, Y ), Z ), alpha1( X, Z, Y ), ! mult( mult( X, Z ), Y )
% 9.82/10.25 ==> mult( X, mult( Z, Y ) ), alpha1( X, Z, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6344) {G1,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) ==> mult(
% 9.82/10.25 mult( X, Y ), Z ), ! mult( X, mult( Y, Z ) ) ==> mult( mult( X, Z ), Y )
% 9.82/10.25 , alpha1( X, Y, Z ) }.
% 9.82/10.25 parent0[2]: (5586) {G1,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) ==>
% 9.82/10.25 mult( mult( X, Z ), Y ), alpha1( X, Y, Z ), ! mult( mult( X, Y ), Z ) ==>
% 9.82/10.25 mult( X, mult( Y, Z ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (192) {G1,W26,D4,L3,V3,M3} P(8,11);f { ! mult( X, mult( Z, Y )
% 9.82/10.25 ) ==> mult( mult( X, Z ), Y ), ! mult( X, mult( Z, Y ) ) ==> mult( mult
% 9.82/10.25 ( X, Y ), Z ), alpha1( X, Z, Y ) }.
% 9.82/10.25 parent0: (6344) {G1,W26,D4,L3,V3,M3} { ! mult( X, mult( Y, Z ) ) ==> mult
% 9.82/10.25 ( mult( X, Y ), Z ), ! mult( X, mult( Y, Z ) ) ==> mult( mult( X, Z ), Y
% 9.82/10.25 ), alpha1( X, Y, Z ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 1 ==> 1
% 9.82/10.25 2 ==> 2
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6379) {G2,W11,D4,L2,V3,M2} { Y ==> rd( mult( X, Y ), X ), alpha1
% 9.82/10.25 ( Z, Y, X ) }.
% 9.82/10.25 parent0[0]: (110) {G2,W11,D4,L2,V3,M2} P(92,3) { rd( mult( Y, X ), Y ) ==>
% 9.82/10.25 X, alpha1( Z, X, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6380) {G1,W13,D3,L2,V3,M2} { ld( X, Y ) ==> rd( Y, X ), alpha1(
% 9.82/10.25 Z, ld( X, Y ), X ) }.
% 9.82/10.25 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.25 parent1[0; 5]: (6379) {G2,W11,D4,L2,V3,M2} { Y ==> rd( mult( X, Y ), X ),
% 9.82/10.25 alpha1( Z, Y, X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := ld( X, Y )
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6381) {G1,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1( Z
% 9.82/10.25 , ld( X, Y ), X ) }.
% 9.82/10.25 parent0[0]: (6380) {G1,W13,D3,L2,V3,M2} { ld( X, Y ) ==> rd( Y, X ),
% 9.82/10.25 alpha1( Z, ld( X, Y ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (205) {G3,W13,D3,L2,V3,M2} P(0,110) { rd( Y, X ) ==> ld( X, Y
% 9.82/10.25 ), alpha1( Z, ld( X, Y ), X ) }.
% 9.82/10.25 parent0: (6381) {G1,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1(
% 9.82/10.25 Z, ld( X, Y ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 1 ==> 1
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6383) {G2,W11,D5,L1,V2,M1} { mult( Y, Y ) ==> ld( X, mult( mult(
% 9.82/10.25 X, Y ), Y ) ) }.
% 9.82/10.25 parent0[0]: (28) {G2,W11,D5,L1,V2,M1} P(27,1) { ld( X, mult( mult( X, Y ),
% 9.82/10.25 Y ) ) ==> mult( Y, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6384) {G1,W11,D4,L1,V2,M1} { mult( X, X ) ==> ld( rd( Y, X ),
% 9.82/10.25 mult( Y, X ) ) }.
% 9.82/10.25 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.82/10.25 parent1[0; 9]: (6383) {G2,W11,D5,L1,V2,M1} { mult( Y, Y ) ==> ld( X, mult
% 9.82/10.25 ( mult( X, Y ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := rd( Y, X )
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6385) {G1,W11,D4,L1,V2,M1} { ld( rd( Y, X ), mult( Y, X ) ) ==>
% 9.82/10.25 mult( X, X ) }.
% 9.82/10.25 parent0[0]: (6384) {G1,W11,D4,L1,V2,M1} { mult( X, X ) ==> ld( rd( Y, X )
% 9.82/10.25 , mult( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (210) {G3,W11,D4,L1,V2,M1} P(2,28) { ld( rd( X, Y ), mult( X,
% 9.82/10.25 Y ) ) ==> mult( Y, Y ) }.
% 9.82/10.25 parent0: (6385) {G1,W11,D4,L1,V2,M1} { ld( rd( Y, X ), mult( Y, X ) ) ==>
% 9.82/10.25 mult( X, X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6387) {G2,W11,D5,L1,V2,M1} { mult( Y, Y ) ==> ld( X, mult( mult(
% 9.82/10.25 X, Y ), Y ) ) }.
% 9.82/10.25 parent0[0]: (28) {G2,W11,D5,L1,V2,M1} P(27,1) { ld( X, mult( mult( X, Y ),
% 9.82/10.25 Y ) ) ==> mult( Y, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6390) {G1,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y ) ) ==>
% 9.82/10.25 ld( X, mult( Y, ld( X, Y ) ) ) }.
% 9.82/10.25 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.25 parent1[0; 11]: (6387) {G2,W11,D5,L1,V2,M1} { mult( Y, Y ) ==> ld( X, mult
% 9.82/10.25 ( mult( X, Y ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := ld( X, Y )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (211) {G3,W15,D5,L1,V2,M1} P(0,28) { mult( ld( X, Y ), ld( X,
% 9.82/10.25 Y ) ) ==> ld( X, mult( Y, ld( X, Y ) ) ) }.
% 9.82/10.25 parent0: (6390) {G1,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y ) ) ==>
% 9.82/10.25 ld( X, mult( Y, ld( X, Y ) ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6393) {G3,W11,D4,L1,V2,M1} { mult( Y, Y ) ==> ld( rd( X, Y ),
% 9.82/10.25 mult( X, Y ) ) }.
% 9.82/10.25 parent0[0]: (210) {G3,W11,D4,L1,V2,M1} P(2,28) { ld( rd( X, Y ), mult( X, Y
% 9.82/10.25 ) ) ==> mult( Y, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6396) {G1,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y ) ) ==>
% 9.82/10.25 ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.82/10.25 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.25 parent1[0; 14]: (6393) {G3,W11,D4,L1,V2,M1} { mult( Y, Y ) ==> ld( rd( X,
% 9.82/10.25 Y ), mult( X, Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := ld( X, Y )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6397) {G2,W15,D5,L1,V2,M1} { ld( X, mult( Y, ld( X, Y ) ) ) ==>
% 9.82/10.25 ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.82/10.25 parent0[0]: (211) {G3,W15,D5,L1,V2,M1} P(0,28) { mult( ld( X, Y ), ld( X, Y
% 9.82/10.25 ) ) ==> ld( X, mult( Y, ld( X, Y ) ) ) }.
% 9.82/10.25 parent1[0; 1]: (6396) {G1,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y )
% 9.82/10.25 ) ==> ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (218) {G4,W15,D5,L1,V2,M1} P(0,210);d(211) { ld( X, mult( Y,
% 9.82/10.25 ld( X, Y ) ) ) ==> ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.82/10.25 parent0: (6397) {G2,W15,D5,L1,V2,M1} { ld( X, mult( Y, ld( X, Y ) ) ) ==>
% 9.82/10.25 ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6400) {G3,W11,D4,L1,V2,M1} { mult( Y, Y ) ==> ld( rd( X, Y ),
% 9.82/10.25 mult( X, Y ) ) }.
% 9.82/10.25 parent0[0]: (210) {G3,W11,D4,L1,V2,M1} P(2,28) { ld( rd( X, Y ), mult( X, Y
% 9.82/10.25 ) ) ==> mult( Y, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6402) {G1,W9,D4,L1,V1,M1} { mult( X, X ) ==> ld( rd( unit, X ),
% 9.82/10.25 X ) }.
% 9.82/10.25 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.25 parent1[0; 8]: (6400) {G3,W11,D4,L1,V2,M1} { mult( Y, Y ) ==> ld( rd( X, Y
% 9.82/10.25 ), mult( X, Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := unit
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6404) {G1,W9,D4,L1,V1,M1} { ld( rd( unit, X ), X ) ==> mult( X, X
% 9.82/10.25 ) }.
% 9.82/10.25 parent0[0]: (6402) {G1,W9,D4,L1,V1,M1} { mult( X, X ) ==> ld( rd( unit, X
% 9.82/10.25 ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (219) {G4,W9,D4,L1,V1,M1} P(5,210) { ld( rd( unit, X ), X )
% 9.82/10.25 ==> mult( X, X ) }.
% 9.82/10.25 parent0: (6404) {G1,W9,D4,L1,V1,M1} { ld( rd( unit, X ), X ) ==> mult( X,
% 9.82/10.25 X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6406) {G4,W9,D4,L1,V1,M1} { mult( X, X ) ==> ld( rd( unit, X ), X
% 9.82/10.25 ) }.
% 9.82/10.25 parent0[0]: (219) {G4,W9,D4,L1,V1,M1} P(5,210) { ld( rd( unit, X ), X ) ==>
% 9.82/10.25 mult( X, X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6410) {G2,W13,D4,L1,V1,M1} { mult( ld( X, unit ), ld( X, unit )
% 9.82/10.25 ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 parent0[0]: (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X }.
% 9.82/10.25 parent1[0; 9]: (6406) {G4,W9,D4,L1,V1,M1} { mult( X, X ) ==> ld( rd( unit
% 9.82/10.25 , X ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := ld( X, unit )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6411) {G3,W13,D5,L1,V1,M1} { ld( X, mult( unit, ld( X, unit ) )
% 9.82/10.25 ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 parent0[0]: (211) {G3,W15,D5,L1,V2,M1} P(0,28) { mult( ld( X, Y ), ld( X, Y
% 9.82/10.25 ) ) ==> ld( X, mult( Y, ld( X, Y ) ) ) }.
% 9.82/10.25 parent1[0; 1]: (6410) {G2,W13,D4,L1,V1,M1} { mult( ld( X, unit ), ld( X,
% 9.82/10.25 unit ) ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6412) {G4,W13,D5,L1,V1,M1} { ld( rd( X, ld( X, unit ) ), unit )
% 9.82/10.25 ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 parent0[0]: (218) {G4,W15,D5,L1,V2,M1} P(0,210);d(211) { ld( X, mult( Y, ld
% 9.82/10.25 ( X, Y ) ) ) ==> ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.82/10.25 parent1[0; 1]: (6411) {G3,W13,D5,L1,V1,M1} { ld( X, mult( unit, ld( X,
% 9.82/10.25 unit ) ) ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (221) {G5,W13,D5,L1,V1,M1} P(16,219);d(211);d(218) { ld( rd( X
% 9.82/10.25 , ld( X, unit ) ), unit ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 parent0: (6412) {G4,W13,D5,L1,V1,M1} { ld( rd( X, ld( X, unit ) ), unit )
% 9.82/10.25 ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6415) {G4,W11,D5,L1,V1,M1} { c ==> ld( mult( X, b ), mult( mult(
% 9.82/10.25 X, c ), b ) ) }.
% 9.82/10.25 parent0[0]: (178) {G4,W11,D5,L1,V1,M1} P(146,1) { ld( mult( X, b ), mult(
% 9.82/10.25 mult( X, c ), b ) ) ==> c }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6417) {G1,W11,D5,L1,V1,M1} { c ==> ld( mult( rd( X, c ), b ),
% 9.82/10.25 mult( X, b ) ) }.
% 9.82/10.25 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.82/10.25 parent1[0; 9]: (6415) {G4,W11,D5,L1,V1,M1} { c ==> ld( mult( X, b ), mult
% 9.82/10.25 ( mult( X, c ), b ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := c
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := rd( X, c )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6419) {G1,W11,D5,L1,V1,M1} { ld( mult( rd( X, c ), b ), mult( X,
% 9.82/10.25 b ) ) ==> c }.
% 9.82/10.25 parent0[0]: (6417) {G1,W11,D5,L1,V1,M1} { c ==> ld( mult( rd( X, c ), b )
% 9.82/10.25 , mult( X, b ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (238) {G5,W11,D5,L1,V1,M1} P(2,178) { ld( mult( rd( X, c ), b
% 9.82/10.25 ), mult( X, b ) ) ==> c }.
% 9.82/10.25 parent0: (6419) {G1,W11,D5,L1,V1,M1} { ld( mult( rd( X, c ), b ), mult( X
% 9.82/10.25 , b ) ) ==> c }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6421) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.82/10.25 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6424) {G1,W15,D7,L1,V3,M1} { mult( mult( rd( X, mult( mult( Y, Z
% 9.82/10.25 ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.25 parent1[0; 13]: (6421) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.82/10.25 }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( mult( rd( X, mult( mult( Y, Z ), Y ) ), Y ), Z )
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 parent0: (6424) {G1,W15,D7,L1,V3,M1} { mult( mult( rd( X, mult( mult( Y, Z
% 9.82/10.25 ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6427) {G1,W7,D4,L1,V2,M1} { Y ==> rd( X, ld( Y, X ) ) }.
% 9.82/10.25 parent0[0]: (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6428) {G2,W11,D4,L1,V1,M1} { mult( rd( X, c ), b ) ==> rd( mult
% 9.82/10.25 ( X, b ), c ) }.
% 9.82/10.25 parent0[0]: (238) {G5,W11,D5,L1,V1,M1} P(2,178) { ld( mult( rd( X, c ), b )
% 9.82/10.25 , mult( X, b ) ) ==> c }.
% 9.82/10.25 parent1[0; 10]: (6427) {G1,W7,D4,L1,V2,M1} { Y ==> rd( X, ld( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( X, b )
% 9.82/10.25 Y := mult( rd( X, c ), b )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6429) {G2,W11,D4,L1,V1,M1} { rd( mult( X, b ), c ) ==> mult( rd(
% 9.82/10.25 X, c ), b ) }.
% 9.82/10.25 parent0[0]: (6428) {G2,W11,D4,L1,V1,M1} { mult( rd( X, c ), b ) ==> rd(
% 9.82/10.25 mult( X, b ), c ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (248) {G6,W11,D4,L1,V1,M1} P(238,16) { rd( mult( X, b ), c )
% 9.82/10.25 ==> mult( rd( X, c ), b ) }.
% 9.82/10.25 parent0: (6429) {G2,W11,D4,L1,V1,M1} { rd( mult( X, b ), c ) ==> mult( rd
% 9.82/10.25 ( X, c ), b ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6431) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.82/10.25 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6432) {G1,W15,D5,L1,V3,M1} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.82/10.25 ==> rd( mult( X, mult( Z, Y ) ), Y ) }.
% 9.82/10.25 parent0[0]: (25) {G1,W15,D5,L1,V3,M1} P(0,6) { mult( mult( mult( Z, X ), ld
% 9.82/10.25 ( X, Y ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.82/10.25 parent1[0; 9]: (6431) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.82/10.25 }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( mult( X, Y ), ld( Y, Z ) )
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6433) {G1,W15,D5,L1,V3,M1} { rd( mult( X, mult( Z, Y ) ), Y ) ==>
% 9.82/10.25 mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.82/10.25 parent0[0]: (6432) {G1,W15,D5,L1,V3,M1} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.82/10.25 ==> rd( mult( X, mult( Z, Y ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (287) {G2,W15,D5,L1,V3,M1} P(25,3) { rd( mult( X, mult( Z, Y )
% 9.82/10.25 ), Y ) ==> mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.82/10.25 parent0: (6433) {G1,W15,D5,L1,V3,M1} { rd( mult( X, mult( Z, Y ) ), Y )
% 9.82/10.25 ==> mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6435) {G1,W15,D6,L1,V3,M1} { X ==> rd( mult( mult( mult( X, Y ),
% 9.82/10.25 Z ), Y ), mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.25 parent0[0]: (26) {G1,W15,D6,L1,V3,M1} P(6,3) { rd( mult( mult( mult( X, Y )
% 9.82/10.25 , Z ), Y ), mult( mult( Y, Z ), Y ) ) ==> X }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6440) {G2,W23,D7,L1,V4,M1} { mult( mult( rd( X, mult( mult( Y, Z
% 9.82/10.25 ), Y ) ), Y ), Z ) ==> rd( mult( mult( X, T ), Y ), mult( mult( Y, T ),
% 9.82/10.25 Y ) ) }.
% 9.82/10.25 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.25 parent1[0; 15]: (6435) {G1,W15,D6,L1,V3,M1} { X ==> rd( mult( mult( mult(
% 9.82/10.25 X, Y ), Z ), Y ), mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( mult( rd( X, mult( mult( Y, Z ), Y ) ), Y ), Z )
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6456) {G3,W15,D5,L1,V3,M1} { rd( X, Y ) ==> rd( mult( mult( X, T
% 9.82/10.25 ), Y ), mult( mult( Y, T ), Y ) ) }.
% 9.82/10.25 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 parent1[0; 1]: (6440) {G2,W23,D7,L1,V4,M1} { mult( mult( rd( X, mult( mult
% 9.82/10.25 ( Y, Z ), Y ) ), Y ), Z ) ==> rd( mult( mult( X, T ), Y ), mult( mult( Y
% 9.82/10.25 , T ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 T := T
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6457) {G3,W15,D5,L1,V3,M1} { rd( mult( mult( X, Z ), Y ), mult(
% 9.82/10.25 mult( Y, Z ), Y ) ) ==> rd( X, Y ) }.
% 9.82/10.25 parent0[0]: (6456) {G3,W15,D5,L1,V3,M1} { rd( X, Y ) ==> rd( mult( mult( X
% 9.82/10.25 , T ), Y ), mult( mult( Y, T ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 T := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (308) {G3,W15,D5,L1,V3,M1} P(23,26);d(244) { rd( mult( mult( X
% 9.82/10.25 , T ), Y ), mult( mult( Y, T ), Y ) ) ==> rd( X, Y ) }.
% 9.82/10.25 parent0: (6457) {G3,W15,D5,L1,V3,M1} { rd( mult( mult( X, Z ), Y ), mult(
% 9.82/10.25 mult( Y, Z ), Y ) ) ==> rd( X, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6458) {G3,W13,D3,L2,V3,M2} { ld( Y, X ) ==> rd( X, Y ), alpha1( Z
% 9.82/10.25 , ld( Y, X ), Y ) }.
% 9.82/10.25 parent0[0]: (205) {G3,W13,D3,L2,V3,M2} P(0,110) { rd( Y, X ) ==> ld( X, Y )
% 9.82/10.25 , alpha1( Z, ld( X, Y ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6460) {G1,W15,D4,L2,V3,M2} { ld( X, mult( Y, X ) ) ==> Y, alpha1
% 9.82/10.25 ( Z, ld( X, mult( Y, X ) ), X ) }.
% 9.82/10.25 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.82/10.25 parent1[0; 6]: (6458) {G3,W13,D3,L2,V3,M2} { ld( Y, X ) ==> rd( X, Y ),
% 9.82/10.25 alpha1( Z, ld( Y, X ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( Y, X )
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (336) {G4,W15,D4,L2,V3,M2} P(205,3) { ld( Y, mult( X, Y ) )
% 9.82/10.25 ==> X, alpha1( Z, ld( Y, mult( X, Y ) ), Y ) }.
% 9.82/10.25 parent0: (6460) {G1,W15,D4,L2,V3,M2} { ld( X, mult( Y, X ) ) ==> Y, alpha1
% 9.82/10.25 ( Z, ld( X, mult( Y, X ) ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 1 ==> 1
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6462) {G3,W13,D3,L2,V3,M2} { ld( Y, X ) ==> rd( X, Y ), alpha1( Z
% 9.82/10.25 , Y, ld( Y, X ) ) }.
% 9.82/10.25 parent0[0]: (116) {G3,W13,D3,L2,V3,M2} P(0,109) { rd( Y, X ) ==> ld( X, Y )
% 9.82/10.25 , alpha1( Z, X, ld( X, Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6464) {G1,W15,D4,L2,V3,M2} { ld( X, mult( Y, X ) ) ==> Y, alpha1
% 9.82/10.25 ( Z, X, ld( X, mult( Y, X ) ) ) }.
% 9.82/10.25 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.82/10.25 parent1[0; 6]: (6462) {G3,W13,D3,L2,V3,M2} { ld( Y, X ) ==> rd( X, Y ),
% 9.82/10.25 alpha1( Z, Y, ld( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( Y, X )
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (346) {G4,W15,D4,L2,V3,M2} P(116,3) { ld( Y, mult( X, Y ) )
% 9.82/10.25 ==> X, alpha1( Z, Y, ld( Y, mult( X, Y ) ) ) }.
% 9.82/10.25 parent0: (6464) {G1,W15,D4,L2,V3,M2} { ld( X, mult( Y, X ) ) ==> Y, alpha1
% 9.82/10.25 ( Z, X, ld( X, mult( Y, X ) ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 1 ==> 1
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6467) {G3,W15,D5,L1,V3,M1} { rd( X, Z ) ==> rd( mult( mult( X, Y
% 9.82/10.25 ), Z ), mult( mult( Z, Y ), Z ) ) }.
% 9.82/10.25 parent0[0]: (308) {G3,W15,D5,L1,V3,M1} P(23,26);d(244) { rd( mult( mult( X
% 9.82/10.25 , T ), Y ), mult( mult( Y, T ), Y ) ) ==> rd( X, Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := T
% 9.82/10.25 T := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6471) {G2,W23,D8,L1,V4,M1} { rd( mult( mult( rd( X, mult( mult(
% 9.82/10.25 Y, Z ), Y ) ), Y ), Z ), T ) ==> rd( mult( X, T ), mult( mult( T, Y ), T
% 9.82/10.25 ) ) }.
% 9.82/10.25 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.25 parent1[0; 16]: (6467) {G3,W15,D5,L1,V3,M1} { rd( X, Z ) ==> rd( mult(
% 9.82/10.25 mult( X, Y ), Z ), mult( mult( Z, Y ), Z ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( mult( rd( X, mult( mult( Y, Z ), Y ) ), Y ), Z )
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6487) {G3,W15,D5,L1,V3,M1} { rd( rd( X, Y ), T ) ==> rd( mult( X
% 9.82/10.25 , T ), mult( mult( T, Y ), T ) ) }.
% 9.82/10.25 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 parent1[0; 2]: (6471) {G2,W23,D8,L1,V4,M1} { rd( mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ), T ) ==> rd( mult( X, T ), mult( mult( T, Y
% 9.82/10.25 ), T ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 T := T
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6488) {G3,W15,D5,L1,V3,M1} { rd( mult( X, Z ), mult( mult( Z, Y )
% 9.82/10.25 , Z ) ) ==> rd( rd( X, Y ), Z ) }.
% 9.82/10.25 parent0[0]: (6487) {G3,W15,D5,L1,V3,M1} { rd( rd( X, Y ), T ) ==> rd( mult
% 9.82/10.25 ( X, T ), mult( mult( T, Y ), T ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 T := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (449) {G4,W15,D5,L1,V3,M1} P(23,308);d(244) { rd( mult( X, T )
% 9.82/10.25 , mult( mult( T, Y ), T ) ) ==> rd( rd( X, Y ), T ) }.
% 9.82/10.25 parent0: (6488) {G3,W15,D5,L1,V3,M1} { rd( mult( X, Z ), mult( mult( Z, Y
% 9.82/10.25 ), Z ) ) ==> rd( rd( X, Y ), Z ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6490) {G4,W15,D5,L1,V3,M1} { rd( rd( X, Z ), Y ) ==> rd( mult( X
% 9.82/10.25 , Y ), mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.25 parent0[0]: (449) {G4,W15,D5,L1,V3,M1} P(23,308);d(244) { rd( mult( X, T )
% 9.82/10.25 , mult( mult( T, Y ), T ) ) ==> rd( rd( X, Y ), T ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := T
% 9.82/10.25 T := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6493) {G2,W23,D9,L1,V4,M1} { rd( rd( mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ), T ), Y ) ==> rd( X, mult( mult( Y, T ), Y
% 9.82/10.25 ) ) }.
% 9.82/10.25 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.25 parent1[0; 17]: (6490) {G4,W15,D5,L1,V3,M1} { rd( rd( X, Z ), Y ) ==> rd(
% 9.82/10.25 mult( X, Y ), mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := mult( mult( rd( X, mult( mult( Y, Z ), Y ) ), Y ), Z )
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6509) {G3,W15,D5,L1,V3,M1} { rd( rd( rd( X, Y ), T ), Y ) ==> rd
% 9.82/10.25 ( X, mult( mult( Y, T ), Y ) ) }.
% 9.82/10.25 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 parent1[0; 3]: (6493) {G2,W23,D9,L1,V4,M1} { rd( rd( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), T ), Y ) ==> rd( X, mult( mult( Y, T
% 9.82/10.25 ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 T := T
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6510) {G3,W15,D5,L1,V3,M1} { rd( X, mult( mult( Y, Z ), Y ) ) ==>
% 9.82/10.25 rd( rd( rd( X, Y ), Z ), Y ) }.
% 9.82/10.25 parent0[0]: (6509) {G3,W15,D5,L1,V3,M1} { rd( rd( rd( X, Y ), T ), Y ) ==>
% 9.82/10.25 rd( X, mult( mult( Y, T ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 T := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (485) {G5,W15,D5,L1,V3,M1} P(23,449);d(244) { rd( X, mult(
% 9.82/10.25 mult( Y, T ), Y ) ) ==> rd( rd( rd( X, Y ), T ), Y ) }.
% 9.82/10.25 parent0: (6510) {G3,W15,D5,L1,V3,M1} { rd( X, mult( mult( Y, Z ), Y ) )
% 9.82/10.25 ==> rd( rd( rd( X, Y ), Z ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6512) {G5,W15,D5,L1,V3,M1} { rd( rd( rd( X, Y ), Z ), Y ) ==> rd
% 9.82/10.25 ( X, mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.25 parent0[0]: (485) {G5,W15,D5,L1,V3,M1} P(23,449);d(244) { rd( X, mult( mult
% 9.82/10.25 ( Y, T ), Y ) ) ==> rd( rd( rd( X, Y ), T ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := T
% 9.82/10.25 T := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6513) {G1,W15,D5,L1,V3,M1} { rd( rd( rd( X, Y ), ld( Y, Z ) ), Y
% 9.82/10.25 ) ==> rd( X, mult( Z, Y ) ) }.
% 9.82/10.25 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.25 parent1[0; 13]: (6512) {G5,W15,D5,L1,V3,M1} { rd( rd( rd( X, Y ), Z ), Y )
% 9.82/10.25 ==> rd( X, mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Z
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := ld( Y, Z )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (493) {G6,W15,D5,L1,V3,M1} P(0,485) { rd( rd( rd( Z, X ), ld(
% 9.82/10.25 X, Y ) ), X ) ==> rd( Z, mult( Y, X ) ) }.
% 9.82/10.25 parent0: (6513) {G1,W15,D5,L1,V3,M1} { rd( rd( rd( X, Y ), ld( Y, Z ) ), Y
% 9.82/10.25 ) ==> rd( X, mult( Z, Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Z
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6516) {G6,W15,D5,L1,V3,M1} { rd( X, mult( Z, Y ) ) ==> rd( rd( rd
% 9.82/10.25 ( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.25 parent0[0]: (493) {G6,W15,D5,L1,V3,M1} P(0,485) { rd( rd( rd( Z, X ), ld( X
% 9.82/10.25 , Y ) ), X ) ==> rd( Z, mult( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6518) {G2,W13,D5,L1,V2,M1} { rd( X, mult( Y, X ) ) ==> rd( rd(
% 9.82/10.25 unit, ld( X, Y ) ), X ) }.
% 9.82/10.25 parent0[0]: (15) {G1,W5,D3,L1,V1,M1} P(5,3) { rd( X, X ) ==> unit }.
% 9.82/10.25 parent1[0; 8]: (6516) {G6,W15,D5,L1,V3,M1} { rd( X, mult( Z, Y ) ) ==> rd
% 9.82/10.25 ( rd( rd( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6520) {G2,W13,D5,L1,V2,M1} { rd( rd( unit, ld( X, Y ) ), X ) ==>
% 9.82/10.25 rd( X, mult( Y, X ) ) }.
% 9.82/10.25 parent0[0]: (6518) {G2,W13,D5,L1,V2,M1} { rd( X, mult( Y, X ) ) ==> rd( rd
% 9.82/10.25 ( unit, ld( X, Y ) ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (497) {G7,W13,D5,L1,V2,M1} P(15,493) { rd( rd( unit, ld( X, Y
% 9.82/10.25 ) ), X ) ==> rd( X, mult( Y, X ) ) }.
% 9.82/10.25 parent0: (6520) {G2,W13,D5,L1,V2,M1} { rd( rd( unit, ld( X, Y ) ), X ) ==>
% 9.82/10.25 rd( X, mult( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6522) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.25 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6525) {G2,W13,D5,L1,V2,M1} { X ==> ld( rd( X, mult( Y, X ) ), rd
% 9.82/10.25 ( unit, ld( X, Y ) ) ) }.
% 9.82/10.25 parent0[0]: (497) {G7,W13,D5,L1,V2,M1} P(15,493) { rd( rd( unit, ld( X, Y )
% 9.82/10.25 ), X ) ==> rd( X, mult( Y, X ) ) }.
% 9.82/10.25 parent1[0; 3]: (6522) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := rd( unit, ld( X, Y ) )
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6526) {G2,W13,D5,L1,V2,M1} { ld( rd( X, mult( Y, X ) ), rd( unit
% 9.82/10.25 , ld( X, Y ) ) ) ==> X }.
% 9.82/10.25 parent0[0]: (6525) {G2,W13,D5,L1,V2,M1} { X ==> ld( rd( X, mult( Y, X ) )
% 9.82/10.25 , rd( unit, ld( X, Y ) ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (499) {G8,W13,D5,L1,V2,M1} P(497,18) { ld( rd( X, mult( Y, X )
% 9.82/10.25 ), rd( unit, ld( X, Y ) ) ) ==> X }.
% 9.82/10.25 parent0: (6526) {G2,W13,D5,L1,V2,M1} { ld( rd( X, mult( Y, X ) ), rd( unit
% 9.82/10.25 , ld( X, Y ) ) ) ==> X }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6528) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y ) }.
% 9.82/10.25 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6531) {G1,W13,D5,L1,V2,M1} { rd( unit, ld( X, Y ) ) ==> mult( rd
% 9.82/10.25 ( X, mult( Y, X ) ), X ) }.
% 9.82/10.25 parent0[0]: (497) {G7,W13,D5,L1,V2,M1} P(15,493) { rd( rd( unit, ld( X, Y )
% 9.82/10.25 ), X ) ==> rd( X, mult( Y, X ) ) }.
% 9.82/10.25 parent1[0; 7]: (6528) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y )
% 9.82/10.25 }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := rd( unit, ld( X, Y ) )
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6532) {G1,W13,D5,L1,V2,M1} { mult( rd( X, mult( Y, X ) ), X ) ==>
% 9.82/10.25 rd( unit, ld( X, Y ) ) }.
% 9.82/10.25 parent0[0]: (6531) {G1,W13,D5,L1,V2,M1} { rd( unit, ld( X, Y ) ) ==> mult
% 9.82/10.25 ( rd( X, mult( Y, X ) ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (500) {G8,W13,D5,L1,V2,M1} P(497,2) { mult( rd( X, mult( Y, X
% 9.82/10.25 ) ), X ) ==> rd( unit, ld( X, Y ) ) }.
% 9.82/10.25 parent0: (6532) {G1,W13,D5,L1,V2,M1} { mult( rd( X, mult( Y, X ) ), X )
% 9.82/10.25 ==> rd( unit, ld( X, Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6534) {G8,W13,D5,L1,V2,M1} { rd( unit, ld( X, Y ) ) ==> mult( rd
% 9.82/10.25 ( X, mult( Y, X ) ), X ) }.
% 9.82/10.25 parent0[0]: (500) {G8,W13,D5,L1,V2,M1} P(497,2) { mult( rd( X, mult( Y, X )
% 9.82/10.25 ), X ) ==> rd( unit, ld( X, Y ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6538) {G2,W21,D9,L1,V3,M1} { rd( unit, ld( X, mult( mult( rd( Y
% 9.82/10.25 , mult( mult( X, Z ), X ) ), X ), Z ) ) ) ==> mult( rd( X, Y ), X ) }.
% 9.82/10.25 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.25 parent1[0; 19]: (6534) {G8,W13,D5,L1,V2,M1} { rd( unit, ld( X, Y ) ) ==>
% 9.82/10.25 mult( rd( X, mult( Y, X ) ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := mult( mult( rd( Y, mult( mult( X, Z ), X ) ), X ), Z )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6539) {G3,W13,D5,L1,V2,M1} { rd( unit, ld( X, rd( Y, X ) ) ) ==>
% 9.82/10.25 mult( rd( X, Y ), X ) }.
% 9.82/10.25 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 parent1[0; 5]: (6538) {G2,W21,D9,L1,V3,M1} { rd( unit, ld( X, mult( mult(
% 9.82/10.25 rd( Y, mult( mult( X, Z ), X ) ), X ), Z ) ) ) ==> mult( rd( X, Y ), X )
% 9.82/10.25 }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (509) {G9,W13,D5,L1,V2,M1} P(23,500);d(244) { rd( unit, ld( Y
% 9.82/10.25 , rd( X, Y ) ) ) ==> mult( rd( Y, X ), Y ) }.
% 9.82/10.25 parent0: (6539) {G3,W13,D5,L1,V2,M1} { rd( unit, ld( X, rd( Y, X ) ) ) ==>
% 9.82/10.25 mult( rd( X, Y ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6542) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.25 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6543) {G2,W13,D5,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> ld( mult(
% 9.82/10.25 rd( X, Y ), X ), unit ) }.
% 9.82/10.25 parent0[0]: (509) {G9,W13,D5,L1,V2,M1} P(23,500);d(244) { rd( unit, ld( Y,
% 9.82/10.25 rd( X, Y ) ) ) ==> mult( rd( Y, X ), Y ) }.
% 9.82/10.25 parent1[0; 7]: (6542) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := unit
% 9.82/10.25 Y := ld( X, rd( Y, X ) )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6544) {G2,W13,D5,L1,V2,M1} { ld( mult( rd( X, Y ), X ), unit )
% 9.82/10.25 ==> ld( X, rd( Y, X ) ) }.
% 9.82/10.25 parent0[0]: (6543) {G2,W13,D5,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> ld( mult
% 9.82/10.25 ( rd( X, Y ), X ), unit ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (512) {G10,W13,D5,L1,V2,M1} P(509,18) { ld( mult( rd( X, Y ),
% 9.82/10.25 X ), unit ) ==> ld( X, rd( Y, X ) ) }.
% 9.82/10.25 parent0: (6544) {G2,W13,D5,L1,V2,M1} { ld( mult( rd( X, Y ), X ), unit )
% 9.82/10.25 ==> ld( X, rd( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 *** allocated 576640 integers for clauses
% 9.82/10.25 eqswap: (6546) {G10,W13,D5,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> ld( mult(
% 9.82/10.25 rd( X, Y ), X ), unit ) }.
% 9.82/10.25 parent0[0]: (512) {G10,W13,D5,L1,V2,M1} P(509,18) { ld( mult( rd( X, Y ), X
% 9.82/10.25 ), unit ) ==> ld( X, rd( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6550) {G2,W13,D5,L1,V2,M1} { ld( X, rd( ld( Y, X ), X ) ) ==> ld
% 9.82/10.25 ( mult( Y, X ), unit ) }.
% 9.82/10.25 parent0[0]: (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X }.
% 9.82/10.25 parent1[0; 10]: (6546) {G10,W13,D5,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> ld
% 9.82/10.25 ( mult( rd( X, Y ), X ), unit ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := ld( Y, X )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (514) {G11,W13,D5,L1,V2,M1} P(16,512) { ld( X, rd( ld( Y, X )
% 9.82/10.25 , X ) ) ==> ld( mult( Y, X ), unit ) }.
% 9.82/10.25 parent0: (6550) {G2,W13,D5,L1,V2,M1} { ld( X, rd( ld( Y, X ), X ) ) ==> ld
% 9.82/10.25 ( mult( Y, X ), unit ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6554) {G10,W13,D5,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> ld( mult(
% 9.82/10.25 rd( X, Y ), X ), unit ) }.
% 9.82/10.25 parent0[0]: (512) {G10,W13,D5,L1,V2,M1} P(509,18) { ld( mult( rd( X, Y ), X
% 9.82/10.25 ), unit ) ==> ld( X, rd( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6556) {G2,W11,D4,L1,V1,M1} { ld( X, rd( unit, X ) ) ==> ld( mult
% 9.82/10.25 ( X, X ), unit ) }.
% 9.82/10.25 parent0[0]: (14) {G1,W5,D3,L1,V1,M1} P(4,3) { rd( X, unit ) ==> X }.
% 9.82/10.25 parent1[0; 8]: (6554) {G10,W13,D5,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> ld(
% 9.82/10.25 mult( rd( X, Y ), X ), unit ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (515) {G11,W11,D4,L1,V1,M1} P(14,512) { ld( X, rd( unit, X ) )
% 9.82/10.25 ==> ld( mult( X, X ), unit ) }.
% 9.82/10.25 parent0: (6556) {G2,W11,D4,L1,V1,M1} { ld( X, rd( unit, X ) ) ==> ld( mult
% 9.82/10.25 ( X, X ), unit ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6560) {G6,W15,D5,L1,V3,M1} { rd( X, mult( Z, Y ) ) ==> rd( rd( rd
% 9.82/10.25 ( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.25 parent0[0]: (493) {G6,W15,D5,L1,V3,M1} P(0,485) { rd( rd( rd( Z, X ), ld( X
% 9.82/10.25 , Y ) ), X ) ==> rd( Z, mult( Y, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := Z
% 9.82/10.25 Z := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6563) {G7,W19,D6,L1,V2,M1} { rd( X, mult( rd( unit, Y ), Y ) )
% 9.82/10.25 ==> rd( rd( rd( X, Y ), ld( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.25 parent0[0]: (515) {G11,W11,D4,L1,V1,M1} P(14,512) { ld( X, rd( unit, X ) )
% 9.82/10.25 ==> ld( mult( X, X ), unit ) }.
% 9.82/10.25 parent1[0; 13]: (6560) {G6,W15,D5,L1,V3,M1} { rd( X, mult( Z, Y ) ) ==> rd
% 9.82/10.25 ( rd( rd( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := rd( unit, Y )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6564) {G1,W15,D6,L1,V2,M1} { rd( X, unit ) ==> rd( rd( rd( X, Y
% 9.82/10.25 ), ld( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.25 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.82/10.25 parent1[0; 3]: (6563) {G7,W19,D6,L1,V2,M1} { rd( X, mult( rd( unit, Y ), Y
% 9.82/10.25 ) ) ==> rd( rd( rd( X, Y ), ld( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6565) {G2,W13,D6,L1,V2,M1} { X ==> rd( rd( rd( X, Y ), ld( mult
% 9.82/10.25 ( Y, Y ), unit ) ), Y ) }.
% 9.82/10.25 parent0[0]: (14) {G1,W5,D3,L1,V1,M1} P(4,3) { rd( X, unit ) ==> X }.
% 9.82/10.25 parent1[0; 1]: (6564) {G1,W15,D6,L1,V2,M1} { rd( X, unit ) ==> rd( rd( rd
% 9.82/10.25 ( X, Y ), ld( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6566) {G2,W13,D6,L1,V2,M1} { rd( rd( rd( X, Y ), ld( mult( Y, Y )
% 9.82/10.25 , unit ) ), Y ) ==> X }.
% 9.82/10.25 parent0[0]: (6565) {G2,W13,D6,L1,V2,M1} { X ==> rd( rd( rd( X, Y ), ld(
% 9.82/10.25 mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (516) {G12,W13,D6,L1,V2,M1} P(515,493);d(2);d(14) { rd( rd( rd
% 9.82/10.25 ( Y, X ), ld( mult( X, X ), unit ) ), X ) ==> Y }.
% 9.82/10.25 parent0: (6566) {G2,W13,D6,L1,V2,M1} { rd( rd( rd( X, Y ), ld( mult( Y, Y
% 9.82/10.25 ), unit ) ), Y ) ==> X }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6568) {G11,W11,D4,L1,V1,M1} { ld( mult( X, X ), unit ) ==> ld( X
% 9.82/10.25 , rd( unit, X ) ) }.
% 9.82/10.25 parent0[0]: (515) {G11,W11,D4,L1,V1,M1} P(14,512) { ld( X, rd( unit, X ) )
% 9.82/10.25 ==> ld( mult( X, X ), unit ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6573) {G2,W15,D5,L1,V1,M1} { ld( mult( ld( X, unit ), ld( X,
% 9.82/10.25 unit ) ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 parent0[0]: (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X }.
% 9.82/10.25 parent1[0; 14]: (6568) {G11,W11,D4,L1,V1,M1} { ld( mult( X, X ), unit )
% 9.82/10.25 ==> ld( X, rd( unit, X ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := ld( X, unit )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6574) {G3,W15,D6,L1,V1,M1} { ld( ld( X, mult( unit, ld( X, unit
% 9.82/10.25 ) ) ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 parent0[0]: (211) {G3,W15,D5,L1,V2,M1} P(0,28) { mult( ld( X, Y ), ld( X, Y
% 9.82/10.25 ) ) ==> ld( X, mult( Y, ld( X, Y ) ) ) }.
% 9.82/10.25 parent1[0; 2]: (6573) {G2,W15,D5,L1,V1,M1} { ld( mult( ld( X, unit ), ld(
% 9.82/10.25 X, unit ) ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6575) {G4,W15,D6,L1,V1,M1} { ld( ld( rd( X, ld( X, unit ) ),
% 9.82/10.25 unit ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 parent0[0]: (218) {G4,W15,D5,L1,V2,M1} P(0,210);d(211) { ld( X, mult( Y, ld
% 9.82/10.25 ( X, Y ) ) ) ==> ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.82/10.25 parent1[0; 2]: (6574) {G3,W15,D6,L1,V1,M1} { ld( ld( X, mult( unit, ld( X
% 9.82/10.25 , unit ) ) ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := unit
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6576) {G5,W13,D5,L1,V1,M1} { ld( ld( X, ld( X, unit ) ), unit )
% 9.82/10.25 ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 parent0[0]: (221) {G5,W13,D5,L1,V1,M1} P(16,219);d(211);d(218) { ld( rd( X
% 9.82/10.25 , ld( X, unit ) ), unit ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.25 parent1[0; 2]: (6575) {G4,W15,D6,L1,V1,M1} { ld( ld( rd( X, ld( X, unit )
% 9.82/10.25 ), unit ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (519) {G12,W13,D5,L1,V1,M1} P(16,515);d(211);d(218);d(221) {
% 9.82/10.25 ld( ld( X, ld( X, unit ) ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 parent0: (6576) {G5,W13,D5,L1,V1,M1} { ld( ld( X, ld( X, unit ) ), unit )
% 9.82/10.25 ==> ld( ld( X, unit ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6579) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.82/10.25 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6580) {G1,W11,D5,L1,V1,M1} { rd( unit, X ) ==> mult( X, ld( mult
% 9.82/10.25 ( X, X ), unit ) ) }.
% 9.82/10.25 parent0[0]: (515) {G11,W11,D4,L1,V1,M1} P(14,512) { ld( X, rd( unit, X ) )
% 9.82/10.25 ==> ld( mult( X, X ), unit ) }.
% 9.82/10.25 parent1[0; 6]: (6579) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.82/10.25 }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := rd( unit, X )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6581) {G1,W11,D5,L1,V1,M1} { mult( X, ld( mult( X, X ), unit ) )
% 9.82/10.25 ==> rd( unit, X ) }.
% 9.82/10.25 parent0[0]: (6580) {G1,W11,D5,L1,V1,M1} { rd( unit, X ) ==> mult( X, ld(
% 9.82/10.25 mult( X, X ), unit ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (520) {G12,W11,D5,L1,V1,M1} P(515,0) { mult( X, ld( mult( X, X
% 9.82/10.25 ), unit ) ) ==> rd( unit, X ) }.
% 9.82/10.25 parent0: (6581) {G1,W11,D5,L1,V1,M1} { mult( X, ld( mult( X, X ), unit ) )
% 9.82/10.25 ==> rd( unit, X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6583) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.82/10.25 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6586) {G1,W13,D5,L1,V2,M1} { rd( ld( X, Y ), Y ) ==> mult( Y, ld
% 9.82/10.25 ( mult( X, Y ), unit ) ) }.
% 9.82/10.25 parent0[0]: (514) {G11,W13,D5,L1,V2,M1} P(16,512) { ld( X, rd( ld( Y, X ),
% 9.82/10.25 X ) ) ==> ld( mult( Y, X ), unit ) }.
% 9.82/10.25 parent1[0; 8]: (6583) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.82/10.25 }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := rd( ld( X, Y ), Y )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6587) {G1,W13,D5,L1,V2,M1} { mult( Y, ld( mult( X, Y ), unit ) )
% 9.82/10.25 ==> rd( ld( X, Y ), Y ) }.
% 9.82/10.25 parent0[0]: (6586) {G1,W13,D5,L1,V2,M1} { rd( ld( X, Y ), Y ) ==> mult( Y
% 9.82/10.25 , ld( mult( X, Y ), unit ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (526) {G12,W13,D5,L1,V2,M1} P(514,0) { mult( X, ld( mult( Y, X
% 9.82/10.25 ), unit ) ) ==> rd( ld( Y, X ), X ) }.
% 9.82/10.25 parent0: (6587) {G1,W13,D5,L1,V2,M1} { mult( Y, ld( mult( X, Y ), unit ) )
% 9.82/10.25 ==> rd( ld( X, Y ), Y ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6589) {G12,W13,D5,L1,V2,M1} { rd( ld( Y, X ), X ) ==> mult( X, ld
% 9.82/10.25 ( mult( Y, X ), unit ) ) }.
% 9.82/10.25 parent0[0]: (526) {G12,W13,D5,L1,V2,M1} P(514,0) { mult( X, ld( mult( Y, X
% 9.82/10.25 ), unit ) ) ==> rd( ld( Y, X ), X ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6592) {G2,W21,D9,L1,V3,M1} { rd( ld( mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ), Y ), Y ) ==> mult( Y, ld( X, unit ) ) }.
% 9.82/10.25 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.25 parent1[0; 19]: (6589) {G12,W13,D5,L1,V2,M1} { rd( ld( Y, X ), X ) ==>
% 9.82/10.25 mult( X, ld( mult( Y, X ), unit ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := mult( mult( rd( X, mult( mult( Y, Z ), Y ) ), Y ), Z )
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6593) {G3,W13,D5,L1,V2,M1} { rd( ld( rd( X, Y ), Y ), Y ) ==>
% 9.82/10.25 mult( Y, ld( X, unit ) ) }.
% 9.82/10.25 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.25 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.25 parent1[0; 3]: (6592) {G2,W21,D9,L1,V3,M1} { rd( ld( mult( mult( rd( X,
% 9.82/10.25 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ), Y ) ==> mult( Y, ld( X, unit )
% 9.82/10.25 ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 Z := Z
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 subsumption: (533) {G13,W13,D5,L1,V2,M1} P(23,526);d(244) { rd( ld( rd( X,
% 9.82/10.25 Y ), Y ), Y ) ==> mult( Y, ld( X, unit ) ) }.
% 9.82/10.25 parent0: (6593) {G3,W13,D5,L1,V2,M1} { rd( ld( rd( X, Y ), Y ), Y ) ==>
% 9.82/10.25 mult( Y, ld( X, unit ) ) }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 permutation0:
% 9.82/10.25 0 ==> 0
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6596) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y ) }.
% 9.82/10.25 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := Y
% 9.82/10.25 Y := X
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 paramod: (6599) {G1,W13,D5,L1,V2,M1} { ld( rd( X, Y ), Y ) ==> mult( mult
% 9.82/10.25 ( Y, ld( X, unit ) ), Y ) }.
% 9.82/10.25 parent0[0]: (533) {G13,W13,D5,L1,V2,M1} P(23,526);d(244) { rd( ld( rd( X, Y
% 9.82/10.25 ), Y ), Y ) ==> mult( Y, ld( X, unit ) ) }.
% 9.82/10.25 parent1[0; 7]: (6596) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y )
% 9.82/10.25 }.
% 9.82/10.25 substitution0:
% 9.82/10.25 X := X
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25 substitution1:
% 9.82/10.25 X := ld( rd( X, Y ), Y )
% 9.82/10.25 Y := Y
% 9.82/10.25 end
% 9.82/10.25
% 9.82/10.25 eqswap: (6600) {G1,W13,D5,L1,V2,M1} { mult( mult( Y, ld( X, unit ) ), Y )
% 9.82/10.26 ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 parent0[0]: (6599) {G1,W13,D5,L1,V2,M1} { ld( rd( X, Y ), Y ) ==> mult(
% 9.82/10.26 mult( Y, ld( X, unit ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (540) {G14,W13,D5,L1,V2,M1} P(533,2) { mult( mult( Y, ld( X,
% 9.82/10.26 unit ) ), Y ) ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 parent0: (6600) {G1,W13,D5,L1,V2,M1} { mult( mult( Y, ld( X, unit ) ), Y )
% 9.82/10.26 ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6602) {G14,W13,D5,L1,V2,M1} { ld( rd( Y, X ), X ) ==> mult( mult
% 9.82/10.26 ( X, ld( Y, unit ) ), X ) }.
% 9.82/10.26 parent0[0]: (540) {G14,W13,D5,L1,V2,M1} P(533,2) { mult( mult( Y, ld( X,
% 9.82/10.26 unit ) ), Y ) ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6604) {G2,W13,D5,L1,V2,M1} { ld( rd( rd( unit, X ), Y ), Y ) ==>
% 9.82/10.26 mult( mult( Y, X ), Y ) }.
% 9.82/10.26 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.82/10.26 parent1[0; 11]: (6602) {G14,W13,D5,L1,V2,M1} { ld( rd( Y, X ), X ) ==>
% 9.82/10.26 mult( mult( X, ld( Y, unit ) ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := unit
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := rd( unit, X )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (543) {G15,W13,D5,L1,V2,M1} P(18,540) { ld( rd( rd( unit, X )
% 9.82/10.26 , Y ), Y ) ==> mult( mult( Y, X ), Y ) }.
% 9.82/10.26 parent0: (6604) {G2,W13,D5,L1,V2,M1} { ld( rd( rd( unit, X ), Y ), Y ) ==>
% 9.82/10.26 mult( mult( Y, X ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6608) {G8,W13,D5,L1,V2,M1} { X ==> ld( rd( X, mult( Y, X ) ), rd
% 9.82/10.26 ( unit, ld( X, Y ) ) ) }.
% 9.82/10.26 parent0[0]: (499) {G8,W13,D5,L1,V2,M1} P(497,18) { ld( rd( X, mult( Y, X )
% 9.82/10.26 ), rd( unit, ld( X, Y ) ) ) ==> X }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6612) {G9,W27,D7,L1,V1,M1} { ld( X, ld( X, unit ) ) ==> ld( rd(
% 9.82/10.26 ld( X, ld( X, unit ) ), mult( unit, ld( X, ld( X, unit ) ) ) ), rd( unit
% 9.82/10.26 , ld( ld( X, unit ), X ) ) ) }.
% 9.82/10.26 parent0[0]: (519) {G12,W13,D5,L1,V1,M1} P(16,515);d(211);d(218);d(221) { ld
% 9.82/10.26 ( ld( X, ld( X, unit ) ), unit ) ==> ld( ld( X, unit ), X ) }.
% 9.82/10.26 parent1[0; 22]: (6608) {G8,W13,D5,L1,V2,M1} { X ==> ld( rd( X, mult( Y, X
% 9.82/10.26 ) ), rd( unit, ld( X, Y ) ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := ld( X, ld( X, unit ) )
% 9.82/10.26 Y := unit
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6613) {G1,W25,D6,L1,V1,M1} { ld( X, ld( X, unit ) ) ==> ld( rd(
% 9.82/10.26 ld( X, ld( X, unit ) ), ld( X, ld( X, unit ) ) ), rd( unit, ld( ld( X,
% 9.82/10.26 unit ), X ) ) ) }.
% 9.82/10.26 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 13]: (6612) {G9,W27,D7,L1,V1,M1} { ld( X, ld( X, unit ) ) ==>
% 9.82/10.26 ld( rd( ld( X, ld( X, unit ) ), mult( unit, ld( X, ld( X, unit ) ) ) ),
% 9.82/10.26 rd( unit, ld( ld( X, unit ), X ) ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := ld( X, ld( X, unit ) )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6614) {G2,W15,D6,L1,V1,M1} { ld( X, ld( X, unit ) ) ==> ld( unit
% 9.82/10.26 , rd( unit, ld( ld( X, unit ), X ) ) ) }.
% 9.82/10.26 parent0[0]: (15) {G1,W5,D3,L1,V1,M1} P(5,3) { rd( X, X ) ==> unit }.
% 9.82/10.26 parent1[0; 7]: (6613) {G1,W25,D6,L1,V1,M1} { ld( X, ld( X, unit ) ) ==> ld
% 9.82/10.26 ( rd( ld( X, ld( X, unit ) ), ld( X, ld( X, unit ) ) ), rd( unit, ld( ld
% 9.82/10.26 ( X, unit ), X ) ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := ld( X, ld( X, unit ) )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6615) {G2,W13,D5,L1,V1,M1} { ld( X, ld( X, unit ) ) ==> rd( unit
% 9.82/10.26 , ld( ld( X, unit ), X ) ) }.
% 9.82/10.26 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 6]: (6614) {G2,W15,D6,L1,V1,M1} { ld( X, ld( X, unit ) ) ==> ld
% 9.82/10.26 ( unit, rd( unit, ld( ld( X, unit ), X ) ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := rd( unit, ld( ld( X, unit ), X ) )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6616) {G2,W13,D5,L1,V1,M1} { rd( unit, ld( ld( X, unit ), X ) )
% 9.82/10.26 ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.26 parent0[0]: (6615) {G2,W13,D5,L1,V1,M1} { ld( X, ld( X, unit ) ) ==> rd(
% 9.82/10.26 unit, ld( ld( X, unit ), X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (548) {G13,W13,D5,L1,V1,M1} P(519,499);d(5);d(15);d(17) { rd(
% 9.82/10.26 unit, ld( ld( X, unit ), X ) ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.26 parent0: (6616) {G2,W13,D5,L1,V1,M1} { rd( unit, ld( ld( X, unit ), X ) )
% 9.82/10.26 ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6618) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y ) }.
% 9.82/10.26 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6619) {G1,W13,D5,L1,V2,M1} { rd( rd( X, Y ), ld( mult( Y, Y ),
% 9.82/10.26 unit ) ) ==> mult( X, Y ) }.
% 9.82/10.26 parent0[0]: (516) {G12,W13,D6,L1,V2,M1} P(515,493);d(2);d(14) { rd( rd( rd
% 9.82/10.26 ( Y, X ), ld( mult( X, X ), unit ) ), X ) ==> Y }.
% 9.82/10.26 parent1[0; 11]: (6618) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y )
% 9.82/10.26 }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := rd( rd( X, Y ), ld( mult( Y, Y ), unit ) )
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (564) {G13,W13,D5,L1,V2,M1} P(516,2) { rd( rd( X, Y ), ld(
% 9.82/10.26 mult( Y, Y ), unit ) ) ==> mult( X, Y ) }.
% 9.82/10.26 parent0: (6619) {G1,W13,D5,L1,V2,M1} { rd( rd( X, Y ), ld( mult( Y, Y ),
% 9.82/10.26 unit ) ) ==> mult( X, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6622) {G12,W13,D6,L1,V2,M1} { X ==> rd( rd( rd( X, Y ), ld( mult
% 9.82/10.26 ( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 parent0[0]: (516) {G12,W13,D6,L1,V2,M1} P(515,493);d(2);d(14) { rd( rd( rd
% 9.82/10.26 ( Y, X ), ld( mult( X, X ), unit ) ), X ) ==> Y }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6623) {G1,W13,D6,L1,V2,M1} { mult( X, Y ) ==> rd( rd( X, ld(
% 9.82/10.26 mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.82/10.26 parent1[0; 6]: (6622) {G12,W13,D6,L1,V2,M1} { X ==> rd( rd( rd( X, Y ), ld
% 9.82/10.26 ( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := mult( X, Y )
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6624) {G1,W13,D6,L1,V2,M1} { rd( rd( X, ld( mult( Y, Y ), unit )
% 9.82/10.26 ), Y ) ==> mult( X, Y ) }.
% 9.82/10.26 parent0[0]: (6623) {G1,W13,D6,L1,V2,M1} { mult( X, Y ) ==> rd( rd( X, ld(
% 9.82/10.26 mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (565) {G13,W13,D6,L1,V2,M1} P(3,516) { rd( rd( X, ld( mult( Y
% 9.82/10.26 , Y ), unit ) ), Y ) ==> mult( X, Y ) }.
% 9.82/10.26 parent0: (6624) {G1,W13,D6,L1,V2,M1} { rd( rd( X, ld( mult( Y, Y ), unit )
% 9.82/10.26 ), Y ) ==> mult( X, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6626) {G13,W13,D5,L1,V2,M1} { mult( X, Y ) ==> rd( rd( X, Y ), ld
% 9.82/10.26 ( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 parent0[0]: (564) {G13,W13,D5,L1,V2,M1} P(516,2) { rd( rd( X, Y ), ld( mult
% 9.82/10.26 ( Y, Y ), unit ) ) ==> mult( X, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6630) {G13,W19,D6,L1,V2,M1} { mult( rd( rd( X, Y ), ld( mult( Y
% 9.82/10.26 , Y ), unit ) ), Y ) ==> rd( X, ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 parent0[0]: (516) {G12,W13,D6,L1,V2,M1} P(515,493);d(2);d(14) { rd( rd( rd
% 9.82/10.26 ( Y, X ), ld( mult( X, X ), unit ) ), X ) ==> Y }.
% 9.82/10.26 parent1[0; 13]: (6626) {G13,W13,D5,L1,V2,M1} { mult( X, Y ) ==> rd( rd( X
% 9.82/10.26 , Y ), ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := rd( rd( X, Y ), ld( mult( Y, Y ), unit ) )
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6631) {G14,W13,D5,L1,V2,M1} { mult( mult( X, Y ), Y ) ==> rd( X
% 9.82/10.26 , ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 parent0[0]: (564) {G13,W13,D5,L1,V2,M1} P(516,2) { rd( rd( X, Y ), ld( mult
% 9.82/10.26 ( Y, Y ), unit ) ) ==> mult( X, Y ) }.
% 9.82/10.26 parent1[0; 2]: (6630) {G13,W19,D6,L1,V2,M1} { mult( rd( rd( X, Y ), ld(
% 9.82/10.26 mult( Y, Y ), unit ) ), Y ) ==> rd( X, ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6632) {G14,W13,D5,L1,V2,M1} { rd( X, ld( mult( Y, Y ), unit ) )
% 9.82/10.26 ==> mult( mult( X, Y ), Y ) }.
% 9.82/10.26 parent0[0]: (6631) {G14,W13,D5,L1,V2,M1} { mult( mult( X, Y ), Y ) ==> rd
% 9.82/10.26 ( X, ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (567) {G14,W13,D5,L1,V2,M1} P(516,564);d(564) { rd( X, ld(
% 9.82/10.26 mult( Y, Y ), unit ) ) ==> mult( mult( X, Y ), Y ) }.
% 9.82/10.26 parent0: (6632) {G14,W13,D5,L1,V2,M1} { rd( X, ld( mult( Y, Y ), unit ) )
% 9.82/10.26 ==> mult( mult( X, Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6634) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.26 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6635) {G2,W13,D4,L1,V2,M1} { ld( mult( X, X ), unit ) ==> ld(
% 9.82/10.26 mult( Y, X ), rd( Y, X ) ) }.
% 9.82/10.26 parent0[0]: (564) {G13,W13,D5,L1,V2,M1} P(516,2) { rd( rd( X, Y ), ld( mult
% 9.82/10.26 ( Y, Y ), unit ) ) ==> mult( X, Y ) }.
% 9.82/10.26 parent1[0; 7]: (6634) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := rd( Y, X )
% 9.82/10.26 Y := ld( mult( X, X ), unit )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6636) {G2,W13,D4,L1,V2,M1} { ld( mult( Y, X ), rd( Y, X ) ) ==>
% 9.82/10.26 ld( mult( X, X ), unit ) }.
% 9.82/10.26 parent0[0]: (6635) {G2,W13,D4,L1,V2,M1} { ld( mult( X, X ), unit ) ==> ld
% 9.82/10.26 ( mult( Y, X ), rd( Y, X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (573) {G14,W13,D4,L1,V2,M1} P(564,18) { ld( mult( X, Y ), rd(
% 9.82/10.26 X, Y ) ) ==> ld( mult( Y, Y ), unit ) }.
% 9.82/10.26 parent0: (6636) {G2,W13,D4,L1,V2,M1} { ld( mult( Y, X ), rd( Y, X ) ) ==>
% 9.82/10.26 ld( mult( X, X ), unit ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6638) {G14,W13,D4,L1,V2,M1} { ld( mult( Y, Y ), unit ) ==> ld(
% 9.82/10.26 mult( X, Y ), rd( X, Y ) ) }.
% 9.82/10.26 parent0[0]: (573) {G14,W13,D4,L1,V2,M1} P(564,18) { ld( mult( X, Y ), rd( X
% 9.82/10.26 , Y ) ) ==> ld( mult( Y, Y ), unit ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6640) {G2,W21,D9,L1,V3,M1} { ld( mult( X, X ), unit ) ==> ld( Y
% 9.82/10.26 , rd( mult( mult( rd( Y, mult( mult( X, Z ), X ) ), X ), Z ), X ) ) }.
% 9.82/10.26 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.26 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.26 parent1[0; 7]: (6638) {G14,W13,D4,L1,V2,M1} { ld( mult( Y, Y ), unit ) ==>
% 9.82/10.26 ld( mult( X, Y ), rd( X, Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := mult( mult( rd( Y, mult( mult( X, Z ), X ) ), X ), Z )
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6641) {G3,W13,D5,L1,V2,M1} { ld( mult( X, X ), unit ) ==> ld( Y
% 9.82/10.26 , rd( rd( Y, X ), X ) ) }.
% 9.82/10.26 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.26 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.26 parent1[0; 9]: (6640) {G2,W21,D9,L1,V3,M1} { ld( mult( X, X ), unit ) ==>
% 9.82/10.26 ld( Y, rd( mult( mult( rd( Y, mult( mult( X, Z ), X ) ), X ), Z ), X ) )
% 9.82/10.26 }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6642) {G3,W13,D5,L1,V2,M1} { ld( Y, rd( rd( Y, X ), X ) ) ==> ld
% 9.82/10.26 ( mult( X, X ), unit ) }.
% 9.82/10.26 parent0[0]: (6641) {G3,W13,D5,L1,V2,M1} { ld( mult( X, X ), unit ) ==> ld
% 9.82/10.26 ( Y, rd( rd( Y, X ), X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (578) {G15,W13,D5,L1,V2,M1} P(23,573);d(244) { ld( X, rd( rd(
% 9.82/10.26 X, Y ), Y ) ) ==> ld( mult( Y, Y ), unit ) }.
% 9.82/10.26 parent0: (6642) {G3,W13,D5,L1,V2,M1} { ld( Y, rd( rd( Y, X ), X ) ) ==> ld
% 9.82/10.26 ( mult( X, X ), unit ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6643) {G15,W13,D5,L1,V2,M1} { ld( mult( Y, Y ), unit ) ==> ld( X
% 9.82/10.26 , rd( rd( X, Y ), Y ) ) }.
% 9.82/10.26 parent0[0]: (578) {G15,W13,D5,L1,V2,M1} P(23,573);d(244) { ld( X, rd( rd( X
% 9.82/10.26 , Y ), Y ) ) ==> ld( mult( Y, Y ), unit ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6645) {G2,W11,D4,L1,V1,M1} { ld( mult( X, X ), unit ) ==> rd( rd
% 9.82/10.26 ( unit, X ), X ) }.
% 9.82/10.26 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 6]: (6643) {G15,W13,D5,L1,V2,M1} { ld( mult( Y, Y ), unit ) ==>
% 9.82/10.26 ld( X, rd( rd( X, Y ), Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := rd( rd( unit, X ), X )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := unit
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6646) {G2,W11,D4,L1,V1,M1} { rd( rd( unit, X ), X ) ==> ld( mult
% 9.82/10.26 ( X, X ), unit ) }.
% 9.82/10.26 parent0[0]: (6645) {G2,W11,D4,L1,V1,M1} { ld( mult( X, X ), unit ) ==> rd
% 9.82/10.26 ( rd( unit, X ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (585) {G16,W11,D4,L1,V1,M1} P(578,17) { rd( rd( unit, X ), X )
% 9.82/10.26 ==> ld( mult( X, X ), unit ) }.
% 9.82/10.26 parent0: (6646) {G2,W11,D4,L1,V1,M1} { rd( rd( unit, X ), X ) ==> ld( mult
% 9.82/10.26 ( X, X ), unit ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6648) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.82/10.26 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6649) {G1,W13,D5,L1,V2,M1} { rd( rd( X, Y ), Y ) ==> mult( X, ld
% 9.82/10.26 ( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 parent0[0]: (578) {G15,W13,D5,L1,V2,M1} P(23,573);d(244) { ld( X, rd( rd( X
% 9.82/10.26 , Y ), Y ) ) ==> ld( mult( Y, Y ), unit ) }.
% 9.82/10.26 parent1[0; 8]: (6648) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.82/10.26 }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := rd( rd( X, Y ), Y )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6650) {G1,W13,D5,L1,V2,M1} { mult( X, ld( mult( Y, Y ), unit ) )
% 9.82/10.26 ==> rd( rd( X, Y ), Y ) }.
% 9.82/10.26 parent0[0]: (6649) {G1,W13,D5,L1,V2,M1} { rd( rd( X, Y ), Y ) ==> mult( X
% 9.82/10.26 , ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (586) {G16,W13,D5,L1,V2,M1} P(578,0) { mult( X, ld( mult( Y, Y
% 9.82/10.26 ), unit ) ) ==> rd( rd( X, Y ), Y ) }.
% 9.82/10.26 parent0: (6650) {G1,W13,D5,L1,V2,M1} { mult( X, ld( mult( Y, Y ), unit ) )
% 9.82/10.26 ==> rd( rd( X, Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6652) {G15,W13,D5,L1,V2,M1} { mult( mult( Y, X ), Y ) ==> ld( rd
% 9.82/10.26 ( rd( unit, X ), Y ), Y ) }.
% 9.82/10.26 parent0[0]: (543) {G15,W13,D5,L1,V2,M1} P(18,540) { ld( rd( rd( unit, X ),
% 9.82/10.26 Y ), Y ) ==> mult( mult( Y, X ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6653) {G16,W13,D5,L1,V1,M1} { mult( mult( X, X ), X ) ==> ld( ld
% 9.82/10.26 ( mult( X, X ), unit ), X ) }.
% 9.82/10.26 parent0[0]: (585) {G16,W11,D4,L1,V1,M1} P(578,17) { rd( rd( unit, X ), X )
% 9.82/10.26 ==> ld( mult( X, X ), unit ) }.
% 9.82/10.26 parent1[0; 7]: (6652) {G15,W13,D5,L1,V2,M1} { mult( mult( Y, X ), Y ) ==>
% 9.82/10.26 ld( rd( rd( unit, X ), Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6654) {G16,W13,D5,L1,V1,M1} { ld( ld( mult( X, X ), unit ), X )
% 9.82/10.26 ==> mult( mult( X, X ), X ) }.
% 9.82/10.26 parent0[0]: (6653) {G16,W13,D5,L1,V1,M1} { mult( mult( X, X ), X ) ==> ld
% 9.82/10.26 ( ld( mult( X, X ), unit ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (588) {G17,W13,D5,L1,V1,M1} P(585,543) { ld( ld( mult( X, X )
% 9.82/10.26 , unit ), X ) ==> mult( mult( X, X ), X ) }.
% 9.82/10.26 parent0: (6654) {G16,W13,D5,L1,V1,M1} { ld( ld( mult( X, X ), unit ), X )
% 9.82/10.26 ==> mult( mult( X, X ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6656) {G6,W15,D5,L1,V3,M1} { rd( X, mult( Z, Y ) ) ==> rd( rd( rd
% 9.82/10.26 ( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 parent0[0]: (493) {G6,W15,D5,L1,V3,M1} P(0,485) { rd( rd( rd( Z, X ), ld( X
% 9.82/10.26 , Y ) ), X ) ==> rd( Z, mult( Y, X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := Z
% 9.82/10.26 Z := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6661) {G7,W29,D7,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y, Y ),
% 9.82/10.26 unit ) ) ) ==> rd( rd( rd( X, ld( mult( Y, Y ), unit ) ), mult( mult( Y,
% 9.82/10.26 Y ), Y ) ), ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 parent0[0]: (588) {G17,W13,D5,L1,V1,M1} P(585,543) { ld( ld( mult( X, X ),
% 9.82/10.26 unit ), X ) ==> mult( mult( X, X ), X ) }.
% 9.82/10.26 parent1[0; 19]: (6656) {G6,W15,D5,L1,V3,M1} { rd( X, mult( Z, Y ) ) ==> rd
% 9.82/10.26 ( rd( rd( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := ld( mult( Y, Y ), unit )
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6662) {G8,W27,D8,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y, Y ),
% 9.82/10.26 unit ) ) ) ==> mult( mult( rd( rd( X, ld( mult( Y, Y ), unit ) ), mult(
% 9.82/10.26 mult( Y, Y ), Y ) ), Y ), Y ) }.
% 9.82/10.26 parent0[0]: (567) {G14,W13,D5,L1,V2,M1} P(516,564);d(564) { rd( X, ld( mult
% 9.82/10.26 ( Y, Y ), unit ) ) ==> mult( mult( X, Y ), Y ) }.
% 9.82/10.26 parent1[0; 10]: (6661) {G7,W29,D7,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y
% 9.82/10.26 , Y ), unit ) ) ) ==> rd( rd( rd( X, ld( mult( Y, Y ), unit ) ), mult(
% 9.82/10.26 mult( Y, Y ), Y ) ), ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := rd( rd( X, ld( mult( Y, Y ), unit ) ), mult( mult( Y, Y ), Y ) )
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6666) {G3,W19,D6,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y, Y ),
% 9.82/10.26 unit ) ) ) ==> rd( rd( X, ld( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.26 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.26 parent1[0; 10]: (6662) {G8,W27,D8,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y
% 9.82/10.26 , Y ), unit ) ) ) ==> mult( mult( rd( rd( X, ld( mult( Y, Y ), unit ) ),
% 9.82/10.26 mult( mult( Y, Y ), Y ) ), Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := rd( X, ld( mult( Y, Y ), unit ) )
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6667) {G4,W13,D6,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y, Y ),
% 9.82/10.26 unit ) ) ) ==> mult( X, Y ) }.
% 9.82/10.26 parent0[0]: (565) {G13,W13,D6,L1,V2,M1} P(3,516) { rd( rd( X, ld( mult( Y,
% 9.82/10.26 Y ), unit ) ), Y ) ==> mult( X, Y ) }.
% 9.82/10.26 parent1[0; 10]: (6666) {G3,W19,D6,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y
% 9.82/10.26 , Y ), unit ) ) ) ==> rd( rd( X, ld( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6668) {G5,W9,D4,L1,V2,M1} { rd( X, rd( unit, Y ) ) ==> mult( X,
% 9.82/10.26 Y ) }.
% 9.82/10.26 parent0[0]: (520) {G12,W11,D5,L1,V1,M1} P(515,0) { mult( X, ld( mult( X, X
% 9.82/10.26 ), unit ) ) ==> rd( unit, X ) }.
% 9.82/10.26 parent1[0; 3]: (6667) {G4,W13,D6,L1,V2,M1} { rd( X, mult( Y, ld( mult( Y,
% 9.82/10.26 Y ), unit ) ) ) ==> mult( X, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (618) {G18,W9,D4,L1,V2,M1} P(588,493);d(567);d(244);d(565);d(
% 9.82/10.26 520) { rd( Y, rd( unit, X ) ) ==> mult( Y, X ) }.
% 9.82/10.26 parent0: (6668) {G5,W9,D4,L1,V2,M1} { rd( X, rd( unit, Y ) ) ==> mult( X,
% 9.82/10.26 Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6671) {G1,W15,D5,L1,V3,M1} { mult( X, mult( Z, Y ) ) ==> mult(
% 9.82/10.26 mult( mult( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 parent0[0]: (25) {G1,W15,D5,L1,V3,M1} P(0,6) { mult( mult( mult( Z, X ), ld
% 9.82/10.26 ( X, Y ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := Z
% 9.82/10.26 Z := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6679) {G2,W29,D7,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y, Y )
% 9.82/10.26 , unit ) ) ) ==> mult( mult( mult( X, ld( mult( Y, Y ), unit ) ), mult(
% 9.82/10.26 mult( Y, Y ), Y ) ), ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 parent0[0]: (588) {G17,W13,D5,L1,V1,M1} P(585,543) { ld( ld( mult( X, X ),
% 9.82/10.26 unit ), X ) ==> mult( mult( X, X ), X ) }.
% 9.82/10.26 parent1[0; 19]: (6671) {G1,W15,D5,L1,V3,M1} { mult( X, mult( Z, Y ) ) ==>
% 9.82/10.26 mult( mult( mult( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := ld( mult( Y, Y ), unit )
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6681) {G3,W27,D8,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y, Y )
% 9.82/10.26 , unit ) ) ) ==> rd( rd( mult( mult( X, ld( mult( Y, Y ), unit ) ), mult
% 9.82/10.26 ( mult( Y, Y ), Y ) ), Y ), Y ) }.
% 9.82/10.26 parent0[0]: (586) {G16,W13,D5,L1,V2,M1} P(578,0) { mult( X, ld( mult( Y, Y
% 9.82/10.26 ), unit ) ) ==> rd( rd( X, Y ), Y ) }.
% 9.82/10.26 parent1[0; 10]: (6679) {G2,W29,D7,L1,V2,M1} { mult( X, mult( Y, ld( mult(
% 9.82/10.26 Y, Y ), unit ) ) ) ==> mult( mult( mult( X, ld( mult( Y, Y ), unit ) ),
% 9.82/10.26 mult( mult( Y, Y ), Y ) ), ld( mult( Y, Y ), unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := mult( mult( X, ld( mult( Y, Y ), unit ) ), mult( mult( Y, Y ), Y )
% 9.82/10.26 )
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6693) {G3,W27,D8,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y, Y )
% 9.82/10.26 , unit ) ) ) ==> rd( mult( mult( mult( X, ld( mult( Y, Y ), unit ) ), Y )
% 9.82/10.26 , ld( Y, mult( Y, Y ) ) ), Y ) }.
% 9.82/10.26 parent0[0]: (287) {G2,W15,D5,L1,V3,M1} P(25,3) { rd( mult( X, mult( Z, Y )
% 9.82/10.26 ), Y ) ==> mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.82/10.26 parent1[0; 11]: (6681) {G3,W27,D8,L1,V2,M1} { mult( X, mult( Y, ld( mult(
% 9.82/10.26 Y, Y ), unit ) ) ) ==> rd( rd( mult( mult( X, ld( mult( Y, Y ), unit ) )
% 9.82/10.26 , mult( mult( Y, Y ), Y ) ), Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := mult( X, ld( mult( Y, Y ), unit ) )
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := mult( Y, Y )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6695) {G4,W25,D7,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y, Y )
% 9.82/10.26 , unit ) ) ) ==> rd( mult( mult( rd( rd( X, Y ), Y ), Y ), ld( Y, mult( Y
% 9.82/10.26 , Y ) ) ), Y ) }.
% 9.82/10.26 parent0[0]: (586) {G16,W13,D5,L1,V2,M1} P(578,0) { mult( X, ld( mult( Y, Y
% 9.82/10.26 ), unit ) ) ==> rd( rd( X, Y ), Y ) }.
% 9.82/10.26 parent1[0; 13]: (6693) {G3,W27,D8,L1,V2,M1} { mult( X, mult( Y, ld( mult(
% 9.82/10.26 Y, Y ), unit ) ) ) ==> rd( mult( mult( mult( X, ld( mult( Y, Y ), unit )
% 9.82/10.26 ), Y ), ld( Y, mult( Y, Y ) ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6697) {G1,W21,D6,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y, Y )
% 9.82/10.26 , unit ) ) ) ==> rd( mult( rd( X, Y ), ld( Y, mult( Y, Y ) ) ), Y ) }.
% 9.82/10.26 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.82/10.26 parent1[0; 12]: (6695) {G4,W25,D7,L1,V2,M1} { mult( X, mult( Y, ld( mult(
% 9.82/10.26 Y, Y ), unit ) ) ) ==> rd( mult( mult( rd( rd( X, Y ), Y ), Y ), ld( Y,
% 9.82/10.26 mult( Y, Y ) ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := rd( X, Y )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6698) {G1,W17,D6,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y, Y )
% 9.82/10.26 , unit ) ) ) ==> rd( mult( rd( X, Y ), Y ), Y ) }.
% 9.82/10.26 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.82/10.26 parent1[0; 15]: (6697) {G1,W21,D6,L1,V2,M1} { mult( X, mult( Y, ld( mult(
% 9.82/10.26 Y, Y ), unit ) ) ) ==> rd( mult( rd( X, Y ), ld( Y, mult( Y, Y ) ) ), Y )
% 9.82/10.26 }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6699) {G1,W13,D6,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y, Y )
% 9.82/10.26 , unit ) ) ) ==> rd( X, Y ) }.
% 9.82/10.26 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.82/10.26 parent1[0; 10]: (6698) {G1,W17,D6,L1,V2,M1} { mult( X, mult( Y, ld( mult(
% 9.82/10.26 Y, Y ), unit ) ) ) ==> rd( mult( rd( X, Y ), Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := rd( X, Y )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6700) {G2,W9,D4,L1,V2,M1} { mult( X, rd( unit, Y ) ) ==> rd( X,
% 9.82/10.26 Y ) }.
% 9.82/10.26 parent0[0]: (520) {G12,W11,D5,L1,V1,M1} P(515,0) { mult( X, ld( mult( X, X
% 9.82/10.26 ), unit ) ) ==> rd( unit, X ) }.
% 9.82/10.26 parent1[0; 3]: (6699) {G1,W13,D6,L1,V2,M1} { mult( X, mult( Y, ld( mult( Y
% 9.82/10.26 , Y ), unit ) ) ) ==> rd( X, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (619) {G18,W9,D4,L1,V2,M1} P(588,25);d(586);d(287);d(586);d(2)
% 9.82/10.26 ;d(1);d(3);d(520) { mult( Y, rd( unit, X ) ) ==> rd( Y, X ) }.
% 9.82/10.26 parent0: (6700) {G2,W9,D4,L1,V2,M1} { mult( X, rd( unit, Y ) ) ==> rd( X,
% 9.82/10.26 Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6703) {G18,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, rd( unit, Y
% 9.82/10.26 ) ) }.
% 9.82/10.26 parent0[0]: (618) {G18,W9,D4,L1,V2,M1} P(588,493);d(567);d(244);d(565);d(
% 9.82/10.26 520) { rd( Y, rd( unit, X ) ) ==> mult( Y, X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6704) {G14,W15,D5,L1,V2,M1} { mult( X, ld( ld( Y, unit ), Y ) )
% 9.82/10.26 ==> rd( X, ld( Y, ld( Y, unit ) ) ) }.
% 9.82/10.26 parent0[0]: (548) {G13,W13,D5,L1,V1,M1} P(519,499);d(5);d(15);d(17) { rd(
% 9.82/10.26 unit, ld( ld( X, unit ), X ) ) ==> ld( X, ld( X, unit ) ) }.
% 9.82/10.26 parent1[0; 10]: (6703) {G18,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, rd(
% 9.82/10.26 unit, Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := ld( ld( Y, unit ), Y )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6705) {G14,W15,D5,L1,V2,M1} { rd( X, ld( Y, ld( Y, unit ) ) ) ==>
% 9.82/10.26 mult( X, ld( ld( Y, unit ), Y ) ) }.
% 9.82/10.26 parent0[0]: (6704) {G14,W15,D5,L1,V2,M1} { mult( X, ld( ld( Y, unit ), Y )
% 9.82/10.26 ) ==> rd( X, ld( Y, ld( Y, unit ) ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (621) {G19,W15,D5,L1,V2,M1} P(548,618) { rd( Y, ld( X, ld( X,
% 9.82/10.26 unit ) ) ) ==> mult( Y, ld( ld( X, unit ), X ) ) }.
% 9.82/10.26 parent0: (6705) {G14,W15,D5,L1,V2,M1} { rd( X, ld( Y, ld( Y, unit ) ) )
% 9.82/10.26 ==> mult( X, ld( ld( Y, unit ), Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6707) {G15,W13,D5,L1,V2,M1} { mult( mult( Y, X ), Y ) ==> ld( rd
% 9.82/10.26 ( rd( unit, X ), Y ), Y ) }.
% 9.82/10.26 parent0[0]: (543) {G15,W13,D5,L1,V2,M1} P(18,540) { ld( rd( rd( unit, X ),
% 9.82/10.26 Y ), Y ) ==> mult( mult( Y, X ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6711) {G16,W15,D5,L1,V2,M1} { mult( mult( X, rd( unit, Y ) ), X
% 9.82/10.26 ) ==> ld( rd( mult( unit, Y ), X ), X ) }.
% 9.82/10.26 parent0[0]: (618) {G18,W9,D4,L1,V2,M1} P(588,493);d(567);d(244);d(565);d(
% 9.82/10.26 520) { rd( Y, rd( unit, X ) ) ==> mult( Y, X ) }.
% 9.82/10.26 parent1[0; 10]: (6707) {G15,W13,D5,L1,V2,M1} { mult( mult( Y, X ), Y ) ==>
% 9.82/10.26 ld( rd( rd( unit, X ), Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := unit
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := rd( unit, Y )
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6712) {G1,W13,D5,L1,V2,M1} { mult( mult( X, rd( unit, Y ) ), X )
% 9.82/10.26 ==> ld( rd( Y, X ), X ) }.
% 9.82/10.26 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 10]: (6711) {G16,W15,D5,L1,V2,M1} { mult( mult( X, rd( unit, Y
% 9.82/10.26 ) ), X ) ==> ld( rd( mult( unit, Y ), X ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6713) {G2,W11,D4,L1,V2,M1} { mult( rd( X, Y ), X ) ==> ld( rd( Y
% 9.82/10.26 , X ), X ) }.
% 9.82/10.26 parent0[0]: (619) {G18,W9,D4,L1,V2,M1} P(588,25);d(586);d(287);d(586);d(2);
% 9.82/10.26 d(1);d(3);d(520) { mult( Y, rd( unit, X ) ) ==> rd( Y, X ) }.
% 9.82/10.26 parent1[0; 2]: (6712) {G1,W13,D5,L1,V2,M1} { mult( mult( X, rd( unit, Y )
% 9.82/10.26 ), X ) ==> ld( rd( Y, X ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (623) {G19,W11,D4,L1,V2,M1} P(618,543);d(5);d(619) { mult( rd
% 9.82/10.26 ( Y, X ), Y ) ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 parent0: (6713) {G2,W11,D4,L1,V2,M1} { mult( rd( X, Y ), X ) ==> ld( rd( Y
% 9.82/10.26 , X ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6716) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.26 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6717) {G2,W9,D4,L1,V2,M1} { rd( unit, X ) ==> ld( mult( Y, X ),
% 9.82/10.26 Y ) }.
% 9.82/10.26 parent0[0]: (618) {G18,W9,D4,L1,V2,M1} P(588,493);d(567);d(244);d(565);d(
% 9.82/10.26 520) { rd( Y, rd( unit, X ) ) ==> mult( Y, X ) }.
% 9.82/10.26 parent1[0; 5]: (6716) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := rd( unit, X )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6718) {G2,W9,D4,L1,V2,M1} { ld( mult( Y, X ), Y ) ==> rd( unit, X
% 9.82/10.26 ) }.
% 9.82/10.26 parent0[0]: (6717) {G2,W9,D4,L1,V2,M1} { rd( unit, X ) ==> ld( mult( Y, X
% 9.82/10.26 ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (634) {G19,W9,D4,L1,V2,M1} P(618,18) { ld( mult( X, Y ), X )
% 9.82/10.26 ==> rd( unit, Y ) }.
% 9.82/10.26 parent0: (6718) {G2,W9,D4,L1,V2,M1} { ld( mult( Y, X ), Y ) ==> rd( unit,
% 9.82/10.26 X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6720) {G18,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, rd( unit, Y
% 9.82/10.26 ) ) }.
% 9.82/10.26 parent0[0]: (618) {G18,W9,D4,L1,V2,M1} P(588,493);d(567);d(244);d(565);d(
% 9.82/10.26 520) { rd( Y, rd( unit, X ) ) ==> mult( Y, X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6721) {G2,W9,D4,L1,V2,M1} { mult( X, ld( Y, unit ) ) ==> rd( X,
% 9.82/10.26 Y ) }.
% 9.82/10.26 parent0[0]: (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X }.
% 9.82/10.26 parent1[0; 8]: (6720) {G18,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, rd(
% 9.82/10.26 unit, Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := unit
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := ld( Y, unit )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit )
% 9.82/10.26 ) ==> rd( Y, X ) }.
% 9.82/10.26 parent0: (6721) {G2,W9,D4,L1,V2,M1} { mult( X, ld( Y, unit ) ) ==> rd( X,
% 9.82/10.26 Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6724) {G19,W9,D4,L1,V2,M1} { rd( unit, Y ) ==> ld( mult( X, Y ),
% 9.82/10.26 X ) }.
% 9.82/10.26 parent0[0]: (634) {G19,W9,D4,L1,V2,M1} P(618,18) { ld( mult( X, Y ), X )
% 9.82/10.26 ==> rd( unit, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6726) {G2,W17,D8,L1,V3,M1} { rd( unit, X ) ==> ld( Y, mult( mult
% 9.82/10.26 ( rd( Y, mult( mult( X, Z ), X ) ), X ), Z ) ) }.
% 9.82/10.26 parent0[0]: (23) {G1,W15,D8,L1,V3,M1} P(6,2) { mult( mult( mult( rd( X,
% 9.82/10.26 mult( mult( Y, Z ), Y ) ), Y ), Z ), Y ) ==> X }.
% 9.82/10.26 parent1[0; 5]: (6724) {G19,W9,D4,L1,V2,M1} { rd( unit, Y ) ==> ld( mult( X
% 9.82/10.26 , Y ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := mult( mult( rd( Y, mult( mult( X, Z ), X ) ), X ), Z )
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6727) {G3,W9,D4,L1,V2,M1} { rd( unit, X ) ==> ld( Y, rd( Y, X )
% 9.82/10.26 ) }.
% 9.82/10.26 parent0[0]: (244) {G2,W15,D7,L1,V3,M1} P(23,3) { mult( mult( rd( X, mult(
% 9.82/10.26 mult( Y, Z ), Y ) ), Y ), Z ) ==> rd( X, Y ) }.
% 9.82/10.26 parent1[0; 6]: (6726) {G2,W17,D8,L1,V3,M1} { rd( unit, X ) ==> ld( Y, mult
% 9.82/10.26 ( mult( rd( Y, mult( mult( X, Z ), X ) ), X ), Z ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6728) {G3,W9,D4,L1,V2,M1} { ld( Y, rd( Y, X ) ) ==> rd( unit, X )
% 9.82/10.26 }.
% 9.82/10.26 parent0[0]: (6727) {G3,W9,D4,L1,V2,M1} { rd( unit, X ) ==> ld( Y, rd( Y, X
% 9.82/10.26 ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (664) {G20,W9,D4,L1,V2,M1} P(23,634);d(244) { ld( X, rd( X, Y
% 9.82/10.26 ) ) ==> rd( unit, Y ) }.
% 9.82/10.26 parent0: (6728) {G3,W9,D4,L1,V2,M1} { ld( Y, rd( Y, X ) ) ==> rd( unit, X
% 9.82/10.26 ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6730) {G19,W9,D4,L1,V2,M1} { rd( unit, Y ) ==> ld( mult( X, Y ),
% 9.82/10.26 X ) }.
% 9.82/10.26 parent0[0]: (634) {G19,W9,D4,L1,V2,M1} P(618,18) { ld( mult( X, Y ), X )
% 9.82/10.26 ==> rd( unit, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6731) {G1,W7,D3,L1,V1,M1} { rd( unit, X ) ==> ld( X, unit ) }.
% 9.82/10.26 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 5]: (6730) {G19,W9,D4,L1,V2,M1} { rd( unit, Y ) ==> ld( mult( X
% 9.82/10.26 , Y ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := unit
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X
% 9.82/10.26 , unit ) }.
% 9.82/10.26 parent0: (6731) {G1,W7,D3,L1,V1,M1} { rd( unit, X ) ==> ld( X, unit ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6734) {G18,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, rd( unit, Y
% 9.82/10.26 ) ) }.
% 9.82/10.26 parent0[0]: (618) {G18,W9,D4,L1,V2,M1} P(588,493);d(567);d(244);d(565);d(
% 9.82/10.26 520) { rd( Y, rd( unit, X ) ) ==> mult( Y, X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6738) {G19,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, ld( Y, unit
% 9.82/10.26 ) ) }.
% 9.82/10.26 parent0[0]: (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X,
% 9.82/10.26 unit ) }.
% 9.82/10.26 parent1[0; 6]: (6734) {G18,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, rd(
% 9.82/10.26 unit, Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6742) {G19,W9,D4,L1,V2,M1} { rd( X, ld( Y, unit ) ) ==> mult( X,
% 9.82/10.26 Y ) }.
% 9.82/10.26 parent0[0]: (6738) {G19,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, ld( Y,
% 9.82/10.26 unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (672) {G21,W9,D4,L1,V2,M1} P(671,618) { rd( Y, ld( X, unit ) )
% 9.82/10.26 ==> mult( Y, X ) }.
% 9.82/10.26 parent0: (6742) {G19,W9,D4,L1,V2,M1} { rd( X, ld( Y, unit ) ) ==> mult( X
% 9.82/10.26 , Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6744) {G12,W13,D6,L1,V2,M1} { X ==> rd( rd( rd( X, Y ), ld( mult
% 9.82/10.26 ( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 parent0[0]: (516) {G12,W13,D6,L1,V2,M1} P(515,493);d(2);d(14) { rd( rd( rd
% 9.82/10.26 ( Y, X ), ld( mult( X, X ), unit ) ), X ) ==> Y }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6746) {G13,W13,D6,L1,V1,M1} { unit ==> rd( rd( ld( X, unit ), ld
% 9.82/10.26 ( mult( X, X ), unit ) ), X ) }.
% 9.82/10.26 parent0[0]: (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X,
% 9.82/10.26 unit ) }.
% 9.82/10.26 parent1[0; 4]: (6744) {G12,W13,D6,L1,V2,M1} { X ==> rd( rd( rd( X, Y ), ld
% 9.82/10.26 ( mult( Y, Y ), unit ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := unit
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6747) {G14,W7,D4,L1,V1,M1} { unit ==> mult( ld( X, unit ), X )
% 9.82/10.26 }.
% 9.82/10.26 parent0[0]: (565) {G13,W13,D6,L1,V2,M1} P(3,516) { rd( rd( X, ld( mult( Y,
% 9.82/10.26 Y ), unit ) ), Y ) ==> mult( X, Y ) }.
% 9.82/10.26 parent1[0; 2]: (6746) {G13,W13,D6,L1,V1,M1} { unit ==> rd( rd( ld( X, unit
% 9.82/10.26 ), ld( mult( X, X ), unit ) ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := ld( X, unit )
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6748) {G14,W7,D4,L1,V1,M1} { mult( ld( X, unit ), X ) ==> unit
% 9.82/10.26 }.
% 9.82/10.26 parent0[0]: (6747) {G14,W7,D4,L1,V1,M1} { unit ==> mult( ld( X, unit ), X
% 9.82/10.26 ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.82/10.26 unit ), X ) ==> unit }.
% 9.82/10.26 parent0: (6748) {G14,W7,D4,L1,V1,M1} { mult( ld( X, unit ), X ) ==> unit
% 9.82/10.26 }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6750) {G9,W13,D5,L1,V2,M1} { mult( rd( X, Y ), X ) ==> rd( unit,
% 9.82/10.26 ld( X, rd( Y, X ) ) ) }.
% 9.82/10.26 parent0[0]: (509) {G9,W13,D5,L1,V2,M1} P(23,500);d(244) { rd( unit, ld( Y,
% 9.82/10.26 rd( X, Y ) ) ) ==> mult( rd( Y, X ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6758) {G10,W13,D5,L1,V1,M1} { mult( rd( X, unit ), X ) ==> rd(
% 9.82/10.26 unit, ld( X, ld( X, unit ) ) ) }.
% 9.82/10.26 parent0[0]: (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X,
% 9.82/10.26 unit ) }.
% 9.82/10.26 parent1[0; 10]: (6750) {G9,W13,D5,L1,V2,M1} { mult( rd( X, Y ), X ) ==> rd
% 9.82/10.26 ( unit, ld( X, rd( Y, X ) ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := unit
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6761) {G11,W13,D5,L1,V1,M1} { mult( rd( X, unit ), X ) ==> mult
% 9.82/10.26 ( unit, ld( ld( X, unit ), X ) ) }.
% 9.82/10.26 parent0[0]: (621) {G19,W15,D5,L1,V2,M1} P(548,618) { rd( Y, ld( X, ld( X,
% 9.82/10.26 unit ) ) ) ==> mult( Y, ld( ld( X, unit ), X ) ) }.
% 9.82/10.26 parent1[0; 6]: (6758) {G10,W13,D5,L1,V1,M1} { mult( rd( X, unit ), X ) ==>
% 9.82/10.26 rd( unit, ld( X, ld( X, unit ) ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := unit
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6762) {G1,W11,D4,L1,V1,M1} { mult( rd( X, unit ), X ) ==> ld( ld
% 9.82/10.26 ( X, unit ), X ) }.
% 9.82/10.26 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 6]: (6761) {G11,W13,D5,L1,V1,M1} { mult( rd( X, unit ), X ) ==>
% 9.82/10.26 mult( unit, ld( ld( X, unit ), X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := ld( ld( X, unit ), X )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6763) {G2,W11,D4,L1,V1,M1} { ld( rd( unit, X ), X ) ==> ld( ld(
% 9.82/10.26 X, unit ), X ) }.
% 9.82/10.26 parent0[0]: (623) {G19,W11,D4,L1,V2,M1} P(618,543);d(5);d(619) { mult( rd(
% 9.82/10.26 Y, X ), Y ) ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 parent1[0; 1]: (6762) {G1,W11,D4,L1,V1,M1} { mult( rd( X, unit ), X ) ==>
% 9.82/10.26 ld( ld( X, unit ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := unit
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6764) {G3,W9,D4,L1,V1,M1} { mult( X, X ) ==> ld( ld( X, unit ),
% 9.82/10.26 X ) }.
% 9.82/10.26 parent0[0]: (219) {G4,W9,D4,L1,V1,M1} P(5,210) { ld( rd( unit, X ), X ) ==>
% 9.82/10.26 mult( X, X ) }.
% 9.82/10.26 parent1[0; 1]: (6763) {G2,W11,D4,L1,V1,M1} { ld( rd( unit, X ), X ) ==> ld
% 9.82/10.26 ( ld( X, unit ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6765) {G3,W9,D4,L1,V1,M1} { ld( ld( X, unit ), X ) ==> mult( X, X
% 9.82/10.26 ) }.
% 9.82/10.26 parent0[0]: (6764) {G3,W9,D4,L1,V1,M1} { mult( X, X ) ==> ld( ld( X, unit
% 9.82/10.26 ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (684) {G21,W9,D4,L1,V1,M1} P(671,509);d(621);d(5);d(623);d(219
% 9.82/10.26 ) { ld( ld( X, unit ), X ) ==> mult( X, X ) }.
% 9.82/10.26 parent0: (6765) {G3,W9,D4,L1,V1,M1} { ld( ld( X, unit ), X ) ==> mult( X,
% 9.82/10.26 X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6767) {G1,W19,D6,L2,V3,M2} { Z ==> mult( mult( X, ld( mult( X, Y
% 9.82/10.26 ), Z ) ), Y ), alpha1( X, ld( mult( X, Y ), Z ), Y ) }.
% 9.82/10.26 parent0[0]: (46) {G1,W19,D6,L2,V3,M2} P(7,0) { mult( mult( X, ld( mult( X,
% 9.82/10.26 Y ), Z ) ), Y ) ==> Z, alpha1( X, ld( mult( X, Y ), Z ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6771) {G2,W23,D7,L2,V2,M2} { alpha1( ld( X, unit ), ld( unit, Y
% 9.82/10.26 ), X ), Y ==> mult( mult( ld( X, unit ), ld( mult( ld( X, unit ), X ), Y
% 9.82/10.26 ) ), X ) }.
% 9.82/10.26 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.82/10.26 unit ), X ) ==> unit }.
% 9.82/10.26 parent1[1; 5]: (6767) {G1,W19,D6,L2,V3,M2} { Z ==> mult( mult( X, ld( mult
% 9.82/10.26 ( X, Y ), Z ) ), Y ), alpha1( X, ld( mult( X, Y ), Z ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := ld( X, unit )
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6772) {G3,W19,D5,L2,V2,M2} { X ==> mult( mult( ld( Y, unit ), ld
% 9.82/10.26 ( unit, X ) ), Y ), alpha1( ld( Y, unit ), ld( unit, X ), Y ) }.
% 9.82/10.26 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.82/10.26 unit ), X ) ==> unit }.
% 9.82/10.26 parent1[1; 8]: (6771) {G2,W23,D7,L2,V2,M2} { alpha1( ld( X, unit ), ld(
% 9.82/10.26 unit, Y ), X ), Y ==> mult( mult( ld( X, unit ), ld( mult( ld( X, unit )
% 9.82/10.26 , X ), Y ) ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6775) {G2,W17,D5,L2,V2,M2} { alpha1( ld( X, unit ), Y, X ), Y
% 9.82/10.26 ==> mult( mult( ld( X, unit ), ld( unit, Y ) ), X ) }.
% 9.82/10.26 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.82/10.26 parent1[1; 4]: (6772) {G3,W19,D5,L2,V2,M2} { X ==> mult( mult( ld( Y, unit
% 9.82/10.26 ), ld( unit, X ) ), Y ), alpha1( ld( Y, unit ), ld( unit, X ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6777) {G2,W15,D5,L2,V2,M2} { X ==> mult( mult( ld( Y, unit ), X
% 9.82/10.26 ), Y ), alpha1( ld( Y, unit ), X, Y ) }.
% 9.82/10.26 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.82/10.26 parent1[1; 7]: (6775) {G2,W17,D5,L2,V2,M2} { alpha1( ld( X, unit ), Y, X )
% 9.82/10.26 , Y ==> mult( mult( ld( X, unit ), ld( unit, Y ) ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6778) {G2,W15,D5,L2,V2,M2} { mult( mult( ld( Y, unit ), X ), Y )
% 9.82/10.26 ==> X, alpha1( ld( Y, unit ), X, Y ) }.
% 9.82/10.26 parent0[0]: (6777) {G2,W15,D5,L2,V2,M2} { X ==> mult( mult( ld( Y, unit )
% 9.82/10.26 , X ), Y ), alpha1( ld( Y, unit ), X, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (717) {G22,W15,D5,L2,V2,M2} P(677,46);d(17);d(17) { mult( mult
% 9.82/10.26 ( ld( X, unit ), Y ), X ) ==> Y, alpha1( ld( X, unit ), Y, X ) }.
% 9.82/10.26 parent0: (6778) {G2,W15,D5,L2,V2,M2} { mult( mult( ld( Y, unit ), X ), Y )
% 9.82/10.26 ==> X, alpha1( ld( Y, unit ), X, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 1 ==> 1
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6780) {G1,W15,D5,L1,V3,M1} { mult( X, mult( Z, Y ) ) ==> mult(
% 9.82/10.26 mult( mult( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 parent0[0]: (25) {G1,W15,D5,L1,V3,M1} P(0,6) { mult( mult( mult( Z, X ), ld
% 9.82/10.26 ( X, Y ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := Z
% 9.82/10.26 Z := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6784) {G2,W15,D5,L1,V2,M1} { mult( ld( X, unit ), mult( Y, X ) )
% 9.82/10.26 ==> mult( mult( unit, ld( X, Y ) ), X ) }.
% 9.82/10.26 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.82/10.26 unit ), X ) ==> unit }.
% 9.82/10.26 parent1[0; 10]: (6780) {G1,W15,D5,L1,V3,M1} { mult( X, mult( Z, Y ) ) ==>
% 9.82/10.26 mult( mult( mult( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := ld( X, unit )
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6785) {G1,W13,D4,L1,V2,M1} { mult( ld( X, unit ), mult( Y, X ) )
% 9.82/10.26 ==> mult( ld( X, Y ), X ) }.
% 9.82/10.26 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 9]: (6784) {G2,W15,D5,L1,V2,M1} { mult( ld( X, unit ), mult( Y
% 9.82/10.26 , X ) ) ==> mult( mult( unit, ld( X, Y ) ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := ld( X, Y )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (722) {G22,W13,D4,L1,V2,M1} P(677,25);d(5) { mult( ld( X, unit
% 9.82/10.26 ), mult( Y, X ) ) ==> mult( ld( X, Y ), X ) }.
% 9.82/10.26 parent0: (6785) {G1,W13,D4,L1,V2,M1} { mult( ld( X, unit ), mult( Y, X ) )
% 9.82/10.26 ==> mult( ld( X, Y ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6788) {G1,W15,D6,L1,V3,M1} { mult( mult( Y, Z ), Y ) ==> ld( X,
% 9.82/10.26 mult( mult( mult( X, Y ), Z ), Y ) ) }.
% 9.82/10.26 parent0[0]: (22) {G1,W15,D6,L1,V3,M1} P(6,1) { ld( X, mult( mult( mult( X,
% 9.82/10.26 Y ), Z ), Y ) ) ==> mult( mult( Y, Z ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6791) {G2,W15,D5,L1,V2,M1} { mult( mult( X, Y ), X ) ==> ld( ld
% 9.82/10.26 ( X, unit ), mult( mult( unit, Y ), X ) ) }.
% 9.82/10.26 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.82/10.26 unit ), X ) ==> unit }.
% 9.82/10.26 parent1[0; 12]: (6788) {G1,W15,D6,L1,V3,M1} { mult( mult( Y, Z ), Y ) ==>
% 9.82/10.26 ld( X, mult( mult( mult( X, Y ), Z ), Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := ld( X, unit )
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6792) {G1,W13,D4,L1,V2,M1} { mult( mult( X, Y ), X ) ==> ld( ld
% 9.82/10.26 ( X, unit ), mult( Y, X ) ) }.
% 9.82/10.26 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.26 parent1[0; 11]: (6791) {G2,W15,D5,L1,V2,M1} { mult( mult( X, Y ), X ) ==>
% 9.82/10.26 ld( ld( X, unit ), mult( mult( unit, Y ), X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6793) {G1,W13,D4,L1,V2,M1} { ld( ld( X, unit ), mult( Y, X ) )
% 9.82/10.26 ==> mult( mult( X, Y ), X ) }.
% 9.82/10.26 parent0[0]: (6792) {G1,W13,D4,L1,V2,M1} { mult( mult( X, Y ), X ) ==> ld(
% 9.82/10.26 ld( X, unit ), mult( Y, X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (723) {G22,W13,D4,L1,V2,M1} P(677,22);d(5) { ld( ld( X, unit )
% 9.82/10.26 , mult( Y, X ) ) ==> mult( mult( X, Y ), X ) }.
% 9.82/10.26 parent0: (6793) {G1,W13,D4,L1,V2,M1} { ld( ld( X, unit ), mult( Y, X ) )
% 9.82/10.26 ==> mult( mult( X, Y ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6796) {G21,W9,D4,L1,V2,M1} { ld( X, rd( X, Y ) ) ==> ld( Y, unit
% 9.82/10.26 ) }.
% 9.82/10.26 parent0[0]: (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X,
% 9.82/10.26 unit ) }.
% 9.82/10.26 parent1[0; 6]: (664) {G20,W9,D4,L1,V2,M1} P(23,634);d(244) { ld( X, rd( X,
% 9.82/10.26 Y ) ) ==> rd( unit, Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (740) {G21,W9,D4,L1,V2,M1} S(664);d(671) { ld( X, rd( X, Y ) )
% 9.82/10.26 ==> ld( Y, unit ) }.
% 9.82/10.26 parent0: (6796) {G21,W9,D4,L1,V2,M1} { ld( X, rd( X, Y ) ) ==> ld( Y, unit
% 9.82/10.26 ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6799) {G1,W15,D5,L1,V3,M1} { mult( X, mult( Z, Y ) ) ==> mult(
% 9.82/10.26 mult( mult( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 parent0[0]: (25) {G1,W15,D5,L1,V3,M1} P(0,6) { mult( mult( mult( Z, X ), ld
% 9.82/10.26 ( X, Y ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := Z
% 9.82/10.26 Z := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6802) {G2,W17,D5,L1,V3,M1} { mult( X, mult( rd( Y, Z ), Y ) )
% 9.82/10.26 ==> mult( mult( mult( X, Y ), ld( Z, unit ) ), Y ) }.
% 9.82/10.26 parent0[0]: (740) {G21,W9,D4,L1,V2,M1} S(664);d(671) { ld( X, rd( X, Y ) )
% 9.82/10.26 ==> ld( Y, unit ) }.
% 9.82/10.26 parent1[0; 13]: (6799) {G1,W15,D5,L1,V3,M1} { mult( X, mult( Z, Y ) ) ==>
% 9.82/10.26 mult( mult( mult( X, Y ), ld( Y, Z ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := Z
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := rd( Y, Z )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6803) {G3,W15,D5,L1,V3,M1} { mult( X, mult( rd( Y, Z ), Y ) )
% 9.82/10.26 ==> mult( rd( mult( X, Y ), Z ), Y ) }.
% 9.82/10.26 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.82/10.26 ==> rd( Y, X ) }.
% 9.82/10.26 parent1[0; 9]: (6802) {G2,W17,D5,L1,V3,M1} { mult( X, mult( rd( Y, Z ), Y
% 9.82/10.26 ) ) ==> mult( mult( mult( X, Y ), ld( Z, unit ) ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Z
% 9.82/10.26 Y := mult( X, Y )
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6804) {G4,W15,D5,L1,V3,M1} { mult( X, ld( rd( Z, Y ), Y ) ) ==>
% 9.82/10.26 mult( rd( mult( X, Y ), Z ), Y ) }.
% 9.82/10.26 parent0[0]: (623) {G19,W11,D4,L1,V2,M1} P(618,543);d(5);d(619) { mult( rd(
% 9.82/10.26 Y, X ), Y ) ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 parent1[0; 3]: (6803) {G3,W15,D5,L1,V3,M1} { mult( X, mult( rd( Y, Z ), Y
% 9.82/10.26 ) ) ==> mult( rd( mult( X, Y ), Z ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Z
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (756) {G22,W15,D5,L1,V3,M1} P(740,25);d(635);d(623) { mult( Z
% 9.82/10.26 , ld( rd( Y, X ), X ) ) ==> mult( rd( mult( Z, X ), Y ), X ) }.
% 9.82/10.26 parent0: (6804) {G4,W15,D5,L1,V3,M1} { mult( X, ld( rd( Z, Y ), Y ) ) ==>
% 9.82/10.26 mult( rd( mult( X, Y ), Z ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Z
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6807) {G21,W9,D4,L1,V2,M1} { ld( Y, unit ) ==> ld( X, rd( X, Y )
% 9.82/10.26 ) }.
% 9.82/10.26 parent0[0]: (740) {G21,W9,D4,L1,V2,M1} S(664);d(671) { ld( X, rd( X, Y ) )
% 9.82/10.26 ==> ld( Y, unit ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6810) {G2,W9,D4,L1,V2,M1} { ld( ld( X, Y ), unit ) ==> ld( Y, X
% 9.82/10.26 ) }.
% 9.82/10.26 parent0[0]: (16) {G1,W7,D4,L1,V2,M1} P(0,3) { rd( Y, ld( X, Y ) ) ==> X }.
% 9.82/10.26 parent1[0; 8]: (6807) {G21,W9,D4,L1,V2,M1} { ld( Y, unit ) ==> ld( X, rd(
% 9.82/10.26 X, Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := ld( X, Y )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.82/10.26 ==> ld( X, Y ) }.
% 9.82/10.26 parent0: (6810) {G2,W9,D4,L1,V2,M1} { ld( ld( X, Y ), unit ) ==> ld( Y, X
% 9.82/10.26 ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6813) {G21,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, ld( Y, unit
% 9.82/10.26 ) ) }.
% 9.82/10.26 parent0[0]: (672) {G21,W9,D4,L1,V2,M1} P(671,618) { rd( Y, ld( X, unit ) )
% 9.82/10.26 ==> mult( Y, X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6814) {G22,W11,D4,L1,V3,M1} { mult( X, ld( Y, Z ) ) ==> rd( X,
% 9.82/10.26 ld( Z, Y ) ) }.
% 9.82/10.26 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.82/10.26 ==> ld( X, Y ) }.
% 9.82/10.26 parent1[0; 8]: (6813) {G21,W9,D4,L1,V2,M1} { mult( X, Y ) ==> rd( X, ld( Y
% 9.82/10.26 , unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Z
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := ld( Y, Z )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6815) {G22,W11,D4,L1,V3,M1} { rd( X, ld( Z, Y ) ) ==> mult( X, ld
% 9.82/10.26 ( Y, Z ) ) }.
% 9.82/10.26 parent0[0]: (6814) {G22,W11,D4,L1,V3,M1} { mult( X, ld( Y, Z ) ) ==> rd( X
% 9.82/10.26 , ld( Z, Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.82/10.26 ==> mult( Z, ld( X, Y ) ) }.
% 9.82/10.26 parent0: (6815) {G22,W11,D4,L1,V3,M1} { rd( X, ld( Z, Y ) ) ==> mult( X,
% 9.82/10.26 ld( Y, Z ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Z
% 9.82/10.26 Y := X
% 9.82/10.26 Z := Y
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6817) {G21,W7,D4,L1,V1,M1} { unit ==> mult( ld( X, unit ), X )
% 9.82/10.26 }.
% 9.82/10.26 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.82/10.26 unit ), X ) ==> unit }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6818) {G22,W9,D4,L1,V2,M1} { unit ==> mult( ld( Y, X ), ld( X, Y
% 9.82/10.26 ) ) }.
% 9.82/10.26 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.82/10.26 ==> ld( X, Y ) }.
% 9.82/10.26 parent1[0; 3]: (6817) {G21,W7,D4,L1,V1,M1} { unit ==> mult( ld( X, unit )
% 9.82/10.26 , X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := ld( X, Y )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6819) {G22,W9,D4,L1,V2,M1} { mult( ld( X, Y ), ld( Y, X ) ) ==>
% 9.82/10.26 unit }.
% 9.82/10.26 parent0[0]: (6818) {G22,W9,D4,L1,V2,M1} { unit ==> mult( ld( Y, X ), ld( X
% 9.82/10.26 , Y ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (763) {G23,W9,D4,L1,V2,M1} P(760,677) { mult( ld( Y, X ), ld(
% 9.82/10.26 X, Y ) ) ==> unit }.
% 9.82/10.26 parent0: (6819) {G22,W9,D4,L1,V2,M1} { mult( ld( X, Y ), ld( Y, X ) ) ==>
% 9.82/10.26 unit }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6821) {G14,W13,D5,L1,V2,M1} { ld( rd( Y, X ), X ) ==> mult( mult
% 9.82/10.26 ( X, ld( Y, unit ) ), X ) }.
% 9.82/10.26 parent0[0]: (540) {G14,W13,D5,L1,V2,M1} P(533,2) { mult( mult( Y, ld( X,
% 9.82/10.26 unit ) ), Y ) ==> ld( rd( X, Y ), Y ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6822) {G15,W15,D5,L1,V3,M1} { ld( rd( ld( X, Y ), Z ), Z ) ==>
% 9.82/10.26 mult( mult( Z, ld( Y, X ) ), Z ) }.
% 9.82/10.26 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.82/10.26 ==> ld( X, Y ) }.
% 9.82/10.26 parent1[0; 11]: (6821) {G14,W13,D5,L1,V2,M1} { ld( rd( Y, X ), X ) ==>
% 9.82/10.26 mult( mult( X, ld( Y, unit ) ), X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := Z
% 9.82/10.26 Y := ld( X, Y )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6823) {G15,W15,D5,L1,V3,M1} { mult( mult( Z, ld( Y, X ) ), Z )
% 9.82/10.26 ==> ld( rd( ld( X, Y ), Z ), Z ) }.
% 9.82/10.26 parent0[0]: (6822) {G15,W15,D5,L1,V3,M1} { ld( rd( ld( X, Y ), Z ), Z )
% 9.82/10.26 ==> mult( mult( Z, ld( Y, X ) ), Z ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (770) {G23,W15,D5,L1,V3,M1} P(760,540) { mult( mult( Z, ld( Y
% 9.82/10.26 , X ) ), Z ) ==> ld( rd( ld( X, Y ), Z ), Z ) }.
% 9.82/10.26 parent0: (6823) {G15,W15,D5,L1,V3,M1} { mult( mult( Z, ld( Y, X ) ), Z )
% 9.82/10.26 ==> ld( rd( ld( X, Y ), Z ), Z ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 Z := Z
% 9.82/10.26 end
% 9.82/10.26 permutation0:
% 9.82/10.26 0 ==> 0
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 eqswap: (6824) {G19,W9,D4,L1,V2,M1} { rd( X, Y ) ==> mult( X, ld( Y, unit
% 9.82/10.26 ) ) }.
% 9.82/10.26 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.82/10.26 ==> rd( Y, X ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := Y
% 9.82/10.26 Y := X
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 paramod: (6826) {G13,W11,D4,L1,V2,M1} { rd( X, mult( Y, X ) ) ==> rd( ld(
% 9.82/10.26 Y, X ), X ) }.
% 9.82/10.26 parent0[0]: (526) {G12,W13,D5,L1,V2,M1} P(514,0) { mult( X, ld( mult( Y, X
% 9.82/10.26 ), unit ) ) ==> rd( ld( Y, X ), X ) }.
% 9.82/10.26 parent1[0; 6]: (6824) {G19,W9,D4,L1,V2,M1} { rd( X, Y ) ==> mult( X, ld( Y
% 9.82/10.26 , unit ) ) }.
% 9.82/10.26 substitution0:
% 9.82/10.26 X := X
% 9.82/10.26 Y := Y
% 9.82/10.26 end
% 9.82/10.26 substitution1:
% 9.82/10.26 X := X
% 9.82/10.26 Y := mult( Y, X )
% 9.82/10.26 end
% 9.82/10.26
% 9.82/10.26 subsumption: (790) {G20,W11,D4,L1,V2,M1} P(635,526) { rd( X, mult( Y, X ) )
% 9.82/10.26 ==> rd( ld( Y, X ), X ) }.
% 9.82/10.26 parent0: (6826) {G13,W11,D4,L1,V2,M1} { rd( X, mult( Y, X ) ) ==> rd( ld(
% 9.82/10.27 Y, X ), X ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27 permutation0:
% 9.82/10.27 0 ==> 0
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 eqswap: (6828) {G19,W9,D4,L1,V2,M1} { rd( X, Y ) ==> mult( X, ld( Y, unit
% 9.82/10.27 ) ) }.
% 9.82/10.27 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.82/10.27 ==> rd( Y, X ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := Y
% 9.82/10.27 Y := X
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 paramod: (6831) {G2,W15,D4,L2,V2,M2} { rd( mult( X, Y ), X ) ==> mult(
% 9.82/10.27 unit, Y ), alpha1( X, Y, ld( X, unit ) ) }.
% 9.82/10.27 parent0[1]: (48) {G1,W17,D4,L2,V3,M2} P(0,7) { alpha1( X, Z, ld( X, Y ) ),
% 9.82/10.27 mult( mult( X, Z ), ld( X, Y ) ) ==> mult( Y, Z ) }.
% 9.82/10.27 parent1[0; 6]: (6828) {G19,W9,D4,L1,V2,M1} { rd( X, Y ) ==> mult( X, ld( Y
% 9.82/10.27 , unit ) ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.27 Y := unit
% 9.82/10.27 Z := Y
% 9.82/10.27 end
% 9.82/10.27 substitution1:
% 9.82/10.27 X := mult( X, Y )
% 9.82/10.27 Y := X
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 paramod: (6832) {G1,W13,D4,L2,V2,M2} { rd( mult( X, Y ), X ) ==> Y, alpha1
% 9.82/10.27 ( X, Y, ld( X, unit ) ) }.
% 9.82/10.27 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.82/10.27 parent1[0; 6]: (6831) {G2,W15,D4,L2,V2,M2} { rd( mult( X, Y ), X ) ==>
% 9.82/10.27 mult( unit, Y ), alpha1( X, Y, ld( X, unit ) ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := Y
% 9.82/10.27 end
% 9.82/10.27 substitution1:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 subsumption: (792) {G20,W13,D4,L2,V2,M2} P(635,48);d(5) { alpha1( X, Y, ld
% 9.82/10.27 ( X, unit ) ), rd( mult( X, Y ), X ) ==> Y }.
% 9.82/10.27 parent0: (6832) {G1,W13,D4,L2,V2,M2} { rd( mult( X, Y ), X ) ==> Y, alpha1
% 9.82/10.27 ( X, Y, ld( X, unit ) ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27 permutation0:
% 9.82/10.27 0 ==> 1
% 9.82/10.27 1 ==> 0
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 eqswap: (6835) {G22,W13,D4,L1,V2,M1} { mult( ld( X, Y ), X ) ==> mult( ld
% 9.82/10.27 ( X, unit ), mult( Y, X ) ) }.
% 9.82/10.27 parent0[0]: (722) {G22,W13,D4,L1,V2,M1} P(677,25);d(5) { mult( ld( X, unit
% 9.82/10.27 ), mult( Y, X ) ) ==> mult( ld( X, Y ), X ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 paramod: (6837) {G1,W17,D5,L1,V2,M1} { mult( ld( ld( X, Y ), X ), ld( X, Y
% 9.82/10.27 ) ) ==> mult( ld( ld( X, Y ), unit ), Y ) }.
% 9.82/10.27 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.82/10.27 parent1[0; 16]: (6835) {G22,W13,D4,L1,V2,M1} { mult( ld( X, Y ), X ) ==>
% 9.82/10.27 mult( ld( X, unit ), mult( Y, X ) ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := Y
% 9.82/10.27 Y := X
% 9.82/10.27 end
% 9.82/10.27 substitution1:
% 9.82/10.27 X := ld( X, Y )
% 9.82/10.27 Y := X
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 paramod: (6838) {G2,W15,D5,L1,V2,M1} { mult( ld( ld( X, Y ), X ), ld( X, Y
% 9.82/10.27 ) ) ==> mult( ld( Y, X ), Y ) }.
% 9.82/10.27 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.82/10.27 ==> ld( X, Y ) }.
% 9.82/10.27 parent1[0; 11]: (6837) {G1,W17,D5,L1,V2,M1} { mult( ld( ld( X, Y ), X ),
% 9.82/10.27 ld( X, Y ) ) ==> mult( ld( ld( X, Y ), unit ), Y ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := Y
% 9.82/10.27 Y := X
% 9.82/10.27 end
% 9.82/10.27 substitution1:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 subsumption: (920) {G23,W15,D5,L1,V2,M1} P(0,722);d(760) { mult( ld( ld( X
% 9.82/10.27 , Y ), X ), ld( X, Y ) ) ==> mult( ld( Y, X ), Y ) }.
% 9.82/10.27 parent0: (6838) {G2,W15,D5,L1,V2,M1} { mult( ld( ld( X, Y ), X ), ld( X, Y
% 9.82/10.27 ) ) ==> mult( ld( Y, X ), Y ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27 permutation0:
% 9.82/10.27 0 ==> 0
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 paramod: (6842) {G20,W9,D4,L1,V2,M1} { ld( mult( X, Y ), X ) ==> ld( Y,
% 9.82/10.27 unit ) }.
% 9.82/10.27 parent0[0]: (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X,
% 9.82/10.27 unit ) }.
% 9.82/10.27 parent1[0; 6]: (634) {G19,W9,D4,L1,V2,M1} P(618,18) { ld( mult( X, Y ), X )
% 9.82/10.27 ==> rd( unit, Y ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := Y
% 9.82/10.27 end
% 9.82/10.27 substitution1:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 subsumption: (1002) {G21,W9,D4,L1,V2,M1} S(634);d(671) { ld( mult( X, Y ),
% 9.82/10.27 X ) ==> ld( Y, unit ) }.
% 9.82/10.27 parent0: (6842) {G20,W9,D4,L1,V2,M1} { ld( mult( X, Y ), X ) ==> ld( Y,
% 9.82/10.27 unit ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27 permutation0:
% 9.82/10.27 0 ==> 0
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 paramod: (6846) {G14,W11,D5,L1,V2,M1} { rd( ld( rd( X, Y ), Y ), Y ) ==>
% 9.82/10.27 rd( Y, X ) }.
% 9.82/10.27 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.82/10.27 ==> rd( Y, X ) }.
% 9.82/10.27 parent1[0; 8]: (533) {G13,W13,D5,L1,V2,M1} P(23,526);d(244) { rd( ld( rd( X
% 9.82/10.27 , Y ), Y ), Y ) ==> mult( Y, ld( X, unit ) ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27 substitution1:
% 9.82/10.27 X := X
% 9.82/10.27 Y := Y
% 9.82/10.27 end
% 9.82/10.27
% 9.82/10.27 subsumption: (1004) {G20,W11,D5,L1,V2,M1} S(533);d(635) { rd( ld( rd( X, Y
% 9.82/10.27 ), Y ), Y ) ==> rd( Y, X ) }.
% 9.82/10.27 parent0: (6846) {G14,W11,D5,L1,V2,M1} { rd( ld( rd( X, Y ), Y ), Y ) ==>
% 9.82/10.27 rd( Y, X ) }.
% 9.82/10.27 substitution0:
% 9.82/10.27 X := X
% 9.82/10.28 Y := Y
% 9.82/10.28 end
% 9.82/10.28 permutation0:
% 9.82/10.28 0 ==> 0
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 eqswap: (6849) {G4,W15,D4,L2,V3,M2} { Y ==> ld( X, mult( Y, X ) ), alpha1
% 9.82/10.28 ( Z, ld( X, mult( Y, X ) ), X ) }.
% 9.82/10.28 parent0[0]: (336) {G4,W15,D4,L2,V3,M2} P(205,3) { ld( Y, mult( X, Y ) ) ==>
% 9.82/10.28 X, alpha1( Z, ld( Y, mult( X, Y ) ), Y ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := Y
% 9.82/10.28 Y := X
% 9.82/10.28 Z := Z
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 eqswap: (6850) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.82/10.28 ( Z, Y, X ) }.
% 9.82/10.28 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.82/10.28 ( Z, Y ) = mult( Y, Z ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := Z
% 9.82/10.28 Y := Y
% 9.82/10.28 Z := X
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 paramod: (7431) {G2,W21,D5,L3,V3,M3} { alpha1( X, mult( Z, Y ), Y ), !
% 9.82/10.28 alpha1( Y, Z, Y ), mult( Y, Z ) ==> ld( Y, mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.28 parent0[0]: (136) {G1,W15,D5,L2,V3,M2} P(9,1) { ld( X, mult( mult( X, Y ),
% 9.82/10.28 Z ) ) ==> mult( Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.82/10.28 parent1[1; 2]: (6849) {G4,W15,D4,L2,V3,M2} { Y ==> ld( X, mult( Y, X ) ),
% 9.82/10.28 alpha1( Z, ld( X, mult( Y, X ) ), X ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := Y
% 9.82/10.28 Y := Z
% 9.82/10.28 Z := Y
% 9.82/10.28 end
% 9.82/10.28 substitution1:
% 9.82/10.28 X := Y
% 9.82/10.28 Y := mult( Y, Z )
% 9.82/10.28 Z := X
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 paramod: (7432) {G2,W21,D3,L4,V3,M4} { mult( X, Y ) ==> mult( Y, X ), !
% 9.82/10.28 alpha1( X, Y, X ), alpha1( Z, mult( Y, X ), X ), ! alpha1( X, Y, X ) }.
% 9.82/10.28 parent0[0]: (136) {G1,W15,D5,L2,V3,M2} P(9,1) { ld( X, mult( mult( X, Y ),
% 9.82/10.28 Z ) ) ==> mult( Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.82/10.28 parent1[2; 4]: (7431) {G2,W21,D5,L3,V3,M3} { alpha1( X, mult( Z, Y ), Y )
% 9.82/10.28 , ! alpha1( Y, Z, Y ), mult( Y, Z ) ==> ld( Y, mult( mult( Y, Z ), Y ) )
% 9.82/10.28 }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := X
% 9.82/10.28 Y := Y
% 9.82/10.28 Z := X
% 9.82/10.28 end
% 9.82/10.28 substitution1:
% 9.82/10.28 X := Z
% 9.82/10.28 Y := X
% 9.82/10.28 Z := Y
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 factor: (7433) {G2,W17,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ), !
% 9.82/10.28 alpha1( X, Y, X ), alpha1( Z, mult( Y, X ), X ) }.
% 9.82/10.28 parent0[1, 3]: (7432) {G2,W21,D3,L4,V3,M4} { mult( X, Y ) ==> mult( Y, X )
% 9.82/10.28 , ! alpha1( X, Y, X ), alpha1( Z, mult( Y, X ), X ), ! alpha1( X, Y, X )
% 9.82/10.28 }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := X
% 9.82/10.28 Y := Y
% 9.82/10.28 Z := Z
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 resolution: (7442) {G2,W20,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ),
% 9.82/10.28 alpha1( Z, mult( Y, X ), X ), mult( Y, X ) = mult( X, Y ) }.
% 9.82/10.28 parent0[1]: (7433) {G2,W17,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ), !
% 9.82/10.28 alpha1( X, Y, X ), alpha1( Z, mult( Y, X ), X ) }.
% 9.82/10.28 parent1[1]: (6850) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ),
% 9.82/10.28 alpha1( Z, Y, X ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := X
% 9.82/10.28 Y := Y
% 9.82/10.28 Z := Z
% 9.82/10.28 end
% 9.82/10.28 substitution1:
% 9.82/10.28 X := X
% 9.82/10.28 Y := Y
% 9.82/10.28 Z := X
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 eqswap: (7443) {G2,W20,D3,L3,V3,M3} { mult( Y, X ) ==> mult( X, Y ),
% 9.82/10.28 alpha1( Z, mult( Y, X ), X ), mult( Y, X ) = mult( X, Y ) }.
% 9.82/10.28 parent0[0]: (7442) {G2,W20,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ),
% 9.82/10.28 alpha1( Z, mult( Y, X ), X ), mult( Y, X ) = mult( X, Y ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := X
% 9.82/10.28 Y := Y
% 9.82/10.28 Z := Z
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 factor: (7446) {G2,W13,D3,L2,V3,M2} { mult( X, Y ) ==> mult( Y, X ),
% 9.82/10.28 alpha1( Z, mult( X, Y ), Y ) }.
% 9.82/10.28 parent0[0, 2]: (7443) {G2,W20,D3,L3,V3,M3} { mult( Y, X ) ==> mult( X, Y )
% 9.82/10.28 , alpha1( Z, mult( Y, X ), X ), mult( Y, X ) = mult( X, Y ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := Y
% 9.82/10.28 Y := X
% 9.82/10.28 Z := Z
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 subsumption: (1026) {G5,W13,D3,L2,V3,M2} P(136,336);r(92) { mult( Y, X ) =
% 9.82/10.28 mult( X, Y ), alpha1( Z, mult( Y, X ), X ) }.
% 9.82/10.28 parent0: (7446) {G2,W13,D3,L2,V3,M2} { mult( X, Y ) ==> mult( Y, X ),
% 9.82/10.28 alpha1( Z, mult( X, Y ), Y ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := Y
% 9.82/10.28 Y := X
% 9.82/10.28 Z := Z
% 9.82/10.28 end
% 9.82/10.28 permutation0:
% 9.82/10.28 0 ==> 0
% 9.82/10.28 1 ==> 1
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 eqswap: (7449) {G4,W15,D4,L2,V3,M2} { Y ==> ld( X, mult( Y, X ) ), alpha1
% 9.82/10.28 ( Z, X, ld( X, mult( Y, X ) ) ) }.
% 9.82/10.28 parent0[0]: (346) {G4,W15,D4,L2,V3,M2} P(116,3) { ld( Y, mult( X, Y ) ) ==>
% 9.82/10.28 X, alpha1( Z, Y, ld( Y, mult( X, Y ) ) ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := Y
% 9.82/10.28 Y := X
% 9.82/10.28 Z := Z
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 eqswap: (7450) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.82/10.28 ( Z, Y, X ) }.
% 9.82/10.28 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.82/10.28 ( Z, Y ) = mult( Y, Z ) }.
% 9.82/10.28 substitution0:
% 9.82/10.28 X := Z
% 9.82/10.28 Y := Y
% 9.82/10.28 Z := X
% 9.82/10.28 end
% 9.82/10.28
% 9.82/10.28 paramod: (8031) {G2,W21,D5,L3,V3,M3} { alpha1( X, Y, mult( Z, Y ) ), !
% 9.82/10.28 alpha1( Y, Z, Y ), mult( Y, Z ) ==> ld( Y, mult( mult( Y, Z ), Y ) ) }.
% 9.82/10.28 parent0[0]: (136) {G1,W15,D5,L2,V3,M2} P(9,1) { ld( X, mult( mult( X, Y ),
% 9.91/10.33 Z ) ) ==> mult( Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.91/10.33 parent1[1; 3]: (7449) {G4,W15,D4,L2,V3,M2} { Y ==> ld( X, mult( Y, X ) ),
% 9.91/10.33 alpha1( Z, X, ld( X, mult( Y, X ) ) ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := Y
% 9.91/10.33 Y := Z
% 9.91/10.33 Z := Y
% 9.91/10.33 end
% 9.91/10.33 substitution1:
% 9.91/10.33 X := Y
% 9.91/10.33 Y := mult( Y, Z )
% 9.91/10.33 Z := X
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 paramod: (8032) {G2,W21,D3,L4,V3,M4} { mult( X, Y ) ==> mult( Y, X ), !
% 9.91/10.33 alpha1( X, Y, X ), alpha1( Z, X, mult( Y, X ) ), ! alpha1( X, Y, X ) }.
% 9.91/10.33 parent0[0]: (136) {G1,W15,D5,L2,V3,M2} P(9,1) { ld( X, mult( mult( X, Y ),
% 9.91/10.33 Z ) ) ==> mult( Y, Z ), ! alpha1( X, Y, Z ) }.
% 9.91/10.33 parent1[2; 4]: (8031) {G2,W21,D5,L3,V3,M3} { alpha1( X, Y, mult( Z, Y ) )
% 9.91/10.33 , ! alpha1( Y, Z, Y ), mult( Y, Z ) ==> ld( Y, mult( mult( Y, Z ), Y ) )
% 9.91/10.33 }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := X
% 9.91/10.33 Y := Y
% 9.91/10.33 Z := X
% 9.91/10.33 end
% 9.91/10.33 substitution1:
% 9.91/10.33 X := Z
% 9.91/10.33 Y := X
% 9.91/10.33 Z := Y
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 factor: (8033) {G2,W17,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ), !
% 9.91/10.33 alpha1( X, Y, X ), alpha1( Z, X, mult( Y, X ) ) }.
% 9.91/10.33 parent0[1, 3]: (8032) {G2,W21,D3,L4,V3,M4} { mult( X, Y ) ==> mult( Y, X )
% 9.91/10.33 , ! alpha1( X, Y, X ), alpha1( Z, X, mult( Y, X ) ), ! alpha1( X, Y, X )
% 9.91/10.33 }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := X
% 9.91/10.33 Y := Y
% 9.91/10.33 Z := Z
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 resolution: (8042) {G2,W20,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ),
% 9.91/10.33 alpha1( Z, X, mult( Y, X ) ), mult( Y, X ) = mult( X, Y ) }.
% 9.91/10.33 parent0[1]: (8033) {G2,W17,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ), !
% 9.91/10.33 alpha1( X, Y, X ), alpha1( Z, X, mult( Y, X ) ) }.
% 9.91/10.33 parent1[1]: (7450) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ),
% 9.91/10.33 alpha1( Z, Y, X ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := X
% 9.91/10.33 Y := Y
% 9.91/10.33 Z := Z
% 9.91/10.33 end
% 9.91/10.33 substitution1:
% 9.91/10.33 X := X
% 9.91/10.33 Y := Y
% 9.91/10.33 Z := X
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 eqswap: (8043) {G2,W20,D3,L3,V3,M3} { mult( Y, X ) ==> mult( X, Y ),
% 9.91/10.33 alpha1( Z, X, mult( Y, X ) ), mult( Y, X ) = mult( X, Y ) }.
% 9.91/10.33 parent0[0]: (8042) {G2,W20,D3,L3,V3,M3} { mult( X, Y ) ==> mult( Y, X ),
% 9.91/10.33 alpha1( Z, X, mult( Y, X ) ), mult( Y, X ) = mult( X, Y ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := X
% 9.91/10.33 Y := Y
% 9.91/10.33 Z := Z
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 factor: (8046) {G2,W13,D3,L2,V3,M2} { mult( X, Y ) ==> mult( Y, X ),
% 9.91/10.33 alpha1( Z, Y, mult( X, Y ) ) }.
% 9.91/10.33 parent0[0, 2]: (8043) {G2,W20,D3,L3,V3,M3} { mult( Y, X ) ==> mult( X, Y )
% 9.91/10.33 , alpha1( Z, X, mult( Y, X ) ), mult( Y, X ) = mult( X, Y ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := Y
% 9.91/10.33 Y := X
% 9.91/10.33 Z := Z
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 subsumption: (1027) {G5,W13,D3,L2,V3,M2} P(136,346);r(92) { mult( Y, X ) =
% 9.91/10.33 mult( X, Y ), alpha1( Z, X, mult( Y, X ) ) }.
% 9.91/10.33 parent0: (8046) {G2,W13,D3,L2,V3,M2} { mult( X, Y ) ==> mult( Y, X ),
% 9.91/10.33 alpha1( Z, Y, mult( X, Y ) ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := Y
% 9.91/10.33 Y := X
% 9.91/10.33 Z := Z
% 9.91/10.33 end
% 9.91/10.33 permutation0:
% 9.91/10.33 0 ==> 0
% 9.91/10.33 1 ==> 1
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 eqswap: (8048) {G5,W13,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.91/10.33 ( Z, mult( X, Y ), Y ) }.
% 9.91/10.33 parent0[0]: (1026) {G5,W13,D3,L2,V3,M2} P(136,336);r(92) { mult( Y, X ) =
% 9.91/10.33 mult( X, Y ), alpha1( Z, mult( Y, X ), X ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := Y
% 9.91/10.33 Y := X
% 9.91/10.33 Z := Z
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 paramod: (12907) {G1,W15,D4,L2,V3,M2} { alpha1( X, Y, Z ), mult( Z, rd( Y
% 9.91/10.33 , Z ) ) = mult( rd( Y, Z ), Z ) }.
% 9.91/10.33 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.91/10.33 parent1[1; 2]: (8048) {G5,W13,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ),
% 9.91/10.33 alpha1( Z, mult( X, Y ), Y ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := Z
% 9.91/10.33 Y := Y
% 9.91/10.33 end
% 9.91/10.33 substitution1:
% 9.91/10.33 X := rd( Y, Z )
% 9.91/10.33 Y := Z
% 9.91/10.33 Z := X
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 paramod: (12909) {G1,W11,D4,L2,V3,M2} { mult( X, rd( Y, X ) ) = Y, alpha1
% 9.91/10.33 ( Z, Y, X ) }.
% 9.91/10.33 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.91/10.33 parent1[1; 6]: (12907) {G1,W15,D4,L2,V3,M2} { alpha1( X, Y, Z ), mult( Z,
% 9.91/10.33 rd( Y, Z ) ) = mult( rd( Y, Z ), Z ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := X
% 9.91/10.33 Y := Y
% 9.91/10.33 end
% 9.91/10.33 substitution1:
% 9.91/10.33 X := Z
% 9.91/10.33 Y := Y
% 9.91/10.33 Z := X
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 subsumption: (1037) {G6,W11,D4,L2,V3,M2} P(1026,2);d(2) { mult( Y, rd( X, Y
% 9.91/10.33 ) ) ==> X, alpha1( Z, X, Y ) }.
% 9.91/10.33 parent0: (12909) {G1,W11,D4,L2,V3,M2} { mult( X, rd( Y, X ) ) = Y, alpha1
% 9.91/10.33 ( Z, Y, X ) }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := Y
% 9.91/10.33 Y := X
% 9.91/10.33 Z := Z
% 9.91/10.33 end
% 9.91/10.33 permutation0:
% 9.91/10.33 0 ==> 0
% 9.91/10.33 1 ==> 1
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 eqswap: (12912) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.91/10.33 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.33 substitution0:
% 9.91/10.33 X := Y
% 9.91/10.33 Y := X
% 9.91/10.33 end
% 9.91/10.33
% 9.91/10.33 paramod: (12913) {G1,W11,D3,L2,V3,M2} { rd( X, Y ) ==> ld( Y, X ), alpha1
% 9.91/10.35 ( Z, X, Y ) }.
% 9.91/10.35 parent0[0]: (1037) {G6,W11,D4,L2,V3,M2} P(1026,2);d(2) { mult( Y, rd( X, Y
% 9.91/10.35 ) ) ==> X, alpha1( Z, X, Y ) }.
% 9.91/10.35 parent1[0; 6]: (12912) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.91/10.35 }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := rd( X, Y )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1046) {G7,W11,D3,L2,V3,M2} P(1037,1) { rd( Y, X ) ==> ld( X,
% 9.91/10.35 Y ), alpha1( Z, Y, X ) }.
% 9.91/10.35 parent0: (12913) {G1,W11,D3,L2,V3,M2} { rd( X, Y ) ==> ld( Y, X ), alpha1
% 9.91/10.35 ( Z, X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 1 ==> 1
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (12916) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y ) }.
% 9.91/10.35 parent0[0]: (2) {G0,W7,D4,L1,V2,M1} I { mult( rd( Y, X ), X ) ==> Y }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (12917) {G1,W11,D4,L2,V3,M2} { X ==> mult( ld( Y, X ), Y ),
% 9.91/10.35 alpha1( Z, X, Y ) }.
% 9.91/10.35 parent0[0]: (1046) {G7,W11,D3,L2,V3,M2} P(1037,1) { rd( Y, X ) ==> ld( X, Y
% 9.91/10.35 ), alpha1( Z, Y, X ) }.
% 9.91/10.35 parent1[0; 3]: (12916) {G0,W7,D4,L1,V2,M1} { X ==> mult( rd( X, Y ), Y )
% 9.91/10.35 }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (12918) {G1,W11,D4,L2,V3,M2} { mult( ld( Y, X ), Y ) ==> X, alpha1
% 9.91/10.35 ( Z, X, Y ) }.
% 9.91/10.35 parent0[0]: (12917) {G1,W11,D4,L2,V3,M2} { X ==> mult( ld( Y, X ), Y ),
% 9.91/10.35 alpha1( Z, X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1164) {G8,W11,D4,L2,V3,M2} P(1046,2) { mult( ld( Y, X ), Y )
% 9.91/10.35 ==> X, alpha1( Z, X, Y ) }.
% 9.91/10.35 parent0: (12918) {G1,W11,D4,L2,V3,M2} { mult( ld( Y, X ), Y ) ==> X,
% 9.91/10.35 alpha1( Z, X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 1 ==> 1
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (12919) {G5,W13,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.91/10.35 ( Z, Y, mult( X, Y ) ) }.
% 9.91/10.35 parent0[0]: (1027) {G5,W13,D3,L2,V3,M2} P(136,346);r(92) { mult( Y, X ) =
% 9.91/10.35 mult( X, Y ), alpha1( Z, X, mult( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15088) {G1,W17,D4,L2,V3,M2} { alpha1( X, ld( Y, Z ), Z ), mult(
% 9.91/10.35 ld( Y, Z ), Y ) = mult( Y, ld( Y, Z ) ) }.
% 9.91/10.35 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.35 parent1[1; 5]: (12919) {G5,W13,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y )
% 9.91/10.35 , alpha1( Z, Y, mult( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Z
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := ld( Y, Z )
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15090) {G1,W13,D4,L2,V3,M2} { mult( ld( X, Y ), X ) = Y, alpha1
% 9.91/10.35 ( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.35 parent1[1; 6]: (15088) {G1,W17,D4,L2,V3,M2} { alpha1( X, ld( Y, Z ), Z ),
% 9.91/10.35 mult( ld( Y, Z ), Y ) = mult( Y, ld( Y, Z ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Z
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1305) {G6,W13,D4,L2,V3,M2} P(1027,0);d(0) { mult( ld( X, Y )
% 9.91/10.35 , X ) ==> Y, alpha1( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 parent0: (15090) {G1,W13,D4,L2,V3,M2} { mult( ld( X, Y ), X ) = Y, alpha1
% 9.91/10.35 ( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 1 ==> 1
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15093) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.91/10.35 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15094) {G1,W13,D3,L2,V3,M2} { ld( X, Y ) ==> rd( Y, X ), alpha1
% 9.91/10.35 ( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 parent0[0]: (1305) {G6,W13,D4,L2,V3,M2} P(1027,0);d(0) { mult( ld( X, Y ),
% 9.91/10.35 X ) ==> Y, alpha1( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 parent1[0; 5]: (15093) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.91/10.35 }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := ld( X, Y )
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15095) {G1,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1(
% 9.91/10.35 Z, ld( X, Y ), Y ) }.
% 9.91/10.35 parent0[0]: (15094) {G1,W13,D3,L2,V3,M2} { ld( X, Y ) ==> rd( Y, X ),
% 9.91/10.35 alpha1( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1412) {G7,W13,D3,L2,V3,M2} P(1305,3) { rd( Y, X ) ==> ld( X,
% 9.91/10.35 Y ), alpha1( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 parent0: (15095) {G1,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1
% 9.91/10.35 ( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 1 ==> 1
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15096) {G7,W13,D3,L2,V3,M2} { ld( Y, X ) ==> rd( X, Y ), alpha1(
% 9.91/10.35 Z, ld( Y, X ), X ) }.
% 9.91/10.35 parent0[0]: (1412) {G7,W13,D3,L2,V3,M2} P(1305,3) { rd( Y, X ) ==> ld( X, Y
% 9.91/10.35 ), alpha1( Z, ld( X, Y ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 resolution: (15097) {G2,W13,D3,L2,V3,M2} { alpha1( X, Y, ld( Z, Y ) ), ld
% 9.91/10.35 ( Z, Y ) ==> rd( Y, Z ) }.
% 9.91/10.35 parent0[1]: (181) {G1,W8,D2,L2,V3,M2} R(11,10);d(9);q { alpha1( X, Z, Y ),
% 9.91/10.35 ! alpha1( X, Y, Z ) }.
% 9.91/10.35 parent1[1]: (15096) {G7,W13,D3,L2,V3,M2} { ld( Y, X ) ==> rd( X, Y ),
% 9.91/10.35 alpha1( Z, ld( Y, X ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := ld( Z, Y )
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := Z
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15098) {G2,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1(
% 9.91/10.35 Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 parent0[1]: (15097) {G2,W13,D3,L2,V3,M2} { alpha1( X, Y, ld( Z, Y ) ), ld
% 9.91/10.35 ( Z, Y ) ==> rd( Y, Z ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Z
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1413) {G8,W13,D3,L2,V3,M2} R(1412,181) { rd( X, Y ) ==> ld( Y
% 9.91/10.35 , X ), alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 parent0: (15098) {G2,W13,D3,L2,V3,M2} { rd( Y, X ) ==> ld( X, Y ), alpha1
% 9.91/10.35 ( Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 1 ==> 1
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15100) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.91/10.35 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15107) {G2,W13,D4,L2,V3,M2} { X ==> ld( ld( X, Y ), Y ), alpha1
% 9.91/10.35 ( Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 parent0[0]: (1413) {G8,W13,D3,L2,V3,M2} R(1412,181) { rd( X, Y ) ==> ld( Y
% 9.91/10.35 , X ), alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 parent1[0; 3]: (15100) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15108) {G2,W13,D4,L2,V3,M2} { ld( ld( X, Y ), Y ) ==> X, alpha1(
% 9.91/10.35 Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 parent0[0]: (15107) {G2,W13,D4,L2,V3,M2} { X ==> ld( ld( X, Y ), Y ),
% 9.91/10.35 alpha1( Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1415) {G9,W13,D4,L2,V3,M2} P(1413,18) { ld( ld( Y, X ), X )
% 9.91/10.35 ==> Y, alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 parent0: (15108) {G2,W13,D4,L2,V3,M2} { ld( ld( X, Y ), Y ) ==> X, alpha1
% 9.91/10.35 ( Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 1 ==> 1
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15110) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==> mult
% 9.91/10.35 ( X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z ), Y
% 9.91/10.35 ), alpha1( X, Y, Z ) }.
% 9.91/10.35 parent0[0]: (11) {G0,W26,D4,L3,V3,M3} I { ! mult( X, mult( Y, Z ) ) ==>
% 9.91/10.35 mult( mult( X, Y ), Z ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X, Z )
% 9.91/10.35 , Y ), alpha1( X, Y, Z ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15125) {G1,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c ), c ), b
% 9.91/10.35 ) ==> mult( mult( X, mult( c, c ) ), b ), ! mult( mult( X, b ), mult( c
% 9.91/10.35 , c ) ) ==> mult( X, mult( b, mult( c, c ) ) ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (177) {G4,W15,D5,L1,V1,M1} P(146,6);d(146) { mult( X, mult(
% 9.91/10.35 mult( c, c ), b ) ) ==> mult( mult( mult( X, c ), c ), b ) }.
% 9.91/10.35 parent1[1; 2]: (15110) {G0,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z )
% 9.91/10.35 ==> mult( X, mult( Y, Z ) ), ! mult( X, mult( Z, Y ) ) ==> mult( mult( X
% 9.91/10.35 , Z ), Y ), alpha1( X, Y, Z ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := b
% 9.91/10.35 Z := mult( c, c )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15138) {G2,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult( c, c )
% 9.91/10.35 ) ==> mult( X, mult( mult( b, c ), c ) ), ! mult( mult( mult( X, c ), c
% 9.91/10.35 ), b ) ==> mult( mult( X, mult( c, c ) ), b ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (27) {G1,W11,D4,L1,V2,M1} P(4,6);d(4) { mult( Y, mult( X, X ) )
% 9.91/10.35 ==> mult( mult( Y, X ), X ) }.
% 9.91/10.35 parent1[1; 11]: (15125) {G1,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c )
% 9.91/10.35 , c ), b ) ==> mult( mult( X, mult( c, c ) ), b ), ! mult( mult( X, b ),
% 9.91/10.35 mult( c, c ) ) ==> mult( X, mult( b, mult( c, c ) ) ), alpha1( X, b, mult
% 9.91/10.35 ( c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := c
% 9.91/10.35 Y := b
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15144) {G2,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c ), c ), b
% 9.91/10.35 ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( X, b ), mult( c
% 9.91/10.35 , c ) ) ==> mult( X, mult( mult( b, c ), c ) ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (27) {G1,W11,D4,L1,V2,M1} P(4,6);d(4) { mult( Y, mult( X, X ) )
% 9.91/10.35 ==> mult( mult( Y, X ), X ) }.
% 9.91/10.35 parent1[1; 10]: (15138) {G2,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult
% 9.91/10.35 ( c, c ) ) ==> mult( X, mult( mult( b, c ), c ) ), ! mult( mult( mult( X
% 9.91/10.35 , c ), c ), b ) ==> mult( mult( X, mult( c, c ) ), b ), alpha1( X, b,
% 9.91/10.35 mult( c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := c
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15146) {G3,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult( c, c )
% 9.91/10.35 ) ==> mult( X, mult( mult( c, b ), c ) ), ! mult( mult( mult( X, c ), c
% 9.91/10.35 ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c
% 9.91/10.35 , b ) }.
% 9.91/10.35 parent1[1; 12]: (15144) {G2,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c )
% 9.91/10.35 , c ), b ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( X, b ),
% 9.91/10.35 mult( c, c ) ) ==> mult( X, mult( mult( b, c ), c ) ), alpha1( X, b, mult
% 9.91/10.35 ( c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15147) {G1,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult( c, c )
% 9.91/10.35 ) ==> mult( mult( mult( X, c ), b ), c ), ! mult( mult( mult( X, c ), c
% 9.91/10.35 ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (6) {G0,W15,D5,L1,V3,M1} I { mult( Z, mult( mult( Y, X ), Y ) )
% 9.91/10.35 ==> mult( mult( mult( Z, Y ), X ), Y ) }.
% 9.91/10.35 parent1[0; 9]: (15146) {G3,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult(
% 9.91/10.35 c, c ) ) ==> mult( X, mult( mult( c, b ), c ) ), ! mult( mult( mult( X, c
% 9.91/10.35 ), c ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult(
% 9.91/10.35 c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := b
% 9.91/10.35 Y := c
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15148) {G2,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult( c, c )
% 9.91/10.35 ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c ), c
% 9.91/10.35 ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.91/10.35 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.91/10.35 parent1[0; 9]: (15147) {G1,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult(
% 9.91/10.35 c, c ) ) ==> mult( mult( mult( X, c ), b ), c ), ! mult( mult( mult( X, c
% 9.91/10.35 ), c ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult(
% 9.91/10.35 c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := mult( X, c )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15149) {G2,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, b ), c ), c
% 9.91/10.35 ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c ), c
% 9.91/10.35 ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (27) {G1,W11,D4,L1,V2,M1} P(4,6);d(4) { mult( Y, mult( X, X ) )
% 9.91/10.35 ==> mult( mult( Y, X ), X ) }.
% 9.91/10.35 parent1[0; 2]: (15148) {G2,W36,D5,L3,V1,M3} { ! mult( mult( X, b ), mult(
% 9.91/10.35 c, c ) ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c
% 9.91/10.35 ), c ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult(
% 9.91/10.35 c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := c
% 9.91/10.35 Y := mult( X, b )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15150) {G3,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c ), b ), c
% 9.91/10.35 ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c ), c
% 9.91/10.35 ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.91/10.35 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.91/10.35 parent1[0; 3]: (15149) {G2,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, b ),
% 9.91/10.35 c ), c ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c
% 9.91/10.35 ), c ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult(
% 9.91/10.35 c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15153) {G4,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c ), c ), b
% 9.91/10.35 ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c ), c
% 9.91/10.35 ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c
% 9.91/10.35 ) ) }.
% 9.91/10.35 parent0[0]: (146) {G3,W11,D4,L1,V1,M1} P(144,9);d(10);r(7) { mult( mult( X
% 9.91/10.35 , b ), c ) ==> mult( mult( X, c ), b ) }.
% 9.91/10.35 parent1[0; 2]: (15150) {G3,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c ),
% 9.91/10.35 b ), c ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c
% 9.91/10.35 ), c ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult(
% 9.91/10.35 c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := mult( X, c )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqrefl: (15156) {G0,W21,D5,L2,V1,M2} { ! mult( mult( mult( X, c ), c ), b
% 9.91/10.35 ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c ) )
% 9.91/10.35 }.
% 9.91/10.35 parent0[0]: (15153) {G4,W36,D5,L3,V1,M3} { ! mult( mult( mult( X, c ), c )
% 9.91/10.35 , b ) ==> mult( mult( mult( X, c ), c ), b ), ! mult( mult( mult( X, c )
% 9.91/10.35 , c ), b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c
% 9.91/10.35 , c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqrefl: (15157) {G0,W6,D3,L1,V1,M1} { alpha1( X, b, mult( c, c ) ) }.
% 9.91/10.35 parent0[0]: (15156) {G0,W21,D5,L2,V1,M2} { ! mult( mult( mult( X, c ), c )
% 9.91/10.35 , b ) ==> mult( mult( mult( X, c ), c ), b ), alpha1( X, b, mult( c, c )
% 9.91/10.35 ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1418) {G5,W6,D3,L1,V1,M1} P(177,11);d(27);d(27);d(144);d(6);d
% 9.91/10.35 (146);d(27);d(146);d(146);q;q { alpha1( X, b, mult( c, c ) ) }.
% 9.91/10.35 parent0: (15157) {G0,W6,D3,L1,V1,M1} { alpha1( X, b, mult( c, c ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15159) {G1,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z ) ==> mult
% 9.91/10.35 ( X, mult( Y, Z ) ), ! mult( X, mult( Y, Z ) ) ==> mult( mult( X, Z ), Y
% 9.91/10.35 ), alpha1( X, Y, Z ) }.
% 9.91/10.35 parent0[0]: (192) {G1,W26,D4,L3,V3,M3} P(8,11);f { ! mult( X, mult( Z, Y )
% 9.91/10.35 ) ==> mult( mult( X, Z ), Y ), ! mult( X, mult( Z, Y ) ) ==> mult( mult
% 9.91/10.35 ( X, Y ), Z ), alpha1( X, Z, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Z
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15168) {G2,W34,D5,L3,V2,M3} { ! mult( ld( X, Y ), X ) ==> mult(
% 9.91/10.35 mult( ld( X, unit ), X ), Y ), ! mult( mult( ld( X, unit ), Y ), X ) ==>
% 9.91/10.35 mult( ld( X, unit ), mult( Y, X ) ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[0]: (722) {G22,W13,D4,L1,V2,M1} P(677,25);d(5) { mult( ld( X, unit
% 9.91/10.35 ), mult( Y, X ) ) ==> mult( ld( X, Y ), X ) }.
% 9.91/10.35 parent1[1; 2]: (15159) {G1,W26,D4,L3,V3,M3} { ! mult( mult( X, Y ), Z )
% 9.91/10.35 ==> mult( X, mult( Y, Z ) ), ! mult( X, mult( Y, Z ) ) ==> mult( mult( X
% 9.91/10.35 , Z ), Y ), alpha1( X, Y, Z ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := ld( X, unit )
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15172) {G3,W32,D5,L3,V2,M3} { ! mult( mult( ld( X, unit ), Y ),
% 9.91/10.35 X ) ==> mult( ld( X, Y ), X ), ! mult( ld( X, Y ), X ) ==> mult( mult( ld
% 9.91/10.35 ( X, unit ), X ), Y ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[0]: (722) {G22,W13,D4,L1,V2,M1} P(677,25);d(5) { mult( ld( X, unit
% 9.91/10.35 ), mult( Y, X ) ) ==> mult( ld( X, Y ), X ) }.
% 9.91/10.35 parent1[1; 9]: (15168) {G2,W34,D5,L3,V2,M3} { ! mult( ld( X, Y ), X ) ==>
% 9.91/10.35 mult( mult( ld( X, unit ), X ), Y ), ! mult( mult( ld( X, unit ), Y ), X
% 9.91/10.35 ) ==> mult( ld( X, unit ), mult( Y, X ) ), alpha1( ld( X, unit ), Y, X )
% 9.91/10.35 }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15194) {G4,W32,D5,L4,V2,M4} { ! Y ==> mult( ld( X, Y ), X ),
% 9.91/10.35 alpha1( ld( X, unit ), Y, X ), ! mult( ld( X, Y ), X ) ==> mult( mult( ld
% 9.91/10.35 ( X, unit ), X ), Y ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[0]: (717) {G22,W15,D5,L2,V2,M2} P(677,46);d(17);d(17) { mult( mult
% 9.91/10.35 ( ld( X, unit ), Y ), X ) ==> Y, alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent1[0; 2]: (15172) {G3,W32,D5,L3,V2,M3} { ! mult( mult( ld( X, unit )
% 9.91/10.35 , Y ), X ) ==> mult( ld( X, Y ), X ), ! mult( ld( X, Y ), X ) ==> mult(
% 9.91/10.35 mult( ld( X, unit ), X ), Y ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 factor: (15195) {G4,W26,D5,L3,V2,M3} { ! X ==> mult( ld( Y, X ), Y ),
% 9.91/10.35 alpha1( ld( Y, unit ), X, Y ), ! mult( ld( Y, X ), Y ) ==> mult( mult( ld
% 9.91/10.35 ( Y, unit ), Y ), X ) }.
% 9.91/10.35 parent0[1, 3]: (15194) {G4,W32,D5,L4,V2,M4} { ! Y ==> mult( ld( X, Y ), X
% 9.91/10.35 ), alpha1( ld( X, unit ), Y, X ), ! mult( ld( X, Y ), X ) ==> mult( mult
% 9.91/10.35 ( ld( X, unit ), X ), Y ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15196) {G5,W22,D4,L3,V2,M3} { ! mult( ld( X, Y ), X ) ==> mult(
% 9.91/10.35 unit, Y ), ! Y ==> mult( ld( X, Y ), X ), alpha1( ld( X, unit ), Y, X )
% 9.91/10.35 }.
% 9.91/10.35 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.91/10.35 unit ), X ) ==> unit }.
% 9.91/10.35 parent1[2; 8]: (15195) {G4,W26,D5,L3,V2,M3} { ! X ==> mult( ld( Y, X ), Y
% 9.91/10.35 ), alpha1( ld( Y, unit ), X, Y ), ! mult( ld( Y, X ), Y ) ==> mult( mult
% 9.91/10.35 ( ld( Y, unit ), Y ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15197) {G1,W20,D4,L3,V2,M3} { ! mult( ld( X, Y ), X ) ==> Y, ! Y
% 9.91/10.35 ==> mult( ld( X, Y ), X ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.91/10.35 parent1[0; 7]: (15196) {G5,W22,D4,L3,V2,M3} { ! mult( ld( X, Y ), X ) ==>
% 9.91/10.35 mult( unit, Y ), ! Y ==> mult( ld( X, Y ), X ), alpha1( ld( X, unit ), Y
% 9.91/10.35 , X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15199) {G1,W20,D4,L3,V2,M3} { ! mult( ld( Y, X ), Y ) ==> X, !
% 9.91/10.35 mult( ld( Y, X ), Y ) ==> X, alpha1( ld( Y, unit ), X, Y ) }.
% 9.91/10.35 parent0[1]: (15197) {G1,W20,D4,L3,V2,M3} { ! mult( ld( X, Y ), X ) ==> Y,
% 9.91/10.35 ! Y ==> mult( ld( X, Y ), X ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 factor: (15201) {G1,W13,D4,L2,V2,M2} { ! mult( ld( X, Y ), X ) ==> Y,
% 9.91/10.35 alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[0, 1]: (15199) {G1,W20,D4,L3,V2,M3} { ! mult( ld( Y, X ), Y ) ==>
% 9.91/10.35 X, ! mult( ld( Y, X ), Y ) ==> X, alpha1( ld( Y, unit ), X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1500) {G23,W13,D4,L2,V2,M2} P(722,192);d(717);d(677);d(5);f
% 9.91/10.35 { alpha1( ld( X, unit ), Y, X ), ! mult( ld( X, Y ), X ) ==> Y }.
% 9.91/10.35 parent0: (15201) {G1,W13,D4,L2,V2,M2} { ! mult( ld( X, Y ), X ) ==> Y,
% 9.91/10.35 alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 1
% 9.91/10.35 1 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15202) {G23,W13,D4,L2,V2,M2} { ! Y ==> mult( ld( X, Y ), X ),
% 9.91/10.35 alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[1]: (1500) {G23,W13,D4,L2,V2,M2} P(722,192);d(717);d(677);d(5);f {
% 9.91/10.35 alpha1( ld( X, unit ), Y, X ), ! mult( ld( X, Y ), X ) ==> Y }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15203) {G8,W11,D4,L2,V3,M2} { Y ==> mult( ld( X, Y ), X ), alpha1
% 9.91/10.35 ( Z, Y, X ) }.
% 9.91/10.35 parent0[0]: (1164) {G8,W11,D4,L2,V3,M2} P(1046,2) { mult( ld( Y, X ), Y )
% 9.91/10.35 ==> X, alpha1( Z, X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 resolution: (15204) {G9,W10,D3,L2,V3,M2} { alpha1( ld( Y, unit ), X, Y ),
% 9.91/10.35 alpha1( Z, X, Y ) }.
% 9.91/10.35 parent0[0]: (15202) {G23,W13,D4,L2,V2,M2} { ! Y ==> mult( ld( X, Y ), X )
% 9.91/10.35 , alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent1[0]: (15203) {G8,W11,D4,L2,V3,M2} { Y ==> mult( ld( X, Y ), X ),
% 9.91/10.35 alpha1( Z, Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1580) {G24,W10,D3,L2,V3,M2} R(1500,1164) { alpha1( ld( X,
% 9.91/10.35 unit ), Y, X ), alpha1( Z, Y, X ) }.
% 9.91/10.35 parent0: (15204) {G9,W10,D3,L2,V3,M2} { alpha1( ld( Y, unit ), X, Y ),
% 9.91/10.35 alpha1( Z, X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := ld( X, unit )
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 1 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15207) {G23,W13,D4,L2,V2,M2} { ! Y ==> mult( ld( X, Y ), X ),
% 9.91/10.35 alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[1]: (1500) {G23,W13,D4,L2,V2,M2} P(722,192);d(717);d(677);d(5);f {
% 9.91/10.35 alpha1( ld( X, unit ), Y, X ), ! mult( ld( X, Y ), X ) ==> Y }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15210) {G10,W23,D4,L3,V3,M3} { ! X ==> mult( Y, ld( Y, X ) ),
% 9.91/10.35 alpha1( Z, X, ld( Y, X ) ), alpha1( ld( ld( Y, X ), unit ), X, ld( Y, X )
% 9.91/10.35 ) }.
% 9.91/10.35 parent0[0]: (1415) {G9,W13,D4,L2,V3,M2} P(1413,18) { ld( ld( Y, X ), X )
% 9.91/10.35 ==> Y, alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 parent1[0; 4]: (15207) {G23,W13,D4,L2,V2,M2} { ! Y ==> mult( ld( X, Y ), X
% 9.91/10.35 ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := ld( Y, X )
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15218) {G11,W21,D4,L3,V3,M3} { alpha1( ld( Y, X ), Y, ld( X, Y )
% 9.91/10.35 ), ! Y ==> mult( X, ld( X, Y ) ), alpha1( Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.35 ==> ld( X, Y ) }.
% 9.91/10.35 parent1[2; 1]: (15210) {G10,W23,D4,L3,V3,M3} { ! X ==> mult( Y, ld( Y, X )
% 9.91/10.35 ), alpha1( Z, X, ld( Y, X ) ), alpha1( ld( ld( Y, X ), unit ), X, ld( Y
% 9.91/10.35 , X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15222) {G1,W17,D3,L3,V3,M3} { ! X ==> X, alpha1( ld( X, Y ), X,
% 9.91/10.35 ld( Y, X ) ), alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.35 parent1[1; 3]: (15218) {G11,W21,D4,L3,V3,M3} { alpha1( ld( Y, X ), Y, ld(
% 9.91/10.35 X, Y ) ), ! Y ==> mult( X, ld( X, Y ) ), alpha1( Z, Y, ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqrefl: (15225) {G0,W14,D3,L2,V3,M2} { alpha1( ld( X, Y ), X, ld( Y, X ) )
% 9.91/10.35 , alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 parent0[0]: (15222) {G1,W17,D3,L3,V3,M3} { ! X ==> X, alpha1( ld( X, Y ),
% 9.91/10.35 X, ld( Y, X ) ), alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1588) {G24,W14,D3,L2,V3,M2} P(1415,1500);d(760);d(0);q {
% 9.91/10.35 alpha1( Z, Y, ld( X, Y ) ), alpha1( ld( Y, X ), Y, ld( X, Y ) ) }.
% 9.91/10.35 parent0: (15225) {G0,W14,D3,L2,V3,M2} { alpha1( ld( X, Y ), X, ld( Y, X )
% 9.91/10.35 ), alpha1( Z, X, ld( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 1
% 9.91/10.35 1 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 factor: (15227) {G24,W8,D3,L1,V2,M1} { alpha1( ld( X, Y ), X, ld( Y, X ) )
% 9.91/10.35 }.
% 9.91/10.35 parent0[0, 1]: (1588) {G24,W14,D3,L2,V3,M2} P(1415,1500);d(760);d(0);q {
% 9.91/10.35 alpha1( Z, Y, ld( X, Y ) ), alpha1( ld( Y, X ), Y, ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := ld( X, Y )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1632) {G25,W8,D3,L1,V2,M1} F(1588) { alpha1( ld( X, Y ), X,
% 9.91/10.35 ld( Y, X ) ) }.
% 9.91/10.35 parent0: (15227) {G24,W8,D3,L1,V2,M1} { alpha1( ld( X, Y ), X, ld( Y, X )
% 9.91/10.35 ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 factor: (15228) {G24,W6,D3,L1,V2,M1} { alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 parent0[0, 1]: (1580) {G24,W10,D3,L2,V3,M2} R(1500,1164) { alpha1( ld( X,
% 9.91/10.35 unit ), Y, X ), alpha1( Z, Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := ld( X, unit )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1633) {G25,W6,D3,L1,V2,M1} F(1580) { alpha1( ld( X, unit ), Y
% 9.91/10.35 , X ) }.
% 9.91/10.35 parent0: (15228) {G24,W6,D3,L1,V2,M1} { alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15229) {G1,W17,D4,L2,V3,M2} { mult( X, Z ) ==> mult( mult( X, Y )
% 9.91/10.35 , ld( Y, Z ) ), ! alpha1( X, ld( Y, Z ), Y ) }.
% 9.91/10.35 parent0[1]: (173) {G1,W17,D4,L2,V3,M2} P(0,10) { ! alpha1( Z, ld( X, Y ), X
% 9.91/10.35 ), mult( mult( Z, X ), ld( X, Y ) ) ==> mult( Z, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := Z
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 resolution: (15232) {G2,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==>
% 9.91/10.35 mult( mult( ld( X, unit ), X ), ld( X, Y ) ) }.
% 9.91/10.35 parent0[1]: (15229) {G1,W17,D4,L2,V3,M2} { mult( X, Z ) ==> mult( mult( X
% 9.91/10.35 , Y ), ld( Y, Z ) ), ! alpha1( X, ld( Y, Z ), Y ) }.
% 9.91/10.35 parent1[0]: (1633) {G25,W6,D3,L1,V2,M1} F(1580) { alpha1( ld( X, unit ), Y
% 9.91/10.35 , X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( X, unit )
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := ld( X, Y )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15233) {G3,W11,D4,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> mult
% 9.91/10.35 ( unit, ld( X, Y ) ) }.
% 9.91/10.35 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.91/10.35 unit ), X ) ==> unit }.
% 9.91/10.35 parent1[0; 7]: (15232) {G2,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==>
% 9.91/10.35 mult( mult( ld( X, unit ), X ), ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15234) {G1,W9,D4,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld( X
% 9.91/10.35 , Y ) }.
% 9.91/10.35 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.91/10.35 parent1[0; 6]: (15233) {G3,W11,D4,L1,V2,M1} { mult( ld( X, unit ), Y ) ==>
% 9.91/10.35 mult( unit, ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( X, Y )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 parent0: (15234) {G1,W9,D4,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld( X
% 9.91/10.35 , Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15236) {G1,W15,D5,L2,V3,M2} { mult( Y, Z ) ==> ld( X, mult( mult
% 9.91/10.35 ( X, Y ), Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.35 parent0[0]: (170) {G1,W15,D5,L2,V3,M2} P(10,1) { ld( X, mult( mult( X, Y )
% 9.91/10.35 , Z ) ) ==> mult( Y, Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 resolution: (15239) {G2,W15,D6,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X,
% 9.91/10.35 unit ), mult( mult( ld( X, unit ), X ), Y ) ) }.
% 9.91/10.35 parent0[1]: (15236) {G1,W15,D5,L2,V3,M2} { mult( Y, Z ) ==> ld( X, mult(
% 9.91/10.35 mult( X, Y ), Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.35 parent1[0]: (1633) {G25,W6,D3,L1,V2,M1} F(1580) { alpha1( ld( X, unit ), Y
% 9.91/10.35 , X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( X, unit )
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15240) {G3,W11,D4,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X, unit )
% 9.91/10.35 , mult( unit, Y ) ) }.
% 9.91/10.35 parent0[0]: (677) {G21,W7,D4,L1,V1,M1} P(671,516);d(565) { mult( ld( X,
% 9.91/10.35 unit ), X ) ==> unit }.
% 9.91/10.35 parent1[0; 9]: (15239) {G2,W15,D6,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X,
% 9.91/10.35 unit ), mult( mult( ld( X, unit ), X ), Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15241) {G1,W9,D4,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X, unit )
% 9.91/10.35 , Y ) }.
% 9.91/10.35 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.91/10.35 parent1[0; 8]: (15240) {G3,W11,D4,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X,
% 9.91/10.35 unit ), mult( unit, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15242) {G1,W9,D4,L1,V2,M1} { ld( ld( X, unit ), Y ) ==> mult( X,
% 9.91/10.35 Y ) }.
% 9.91/10.35 parent0[0]: (15241) {G1,W9,D4,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X, unit
% 9.91/10.35 ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld(
% 9.91/10.35 X, unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.35 parent0: (15242) {G1,W9,D4,L1,V2,M1} { ld( ld( X, unit ), Y ) ==> mult( X
% 9.91/10.35 , Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15243) {G1,W17,D4,L2,V3,M2} { mult( X, Z ) ==> mult( mult( X, Y )
% 9.91/10.35 , ld( Y, Z ) ), ! alpha1( X, Y, ld( Y, Z ) ) }.
% 9.91/10.35 parent0[1]: (139) {G1,W17,D4,L2,V3,M2} P(0,9) { ! alpha1( Z, X, ld( X, Y )
% 9.91/10.35 ), mult( mult( Z, X ), ld( X, Y ) ) ==> mult( Z, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := Z
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 resolution: (15247) {G2,W19,D6,L1,V2,M1} { mult( ld( ld( X, Y ), unit ), Y
% 9.91/10.35 ) ==> mult( mult( ld( ld( X, Y ), unit ), X ), ld( X, Y ) ) }.
% 9.91/10.35 parent0[1]: (15243) {G1,W17,D4,L2,V3,M2} { mult( X, Z ) ==> mult( mult( X
% 9.91/10.35 , Y ), ld( Y, Z ) ), ! alpha1( X, Y, ld( Y, Z ) ) }.
% 9.91/10.35 parent1[0]: (1633) {G25,W6,D3,L1,V2,M1} F(1580) { alpha1( ld( X, unit ), Y
% 9.91/10.35 , X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( ld( X, Y ), unit )
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := ld( X, Y )
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15249) {G3,W17,D5,L1,V2,M1} { mult( ld( ld( X, Y ), unit ), Y )
% 9.91/10.35 ==> mult( ld( ld( X, Y ), X ), ld( X, Y ) ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 parent1[0; 9]: (15247) {G2,W19,D6,L1,V2,M1} { mult( ld( ld( X, Y ), unit )
% 9.91/10.35 , Y ) ==> mult( mult( ld( ld( X, Y ), unit ), X ), ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( X, Y )
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15251) {G4,W13,D5,L1,V2,M1} { mult( ld( ld( X, Y ), unit ), Y )
% 9.91/10.35 ==> mult( ld( Y, X ), Y ) }.
% 9.91/10.35 parent0[0]: (920) {G23,W15,D5,L1,V2,M1} P(0,722);d(760) { mult( ld( ld( X,
% 9.91/10.35 Y ), X ), ld( X, Y ) ) ==> mult( ld( Y, X ), Y ) }.
% 9.91/10.35 parent1[0; 8]: (15249) {G3,W17,D5,L1,V2,M1} { mult( ld( ld( X, Y ), unit )
% 9.91/10.35 , Y ) ==> mult( ld( ld( X, Y ), X ), ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15252) {G5,W11,D4,L1,V2,M1} { ld( ld( X, Y ), Y ) ==> mult( ld(
% 9.91/10.35 Y, X ), Y ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 parent1[0; 1]: (15251) {G4,W13,D5,L1,V2,M1} { mult( ld( ld( X, Y ), unit )
% 9.91/10.35 , Y ) ==> mult( ld( Y, X ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( X, Y )
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15253) {G5,W11,D4,L1,V2,M1} { mult( ld( Y, X ), Y ) ==> ld( ld( X
% 9.91/10.35 , Y ), Y ) }.
% 9.91/10.35 parent0[0]: (15252) {G5,W11,D4,L1,V2,M1} { ld( ld( X, Y ), Y ) ==> mult(
% 9.91/10.35 ld( Y, X ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1637) {G27,W11,D4,L1,V2,M1} R(1633,139);d(1634);d(920);d(1634
% 9.91/10.35 ) { mult( ld( Y, X ), Y ) ==> ld( ld( X, Y ), Y ) }.
% 9.91/10.35 parent0: (15253) {G5,W11,D4,L1,V2,M1} { mult( ld( Y, X ), Y ) ==> ld( ld(
% 9.91/10.35 X, Y ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15254) {G1,W17,D5,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X, rd
% 9.91/10.35 ( Y, Z ) ), Z ), ! alpha1( X, rd( Y, Z ), Z ) }.
% 9.91/10.35 parent0[1]: (138) {G1,W17,D5,L2,V3,M2} P(2,9) { ! alpha1( Z, rd( X, Y ), Y
% 9.91/10.35 ), mult( mult( Z, rd( X, Y ) ), Y ) ==> mult( Z, X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := Z
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 resolution: (15258) {G2,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==>
% 9.91/10.35 mult( mult( ld( X, unit ), rd( Y, X ) ), X ) }.
% 9.91/10.35 parent0[1]: (15254) {G1,W17,D5,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X
% 9.91/10.35 , rd( Y, Z ) ), Z ), ! alpha1( X, rd( Y, Z ), Z ) }.
% 9.91/10.35 parent1[0]: (1633) {G25,W6,D3,L1,V2,M1} F(1580) { alpha1( ld( X, unit ), Y
% 9.91/10.35 , X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( X, unit )
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := rd( Y, X )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15260) {G3,W13,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> mult
% 9.91/10.35 ( ld( X, rd( Y, X ) ), X ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 parent1[0; 7]: (15258) {G2,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==>
% 9.91/10.35 mult( mult( ld( X, unit ), rd( Y, X ) ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := rd( Y, X )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15262) {G4,W13,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld(
% 9.91/10.35 ld( rd( Y, X ), X ), X ) }.
% 9.91/10.35 parent0[0]: (1637) {G27,W11,D4,L1,V2,M1} R(1633,139);d(1634);d(920);d(1634)
% 9.91/10.35 { mult( ld( Y, X ), Y ) ==> ld( ld( X, Y ), Y ) }.
% 9.91/10.35 parent1[0; 6]: (15260) {G3,W13,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==>
% 9.91/10.35 mult( ld( X, rd( Y, X ) ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := rd( Y, X )
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15263) {G5,W11,D5,L1,V2,M1} { ld( X, Y ) ==> ld( ld( rd( Y, X )
% 9.91/10.35 , X ), X ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 parent1[0; 1]: (15262) {G4,W13,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==>
% 9.91/10.35 ld( ld( rd( Y, X ), X ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15264) {G5,W11,D5,L1,V2,M1} { ld( ld( rd( Y, X ), X ), X ) ==> ld
% 9.91/10.35 ( X, Y ) }.
% 9.91/10.35 parent0[0]: (15263) {G5,W11,D5,L1,V2,M1} { ld( X, Y ) ==> ld( ld( rd( Y, X
% 9.91/10.35 ), X ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1638) {G28,W11,D5,L1,V2,M1} R(1633,138);d(1634);d(1637);d(
% 9.91/10.35 1634) { ld( ld( rd( Y, X ), X ), X ) ==> ld( X, Y ) }.
% 9.91/10.35 parent0: (15264) {G5,W11,D5,L1,V2,M1} { ld( ld( rd( Y, X ), X ), X ) ==>
% 9.91/10.35 ld( X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15265) {G1,W15,D5,L2,V3,M2} { mult( Y, Z ) ==> ld( X, mult( mult
% 9.91/10.35 ( X, Y ), Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.35 parent0[0]: (170) {G1,W15,D5,L2,V3,M2} P(10,1) { ld( X, mult( mult( X, Y )
% 9.91/10.35 , Z ) ) ==> mult( Y, Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 resolution: (15268) {G2,W19,D6,L1,V2,M1} { mult( ld( X, Y ), Y ) ==> ld(
% 9.91/10.35 ld( Y, X ), mult( mult( ld( Y, X ), ld( X, Y ) ), Y ) ) }.
% 9.91/10.35 parent0[1]: (15265) {G1,W15,D5,L2,V3,M2} { mult( Y, Z ) ==> ld( X, mult(
% 9.91/10.35 mult( X, Y ), Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.35 parent1[0]: (1632) {G25,W8,D3,L1,V2,M1} F(1588) { alpha1( ld( X, Y ), X, ld
% 9.91/10.35 ( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( Y, X )
% 9.91/10.35 Y := ld( X, Y )
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15269) {G3,W13,D4,L1,V2,M1} { mult( ld( X, Y ), Y ) ==> ld( ld(
% 9.91/10.35 Y, X ), mult( unit, Y ) ) }.
% 9.91/10.35 parent0[0]: (763) {G23,W9,D4,L1,V2,M1} P(760,677) { mult( ld( Y, X ), ld( X
% 9.91/10.35 , Y ) ) ==> unit }.
% 9.91/10.35 parent1[0; 11]: (15268) {G2,W19,D6,L1,V2,M1} { mult( ld( X, Y ), Y ) ==>
% 9.91/10.35 ld( ld( Y, X ), mult( mult( ld( Y, X ), ld( X, Y ) ), Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15270) {G1,W11,D4,L1,V2,M1} { mult( ld( X, Y ), Y ) ==> ld( ld(
% 9.91/10.35 Y, X ), Y ) }.
% 9.91/10.35 parent0[0]: (5) {G0,W5,D3,L1,V1,M1} I { mult( unit, X ) ==> X }.
% 9.91/10.35 parent1[0; 10]: (15269) {G3,W13,D4,L1,V2,M1} { mult( ld( X, Y ), Y ) ==>
% 9.91/10.35 ld( ld( Y, X ), mult( unit, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1646) {G26,W11,D4,L1,V2,M1} R(1632,170);d(763);d(5) { mult(
% 9.91/10.35 ld( Y, X ), X ) ==> ld( ld( X, Y ), X ) }.
% 9.91/10.35 parent0: (15270) {G1,W11,D4,L1,V2,M1} { mult( ld( X, Y ), Y ) ==> ld( ld(
% 9.91/10.35 Y, X ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15275) {G4,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y ) ) ==>
% 9.91/10.35 ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.91/10.35 parent0[0]: (218) {G4,W15,D5,L1,V2,M1} P(0,210);d(211) { ld( X, mult( Y, ld
% 9.91/10.35 ( X, Y ) ) ) ==> ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.91/10.35 parent1[0; 8]: (211) {G3,W15,D5,L1,V2,M1} P(0,28) { mult( ld( X, Y ), ld( X
% 9.91/10.35 , Y ) ) ==> ld( X, mult( Y, ld( X, Y ) ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15276) {G5,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y ) ) ==>
% 9.91/10.35 ld( mult( X, ld( Y, X ) ), Y ) }.
% 9.91/10.35 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.35 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.35 parent1[0; 9]: (15275) {G4,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y )
% 9.91/10.35 ) ==> ld( rd( X, ld( X, Y ) ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1652) {G24,W15,D5,L1,V2,M1} S(211);d(218);d(762) { mult( ld(
% 9.91/10.35 X, Y ), ld( X, Y ) ) ==> ld( mult( X, ld( Y, X ) ), Y ) }.
% 9.91/10.35 parent0: (15276) {G5,W15,D5,L1,V2,M1} { mult( ld( X, Y ), ld( X, Y ) ) ==>
% 9.91/10.35 ld( mult( X, ld( Y, X ) ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15279) {G22,W13,D4,L1,V2,M1} { mult( mult( X, Y ), X ) ==> ld( ld
% 9.91/10.35 ( X, unit ), mult( Y, X ) ) }.
% 9.91/10.35 parent0[0]: (723) {G22,W13,D4,L1,V2,M1} P(677,22);d(5) { ld( ld( X, unit )
% 9.91/10.35 , mult( Y, X ) ) ==> mult( mult( X, Y ), X ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15286) {G23,W15,D5,L1,V2,M1} { mult( mult( X, ld( Y, unit ) ), X
% 9.91/10.35 ) ==> ld( ld( X, unit ), ld( Y, X ) ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 parent1[0; 12]: (15279) {G22,W13,D4,L1,V2,M1} { mult( mult( X, Y ), X )
% 9.91/10.35 ==> ld( ld( X, unit ), mult( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := ld( Y, unit )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15287) {G24,W13,D5,L1,V2,M1} { mult( mult( X, ld( Y, unit ) ), X
% 9.91/10.35 ) ==> mult( X, ld( Y, X ) ) }.
% 9.91/10.35 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.35 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.35 parent1[0; 8]: (15286) {G23,W15,D5,L1,V2,M1} { mult( mult( X, ld( Y, unit
% 9.91/10.35 ) ), X ) ==> ld( ld( X, unit ), ld( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := ld( Y, X )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15288) {G24,W13,D5,L1,V2,M1} { ld( rd( ld( unit, Y ), X ), X )
% 9.91/10.35 ==> mult( X, ld( Y, X ) ) }.
% 9.91/10.35 parent0[0]: (770) {G23,W15,D5,L1,V3,M1} P(760,540) { mult( mult( Z, ld( Y,
% 9.91/10.35 X ) ), Z ) ==> ld( rd( ld( X, Y ), Z ), Z ) }.
% 9.91/10.35 parent1[0; 1]: (15287) {G24,W13,D5,L1,V2,M1} { mult( mult( X, ld( Y, unit
% 9.91/10.35 ) ), X ) ==> mult( X, ld( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := unit
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15289) {G2,W11,D4,L1,V2,M1} { ld( rd( X, Y ), Y ) ==> mult( Y,
% 9.91/10.35 ld( X, Y ) ) }.
% 9.91/10.35 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.35 parent1[0; 3]: (15288) {G24,W13,D5,L1,V2,M1} { ld( rd( ld( unit, Y ), X )
% 9.91/10.35 , X ) ==> mult( X, ld( Y, X ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15290) {G2,W11,D4,L1,V2,M1} { mult( Y, ld( X, Y ) ) ==> ld( rd( X
% 9.91/10.35 , Y ), Y ) }.
% 9.91/10.35 parent0[0]: (15289) {G2,W11,D4,L1,V2,M1} { ld( rd( X, Y ), Y ) ==> mult( Y
% 9.91/10.35 , ld( X, Y ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1697) {G27,W11,D4,L1,V2,M1} P(1634,723);d(1635);d(770);d(17)
% 9.91/10.35 { mult( Y, ld( X, Y ) ) ==> ld( rd( X, Y ), Y ) }.
% 9.91/10.35 parent0: (15290) {G2,W11,D4,L1,V2,M1} { mult( Y, ld( X, Y ) ) ==> ld( rd(
% 9.91/10.35 X, Y ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15291) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X, unit )
% 9.91/10.35 , Y ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15293) {G20,W11,D4,L1,V2,M1} { ld( X, ld( Y, unit ) ) ==> rd( ld
% 9.91/10.35 ( X, unit ), Y ) }.
% 9.91/10.35 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.35 ==> rd( Y, X ) }.
% 9.91/10.35 parent1[0; 6]: (15291) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X,
% 9.91/10.35 unit ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := ld( X, unit )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := ld( Y, unit )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15294) {G20,W11,D4,L1,V2,M1} { rd( ld( X, unit ), Y ) ==> ld( X,
% 9.91/10.35 ld( Y, unit ) ) }.
% 9.91/10.35 parent0[0]: (15293) {G20,W11,D4,L1,V2,M1} { ld( X, ld( Y, unit ) ) ==> rd
% 9.91/10.35 ( ld( X, unit ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1700) {G27,W11,D4,L1,V2,M1} P(1634,635) { rd( ld( X, unit ),
% 9.91/10.35 Y ) ==> ld( X, ld( Y, unit ) ) }.
% 9.91/10.35 parent0: (15294) {G20,W11,D4,L1,V2,M1} { rd( ld( X, unit ), Y ) ==> ld( X
% 9.91/10.35 , ld( Y, unit ) ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15296) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X, unit )
% 9.91/10.35 , Y ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15299) {G23,W11,D4,L1,V3,M1} { ld( ld( X, Y ), Z ) ==> mult( ld
% 9.91/10.35 ( Y, X ), Z ) }.
% 9.91/10.35 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.35 ==> ld( X, Y ) }.
% 9.91/10.35 parent1[0; 7]: (15296) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X,
% 9.91/10.35 unit ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := ld( X, Y )
% 9.91/10.35 Y := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15304) {G23,W11,D4,L1,V3,M1} { mult( ld( Y, X ), Z ) ==> ld( ld(
% 9.91/10.35 X, Y ), Z ) }.
% 9.91/10.35 parent0[0]: (15299) {G23,W11,D4,L1,V3,M1} { ld( ld( X, Y ), Z ) ==> mult(
% 9.91/10.35 ld( Y, X ), Z ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.35 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.35 parent0: (15304) {G23,W11,D4,L1,V3,M1} { mult( ld( Y, X ), Z ) ==> ld( ld
% 9.91/10.35 ( X, Y ), Z ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 Z := Z
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15306) {G6,W11,D4,L1,V1,M1} { mult( rd( X, c ), b ) ==> rd( mult
% 9.91/10.35 ( X, b ), c ) }.
% 9.91/10.35 parent0[0]: (248) {G6,W11,D4,L1,V1,M1} P(238,16) { rd( mult( X, b ), c )
% 9.91/10.35 ==> mult( rd( X, c ), b ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15310) {G7,W13,D5,L1,V1,M1} { mult( rd( ld( X, unit ), c ), b )
% 9.91/10.35 ==> rd( ld( X, b ), c ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 parent1[0; 9]: (15306) {G6,W11,D4,L1,V1,M1} { mult( rd( X, c ), b ) ==> rd
% 9.91/10.35 ( mult( X, b ), c ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := b
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := ld( X, unit )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15311) {G8,W13,D5,L1,V1,M1} { mult( ld( X, ld( c, unit ) ), b )
% 9.91/10.35 ==> rd( ld( X, b ), c ) }.
% 9.91/10.35 parent0[0]: (1700) {G27,W11,D4,L1,V2,M1} P(1634,635) { rd( ld( X, unit ), Y
% 9.91/10.35 ) ==> ld( X, ld( Y, unit ) ) }.
% 9.91/10.35 parent1[0; 2]: (15310) {G7,W13,D5,L1,V1,M1} { mult( rd( ld( X, unit ), c )
% 9.91/10.35 , b ) ==> rd( ld( X, b ), c ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := c
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15312) {G9,W13,D5,L1,V1,M1} { ld( ld( ld( c, unit ), X ), b )
% 9.91/10.35 ==> rd( ld( X, b ), c ) }.
% 9.91/10.35 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.35 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.35 parent1[0; 1]: (15311) {G8,W13,D5,L1,V1,M1} { mult( ld( X, ld( c, unit ) )
% 9.91/10.35 , b ) ==> rd( ld( X, b ), c ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := ld( c, unit )
% 9.91/10.35 Y := X
% 9.91/10.35 Z := b
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15313) {G10,W11,D4,L1,V1,M1} { ld( mult( c, X ), b ) ==> rd( ld
% 9.91/10.35 ( X, b ), c ) }.
% 9.91/10.35 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.35 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.35 parent1[0; 2]: (15312) {G9,W13,D5,L1,V1,M1} { ld( ld( ld( c, unit ), X ),
% 9.91/10.35 b ) ==> rd( ld( X, b ), c ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := c
% 9.91/10.35 Y := X
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15314) {G10,W11,D4,L1,V1,M1} { rd( ld( X, b ), c ) ==> ld( mult(
% 9.91/10.35 c, X ), b ) }.
% 9.91/10.35 parent0[0]: (15313) {G10,W11,D4,L1,V1,M1} { ld( mult( c, X ), b ) ==> rd(
% 9.91/10.35 ld( X, b ), c ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 subsumption: (1729) {G28,W11,D4,L1,V1,M1} P(1634,248);d(1700);d(1701);d(
% 9.91/10.35 1635) { rd( ld( X, b ), c ) ==> ld( mult( c, X ), b ) }.
% 9.91/10.35 parent0: (15314) {G10,W11,D4,L1,V1,M1} { rd( ld( X, b ), c ) ==> ld( mult
% 9.91/10.35 ( c, X ), b ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 end
% 9.91/10.35 permutation0:
% 9.91/10.35 0 ==> 0
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 eqswap: (15315) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X, unit )
% 9.91/10.35 , Y ) }.
% 9.91/10.35 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.35 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := X
% 9.91/10.35 Y := Y
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15320) {G2,W13,D5,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==> mult(
% 9.91/10.35 mult( ld( X, unit ), Y ), Y ) }.
% 9.91/10.35 parent0[0]: (27) {G1,W11,D4,L1,V2,M1} P(4,6);d(4) { mult( Y, mult( X, X ) )
% 9.91/10.35 ==> mult( mult( Y, X ), X ) }.
% 9.91/10.35 parent1[0; 6]: (15315) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X,
% 9.91/10.35 unit ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := Y
% 9.91/10.35 Y := ld( X, unit )
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.35 X := X
% 9.91/10.35 Y := mult( Y, Y )
% 9.91/10.35 end
% 9.91/10.35
% 9.91/10.35 paramod: (15321) {G3,W13,D5,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==> mult( ld
% 9.91/10.35 ( ld( unit, X ), Y ), Y ) }.
% 9.91/10.35 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.35 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.35 parent1[0; 7]: (15320) {G2,W13,D5,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==>
% 9.91/10.35 mult( mult( ld( X, unit ), Y ), Y ) }.
% 9.91/10.35 substitution0:
% 9.91/10.35 X := unit
% 9.91/10.35 Y := X
% 9.91/10.35 Z := Y
% 9.91/10.35 end
% 9.91/10.35 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15323) {G4,W13,D5,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==> ld( ld(
% 9.91/10.36 Y, ld( unit, X ) ), Y ) }.
% 9.91/10.36 parent0[0]: (1646) {G26,W11,D4,L1,V2,M1} R(1632,170);d(763);d(5) { mult( ld
% 9.91/10.36 ( Y, X ), X ) ==> ld( ld( X, Y ), X ) }.
% 9.91/10.36 parent1[0; 6]: (15321) {G3,W13,D5,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==>
% 9.91/10.36 mult( ld( ld( unit, X ), Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := ld( unit, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15324) {G2,W11,D4,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==> ld( ld(
% 9.91/10.36 Y, X ), Y ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 9]: (15323) {G4,W13,D5,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==> ld
% 9.91/10.36 ( ld( Y, ld( unit, X ) ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1738) {G28,W11,D4,L1,V2,M1} P(1634,27);d(1701);d(1646);d(17)
% 9.91/10.36 { ld( X, mult( Y, Y ) ) ==> ld( ld( Y, X ), Y ) }.
% 9.91/10.36 parent0: (15324) {G2,W11,D4,L1,V2,M1} { ld( X, mult( Y, Y ) ) ==> ld( ld(
% 9.91/10.36 Y, X ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15327) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.91/10.36 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15328) {G1,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X, Y ), Y
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.36 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 5]: (15327) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( X, unit )
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15329) {G1,W9,D4,L1,V2,M1} { rd( ld( X, Y ), Y ) ==> ld( X, unit
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (15328) {G1,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X, Y )
% 9.91/10.36 , Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y )
% 9.91/10.36 ==> ld( X, unit ) }.
% 9.91/10.36 parent0: (15329) {G1,W9,D4,L1,V2,M1} { rd( ld( X, Y ), Y ) ==> ld( X, unit
% 9.91/10.36 ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15330) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X, Y ), Y
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.36 ld( X, unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15332) {G21,W9,D4,L1,V2,M1} { ld( rd( X, Y ), unit ) ==> rd( Y,
% 9.91/10.36 X ) }.
% 9.91/10.36 parent0[0]: (1004) {G20,W11,D5,L1,V2,M1} S(533);d(635) { rd( ld( rd( X, Y )
% 9.91/10.36 , Y ), Y ) ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 6]: (15330) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X
% 9.91/10.36 , Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := rd( X, Y )
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ),
% 9.91/10.36 unit ) ==> rd( Y, X ) }.
% 9.91/10.36 parent0: (15332) {G21,W9,D4,L1,V2,M1} { ld( rd( X, Y ), unit ) ==> rd( Y,
% 9.91/10.36 X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15335) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X, Y ), Y
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.36 ld( X, unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15338) {G22,W11,D4,L1,V2,M1} { ld( mult( X, Y ), unit ) ==> rd(
% 9.91/10.36 ld( Y, unit ), X ) }.
% 9.91/10.36 parent0[0]: (1002) {G21,W9,D4,L1,V2,M1} S(634);d(671) { ld( mult( X, Y ), X
% 9.91/10.36 ) ==> ld( Y, unit ) }.
% 9.91/10.36 parent1[0; 7]: (15335) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X
% 9.91/10.36 , Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := mult( X, Y )
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15339) {G23,W11,D4,L1,V2,M1} { ld( mult( X, Y ), unit ) ==> ld(
% 9.91/10.36 Y, ld( X, unit ) ) }.
% 9.91/10.36 parent0[0]: (1700) {G27,W11,D4,L1,V2,M1} P(1634,635) { rd( ld( X, unit ), Y
% 9.91/10.36 ) ==> ld( X, ld( Y, unit ) ) }.
% 9.91/10.36 parent1[0; 6]: (15338) {G22,W11,D4,L1,V2,M1} { ld( mult( X, Y ), unit )
% 9.91/10.36 ==> rd( ld( Y, unit ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15340) {G23,W11,D4,L1,V2,M1} { ld( Y, ld( X, unit ) ) ==> ld(
% 9.91/10.36 mult( X, Y ), unit ) }.
% 9.91/10.36 parent0[0]: (15339) {G23,W11,D4,L1,V2,M1} { ld( mult( X, Y ), unit ) ==>
% 9.91/10.36 ld( Y, ld( X, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1772) {G28,W11,D4,L1,V2,M1} P(1002,1741);d(1700) { ld( Y, ld
% 9.91/10.36 ( X, unit ) ) ==> ld( mult( X, Y ), unit ) }.
% 9.91/10.36 parent0: (15340) {G23,W11,D4,L1,V2,M1} { ld( Y, ld( X, unit ) ) ==> ld(
% 9.91/10.36 mult( X, Y ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15341) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X, Y ), Y
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.36 ld( X, unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15344) {G24,W13,D5,L1,V3,M1} { ld( X, unit ) ==> mult( ld( X, ld
% 9.91/10.36 ( Y, Z ) ), ld( Z, Y ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 4]: (15341) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X
% 9.91/10.36 , Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := ld( X, ld( Y, Z ) )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := ld( Y, Z )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15345) {G25,W13,D5,L1,V3,M1} { ld( X, unit ) ==> ld( ld( ld( Y,
% 9.91/10.36 Z ), X ), ld( Z, Y ) ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 4]: (15344) {G24,W13,D5,L1,V3,M1} { ld( X, unit ) ==> mult( ld
% 9.91/10.36 ( X, ld( Y, Z ) ), ld( Z, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := ld( Y, Z )
% 9.91/10.36 Y := X
% 9.91/10.36 Z := ld( Z, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15346) {G25,W13,D5,L1,V3,M1} { ld( ld( ld( Y, Z ), X ), ld( Z, Y
% 9.91/10.36 ) ) ==> ld( X, unit ) }.
% 9.91/10.36 parent0[0]: (15345) {G25,W13,D5,L1,V3,M1} { ld( X, unit ) ==> ld( ld( ld(
% 9.91/10.36 Y, Z ), X ), ld( Z, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1778) {G28,W13,D5,L1,V3,M1} P(1741,762);d(1701) { ld( ld( ld
% 9.91/10.36 ( Y, Z ), X ), ld( Z, Y ) ) ==> ld( X, unit ) }.
% 9.91/10.36 parent0: (15346) {G25,W13,D5,L1,V3,M1} { ld( ld( ld( Y, Z ), X ), ld( Z, Y
% 9.91/10.36 ) ) ==> ld( X, unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15348) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X, unit )
% 9.91/10.36 , Y ) }.
% 9.91/10.36 parent0[0]: (1634) {G26,W9,D4,L1,V2,M1} R(1633,173);d(677);d(5) { mult( ld
% 9.91/10.36 ( X, unit ), Y ) ==> ld( X, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15351) {G27,W11,D4,L1,V3,M1} { ld( rd( X, Y ), Z ) ==> mult( rd
% 9.91/10.36 ( Y, X ), Z ) }.
% 9.91/10.36 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.36 ) ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 7]: (15348) {G26,W9,D4,L1,V2,M1} { ld( X, Y ) ==> mult( ld( X,
% 9.91/10.36 unit ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := rd( X, Y )
% 9.91/10.36 Y := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15356) {G27,W11,D4,L1,V3,M1} { mult( rd( Y, X ), Z ) ==> ld( rd(
% 9.91/10.36 X, Y ), Z ) }.
% 9.91/10.36 parent0[0]: (15351) {G27,W11,D4,L1,V3,M1} { ld( rd( X, Y ), Z ) ==> mult(
% 9.91/10.36 rd( Y, X ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ),
% 9.91/10.36 Z ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 parent0: (15356) {G27,W11,D4,L1,V3,M1} { mult( rd( Y, X ), Z ) ==> ld( rd
% 9.91/10.36 ( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15358) {G23,W11,D4,L1,V3,M1} { mult( X, ld( Z, Y ) ) ==> rd( X,
% 9.91/10.36 ld( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15363) {G24,W13,D5,L1,V3,M1} { mult( X, ld( unit, rd( Y, Z ) ) )
% 9.91/10.36 ==> rd( X, rd( Z, Y ) ) }.
% 9.91/10.36 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.36 ) ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 10]: (15358) {G23,W11,D4,L1,V3,M1} { mult( X, ld( Z, Y ) ) ==>
% 9.91/10.36 rd( X, ld( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( Y, Z )
% 9.91/10.36 Z := unit
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15364) {G2,W11,D4,L1,V3,M1} { mult( X, rd( Y, Z ) ) ==> rd( X,
% 9.91/10.36 rd( Z, Y ) ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 3]: (15363) {G24,W13,D5,L1,V3,M1} { mult( X, ld( unit, rd( Y, Z
% 9.91/10.36 ) ) ) ==> rd( X, rd( Z, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := rd( Y, Z )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15365) {G2,W11,D4,L1,V3,M1} { rd( X, rd( Z, Y ) ) ==> mult( X, rd
% 9.91/10.36 ( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (15364) {G2,W11,D4,L1,V3,M1} { mult( X, rd( Y, Z ) ) ==> rd( X
% 9.91/10.36 , rd( Z, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1798) {G29,W11,D4,L1,V3,M1} P(1771,762);d(17) { rd( Z, rd( Y
% 9.91/10.36 , X ) ) ==> mult( Z, rd( X, Y ) ) }.
% 9.91/10.36 parent0: (15365) {G2,W11,D4,L1,V3,M1} { rd( X, rd( Z, Y ) ) ==> mult( X,
% 9.91/10.36 rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15367) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y ), unit
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.36 ) ==> rd( Y, X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15373) {G24,W13,D5,L1,V3,M1} { rd( ld( X, Y ), Z ) ==> ld( mult
% 9.91/10.36 ( Z, ld( Y, X ) ), unit ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 7]: (15367) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y
% 9.91/10.36 ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := ld( X, Y )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15375) {G24,W13,D5,L1,V3,M1} { ld( mult( Z, ld( Y, X ) ), unit )
% 9.91/10.36 ==> rd( ld( X, Y ), Z ) }.
% 9.91/10.36 parent0[0]: (15373) {G24,W13,D5,L1,V3,M1} { rd( ld( X, Y ), Z ) ==> ld(
% 9.91/10.36 mult( Z, ld( Y, X ) ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1799) {G29,W13,D5,L1,V3,M1} P(762,1771) { ld( mult( X, ld( Z
% 9.91/10.36 , Y ) ), unit ) ==> rd( ld( Y, Z ), X ) }.
% 9.91/10.36 parent0: (15375) {G24,W13,D5,L1,V3,M1} { ld( mult( Z, ld( Y, X ) ), unit )
% 9.91/10.36 ==> rd( ld( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15377) {G23,W13,D4,L2,V2,M2} { ! Y ==> mult( ld( X, Y ), X ),
% 9.91/10.36 alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.36 parent0[1]: (1500) {G23,W13,D4,L2,V2,M2} P(722,192);d(717);d(677);d(5);f {
% 9.91/10.36 alpha1( ld( X, unit ), Y, X ), ! mult( ld( X, Y ), X ) ==> Y }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15383) {G24,W19,D5,L2,V2,M2} { alpha1( mult( X, unit ), Y, ld( X
% 9.91/10.36 , unit ) ), ! Y ==> mult( ld( ld( X, unit ), Y ), ld( X, unit ) ) }.
% 9.91/10.36 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.36 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.36 parent1[1; 1]: (15377) {G23,W13,D4,L2,V2,M2} { ! Y ==> mult( ld( X, Y ), X
% 9.91/10.36 ), alpha1( ld( X, unit ), Y, X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := unit
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( X, unit )
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15385) {G25,W17,D4,L2,V2,M2} { ! X ==> mult( mult( Y, X ), ld( Y
% 9.91/10.36 , unit ) ), alpha1( mult( Y, unit ), X, ld( Y, unit ) ) }.
% 9.91/10.36 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.36 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.36 parent1[1; 4]: (15383) {G24,W19,D5,L2,V2,M2} { alpha1( mult( X, unit ), Y
% 9.91/10.36 , ld( X, unit ) ), ! Y ==> mult( ld( ld( X, unit ), Y ), ld( X, unit ) )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15386) {G20,W15,D4,L2,V2,M2} { ! X ==> rd( mult( Y, X ), Y ),
% 9.91/10.36 alpha1( mult( Y, unit ), X, ld( Y, unit ) ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 3]: (15385) {G25,W17,D4,L2,V2,M2} { ! X ==> mult( mult( Y, X )
% 9.91/10.36 , ld( Y, unit ) ), alpha1( mult( Y, unit ), X, ld( Y, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := mult( Y, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15387) {G1,W13,D4,L2,V2,M2} { alpha1( X, Y, ld( X, unit ) ), ! Y
% 9.91/10.36 ==> rd( mult( X, Y ), X ) }.
% 9.91/10.36 parent0[0]: (4) {G0,W5,D3,L1,V1,M1} I { mult( X, unit ) ==> X }.
% 9.91/10.36 parent1[1; 1]: (15386) {G20,W15,D4,L2,V2,M2} { ! X ==> rd( mult( Y, X ), Y
% 9.91/10.36 ), alpha1( mult( Y, unit ), X, ld( Y, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15388) {G2,W15,D3,L3,V2,M3} { ! X ==> X, alpha1( Y, X, ld( Y,
% 9.91/10.36 unit ) ), alpha1( Y, X, ld( Y, unit ) ) }.
% 9.91/10.36 parent0[1]: (792) {G20,W13,D4,L2,V2,M2} P(635,48);d(5) { alpha1( X, Y, ld(
% 9.91/10.36 X, unit ) ), rd( mult( X, Y ), X ) ==> Y }.
% 9.91/10.36 parent1[1; 3]: (15387) {G1,W13,D4,L2,V2,M2} { alpha1( X, Y, ld( X, unit )
% 9.91/10.36 ), ! Y ==> rd( mult( X, Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 factor: (15389) {G2,W9,D3,L2,V2,M2} { ! X ==> X, alpha1( Y, X, ld( Y, unit
% 9.91/10.36 ) ) }.
% 9.91/10.36 parent0[1, 2]: (15388) {G2,W15,D3,L3,V2,M3} { ! X ==> X, alpha1( Y, X, ld
% 9.91/10.36 ( Y, unit ) ), alpha1( Y, X, ld( Y, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqrefl: (15390) {G0,W6,D3,L1,V2,M1} { alpha1( Y, X, ld( Y, unit ) ) }.
% 9.91/10.36 parent0[0]: (15389) {G2,W9,D3,L2,V2,M2} { ! X ==> X, alpha1( Y, X, ld( Y,
% 9.91/10.36 unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1811) {G27,W6,D3,L1,V2,M1} P(1635,1500);d(1635);d(635);d(4);d
% 9.91/10.36 (792);q { alpha1( X, Y, ld( X, unit ) ) }.
% 9.91/10.36 parent0: (15390) {G0,W6,D3,L1,V2,M1} { alpha1( Y, X, ld( Y, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15391) {G26,W9,D4,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X, unit )
% 9.91/10.36 , Y ) }.
% 9.91/10.36 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.36 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15393) {G23,W11,D4,L1,V2,M1} { mult( X, mult( Y, X ) ) ==> mult
% 9.91/10.36 ( mult( X, Y ), X ) }.
% 9.91/10.36 parent0[0]: (723) {G22,W13,D4,L1,V2,M1} P(677,22);d(5) { ld( ld( X, unit )
% 9.91/10.36 , mult( Y, X ) ) ==> mult( mult( X, Y ), X ) }.
% 9.91/10.36 parent1[0; 6]: (15391) {G26,W9,D4,L1,V2,M1} { mult( X, Y ) ==> ld( ld( X,
% 9.91/10.36 unit ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := mult( Y, X )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1832) {G27,W11,D4,L1,V2,M1} P(1635,723) { mult( X, mult( Y, X
% 9.91/10.36 ) ) ==> mult( mult( X, Y ), X ) }.
% 9.91/10.36 parent0: (15393) {G23,W11,D4,L1,V2,M1} { mult( X, mult( Y, X ) ) ==> mult
% 9.91/10.36 ( mult( X, Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15395) {G1,W17,D5,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X, rd
% 9.91/10.36 ( Y, Z ) ), Z ), ! alpha1( X, rd( Y, Z ), Z ) }.
% 9.91/10.36 parent0[1]: (138) {G1,W17,D5,L2,V3,M2} P(2,9) { ! alpha1( Z, rd( X, Y ), Y
% 9.91/10.36 ), mult( mult( Z, rd( X, Y ) ), Y ) ==> mult( Z, X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 resolution: (15400) {G2,W15,D6,L1,V2,M1} { mult( X, Y ) ==> mult( mult( X
% 9.91/10.36 , rd( Y, ld( X, unit ) ) ), ld( X, unit ) ) }.
% 9.91/10.36 parent0[1]: (15395) {G1,W17,D5,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X
% 9.91/10.36 , rd( Y, Z ) ), Z ), ! alpha1( X, rd( Y, Z ), Z ) }.
% 9.91/10.36 parent1[0]: (1811) {G27,W6,D3,L1,V2,M1} P(1635,1500);d(1635);d(635);d(4);d(
% 9.91/10.36 792);q { alpha1( X, Y, ld( X, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := ld( X, unit )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( Y, ld( X, unit ) )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15401) {G3,W13,D6,L1,V2,M1} { mult( X, Y ) ==> rd( mult( X, rd(
% 9.91/10.36 Y, ld( X, unit ) ) ), X ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 4]: (15400) {G2,W15,D6,L1,V2,M1} { mult( X, Y ) ==> mult( mult
% 9.91/10.36 ( X, rd( Y, ld( X, unit ) ) ), ld( X, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := mult( X, rd( Y, ld( X, unit ) ) )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15402) {G4,W13,D6,L1,V2,M1} { mult( X, Y ) ==> rd( mult( X, mult
% 9.91/10.36 ( Y, ld( unit, X ) ) ), X ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 7]: (15401) {G3,W13,D6,L1,V2,M1} { mult( X, Y ) ==> rd( mult( X
% 9.91/10.36 , rd( Y, ld( X, unit ) ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15403) {G2,W11,D5,L1,V2,M1} { mult( X, Y ) ==> rd( mult( X, mult
% 9.91/10.36 ( Y, X ) ), X ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 9]: (15402) {G4,W13,D6,L1,V2,M1} { mult( X, Y ) ==> rd( mult( X
% 9.91/10.36 , mult( Y, ld( unit, X ) ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15404) {G3,W11,D4,L1,V2,M1} { mult( X, Y ) ==> mult( mult( X, X
% 9.91/10.36 ), ld( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (287) {G2,W15,D5,L1,V3,M1} P(25,3) { rd( mult( X, mult( Z, Y )
% 9.91/10.36 ), Y ) ==> mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.91/10.36 parent1[0; 4]: (15403) {G2,W11,D5,L1,V2,M1} { mult( X, Y ) ==> rd( mult( X
% 9.91/10.36 , mult( Y, X ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15405) {G3,W11,D4,L1,V2,M1} { mult( mult( X, X ), ld( X, Y ) )
% 9.91/10.36 ==> mult( X, Y ) }.
% 9.91/10.36 parent0[0]: (15404) {G3,W11,D4,L1,V2,M1} { mult( X, Y ) ==> mult( mult( X
% 9.91/10.36 , X ), ld( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1842) {G28,W11,D4,L1,V2,M1} R(1811,138);d(635);d(762);d(17);d
% 9.91/10.36 (287) { mult( mult( X, X ), ld( X, Y ) ) ==> mult( X, Y ) }.
% 9.91/10.36 parent0: (15405) {G3,W11,D4,L1,V2,M1} { mult( mult( X, X ), ld( X, Y ) )
% 9.91/10.36 ==> mult( X, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15406) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==> mult( X
% 9.91/10.36 , mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.36 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.91/10.36 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 resolution: (15409) {G1,W15,D5,L1,V2,M1} { mult( mult( X, Y ), ld( X, unit
% 9.91/10.36 ) ) ==> mult( X, mult( Y, ld( X, unit ) ) ) }.
% 9.91/10.36 parent0[1]: (15406) {G0,W15,D4,L2,V3,M2} { mult( mult( X, Y ), Z ) ==>
% 9.91/10.36 mult( X, mult( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.36 parent1[0]: (1811) {G27,W6,D3,L1,V2,M1} P(1635,1500);d(1635);d(635);d(4);d(
% 9.91/10.36 792);q { alpha1( X, Y, ld( X, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := ld( X, unit )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15411) {G2,W13,D4,L1,V2,M1} { mult( mult( X, Y ), ld( X, unit )
% 9.91/10.36 ) ==> mult( X, rd( Y, X ) ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 10]: (15409) {G1,W15,D5,L1,V2,M1} { mult( mult( X, Y ), ld( X,
% 9.91/10.36 unit ) ) ==> mult( X, mult( Y, ld( X, unit ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15413) {G3,W11,D4,L1,V2,M1} { rd( mult( X, Y ), X ) ==> mult( X
% 9.91/10.36 , rd( Y, X ) ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 1]: (15411) {G2,W13,D4,L1,V2,M1} { mult( mult( X, Y ), ld( X,
% 9.91/10.36 unit ) ) ==> mult( X, rd( Y, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1846) {G28,W11,D4,L1,V2,M1} R(1811,9);d(635);d(635) { rd(
% 9.91/10.36 mult( X, Y ), X ) ==> mult( X, rd( Y, X ) ) }.
% 9.91/10.36 parent0: (15413) {G3,W11,D4,L1,V2,M1} { rd( mult( X, Y ), X ) ==> mult( X
% 9.91/10.36 , rd( Y, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15416) {G29,W11,D4,L1,V3,M1} { ld( rd( Y, X ), Z ) ==> mult( rd(
% 9.91/10.36 X, Y ), Z ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15420) {G24,W15,D5,L1,V4,M1} { ld( rd( ld( X, Y ), Z ), T ) ==>
% 9.91/10.36 mult( mult( Z, ld( Y, X ) ), T ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 9]: (15416) {G29,W11,D4,L1,V3,M1} { ld( rd( Y, X ), Z ) ==>
% 9.91/10.36 mult( rd( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := ld( X, Y )
% 9.91/10.36 Z := T
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15422) {G24,W15,D5,L1,V4,M1} { mult( mult( Z, ld( Y, X ) ), T )
% 9.91/10.36 ==> ld( rd( ld( X, Y ), Z ), T ) }.
% 9.91/10.36 parent0[0]: (15420) {G24,W15,D5,L1,V4,M1} { ld( rd( ld( X, Y ), Z ), T )
% 9.91/10.36 ==> mult( mult( Z, ld( Y, X ) ), T ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 T := T
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld(
% 9.91/10.36 Z, Y ) ), T ) ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.91/10.36 parent0: (15422) {G24,W15,D5,L1,V4,M1} { mult( mult( Z, ld( Y, X ) ), T )
% 9.91/10.36 ==> ld( rd( ld( X, Y ), Z ), T ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 T := T
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15423) {G29,W11,D4,L1,V3,M1} { ld( rd( Y, X ), Z ) ==> mult( rd(
% 9.91/10.36 X, Y ), Z ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15426) {G20,W13,D4,L1,V3,M1} { ld( rd( X, Y ), ld( Z, unit ) )
% 9.91/10.36 ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 8]: (15423) {G29,W11,D4,L1,V3,M1} { ld( rd( Y, X ), Z ) ==>
% 9.91/10.36 mult( rd( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := rd( Y, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := ld( Z, unit )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15427) {G21,W13,D5,L1,V3,M1} { ld( mult( Z, rd( X, Y ) ), unit )
% 9.91/10.36 ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 parent0[0]: (1772) {G28,W11,D4,L1,V2,M1} P(1002,1741);d(1700) { ld( Y, ld(
% 9.91/10.36 X, unit ) ) ==> ld( mult( X, Y ), unit ) }.
% 9.91/10.36 parent1[0; 1]: (15426) {G20,W13,D4,L1,V3,M1} { ld( rd( X, Y ), ld( Z, unit
% 9.91/10.36 ) ) ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := rd( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1885) {G30,W13,D5,L1,V3,M1} P(1790,635);d(1772) { ld( mult( Z
% 9.91/10.36 , rd( Y, X ) ), unit ) ==> rd( rd( X, Y ), Z ) }.
% 9.91/10.36 parent0: (15427) {G21,W13,D5,L1,V3,M1} { ld( mult( Z, rd( X, Y ) ), unit )
% 9.91/10.36 ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15430) {G29,W11,D4,L1,V3,M1} { mult( X, rd( Z, Y ) ) ==> rd( X,
% 9.91/10.36 rd( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (1798) {G29,W11,D4,L1,V3,M1} P(1771,762);d(17) { rd( Z, rd( Y,
% 9.91/10.36 X ) ) ==> mult( Z, rd( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15432) {G24,W15,D5,L1,V4,M1} { mult( X, rd( ld( Y, Z ), T ) )
% 9.91/10.36 ==> rd( X, mult( T, ld( Z, Y ) ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 10]: (15430) {G29,W11,D4,L1,V3,M1} { mult( X, rd( Z, Y ) ) ==>
% 9.91/10.36 rd( X, rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := T
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := T
% 9.91/10.36 Z := ld( Y, Z )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15434) {G24,W15,D5,L1,V4,M1} { rd( X, mult( T, ld( Z, Y ) ) ) ==>
% 9.91/10.36 mult( X, rd( ld( Y, Z ), T ) ) }.
% 9.91/10.36 parent0[0]: (15432) {G24,W15,D5,L1,V4,M1} { mult( X, rd( ld( Y, Z ), T ) )
% 9.91/10.36 ==> rd( X, mult( T, ld( Z, Y ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 T := T
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1910) {G30,W15,D5,L1,V4,M1} P(762,1798) { rd( T, mult( X, ld
% 9.91/10.36 ( Z, Y ) ) ) ==> mult( T, rd( ld( Y, Z ), X ) ) }.
% 9.91/10.36 parent0: (15434) {G24,W15,D5,L1,V4,M1} { rd( X, mult( T, ld( Z, Y ) ) )
% 9.91/10.36 ==> mult( X, rd( ld( Y, Z ), T ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := T
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 T := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15436) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15443) {G1,W11,D5,L1,V3,M1} { X ==> ld( ld( Y, Z ), ld( ld( Z, Y
% 9.91/10.36 ), X ) ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 6]: (15436) {G0,W7,D4,L1,V2,M1} { Y ==> ld( X, mult( X, Y ) )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( Y, Z )
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15444) {G1,W11,D5,L1,V3,M1} { ld( ld( Y, Z ), ld( ld( Z, Y ), X )
% 9.91/10.36 ) ==> X }.
% 9.91/10.36 parent0[0]: (15443) {G1,W11,D5,L1,V3,M1} { X ==> ld( ld( Y, Z ), ld( ld( Z
% 9.91/10.36 , Y ), X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1941) {G28,W11,D5,L1,V3,M1} P(1701,1) { ld( ld( X, Y ), ld(
% 9.91/10.36 ld( Y, X ), Z ) ) ==> Z }.
% 9.91/10.36 parent0: (15444) {G1,W11,D5,L1,V3,M1} { ld( ld( Y, Z ), ld( ld( Z, Y ), X
% 9.91/10.36 ) ) ==> X }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15446) {G28,W11,D4,L1,V2,M1} { mult( X, Y ) ==> mult( mult( X, X
% 9.91/10.36 ), ld( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (1842) {G28,W11,D4,L1,V2,M1} R(1811,138);d(635);d(762);d(17);d(
% 9.91/10.36 287) { mult( mult( X, X ), ld( X, Y ) ) ==> mult( X, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15456) {G27,W17,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> mult
% 9.91/10.36 ( mult( ld( X, unit ), ld( X, unit ) ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.36 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.36 parent1[0; 14]: (15446) {G28,W11,D4,L1,V2,M1} { mult( X, Y ) ==> mult(
% 9.91/10.36 mult( X, X ), ld( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( X, unit )
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15457) {G28,W17,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 rd( ld( unit, X ), ld( X, unit ) ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld( Z
% 9.91/10.36 , Y ) ), T ) ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.91/10.36 parent1[0; 6]: (15456) {G27,W17,D5,L1,V2,M1} { mult( ld( X, unit ), Y )
% 9.91/10.36 ==> mult( mult( ld( X, unit ), ld( X, unit ) ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := ld( X, unit )
% 9.91/10.36 Y := unit
% 9.91/10.36 Z := X
% 9.91/10.36 T := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15458) {G24,W17,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 mult( ld( unit, X ), ld( unit, X ) ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 7]: (15457) {G28,W17,D5,L1,V2,M1} { mult( ld( X, unit ), Y )
% 9.91/10.36 ==> ld( rd( ld( unit, X ), ld( X, unit ) ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := X
% 9.91/10.36 Z := ld( unit, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15459) {G25,W17,D6,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 ld( mult( unit, ld( X, unit ) ), X ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (1652) {G24,W15,D5,L1,V2,M1} S(211);d(218);d(762) { mult( ld( X
% 9.91/10.36 , Y ), ld( X, Y ) ) ==> ld( mult( X, ld( Y, X ) ), Y ) }.
% 9.91/10.36 parent1[0; 7]: (15458) {G24,W17,D5,L1,V2,M1} { mult( ld( X, unit ), Y )
% 9.91/10.36 ==> ld( mult( ld( unit, X ), ld( unit, X ) ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15460) {G20,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 ld( rd( unit, X ), X ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 8]: (15459) {G25,W17,D6,L1,V2,M1} { mult( ld( X, unit ), Y )
% 9.91/10.36 ==> ld( ld( mult( unit, ld( X, unit ) ), X ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := unit
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15461) {G21,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 ld( ld( X, unit ), X ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (671) {G20,W7,D3,L1,V1,M1} P(5,634) { rd( unit, X ) ==> ld( X,
% 9.91/10.36 unit ) }.
% 9.91/10.36 parent1[0; 8]: (15460) {G20,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y )
% 9.91/10.36 ==> ld( ld( rd( unit, X ), X ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15462) {G22,W13,D4,L1,V2,M1} { mult( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 mult( X, X ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (684) {G21,W9,D4,L1,V1,M1} P(671,509);d(621);d(5);d(623);d(219)
% 9.91/10.36 { ld( ld( X, unit ), X ) ==> mult( X, X ) }.
% 9.91/10.36 parent1[0; 7]: (15461) {G21,W15,D5,L1,V2,M1} { mult( ld( X, unit ), Y )
% 9.91/10.36 ==> ld( ld( ld( X, unit ), X ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15463) {G23,W13,D4,L1,V2,M1} { ld( ld( unit, X ), Y ) ==> ld(
% 9.91/10.36 mult( X, X ), mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 1]: (15462) {G22,W13,D4,L1,V2,M1} { mult( ld( X, unit ), Y )
% 9.91/10.36 ==> ld( mult( X, X ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15464) {G2,W11,D4,L1,V2,M1} { ld( X, Y ) ==> ld( mult( X, X ),
% 9.91/10.36 mult( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 2]: (15463) {G23,W13,D4,L1,V2,M1} { ld( ld( unit, X ), Y ) ==>
% 9.91/10.36 ld( mult( X, X ), mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15465) {G2,W11,D4,L1,V2,M1} { ld( mult( X, X ), mult( X, Y ) )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 parent0[0]: (15464) {G2,W11,D4,L1,V2,M1} { ld( X, Y ) ==> ld( mult( X, X )
% 9.91/10.36 , mult( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (1943) {G31,W11,D4,L1,V2,M1} P(1635,1842);d(1884);d(762);d(
% 9.91/10.36 1652);d(635);d(671);d(684);d(1701);d(17) { ld( mult( X, X ), mult( X, Y )
% 9.91/10.36 ) ==> ld( X, Y ) }.
% 9.91/10.36 parent0: (15465) {G2,W11,D4,L1,V2,M1} { ld( mult( X, X ), mult( X, Y ) )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15468) {G21,W9,D4,L1,V2,M1} { rd( X, mult( Y, X ) ) ==> ld( Y,
% 9.91/10.36 unit ) }.
% 9.91/10.36 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.36 ld( X, unit ) }.
% 9.91/10.36 parent1[0; 6]: (790) {G20,W11,D4,L1,V2,M1} P(635,526) { rd( X, mult( Y, X )
% 9.91/10.36 ) ==> rd( ld( Y, X ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2029) {G28,W9,D4,L1,V2,M1} S(790);d(1741) { rd( X, mult( Y, X
% 9.91/10.36 ) ) ==> ld( Y, unit ) }.
% 9.91/10.36 parent0: (15468) {G21,W9,D4,L1,V2,M1} { rd( X, mult( Y, X ) ) ==> ld( Y,
% 9.91/10.36 unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15472) {G2,W15,D5,L1,V3,M1} { ld( rd( ld( Z, Y ), mult( X, Y ) )
% 9.91/10.36 , Y ) ==> mult( X, mult( Z, Y ) ) }.
% 9.91/10.36 parent0[0]: (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld( Z
% 9.91/10.36 , Y ) ), T ) ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.91/10.36 parent1[0; 1]: (25) {G1,W15,D5,L1,V3,M1} P(0,6) { mult( mult( mult( Z, X )
% 9.91/10.36 , ld( X, Y ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := mult( X, Y )
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 T := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2053) {G31,W15,D5,L1,V3,M1} S(25);d(1884) { ld( rd( ld( Y, X
% 9.91/10.36 ), mult( Z, X ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.91/10.36 parent0: (15472) {G2,W15,D5,L1,V3,M1} { ld( rd( ld( Z, Y ), mult( X, Y ) )
% 9.91/10.36 , Y ) ==> mult( X, mult( Z, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15475) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y ), unit
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.36 ) ==> rd( Y, X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15478) {G29,W13,D5,L1,V2,M1} { rd( X, mult( X, Y ) ) ==> ld(
% 9.91/10.36 mult( X, rd( Y, X ) ), unit ) }.
% 9.91/10.36 parent0[0]: (1846) {G28,W11,D4,L1,V2,M1} R(1811,9);d(635);d(635) { rd( mult
% 9.91/10.36 ( X, Y ), X ) ==> mult( X, rd( Y, X ) ) }.
% 9.91/10.36 parent1[0; 7]: (15475) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y
% 9.91/10.36 ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := mult( X, Y )
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15479) {G30,W11,D4,L1,V2,M1} { rd( X, mult( X, Y ) ) ==> rd( rd
% 9.91/10.36 ( X, Y ), X ) }.
% 9.91/10.36 parent0[0]: (1885) {G30,W13,D5,L1,V3,M1} P(1790,635);d(1772) { ld( mult( Z
% 9.91/10.36 , rd( Y, X ) ), unit ) ==> rd( rd( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 6]: (15478) {G29,W13,D5,L1,V2,M1} { rd( X, mult( X, Y ) ) ==>
% 9.91/10.36 ld( mult( X, rd( Y, X ) ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2064) {G31,W11,D4,L1,V2,M1} P(1846,1771);d(1885) { rd( X,
% 9.91/10.36 mult( X, Y ) ) ==> rd( rd( X, Y ), X ) }.
% 9.91/10.36 parent0: (15479) {G30,W11,D4,L1,V2,M1} { rd( X, mult( X, Y ) ) ==> rd( rd
% 9.91/10.36 ( X, Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15482) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.91/10.36 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15483) {G2,W11,D5,L1,V2,M1} { mult( X, Y ) ==> ld( rd( rd( X, Y
% 9.91/10.36 ), X ), X ) }.
% 9.91/10.36 parent0[0]: (2064) {G31,W11,D4,L1,V2,M1} P(1846,1771);d(1885) { rd( X, mult
% 9.91/10.36 ( X, Y ) ) ==> rd( rd( X, Y ), X ) }.
% 9.91/10.36 parent1[0; 5]: (15482) {G1,W7,D4,L1,V2,M1} { Y ==> ld( rd( X, Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15484) {G2,W11,D5,L1,V2,M1} { ld( rd( rd( X, Y ), X ), X ) ==>
% 9.91/10.36 mult( X, Y ) }.
% 9.91/10.36 parent0[0]: (15483) {G2,W11,D5,L1,V2,M1} { mult( X, Y ) ==> ld( rd( rd( X
% 9.91/10.36 , Y ), X ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2083) {G32,W11,D5,L1,V2,M1} P(2064,18) { ld( rd( rd( X, Y ),
% 9.91/10.36 X ), X ) ==> mult( X, Y ) }.
% 9.91/10.36 parent0: (15484) {G2,W11,D5,L1,V2,M1} { ld( rd( rd( X, Y ), X ), X ) ==>
% 9.91/10.36 mult( X, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15486) {G21,W9,D4,L1,V2,M1} { ld( Y, unit ) ==> ld( mult( X, Y )
% 9.91/10.36 , X ) }.
% 9.91/10.36 parent0[0]: (1002) {G21,W9,D4,L1,V2,M1} S(634);d(671) { ld( mult( X, Y ), X
% 9.91/10.36 ) ==> ld( Y, unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15487) {G22,W13,D5,L1,V2,M1} { ld( mult( X, Y ), unit ) ==> ld(
% 9.91/10.36 mult( mult( Y, X ), Y ), Y ) }.
% 9.91/10.36 parent0[0]: (1832) {G27,W11,D4,L1,V2,M1} P(1635,723) { mult( X, mult( Y, X
% 9.91/10.36 ) ) ==> mult( mult( X, Y ), X ) }.
% 9.91/10.36 parent1[0; 7]: (15486) {G21,W9,D4,L1,V2,M1} { ld( Y, unit ) ==> ld( mult(
% 9.91/10.36 X, Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15488) {G22,W13,D5,L1,V2,M1} { ld( mult( mult( Y, X ), Y ), Y )
% 9.91/10.36 ==> ld( mult( X, Y ), unit ) }.
% 9.91/10.36 parent0[0]: (15487) {G22,W13,D5,L1,V2,M1} { ld( mult( X, Y ), unit ) ==>
% 9.91/10.36 ld( mult( mult( Y, X ), Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2088) {G28,W13,D5,L1,V2,M1} P(1832,1002) { ld( mult( mult( X
% 9.91/10.36 , Y ), X ), X ) ==> ld( mult( Y, X ), unit ) }.
% 9.91/10.36 parent0: (15488) {G22,W13,D5,L1,V2,M1} { ld( mult( mult( Y, X ), Y ), Y )
% 9.91/10.36 ==> ld( mult( X, Y ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15490) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.91/10.36 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15494) {G1,W11,D5,L1,V2,M1} { X ==> rd( ld( rd( Y, X ), X ), ld
% 9.91/10.36 ( Y, X ) ) }.
% 9.91/10.36 parent0[0]: (1697) {G27,W11,D4,L1,V2,M1} P(1634,723);d(1635);d(770);d(17)
% 9.91/10.36 { mult( Y, ld( X, Y ) ) ==> ld( rd( X, Y ), Y ) }.
% 9.91/10.36 parent1[0; 3]: (15490) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := ld( Y, X )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15495) {G2,W11,D5,L1,V2,M1} { X ==> mult( ld( rd( Y, X ), X ),
% 9.91/10.36 ld( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 2]: (15494) {G1,W11,D5,L1,V2,M1} { X ==> rd( ld( rd( Y, X ), X
% 9.91/10.36 ), ld( Y, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := ld( rd( Y, X ), X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15496) {G3,W11,D5,L1,V2,M1} { X ==> ld( ld( X, rd( Y, X ) ), ld
% 9.91/10.36 ( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 2]: (15495) {G2,W11,D5,L1,V2,M1} { X ==> mult( ld( rd( Y, X ),
% 9.91/10.36 X ), ld( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( Y, X )
% 9.91/10.36 Z := ld( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15497) {G3,W11,D5,L1,V2,M1} { ld( ld( X, rd( Y, X ) ), ld( X, Y )
% 9.91/10.36 ) ==> X }.
% 9.91/10.36 parent0[0]: (15496) {G3,W11,D5,L1,V2,M1} { X ==> ld( ld( X, rd( Y, X ) ),
% 9.91/10.36 ld( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2117) {G28,W11,D5,L1,V2,M1} P(1697,3);d(762);d(1701) { ld( ld
% 9.91/10.36 ( X, rd( Y, X ) ), ld( X, Y ) ) ==> X }.
% 9.91/10.36 parent0: (15497) {G3,W11,D5,L1,V2,M1} { ld( ld( X, rd( Y, X ) ), ld( X, Y
% 9.91/10.36 ) ) ==> X }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15500) {G28,W11,D4,L1,V2,M1} { rd( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 mult( Y, X ), unit ) }.
% 9.91/10.36 parent0[0]: (1772) {G28,W11,D4,L1,V2,M1} P(1002,1741);d(1700) { ld( Y, ld(
% 9.91/10.36 X, unit ) ) ==> ld( mult( X, Y ), unit ) }.
% 9.91/10.36 parent1[0; 6]: (1700) {G27,W11,D4,L1,V2,M1} P(1634,635) { rd( ld( X, unit )
% 9.91/10.36 , Y ) ==> ld( X, ld( Y, unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2139) {G29,W11,D4,L1,V2,M1} S(1700);d(1772) { rd( ld( X, unit
% 9.91/10.36 ), Y ) ==> ld( mult( Y, X ), unit ) }.
% 9.91/10.36 parent0: (15500) {G28,W11,D4,L1,V2,M1} { rd( ld( X, unit ), Y ) ==> ld(
% 9.91/10.36 mult( Y, X ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15503) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y ), unit
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.36 ) ==> rd( Y, X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15507) {G29,W13,D5,L1,V1,M1} { rd( c, ld( X, b ) ) ==> ld( ld(
% 9.91/10.36 mult( c, X ), b ), unit ) }.
% 9.91/10.36 parent0[0]: (1729) {G28,W11,D4,L1,V1,M1} P(1634,248);d(1700);d(1701);d(1635
% 9.91/10.36 ) { rd( ld( X, b ), c ) ==> ld( mult( c, X ), b ) }.
% 9.91/10.36 parent1[0; 7]: (15503) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y
% 9.91/10.36 ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( X, b )
% 9.91/10.36 Y := c
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15508) {G23,W11,D4,L1,V1,M1} { rd( c, ld( X, b ) ) ==> ld( b,
% 9.91/10.36 mult( c, X ) ) }.
% 9.91/10.36 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 6]: (15507) {G29,W13,D5,L1,V1,M1} { rd( c, ld( X, b ) ) ==> ld
% 9.91/10.36 ( ld( mult( c, X ), b ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := b
% 9.91/10.36 Y := mult( c, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15509) {G24,W11,D4,L1,V1,M1} { mult( c, ld( b, X ) ) ==> ld( b,
% 9.91/10.36 mult( c, X ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 1]: (15508) {G23,W11,D4,L1,V1,M1} { rd( c, ld( X, b ) ) ==> ld
% 9.91/10.36 ( b, mult( c, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := b
% 9.91/10.36 Y := X
% 9.91/10.36 Z := c
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2198) {G29,W11,D4,L1,V1,M1} P(1729,1771);d(760);d(762) { mult
% 9.91/10.36 ( c, ld( b, X ) ) ==> ld( b, mult( c, X ) ) }.
% 9.91/10.36 parent0: (15509) {G24,W11,D4,L1,V1,M1} { mult( c, ld( b, X ) ) ==> ld( b,
% 9.91/10.36 mult( c, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15512) {G29,W11,D4,L1,V1,M1} { ld( b, mult( c, X ) ) ==> mult( c
% 9.91/10.36 , ld( b, X ) ) }.
% 9.91/10.36 parent0[0]: (2198) {G29,W11,D4,L1,V1,M1} P(1729,1771);d(760);d(762) { mult
% 9.91/10.36 ( c, ld( b, X ) ) ==> ld( b, mult( c, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15515) {G1,W11,D5,L1,V1,M1} { ld( b, mult( c, mult( b, X ) ) )
% 9.91/10.36 ==> mult( c, X ) }.
% 9.91/10.36 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.36 parent1[0; 10]: (15512) {G29,W11,D4,L1,V1,M1} { ld( b, mult( c, X ) ) ==>
% 9.91/10.36 mult( c, ld( b, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := b
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := mult( b, X )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2218) {G30,W11,D5,L1,V1,M1} P(1,2198) { ld( b, mult( c, mult
% 9.91/10.36 ( b, X ) ) ) ==> mult( c, X ) }.
% 9.91/10.36 parent0: (15515) {G1,W11,D5,L1,V1,M1} { ld( b, mult( c, mult( b, X ) ) )
% 9.91/10.36 ==> mult( c, X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15518) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X, Y ), Y
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.36 ld( X, unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15522) {G28,W13,D5,L1,V2,M1} { ld( ld( rd( X, Y ), Y ), unit )
% 9.91/10.36 ==> rd( ld( Y, X ), Y ) }.
% 9.91/10.36 parent0[0]: (1638) {G28,W11,D5,L1,V2,M1} R(1633,138);d(1634);d(1637);d(1634
% 9.91/10.36 ) { ld( ld( rd( Y, X ), X ), X ) ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 9]: (15518) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X
% 9.91/10.36 , Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( rd( X, Y ), Y )
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15523) {G23,W11,D4,L1,V2,M1} { ld( Y, rd( X, Y ) ) ==> rd( ld( Y
% 9.91/10.36 , X ), Y ) }.
% 9.91/10.36 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 1]: (15522) {G28,W13,D5,L1,V2,M1} { ld( ld( rd( X, Y ), Y ),
% 9.91/10.36 unit ) ==> rd( ld( Y, X ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := rd( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15524) {G23,W11,D4,L1,V2,M1} { rd( ld( X, Y ), X ) ==> ld( X, rd
% 9.91/10.36 ( Y, X ) ) }.
% 9.91/10.36 parent0[0]: (15523) {G23,W11,D4,L1,V2,M1} { ld( Y, rd( X, Y ) ) ==> rd( ld
% 9.91/10.36 ( Y, X ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2334) {G29,W11,D4,L1,V2,M1} P(1638,1741);d(760) { rd( ld( Y,
% 9.91/10.36 X ), Y ) ==> ld( Y, rd( X, Y ) ) }.
% 9.91/10.36 parent0: (15524) {G23,W11,D4,L1,V2,M1} { rd( ld( X, Y ), X ) ==> ld( X, rd
% 9.91/10.36 ( Y, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15526) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15531) {G1,W11,D4,L1,V1,M1} { mult( c, mult( b, X ) ) ==> mult(
% 9.91/10.36 b, mult( c, X ) ) }.
% 9.91/10.36 parent0[0]: (2218) {G30,W11,D5,L1,V1,M1} P(1,2198) { ld( b, mult( c, mult(
% 9.91/10.36 b, X ) ) ) ==> mult( c, X ) }.
% 9.91/10.36 parent1[0; 8]: (15526) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := b
% 9.91/10.36 Y := mult( c, mult( b, X ) )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15532) {G1,W11,D4,L1,V1,M1} { mult( b, mult( c, X ) ) ==> mult( c
% 9.91/10.36 , mult( b, X ) ) }.
% 9.91/10.36 parent0[0]: (15531) {G1,W11,D4,L1,V1,M1} { mult( c, mult( b, X ) ) ==>
% 9.91/10.36 mult( b, mult( c, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2377) {G31,W11,D4,L1,V1,M1} P(2218,0) { mult( b, mult( c, X )
% 9.91/10.36 ) ==> mult( c, mult( b, X ) ) }.
% 9.91/10.36 parent0: (15532) {G1,W11,D4,L1,V1,M1} { mult( b, mult( c, X ) ) ==> mult(
% 9.91/10.36 c, mult( b, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15534) {G2,W15,D5,L1,V3,M1} { mult( mult( X, Z ), ld( Z, Y ) )
% 9.91/10.36 ==> rd( mult( X, mult( Y, Z ) ), Z ) }.
% 9.91/10.36 parent0[0]: (287) {G2,W15,D5,L1,V3,M1} P(25,3) { rd( mult( X, mult( Z, Y )
% 9.91/10.36 ), Y ) ==> mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15537) {G1,W19,D5,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.91/10.36 ==> rd( mult( mult( X, Z ), Y ), Y ), ! alpha1( X, Z, Y ) }.
% 9.91/10.36 parent0[1]: (9) {G0,W15,D4,L2,V3,M2} I { ! alpha1( X, Y, Z ), mult( X, mult
% 9.91/10.36 ( Y, Z ) ) ==> mult( mult( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 9]: (15534) {G2,W15,D5,L1,V3,M1} { mult( mult( X, Z ), ld( Z, Y
% 9.91/10.36 ) ) ==> rd( mult( X, mult( Y, Z ) ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15552) {G1,W15,D4,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.91/10.36 ==> mult( X, Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.36 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.91/10.36 parent1[0; 8]: (15537) {G1,W19,D5,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z
% 9.91/10.36 ) ) ==> rd( mult( mult( X, Z ), Y ), Y ), ! alpha1( X, Z, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := mult( X, Z )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (2517) {G3,W15,D4,L2,V3,M2} P(9,287);d(3) { ! alpha1( X, Y, Z
% 9.91/10.36 ), mult( mult( X, Z ), ld( Z, Y ) ) ==> mult( X, Y ) }.
% 9.91/10.36 parent0: (15552) {G1,W15,D4,L2,V3,M2} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.91/10.36 ==> mult( X, Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 1
% 9.91/10.36 1 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15556) {G23,W15,D5,L1,V3,M1} { mult( X, ld( rd( Y, Z ), Z ) )
% 9.91/10.36 ==> ld( rd( Y, mult( X, Z ) ), Z ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 8]: (756) {G22,W15,D5,L1,V3,M1} P(740,25);d(635);d(623) { mult(
% 9.91/10.36 Z, ld( rd( Y, X ), X ) ) ==> mult( rd( mult( Z, X ), Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := mult( X, Z )
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3149) {G30,W15,D5,L1,V3,M1} S(756);d(1790) { mult( Z, ld( rd
% 9.91/10.36 ( Y, X ), X ) ) ==> ld( rd( Y, mult( Z, X ) ), X ) }.
% 9.91/10.36 parent0: (15556) {G23,W15,D5,L1,V3,M1} { mult( X, ld( rd( Y, Z ), Z ) )
% 9.91/10.36 ==> ld( rd( Y, mult( X, Z ) ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15559) {G29,W13,D5,L1,V3,M1} { rd( ld( Z, Y ), X ) ==> ld( mult(
% 9.91/10.36 X, ld( Y, Z ) ), unit ) }.
% 9.91/10.36 parent0[0]: (1799) {G29,W13,D5,L1,V3,M1} P(762,1771) { ld( mult( X, ld( Z,
% 9.91/10.36 Y ) ), unit ) ==> rd( ld( Y, Z ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15561) {G30,W17,D6,L1,V3,M1} { rd( ld( X, rd( Y, X ) ), Z ) ==>
% 9.91/10.36 ld( ld( rd( Y, mult( Z, X ) ), X ), unit ) }.
% 9.91/10.36 parent0[0]: (3149) {G30,W15,D5,L1,V3,M1} S(756);d(1790) { mult( Z, ld( rd(
% 9.91/10.36 Y, X ), X ) ) ==> ld( rd( Y, mult( Z, X ) ), X ) }.
% 9.91/10.36 parent1[0; 9]: (15559) {G29,W13,D5,L1,V3,M1} { rd( ld( Z, Y ), X ) ==> ld
% 9.91/10.36 ( mult( X, ld( Y, Z ) ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := rd( Y, X )
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15562) {G23,W15,D5,L1,V3,M1} { rd( ld( X, rd( Y, X ) ), Z ) ==>
% 9.91/10.36 ld( X, rd( Y, mult( Z, X ) ) ) }.
% 9.91/10.36 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 8]: (15561) {G30,W17,D6,L1,V3,M1} { rd( ld( X, rd( Y, X ) ), Z
% 9.91/10.36 ) ==> ld( ld( rd( Y, mult( Z, X ) ), X ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( Y, mult( Z, X ) )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3302) {G31,W15,D5,L1,V3,M1} P(3149,1799);d(760) { rd( ld( Z,
% 9.91/10.36 rd( Y, Z ) ), X ) ==> ld( Z, rd( Y, mult( X, Z ) ) ) }.
% 9.91/10.36 parent0: (15562) {G23,W15,D5,L1,V3,M1} { rd( ld( X, rd( Y, X ) ), Z ) ==>
% 9.91/10.36 ld( X, rd( Y, mult( Z, X ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15565) {G31,W15,D5,L1,V3,M1} { ld( X, rd( Y, mult( Z, X ) ) ) ==>
% 9.91/10.36 rd( ld( X, rd( Y, X ) ), Z ) }.
% 9.91/10.36 parent0[0]: (3302) {G31,W15,D5,L1,V3,M1} P(3149,1799);d(760) { rd( ld( Z,
% 9.91/10.36 rd( Y, Z ) ), X ) ==> ld( Z, rd( Y, mult( X, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15569) {G29,W19,D6,L1,V3,M1} { ld( X, rd( mult( X, Y ), mult( Z
% 9.91/10.36 , X ) ) ) ==> rd( ld( X, mult( X, rd( Y, X ) ) ), Z ) }.
% 9.91/10.36 parent0[0]: (1846) {G28,W11,D4,L1,V2,M1} R(1811,9);d(635);d(635) { rd( mult
% 9.91/10.36 ( X, Y ), X ) ==> mult( X, rd( Y, X ) ) }.
% 9.91/10.36 parent1[0; 13]: (15565) {G31,W15,D5,L1,V3,M1} { ld( X, rd( Y, mult( Z, X )
% 9.91/10.36 ) ) ==> rd( ld( X, rd( Y, X ) ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := mult( X, Y )
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15570) {G1,W15,D5,L1,V3,M1} { ld( X, rd( mult( X, Y ), mult( Z,
% 9.91/10.36 X ) ) ) ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.36 parent1[0; 11]: (15569) {G29,W19,D6,L1,V3,M1} { ld( X, rd( mult( X, Y ),
% 9.91/10.36 mult( Z, X ) ) ) ==> rd( ld( X, mult( X, rd( Y, X ) ) ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := rd( Y, X )
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3306) {G32,W15,D5,L1,V3,M1} P(1846,3302);d(1) { ld( X, rd(
% 9.91/10.36 mult( X, Y ), mult( Z, X ) ) ) ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 parent0: (15570) {G1,W15,D5,L1,V3,M1} { ld( X, rd( mult( X, Y ), mult( Z,
% 9.91/10.36 X ) ) ) ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15572) {G32,W15,D5,L1,V3,M1} { rd( rd( Y, X ), Z ) ==> ld( X, rd
% 9.91/10.36 ( mult( X, Y ), mult( Z, X ) ) ) }.
% 9.91/10.36 parent0[0]: (3306) {G32,W15,D5,L1,V3,M1} P(1846,3302);d(1) { ld( X, rd(
% 9.91/10.36 mult( X, Y ), mult( Z, X ) ) ) ==> rd( rd( Y, X ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15580) {G27,W21,D6,L1,V3,M1} { rd( rd( X, ld( Y, unit ) ), Z )
% 9.91/10.36 ==> mult( Y, rd( mult( ld( Y, unit ), X ), mult( Z, ld( Y, unit ) ) ) )
% 9.91/10.36 }.
% 9.91/10.36 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.36 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.36 parent1[0; 8]: (15572) {G32,W15,D5,L1,V3,M1} { rd( rd( Y, X ), Z ) ==> ld
% 9.91/10.36 ( X, rd( mult( X, Y ), mult( Z, X ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := rd( mult( ld( Y, unit ), X ), mult( Z, ld( Y, unit ) ) )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( Y, unit )
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15581) {G24,W21,D6,L1,V3,M1} { rd( mult( X, ld( unit, Y ) ), Z )
% 9.91/10.36 ==> mult( Y, rd( mult( ld( Y, unit ), X ), mult( Z, ld( Y, unit ) ) ) )
% 9.91/10.36 }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 2]: (15580) {G27,W21,D6,L1,V3,M1} { rd( rd( X, ld( Y, unit ) )
% 9.91/10.36 , Z ) ==> mult( Y, rd( mult( ld( Y, unit ), X ), mult( Z, ld( Y, unit ) )
% 9.91/10.36 ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15582) {G2,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==> mult( Y
% 9.91/10.36 , rd( mult( ld( Y, unit ), X ), mult( Z, ld( Y, unit ) ) ) ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 4]: (15581) {G24,W21,D6,L1,V3,M1} { rd( mult( X, ld( unit, Y )
% 9.91/10.36 ), Z ) ==> mult( Y, rd( mult( ld( Y, unit ), X ), mult( Z, ld( Y, unit )
% 9.91/10.36 ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15583) {G3,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==> mult( Y
% 9.91/10.36 , mult( mult( ld( Y, unit ), X ), rd( ld( unit, Y ), Z ) ) ) }.
% 9.91/10.36 parent0[0]: (1910) {G30,W15,D5,L1,V4,M1} P(762,1798) { rd( T, mult( X, ld(
% 9.91/10.36 Z, Y ) ) ) ==> mult( T, rd( ld( Y, Z ), X ) ) }.
% 9.91/10.36 parent1[0; 8]: (15582) {G2,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==>
% 9.91/10.36 mult( Y, rd( mult( ld( Y, unit ), X ), mult( Z, ld( Y, unit ) ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := unit
% 9.91/10.36 Z := Y
% 9.91/10.36 T := mult( ld( Y, unit ), X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15584) {G4,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==> mult( Y
% 9.91/10.36 , mult( ld( ld( unit, Y ), X ), rd( ld( unit, Y ), Z ) ) ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 9]: (15583) {G3,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==>
% 9.91/10.36 mult( Y, mult( mult( ld( Y, unit ), X ), rd( ld( unit, Y ), Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15586) {G5,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==> mult( Y
% 9.91/10.36 , ld( ld( X, ld( unit, Y ) ), rd( ld( unit, Y ), Z ) ) ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 8]: (15584) {G4,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==>
% 9.91/10.36 mult( Y, mult( ld( ld( unit, Y ), X ), rd( ld( unit, Y ), Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := ld( unit, Y )
% 9.91/10.36 Z := rd( ld( unit, Y ), Z )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15588) {G2,W17,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==> mult( Y
% 9.91/10.36 , ld( ld( X, ld( unit, Y ) ), rd( Y, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 15]: (15586) {G5,W19,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==>
% 9.91/10.36 mult( Y, ld( ld( X, ld( unit, Y ) ), rd( ld( unit, Y ), Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15589) {G2,W15,D5,L1,V3,M1} { rd( mult( X, Y ), Z ) ==> mult( Y
% 9.91/10.36 , ld( ld( X, Y ), rd( Y, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 11]: (15588) {G2,W17,D6,L1,V3,M1} { rd( mult( X, Y ), Z ) ==>
% 9.91/10.36 mult( Y, ld( ld( X, ld( unit, Y ) ), rd( Y, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15591) {G2,W15,D5,L1,V3,M1} { mult( Y, ld( ld( X, Y ), rd( Y, Z )
% 9.91/10.36 ) ) ==> rd( mult( X, Y ), Z ) }.
% 9.91/10.36 parent0[0]: (15589) {G2,W15,D5,L1,V3,M1} { rd( mult( X, Y ), Z ) ==> mult
% 9.91/10.36 ( Y, ld( ld( X, Y ), rd( Y, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3310) {G33,W15,D5,L1,V3,M1} P(3306,1635);d(762);d(17);d(1910)
% 9.91/10.36 ;d(1701);d(1701);d(17) { mult( X, ld( ld( Y, X ), rd( X, Z ) ) ) ==> rd(
% 9.91/10.36 mult( Y, X ), Z ) }.
% 9.91/10.36 parent0: (15591) {G2,W15,D5,L1,V3,M1} { mult( Y, ld( ld( X, Y ), rd( Y, Z
% 9.91/10.36 ) ) ) ==> rd( mult( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15594) {G33,W15,D5,L1,V3,M1} { rd( mult( Y, X ), Z ) ==> mult( X
% 9.91/10.36 , ld( ld( Y, X ), rd( X, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (3310) {G33,W15,D5,L1,V3,M1} P(3306,1635);d(762);d(17);d(1910);
% 9.91/10.36 d(1701);d(1701);d(17) { mult( X, ld( ld( Y, X ), rd( X, Z ) ) ) ==> rd(
% 9.91/10.36 mult( Y, X ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15598) {G33,W19,D6,L1,V3,M1} { rd( mult( rd( rd( X, Y ), X ), X
% 9.91/10.36 ), Z ) ==> mult( X, ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (2083) {G32,W11,D5,L1,V2,M1} P(2064,18) { ld( rd( rd( X, Y ), X
% 9.91/10.36 ), X ) ==> mult( X, Y ) }.
% 9.91/10.36 parent1[0; 13]: (15594) {G33,W15,D5,L1,V3,M1} { rd( mult( Y, X ), Z ) ==>
% 9.91/10.36 mult( X, ld( ld( Y, X ), rd( X, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( rd( X, Y ), X )
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15599) {G30,W19,D6,L1,V3,M1} { rd( ld( rd( X, rd( X, Y ) ), X )
% 9.91/10.36 , Z ) ==> mult( X, ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 2]: (15598) {G33,W19,D6,L1,V3,M1} { rd( mult( rd( rd( X, Y ), X
% 9.91/10.36 ), X ), Z ) ==> mult( X, ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( X, Y )
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15600) {G2,W15,D5,L1,V3,M1} { rd( rd( X, Y ), Z ) ==> mult( X,
% 9.91/10.36 ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.91/10.36 parent1[0; 2]: (15599) {G30,W19,D6,L1,V3,M1} { rd( ld( rd( X, rd( X, Y ) )
% 9.91/10.36 , X ), Z ) ==> mult( X, ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15601) {G2,W15,D5,L1,V3,M1} { mult( X, ld( mult( X, Y ), rd( X, Z
% 9.91/10.36 ) ) ) ==> rd( rd( X, Y ), Z ) }.
% 9.91/10.36 parent0[0]: (15600) {G2,W15,D5,L1,V3,M1} { rd( rd( X, Y ), Z ) ==> mult( X
% 9.91/10.36 , ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3313) {G34,W15,D5,L1,V3,M1} P(2083,3310);d(1790);d(18) { mult
% 9.91/10.36 ( X, ld( mult( X, Y ), rd( X, Z ) ) ) ==> rd( rd( X, Y ), Z ) }.
% 9.91/10.36 parent0: (15601) {G2,W15,D5,L1,V3,M1} { mult( X, ld( mult( X, Y ), rd( X,
% 9.91/10.36 Z ) ) ) ==> rd( rd( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15603) {G34,W15,D5,L1,V3,M1} { rd( rd( X, Y ), Z ) ==> mult( X,
% 9.91/10.36 ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (3313) {G34,W15,D5,L1,V3,M1} P(2083,3310);d(1790);d(18) { mult
% 9.91/10.36 ( X, ld( mult( X, Y ), rd( X, Z ) ) ) ==> rd( rd( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15609) {G29,W17,D5,L1,V3,M1} { rd( rd( X, Y ), mult( Z, X ) )
% 9.91/10.36 ==> mult( X, ld( mult( X, Y ), ld( Z, unit ) ) ) }.
% 9.91/10.36 parent0[0]: (2029) {G28,W9,D4,L1,V2,M1} S(790);d(1741) { rd( X, mult( Y, X
% 9.91/10.36 ) ) ==> ld( Y, unit ) }.
% 9.91/10.36 parent1[0; 14]: (15603) {G34,W15,D5,L1,V3,M1} { rd( rd( X, Y ), Z ) ==>
% 9.91/10.36 mult( X, ld( mult( X, Y ), rd( X, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := mult( Z, X )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15610) {G29,W17,D6,L1,V3,M1} { rd( rd( X, Y ), mult( Z, X ) )
% 9.91/10.36 ==> mult( X, ld( mult( Z, mult( X, Y ) ), unit ) ) }.
% 9.91/10.36 parent0[0]: (1772) {G28,W11,D4,L1,V2,M1} P(1002,1741);d(1700) { ld( Y, ld(
% 9.91/10.36 X, unit ) ) ==> ld( mult( X, Y ), unit ) }.
% 9.91/10.36 parent1[0; 10]: (15609) {G29,W17,D5,L1,V3,M1} { rd( rd( X, Y ), mult( Z, X
% 9.91/10.36 ) ) ==> mult( X, ld( mult( X, Y ), ld( Z, unit ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15611) {G20,W15,D5,L1,V3,M1} { rd( rd( X, Y ), mult( Z, X ) )
% 9.91/10.36 ==> rd( X, mult( Z, mult( X, Y ) ) ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 8]: (15610) {G29,W17,D6,L1,V3,M1} { rd( rd( X, Y ), mult( Z, X
% 9.91/10.36 ) ) ==> mult( X, ld( mult( Z, mult( X, Y ) ), unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := mult( Z, mult( X, Y ) )
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15612) {G20,W15,D5,L1,V3,M1} { rd( X, mult( Z, mult( X, Y ) ) )
% 9.91/10.36 ==> rd( rd( X, Y ), mult( Z, X ) ) }.
% 9.91/10.36 parent0[0]: (15611) {G20,W15,D5,L1,V3,M1} { rd( rd( X, Y ), mult( Z, X ) )
% 9.91/10.36 ==> rd( X, mult( Z, mult( X, Y ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3326) {G35,W15,D5,L1,V3,M1} P(2029,3313);d(1772);d(635) { rd
% 9.91/10.36 ( X, mult( Y, mult( X, Z ) ) ) ==> rd( rd( X, Z ), mult( Y, X ) ) }.
% 9.91/10.36 parent0: (15612) {G20,W15,D5,L1,V3,M1} { rd( X, mult( Z, mult( X, Y ) ) )
% 9.91/10.36 ==> rd( rd( X, Y ), mult( Z, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15613) {G35,W15,D5,L1,V3,M1} { rd( rd( X, Z ), mult( Y, X ) ) ==>
% 9.91/10.36 rd( X, mult( Y, mult( X, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (3326) {G35,W15,D5,L1,V3,M1} P(2029,3313);d(1772);d(635) { rd(
% 9.91/10.36 X, mult( Y, mult( X, Z ) ) ) ==> rd( rd( X, Z ), mult( Y, X ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15624) {G30,W23,D7,L1,V3,M1} { rd( rd( ld( X, unit ), Y ), mult
% 9.91/10.36 ( Z, ld( X, unit ) ) ) ==> ld( mult( mult( Z, mult( ld( X, unit ), Y ) )
% 9.91/10.36 , X ), unit ) }.
% 9.91/10.36 parent0[0]: (2139) {G29,W11,D4,L1,V2,M1} S(1700);d(1772) { rd( ld( X, unit
% 9.91/10.36 ), Y ) ==> ld( mult( Y, X ), unit ) }.
% 9.91/10.36 parent1[0; 12]: (15613) {G35,W15,D5,L1,V3,M1} { rd( rd( X, Z ), mult( Y, X
% 9.91/10.36 ) ) ==> rd( X, mult( Y, mult( X, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := mult( Z, mult( ld( X, unit ), Y ) )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( X, unit )
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15628) {G31,W23,D7,L1,V3,M1} { mult( rd( ld( X, unit ), Y ), rd
% 9.91/10.36 ( ld( unit, X ), Z ) ) ==> ld( mult( mult( Z, mult( ld( X, unit ), Y ) )
% 9.91/10.36 , X ), unit ) }.
% 9.91/10.36 parent0[0]: (1910) {G30,W15,D5,L1,V4,M1} P(762,1798) { rd( T, mult( X, ld(
% 9.91/10.36 Z, Y ) ) ) ==> mult( T, rd( ld( Y, Z ), X ) ) }.
% 9.91/10.36 parent1[0; 1]: (15624) {G30,W23,D7,L1,V3,M1} { rd( rd( ld( X, unit ), Y )
% 9.91/10.36 , mult( Z, ld( X, unit ) ) ) ==> ld( mult( mult( Z, mult( ld( X, unit ),
% 9.91/10.36 Y ) ), X ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := unit
% 9.91/10.36 Z := X
% 9.91/10.36 T := rd( ld( X, unit ), Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15629) {G30,W23,D7,L1,V3,M1} { ld( rd( Y, ld( X, unit ) ), rd(
% 9.91/10.36 ld( unit, X ), Z ) ) ==> ld( mult( mult( Z, mult( ld( X, unit ), Y ) ), X
% 9.91/10.36 ), unit ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 1]: (15628) {G31,W23,D7,L1,V3,M1} { mult( rd( ld( X, unit ), Y
% 9.91/10.36 ), rd( ld( unit, X ), Z ) ) ==> ld( mult( mult( Z, mult( ld( X, unit ),
% 9.91/10.36 Y ) ), X ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := ld( X, unit )
% 9.91/10.36 Z := rd( ld( unit, X ), Z )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15630) {G24,W23,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y ) ), rd
% 9.91/10.36 ( ld( unit, Y ), Z ) ) ==> ld( mult( mult( Z, mult( ld( Y, unit ), X ) )
% 9.91/10.36 , Y ), unit ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 2]: (15629) {G30,W23,D7,L1,V3,M1} { ld( rd( Y, ld( X, unit ) )
% 9.91/10.36 , rd( ld( unit, X ), Z ) ) ==> ld( mult( mult( Z, mult( ld( X, unit ), Y
% 9.91/10.36 ) ), X ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15632) {G2,W21,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y ) ), rd(
% 9.91/10.36 Y, Z ) ) ==> ld( mult( mult( Z, mult( ld( Y, unit ), X ) ), Y ), unit )
% 9.91/10.36 }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 8]: (15630) {G24,W23,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y )
% 9.91/10.36 ), rd( ld( unit, Y ), Z ) ) ==> ld( mult( mult( Z, mult( ld( Y, unit ),
% 9.91/10.36 X ) ), Y ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15634) {G3,W21,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y ) ), rd(
% 9.91/10.36 Y, Z ) ) ==> ld( mult( mult( Z, ld( ld( unit, Y ), X ) ), Y ), unit ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 14]: (15632) {G2,W21,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y )
% 9.91/10.36 ), rd( Y, Z ) ) ==> ld( mult( mult( Z, mult( ld( Y, unit ), X ) ), Y ),
% 9.91/10.36 unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15635) {G4,W21,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y ) ), rd(
% 9.91/10.36 Y, Z ) ) ==> ld( ld( rd( ld( X, ld( unit, Y ) ), Z ), Y ), unit ) }.
% 9.91/10.36 parent0[0]: (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld( Z
% 9.91/10.36 , Y ) ), T ) ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.91/10.36 parent1[0; 11]: (15634) {G3,W21,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y )
% 9.91/10.36 ), rd( Y, Z ) ) ==> ld( mult( mult( Z, ld( ld( unit, Y ), X ) ), Y ),
% 9.91/10.36 unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := ld( unit, Y )
% 9.91/10.36 T := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15636) {G5,W19,D6,L1,V3,M1} { ld( mult( X, ld( unit, Y ) ), rd(
% 9.91/10.36 Y, Z ) ) ==> ld( Y, rd( ld( X, ld( unit, Y ) ), Z ) ) }.
% 9.91/10.36 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 10]: (15635) {G4,W21,D7,L1,V3,M1} { ld( mult( X, ld( unit, Y )
% 9.91/10.36 ), rd( Y, Z ) ) ==> ld( ld( rd( ld( X, ld( unit, Y ) ), Z ), Y ), unit )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := rd( ld( X, ld( unit, Y ) ), Z )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15638) {G2,W17,D5,L1,V3,M1} { ld( mult( X, ld( unit, Y ) ), rd(
% 9.91/10.36 Y, Z ) ) ==> ld( Y, rd( ld( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 15]: (15636) {G5,W19,D6,L1,V3,M1} { ld( mult( X, ld( unit, Y )
% 9.91/10.36 ), rd( Y, Z ) ) ==> ld( Y, rd( ld( X, ld( unit, Y ) ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15639) {G2,W15,D5,L1,V3,M1} { ld( mult( X, Y ), rd( Y, Z ) ) ==>
% 9.91/10.36 ld( Y, rd( ld( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 4]: (15638) {G2,W17,D5,L1,V3,M1} { ld( mult( X, ld( unit, Y ) )
% 9.91/10.36 , rd( Y, Z ) ) ==> ld( Y, rd( ld( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15641) {G2,W15,D5,L1,V3,M1} { ld( Y, rd( ld( X, Y ), Z ) ) ==> ld
% 9.91/10.36 ( mult( X, Y ), rd( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (15639) {G2,W15,D5,L1,V3,M1} { ld( mult( X, Y ), rd( Y, Z ) )
% 9.91/10.36 ==> ld( Y, rd( ld( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3375) {G36,W15,D5,L1,V3,M1} P(3326,2139);d(1910);d(1790);d(
% 9.91/10.36 762);d(17);d(1701);d(1884);d(760);d(17) { ld( X, rd( ld( Z, X ), Y ) )
% 9.91/10.36 ==> ld( mult( Z, X ), rd( X, Y ) ) }.
% 9.91/10.36 parent0: (15641) {G2,W15,D5,L1,V3,M1} { ld( Y, rd( ld( X, Y ), Z ) ) ==>
% 9.91/10.36 ld( mult( X, Y ), rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15644) {G36,W15,D5,L1,V3,M1} { ld( mult( Y, X ), rd( X, Z ) ) ==>
% 9.91/10.36 ld( X, rd( ld( Y, X ), Z ) ) }.
% 9.91/10.36 parent0[0]: (3375) {G36,W15,D5,L1,V3,M1} P(3326,2139);d(1910);d(1790);d(762
% 9.91/10.36 );d(17);d(1701);d(1884);d(760);d(17) { ld( X, rd( ld( Z, X ), Y ) ) ==>
% 9.91/10.36 ld( mult( Z, X ), rd( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15647) {G33,W19,D6,L1,V3,M1} { ld( mult( rd( rd( X, Y ), X ), X
% 9.91/10.36 ), rd( X, Z ) ) ==> ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (2083) {G32,W11,D5,L1,V2,M1} P(2064,18) { ld( rd( rd( X, Y ), X
% 9.91/10.36 ), X ) ==> mult( X, Y ) }.
% 9.91/10.36 parent1[0; 15]: (15644) {G36,W15,D5,L1,V3,M1} { ld( mult( Y, X ), rd( X, Z
% 9.91/10.36 ) ) ==> ld( X, rd( ld( Y, X ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( rd( X, Y ), X )
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15648) {G30,W19,D6,L1,V3,M1} { ld( ld( rd( X, rd( X, Y ) ), X )
% 9.91/10.36 , rd( X, Z ) ) ==> ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 2]: (15647) {G33,W19,D6,L1,V3,M1} { ld( mult( rd( rd( X, Y ), X
% 9.91/10.36 ), X ), rd( X, Z ) ) ==> ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( X, Y )
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15649) {G2,W15,D5,L1,V3,M1} { ld( rd( X, Y ), rd( X, Z ) ) ==>
% 9.91/10.36 ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.91/10.36 parent1[0; 2]: (15648) {G30,W19,D6,L1,V3,M1} { ld( ld( rd( X, rd( X, Y ) )
% 9.91/10.36 , X ), rd( X, Z ) ) ==> ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15650) {G2,W15,D5,L1,V3,M1} { ld( X, rd( mult( X, Y ), Z ) ) ==>
% 9.91/10.36 ld( rd( X, Y ), rd( X, Z ) ) }.
% 9.91/10.36 parent0[0]: (15649) {G2,W15,D5,L1,V3,M1} { ld( rd( X, Y ), rd( X, Z ) )
% 9.91/10.36 ==> ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3379) {G37,W15,D5,L1,V3,M1} P(2083,3375);d(1790);d(18) { ld(
% 9.91/10.36 X, rd( mult( X, Y ), Z ) ) ==> ld( rd( X, Y ), rd( X, Z ) ) }.
% 9.91/10.36 parent0: (15650) {G2,W15,D5,L1,V3,M1} { ld( X, rd( mult( X, Y ), Z ) ) ==>
% 9.91/10.36 ld( rd( X, Y ), rd( X, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15652) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y ), unit
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15655) {G23,W17,D5,L1,V3,M1} { ld( rd( mult( X, Y ), Z ), X )
% 9.91/10.36 ==> ld( ld( rd( X, Y ), rd( X, Z ) ), unit ) }.
% 9.91/10.36 parent0[0]: (3379) {G37,W15,D5,L1,V3,M1} P(2083,3375);d(1790);d(18) { ld( X
% 9.91/10.36 , rd( mult( X, Y ), Z ) ) ==> ld( rd( X, Y ), rd( X, Z ) ) }.
% 9.91/10.36 parent1[0; 9]: (15652) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y
% 9.91/10.36 ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := rd( mult( X, Y ), Z )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15656) {G23,W15,D5,L1,V3,M1} { ld( rd( mult( X, Y ), Z ), X )
% 9.91/10.36 ==> ld( rd( X, Z ), rd( X, Y ) ) }.
% 9.91/10.36 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 8]: (15655) {G23,W17,D5,L1,V3,M1} { ld( rd( mult( X, Y ), Z ),
% 9.91/10.36 X ) ==> ld( ld( rd( X, Y ), rd( X, Z ) ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := rd( X, Z )
% 9.91/10.36 Y := rd( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15657) {G23,W15,D5,L1,V3,M1} { ld( rd( X, Z ), rd( X, Y ) ) ==>
% 9.91/10.36 ld( rd( mult( X, Y ), Z ), X ) }.
% 9.91/10.36 parent0[0]: (15656) {G23,W15,D5,L1,V3,M1} { ld( rd( mult( X, Y ), Z ), X )
% 9.91/10.36 ==> ld( rd( X, Z ), rd( X, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3389) {G38,W15,D5,L1,V3,M1} P(3379,760);d(760) { ld( rd( X, Z
% 9.91/10.36 ), rd( X, Y ) ) ==> ld( rd( mult( X, Y ), Z ), X ) }.
% 9.91/10.36 parent0: (15657) {G23,W15,D5,L1,V3,M1} { ld( rd( X, Z ), rd( X, Y ) ) ==>
% 9.91/10.36 ld( rd( mult( X, Y ), Z ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15659) {G37,W15,D5,L1,V3,M1} { ld( rd( X, Y ), rd( X, Z ) ) ==>
% 9.91/10.36 ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (3379) {G37,W15,D5,L1,V3,M1} P(2083,3375);d(1790);d(18) { ld( X
% 9.91/10.36 , rd( mult( X, Y ), Z ) ) ==> ld( rd( X, Y ), rd( X, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15664) {G1,W15,D5,L1,V3,M1} { ld( rd( X, ld( X, Y ) ), rd( X, Z
% 9.91/10.36 ) ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.36 parent1[0; 13]: (15659) {G37,W15,D5,L1,V3,M1} { ld( rd( X, Y ), rd( X, Z )
% 9.91/10.36 ) ==> ld( X, rd( mult( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := ld( X, Y )
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15665) {G2,W15,D5,L1,V3,M1} { ld( rd( mult( X, Z ), ld( X, Y ) )
% 9.91/10.36 , X ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (3389) {G38,W15,D5,L1,V3,M1} P(3379,760);d(760) { ld( rd( X, Z
% 9.91/10.36 ), rd( X, Y ) ) ==> ld( rd( mult( X, Y ), Z ), X ) }.
% 9.91/10.36 parent1[0; 1]: (15664) {G1,W15,D5,L1,V3,M1} { ld( rd( X, ld( X, Y ) ), rd
% 9.91/10.36 ( X, Z ) ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := ld( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15666) {G3,W15,D5,L1,V3,M1} { ld( mult( mult( X, Y ), ld( Z, X )
% 9.91/10.36 ), X ) ==> ld( X, rd( Z, Y ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 2]: (15665) {G2,W15,D5,L1,V3,M1} { ld( rd( mult( X, Z ), ld( X
% 9.91/10.36 , Y ) ), X ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3391) {G39,W15,D5,L1,V3,M1} P(0,3379);d(3389);d(762) { ld(
% 9.91/10.36 mult( mult( X, Z ), ld( Y, X ) ), X ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 parent0: (15666) {G3,W15,D5,L1,V3,M1} { ld( mult( mult( X, Y ), ld( Z, X )
% 9.91/10.36 ), X ) ==> ld( X, rd( Z, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15669) {G39,W15,D5,L1,V3,M1} { ld( X, rd( Z, Y ) ) ==> ld( mult(
% 9.91/10.36 mult( X, Y ), ld( Z, X ) ), X ) }.
% 9.91/10.36 parent0[0]: (3391) {G39,W15,D5,L1,V3,M1} P(0,3379);d(3389);d(762) { ld(
% 9.91/10.36 mult( mult( X, Z ), ld( Y, X ) ), X ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15675) {G29,W19,D6,L1,V3,M1} { ld( X, rd( ld( rd( Y, X ), X ), Z
% 9.91/10.36 ) ) ==> ld( mult( mult( X, Z ), ld( X, Y ) ), X ) }.
% 9.91/10.36 parent0[0]: (1638) {G28,W11,D5,L1,V2,M1} R(1633,138);d(1634);d(1637);d(1634
% 9.91/10.36 ) { ld( ld( rd( Y, X ), X ), X ) ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 15]: (15669) {G39,W15,D5,L1,V3,M1} { ld( X, rd( Z, Y ) ) ==> ld
% 9.91/10.36 ( mult( mult( X, Y ), ld( Z, X ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := ld( rd( Y, X ), X )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15676) {G30,W19,D5,L1,V3,M1} { ld( mult( rd( Y, X ), X ), rd( X
% 9.91/10.36 , Z ) ) ==> ld( mult( mult( X, Z ), ld( X, Y ) ), X ) }.
% 9.91/10.36 parent0[0]: (3375) {G36,W15,D5,L1,V3,M1} P(3326,2139);d(1910);d(1790);d(762
% 9.91/10.36 );d(17);d(1701);d(1884);d(760);d(17) { ld( X, rd( ld( Z, X ), Y ) ) ==>
% 9.91/10.36 ld( mult( Z, X ), rd( X, Y ) ) }.
% 9.91/10.36 parent1[0; 1]: (15675) {G29,W19,D6,L1,V3,M1} { ld( X, rd( ld( rd( Y, X ),
% 9.91/10.36 X ), Z ) ) ==> ld( mult( mult( X, Z ), ld( X, Y ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := rd( Y, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15677) {G30,W19,D5,L1,V3,M1} { ld( ld( rd( Y, X ), Y ), rd( Y, Z
% 9.91/10.36 ) ) ==> ld( mult( mult( Y, Z ), ld( Y, X ) ), Y ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 2]: (15676) {G30,W19,D5,L1,V3,M1} { ld( mult( rd( Y, X ), X ),
% 9.91/10.36 rd( X, Z ) ) ==> ld( mult( mult( X, Z ), ld( X, Y ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15678) {G2,W15,D5,L1,V3,M1} { ld( Y, rd( X, Z ) ) ==> ld( mult(
% 9.91/10.36 mult( X, Z ), ld( X, Y ) ), X ) }.
% 9.91/10.36 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.91/10.36 parent1[0; 2]: (15677) {G30,W19,D5,L1,V3,M1} { ld( ld( rd( Y, X ), Y ), rd
% 9.91/10.36 ( Y, Z ) ) ==> ld( mult( mult( Y, Z ), ld( Y, X ) ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15679) {G2,W15,D5,L1,V3,M1} { ld( mult( mult( Y, Z ), ld( Y, X )
% 9.91/10.36 ), Y ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (15678) {G2,W15,D5,L1,V3,M1} { ld( Y, rd( X, Z ) ) ==> ld(
% 9.91/10.36 mult( mult( X, Z ), ld( X, Y ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3395) {G40,W15,D5,L1,V3,M1} P(1638,3391);d(3375);d(1790);d(18
% 9.91/10.36 ) { ld( mult( mult( Y, Z ), ld( Y, X ) ), Y ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 parent0: (15679) {G2,W15,D5,L1,V3,M1} { ld( mult( mult( Y, Z ), ld( Y, X )
% 9.91/10.36 ), Y ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15681) {G39,W15,D5,L1,V3,M1} { ld( X, rd( Z, Y ) ) ==> ld( mult(
% 9.91/10.36 mult( X, Y ), ld( Z, X ) ), X ) }.
% 9.91/10.36 parent0[0]: (3391) {G39,W15,D5,L1,V3,M1} P(0,3379);d(3389);d(762) { ld(
% 9.91/10.36 mult( mult( X, Z ), ld( Y, X ) ), X ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15687) {G20,W17,D5,L1,V3,M1} { ld( X, rd( Y, ld( Z, unit ) ) )
% 9.91/10.36 ==> ld( mult( rd( X, Z ), ld( Y, X ) ), X ) }.
% 9.91/10.36 parent0[0]: (635) {G19,W9,D4,L1,V2,M1} P(16,618) { mult( Y, ld( X, unit ) )
% 9.91/10.36 ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 10]: (15681) {G39,W15,D5,L1,V3,M1} { ld( X, rd( Z, Y ) ) ==> ld
% 9.91/10.36 ( mult( mult( X, Y ), ld( Z, X ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := ld( Z, unit )
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15688) {G21,W17,D5,L1,V3,M1} { ld( X, rd( Y, ld( Z, unit ) ) )
% 9.91/10.36 ==> ld( ld( rd( Z, X ), ld( Y, X ) ), X ) }.
% 9.91/10.36 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.36 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 9]: (15687) {G20,W17,D5,L1,V3,M1} { ld( X, rd( Y, ld( Z, unit )
% 9.91/10.36 ) ) ==> ld( mult( rd( X, Z ), ld( Y, X ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := ld( Y, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15689) {G22,W17,D5,L1,V3,M1} { ld( X, mult( Y, ld( unit, Z ) ) )
% 9.91/10.36 ==> ld( ld( rd( Z, X ), ld( Y, X ) ), X ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 3]: (15688) {G21,W17,D5,L1,V3,M1} { ld( X, rd( Y, ld( Z, unit )
% 9.91/10.36 ) ) ==> ld( ld( rd( Z, X ), ld( Y, X ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := unit
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15690) {G2,W15,D5,L1,V3,M1} { ld( X, mult( Y, Z ) ) ==> ld( ld(
% 9.91/10.36 rd( Z, X ), ld( Y, X ) ), X ) }.
% 9.91/10.36 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.36 parent1[0; 5]: (15689) {G22,W17,D5,L1,V3,M1} { ld( X, mult( Y, ld( unit, Z
% 9.91/10.36 ) ) ) ==> ld( ld( rd( Z, X ), ld( Y, X ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15691) {G2,W15,D5,L1,V3,M1} { ld( ld( rd( Z, X ), ld( Y, X ) ), X
% 9.91/10.36 ) ==> ld( X, mult( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (15690) {G2,W15,D5,L1,V3,M1} { ld( X, mult( Y, Z ) ) ==> ld(
% 9.91/10.36 ld( rd( Z, X ), ld( Y, X ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3398) {G40,W15,D5,L1,V3,M1} P(635,3391);d(1790);d(762);d(17)
% 9.91/10.36 { ld( ld( rd( Y, X ), ld( Z, X ) ), X ) ==> ld( X, mult( Z, Y ) ) }.
% 9.91/10.36 parent0: (15691) {G2,W15,D5,L1,V3,M1} { ld( ld( rd( Z, X ), ld( Y, X ) ),
% 9.91/10.36 X ) ==> ld( X, mult( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15693) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X, Y ), Y
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.36 ld( X, unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15697) {G28,W17,D5,L1,V3,M1} { ld( mult( mult( X, Y ), ld( X, Z
% 9.91/10.36 ) ), unit ) ==> rd( ld( Z, rd( X, Y ) ), X ) }.
% 9.91/10.36 parent0[0]: (3395) {G40,W15,D5,L1,V3,M1} P(1638,3391);d(3375);d(1790);d(18)
% 9.91/10.36 { ld( mult( mult( Y, Z ), ld( Y, X ) ), Y ) ==> ld( X, rd( Y, Z ) ) }.
% 9.91/10.36 parent1[0; 11]: (15693) {G27,W9,D4,L1,V2,M1} { ld( X, unit ) ==> rd( ld( X
% 9.91/10.36 , Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := mult( mult( X, Y ), ld( X, Z ) )
% 9.91/10.36 Y := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15698) {G29,W15,D5,L1,V3,M1} { rd( ld( Z, X ), mult( X, Y ) )
% 9.91/10.36 ==> rd( ld( Z, rd( X, Y ) ), X ) }.
% 9.91/10.36 parent0[0]: (1799) {G29,W13,D5,L1,V3,M1} P(762,1771) { ld( mult( X, ld( Z,
% 9.91/10.36 Y ) ), unit ) ==> rd( ld( Y, Z ), X ) }.
% 9.91/10.36 parent1[0; 1]: (15697) {G28,W17,D5,L1,V3,M1} { ld( mult( mult( X, Y ), ld
% 9.91/10.36 ( X, Z ) ), unit ) ==> rd( ld( Z, rd( X, Y ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := mult( X, Y )
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3407) {G41,W15,D5,L1,V3,M1} P(3395,1741);d(1799) { rd( ld( Z
% 9.91/10.36 , X ), mult( X, Y ) ) ==> rd( ld( Z, rd( X, Y ) ), X ) }.
% 9.91/10.36 parent0: (15698) {G29,W15,D5,L1,V3,M1} { rd( ld( Z, X ), mult( X, Y ) )
% 9.91/10.36 ==> rd( ld( Z, rd( X, Y ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15701) {G41,W15,D5,L1,V3,M1} { rd( ld( X, rd( Y, Z ) ), Y ) ==>
% 9.91/10.36 rd( ld( X, Y ), mult( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (3407) {G41,W15,D5,L1,V3,M1} P(3395,1741);d(1799) { rd( ld( Z,
% 9.91/10.36 X ), mult( X, Y ) ) ==> rd( ld( Z, rd( X, Y ) ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15707) {G28,W19,D6,L1,V3,M1} { rd( ld( X, rd( Y, ld( Z, Y ) ) )
% 9.91/10.36 , Y ) ==> rd( ld( X, Y ), ld( rd( Z, Y ), Y ) ) }.
% 9.91/10.36 parent0[0]: (1697) {G27,W11,D4,L1,V2,M1} P(1634,723);d(1635);d(770);d(17)
% 9.91/10.36 { mult( Y, ld( X, Y ) ) ==> ld( rd( X, Y ), Y ) }.
% 9.91/10.36 parent1[0; 14]: (15701) {G41,W15,D5,L1,V3,M1} { rd( ld( X, rd( Y, Z ) ), Y
% 9.91/10.36 ) ==> rd( ld( X, Y ), mult( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := ld( Z, Y )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15709) {G24,W19,D6,L1,V3,M1} { rd( ld( X, rd( Y, ld( Z, Y ) ) )
% 9.91/10.36 , Y ) ==> mult( ld( X, Y ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 10]: (15707) {G28,W19,D6,L1,V3,M1} { rd( ld( X, rd( Y, ld( Z, Y
% 9.91/10.36 ) ) ), Y ) ==> rd( ld( X, Y ), ld( rd( Z, Y ), Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := rd( Z, Y )
% 9.91/10.36 Z := ld( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15711) {G25,W19,D6,L1,V3,M1} { rd( ld( X, rd( Y, ld( Z, Y ) ) )
% 9.91/10.36 , Y ) ==> ld( ld( Y, X ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 10]: (15709) {G24,W19,D6,L1,V3,M1} { rd( ld( X, rd( Y, ld( Z, Y
% 9.91/10.36 ) ) ), Y ) ==> mult( ld( X, Y ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := ld( Y, rd( Z, Y ) )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15712) {G24,W19,D6,L1,V3,M1} { rd( ld( X, mult( Y, ld( Y, Z ) )
% 9.91/10.36 ), Y ) ==> ld( ld( Y, X ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 4]: (15711) {G25,W19,D6,L1,V3,M1} { rd( ld( X, rd( Y, ld( Z, Y
% 9.91/10.36 ) ) ), Y ) ==> ld( ld( Y, X ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15713) {G1,W15,D5,L1,V3,M1} { rd( ld( X, Z ), Y ) ==> ld( ld( Y
% 9.91/10.36 , X ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.36 parent1[0; 4]: (15712) {G24,W19,D6,L1,V3,M1} { rd( ld( X, mult( Y, ld( Y,
% 9.91/10.36 Z ) ) ), Y ) ==> ld( ld( Y, X ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15714) {G1,W15,D5,L1,V3,M1} { ld( ld( Z, X ), ld( Z, rd( Y, Z ) )
% 9.91/10.36 ) ==> rd( ld( X, Y ), Z ) }.
% 9.91/10.36 parent0[0]: (15713) {G1,W15,D5,L1,V3,M1} { rd( ld( X, Z ), Y ) ==> ld( ld
% 9.91/10.36 ( Y, X ), ld( Y, rd( Z, Y ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3427) {G42,W15,D5,L1,V3,M1} P(1697,3407);d(762);d(1701);d(762
% 9.91/10.36 );d(0) { ld( ld( X, Z ), ld( X, rd( Y, X ) ) ) ==> rd( ld( Z, Y ), X )
% 9.91/10.36 }.
% 9.91/10.36 parent0: (15714) {G1,W15,D5,L1,V3,M1} { ld( ld( Z, X ), ld( Z, rd( Y, Z )
% 9.91/10.36 ) ) ==> rd( ld( X, Y ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15716) {G42,W15,D5,L1,V3,M1} { rd( ld( Y, Z ), X ) ==> ld( ld( X
% 9.91/10.36 , Y ), ld( X, rd( Z, X ) ) ) }.
% 9.91/10.36 parent0[0]: (3427) {G42,W15,D5,L1,V3,M1} P(1697,3407);d(762);d(1701);d(762)
% 9.91/10.36 ;d(0) { ld( ld( X, Z ), ld( X, rd( Y, X ) ) ) ==> rd( ld( Z, Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15723) {G37,W19,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z ) ==>
% 9.91/10.36 ld( ld( Z, X ), ld( mult( Y, Z ), rd( Z, Z ) ) ) }.
% 9.91/10.36 parent0[0]: (3375) {G36,W15,D5,L1,V3,M1} P(3326,2139);d(1910);d(1790);d(762
% 9.91/10.36 );d(17);d(1701);d(1884);d(760);d(17) { ld( X, rd( ld( Z, X ), Y ) ) ==>
% 9.91/10.36 ld( mult( Z, X ), rd( X, Y ) ) }.
% 9.91/10.36 parent1[0; 12]: (15716) {G42,W15,D5,L1,V3,M1} { rd( ld( Y, Z ), X ) ==> ld
% 9.91/10.36 ( ld( X, Y ), ld( X, rd( Z, X ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := ld( Y, Z )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15724) {G2,W17,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z ) ==>
% 9.91/10.36 ld( ld( Z, X ), ld( mult( Y, Z ), unit ) ) }.
% 9.91/10.36 parent0[0]: (15) {G1,W5,D3,L1,V1,M1} P(5,3) { rd( X, X ) ==> unit }.
% 9.91/10.36 parent1[0; 16]: (15723) {G37,W19,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z
% 9.91/10.36 ) ==> ld( ld( Z, X ), ld( mult( Y, Z ), rd( Z, Z ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15725) {G3,W17,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z ) ==>
% 9.91/10.36 ld( mult( mult( Y, Z ), ld( Z, X ) ), unit ) }.
% 9.91/10.36 parent0[0]: (1772) {G28,W11,D4,L1,V2,M1} P(1002,1741);d(1700) { ld( Y, ld(
% 9.91/10.36 X, unit ) ) ==> ld( mult( X, Y ), unit ) }.
% 9.91/10.36 parent1[0; 8]: (15724) {G2,W17,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z )
% 9.91/10.36 ==> ld( ld( Z, X ), ld( mult( Y, Z ), unit ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := mult( Y, Z )
% 9.91/10.36 Y := ld( Z, X )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15726) {G4,W15,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z ) ==>
% 9.91/10.36 rd( ld( X, Z ), mult( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (1799) {G29,W13,D5,L1,V3,M1} P(762,1771) { ld( mult( X, ld( Z,
% 9.91/10.36 Y ) ), unit ) ==> rd( ld( Y, Z ), X ) }.
% 9.91/10.36 parent1[0; 8]: (15725) {G3,W17,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z )
% 9.91/10.36 ==> ld( mult( mult( Y, Z ), ld( Z, X ) ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := mult( Y, Z )
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15727) {G4,W15,D5,L1,V3,M1} { rd( ld( X, Z ), mult( Y, Z ) ) ==>
% 9.91/10.36 rd( ld( X, ld( Y, Z ) ), Z ) }.
% 9.91/10.36 parent0[0]: (15726) {G4,W15,D5,L1,V3,M1} { rd( ld( X, ld( Y, Z ) ), Z )
% 9.91/10.36 ==> rd( ld( X, Z ), mult( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3434) {G43,W15,D5,L1,V3,M1} P(3375,3427);d(15);d(1772);d(1799
% 9.91/10.36 ) { rd( ld( Z, X ), mult( Y, X ) ) ==> rd( ld( Z, ld( Y, X ) ), X ) }.
% 9.91/10.36 parent0: (15727) {G4,W15,D5,L1,V3,M1} { rd( ld( X, Z ), mult( Y, Z ) ) ==>
% 9.91/10.36 rd( ld( X, ld( Y, Z ) ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15729) {G42,W15,D5,L1,V3,M1} { rd( ld( Y, Z ), X ) ==> ld( ld( X
% 9.91/10.36 , Y ), ld( X, rd( Z, X ) ) ) }.
% 9.91/10.36 parent0[0]: (3427) {G42,W15,D5,L1,V3,M1} P(1697,3407);d(762);d(1701);d(762)
% 9.91/10.36 ;d(0) { ld( ld( X, Z ), ld( X, rd( Y, X ) ) ) ==> rd( ld( Z, Y ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15730) {G1,W15,D5,L1,V3,M1} { rd( ld( X, mult( Y, Z ) ), Z ) ==>
% 9.91/10.36 ld( ld( Z, X ), ld( Z, Y ) ) }.
% 9.91/10.36 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.91/10.36 parent1[0; 14]: (15729) {G42,W15,D5,L1,V3,M1} { rd( ld( Y, Z ), X ) ==> ld
% 9.91/10.36 ( ld( X, Y ), ld( X, rd( Z, X ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := mult( Y, Z )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3444) {G43,W15,D5,L1,V3,M1} P(3,3427) { rd( ld( Z, mult( X, Y
% 9.91/10.36 ) ), Y ) ==> ld( ld( Y, Z ), ld( Y, X ) ) }.
% 9.91/10.36 parent0: (15730) {G1,W15,D5,L1,V3,M1} { rd( ld( X, mult( Y, Z ) ), Z ) ==>
% 9.91/10.36 ld( ld( Z, X ), ld( Z, Y ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15733) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y ), unit
% 9.91/10.36 ) }.
% 9.91/10.36 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.36 ) ==> rd( Y, X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15740) {G29,W17,D6,L1,V3,M1} { rd( mult( X, Y ), ld( Z, Y ) )
% 9.91/10.36 ==> ld( rd( ld( Z, ld( X, Y ) ), Y ), unit ) }.
% 9.91/10.36 parent0[0]: (3434) {G43,W15,D5,L1,V3,M1} P(3375,3427);d(15);d(1772);d(1799)
% 9.91/10.36 { rd( ld( Z, X ), mult( Y, X ) ) ==> rd( ld( Z, ld( Y, X ) ), X ) }.
% 9.91/10.36 parent1[0; 9]: (15733) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y
% 9.91/10.36 ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := ld( Z, Y )
% 9.91/10.36 Y := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15741) {G29,W15,D5,L1,V3,M1} { rd( mult( X, Y ), ld( Z, Y ) )
% 9.91/10.36 ==> rd( Y, ld( Z, ld( X, Y ) ) ) }.
% 9.91/10.36 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.36 ) ==> rd( Y, X ) }.
% 9.91/10.36 parent1[0; 8]: (15740) {G29,W17,D6,L1,V3,M1} { rd( mult( X, Y ), ld( Z, Y
% 9.91/10.36 ) ) ==> ld( rd( ld( Z, ld( X, Y ) ), Y ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := ld( Z, ld( X, Y ) )
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15743) {G24,W15,D5,L1,V3,M1} { rd( mult( X, Y ), ld( Z, Y ) )
% 9.91/10.36 ==> mult( Y, ld( ld( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 8]: (15741) {G29,W15,D5,L1,V3,M1} { rd( mult( X, Y ), ld( Z, Y
% 9.91/10.36 ) ) ==> rd( Y, ld( Z, ld( X, Y ) ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := ld( X, Y )
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15745) {G24,W15,D5,L1,V3,M1} { mult( mult( X, Y ), ld( Y, Z ) )
% 9.91/10.36 ==> mult( Y, ld( ld( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.36 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.36 parent1[0; 1]: (15743) {G24,W15,D5,L1,V3,M1} { rd( mult( X, Y ), ld( Z, Y
% 9.91/10.36 ) ) ==> mult( Y, ld( ld( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := mult( X, Y )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15746) {G24,W15,D5,L1,V3,M1} { mult( Y, ld( ld( X, Y ), Z ) ) ==>
% 9.91/10.36 mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.91/10.36 parent0[0]: (15745) {G24,W15,D5,L1,V3,M1} { mult( mult( X, Y ), ld( Y, Z )
% 9.91/10.36 ) ==> mult( Y, ld( ld( X, Y ), Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3446) {G44,W15,D5,L1,V3,M1} P(3434,1771);d(1771);d(762);d(762
% 9.91/10.36 ) { mult( Y, ld( ld( Z, Y ), X ) ) ==> mult( mult( Z, Y ), ld( Y, X ) )
% 9.91/10.36 }.
% 9.91/10.36 parent0: (15746) {G24,W15,D5,L1,V3,M1} { mult( Y, ld( ld( X, Y ), Z ) )
% 9.91/10.36 ==> mult( mult( X, Y ), ld( Y, Z ) ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15748) {G28,W13,D5,L1,V2,M1} { ld( mult( Y, X ), unit ) ==> ld(
% 9.91/10.36 mult( mult( X, Y ), X ), X ) }.
% 9.91/10.36 parent0[0]: (2088) {G28,W13,D5,L1,V2,M1} P(1832,1002) { ld( mult( mult( X,
% 9.91/10.36 Y ), X ), X ) ==> ld( mult( Y, X ), unit ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15756) {G29,W21,D6,L1,V3,M1} { ld( mult( ld( ld( X, Y ), Z ), Y
% 9.91/10.36 ), unit ) ==> ld( mult( mult( mult( X, Y ), ld( Y, Z ) ), Y ), Y ) }.
% 9.91/10.36 parent0[0]: (3446) {G44,W15,D5,L1,V3,M1} P(3434,1771);d(1771);d(762);d(762)
% 9.91/10.36 { mult( Y, ld( ld( Z, Y ), X ) ) ==> mult( mult( Z, Y ), ld( Y, X ) )
% 9.91/10.36 }.
% 9.91/10.36 parent1[0; 12]: (15748) {G28,W13,D5,L1,V2,M1} { ld( mult( Y, X ), unit )
% 9.91/10.36 ==> ld( mult( mult( X, Y ), X ), X ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := ld( ld( X, Y ), Z )
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15757) {G30,W21,D6,L1,V3,M1} { ld( mult( ld( ld( X, Y ), Z ), Y
% 9.91/10.36 ), unit ) ==> ld( ld( rd( ld( Z, Y ), mult( X, Y ) ), Y ), Y ) }.
% 9.91/10.36 parent0[0]: (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld( Z
% 9.91/10.36 , Y ) ), T ) ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.91/10.36 parent1[0; 11]: (15756) {G29,W21,D6,L1,V3,M1} { ld( mult( ld( ld( X, Y ),
% 9.91/10.36 Z ), Y ), unit ) ==> ld( mult( mult( mult( X, Y ), ld( Y, Z ) ), Y ), Y )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := mult( X, Y )
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := Y
% 9.91/10.36 T := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15758) {G31,W17,D6,L1,V3,M1} { ld( mult( ld( ld( X, Y ), Z ), Y
% 9.91/10.36 ), unit ) ==> ld( mult( X, mult( Z, Y ) ), Y ) }.
% 9.91/10.36 parent0[0]: (2053) {G31,W15,D5,L1,V3,M1} S(25);d(1884) { ld( rd( ld( Y, X )
% 9.91/10.36 , mult( Z, X ) ), X ) ==> mult( Z, mult( Y, X ) ) }.
% 9.91/10.36 parent1[0; 11]: (15757) {G30,W21,D6,L1,V3,M1} { ld( mult( ld( ld( X, Y ),
% 9.91/10.36 Z ), Y ), unit ) ==> ld( ld( rd( ld( Z, Y ), mult( X, Y ) ), Y ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15759) {G28,W17,D6,L1,V3,M1} { ld( ld( ld( Z, ld( X, Y ) ), Y )
% 9.91/10.36 , unit ) ==> ld( mult( X, mult( Z, Y ) ), Y ) }.
% 9.91/10.36 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.36 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.36 parent1[0; 2]: (15758) {G31,W17,D6,L1,V3,M1} { ld( mult( ld( ld( X, Y ), Z
% 9.91/10.36 ), Y ), unit ) ==> ld( mult( X, mult( Z, Y ) ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := ld( X, Y )
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := X
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := Z
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15760) {G23,W15,D5,L1,V3,M1} { ld( Z, ld( X, ld( Y, Z ) ) ) ==>
% 9.91/10.36 ld( mult( Y, mult( X, Z ) ), Z ) }.
% 9.91/10.36 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.36 ==> ld( X, Y ) }.
% 9.91/10.36 parent1[0; 1]: (15759) {G28,W17,D6,L1,V3,M1} { ld( ld( ld( Z, ld( X, Y ) )
% 9.91/10.36 , Y ), unit ) ==> ld( mult( X, mult( Z, Y ) ), Y ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := ld( X, ld( Y, Z ) )
% 9.91/10.36 end
% 9.91/10.36 substitution1:
% 9.91/10.36 X := Y
% 9.91/10.36 Y := Z
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 subsumption: (3451) {G45,W15,D5,L1,V3,M1} P(3446,2088);d(1884);d(2053);d(
% 9.91/10.36 1701);d(760) { ld( X, ld( Z, ld( Y, X ) ) ) ==> ld( mult( Y, mult( Z, X )
% 9.91/10.36 ), X ) }.
% 9.91/10.36 parent0: (15760) {G23,W15,D5,L1,V3,M1} { ld( Z, ld( X, ld( Y, Z ) ) ) ==>
% 9.91/10.36 ld( mult( Y, mult( X, Z ) ), Z ) }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := Y
% 9.91/10.36 Z := X
% 9.91/10.36 end
% 9.91/10.36 permutation0:
% 9.91/10.36 0 ==> 0
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 eqswap: (15763) {G44,W15,D5,L1,V3,M1} { mult( mult( Y, X ), ld( X, Z ) )
% 9.91/10.36 ==> mult( X, ld( ld( Y, X ), Z ) ) }.
% 9.91/10.36 parent0[0]: (3446) {G44,W15,D5,L1,V3,M1} P(3434,1771);d(1771);d(762);d(762)
% 9.91/10.36 { mult( Y, ld( ld( Z, Y ), X ) ) ==> mult( mult( Z, Y ), ld( Y, X ) )
% 9.91/10.36 }.
% 9.91/10.36 substitution0:
% 9.91/10.36 X := Z
% 9.91/10.36 Y := X
% 9.91/10.36 Z := Y
% 9.91/10.36 end
% 9.91/10.36
% 9.91/10.36 paramod: (15770) {G27,W17,D5,L1,V3,M1} { mult( mult( ld( X, unit ), Y ),
% 9.91/10.36 ld( Y, Z ) ) ==> mult( Y, ld( mult( X, Y ), Z ) ) }.
% 9.91/10.36 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.36 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 13]: (15763) {G44,W15,D5,L1,V3,M1} { mult( mult( Y, X ), ld( X
% 9.91/10.37 , Z ) ) ==> mult( X, ld( ld( Y, X ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := ld( X, unit )
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15771) {G28,W17,D5,L1,V3,M1} { mult( ld( ld( unit, X ), Y ), ld
% 9.91/10.37 ( Y, Z ) ) ==> mult( Y, ld( mult( X, Y ), Z ) ) }.
% 9.91/10.37 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.37 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 parent1[0; 2]: (15770) {G27,W17,D5,L1,V3,M1} { mult( mult( ld( X, unit ),
% 9.91/10.37 Y ), ld( Y, Z ) ) ==> mult( Y, ld( mult( X, Y ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := unit
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15773) {G28,W17,D5,L1,V3,M1} { ld( ld( Y, ld( unit, X ) ), ld( Y
% 9.91/10.37 , Z ) ) ==> mult( Y, ld( mult( X, Y ), Z ) ) }.
% 9.91/10.37 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.37 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 parent1[0; 1]: (15771) {G28,W17,D5,L1,V3,M1} { mult( ld( ld( unit, X ), Y
% 9.91/10.37 ), ld( Y, Z ) ) ==> mult( Y, ld( mult( X, Y ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := ld( unit, X )
% 9.91/10.37 Z := ld( Y, Z )
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15774) {G2,W15,D5,L1,V3,M1} { ld( ld( X, Y ), ld( X, Z ) ) ==>
% 9.91/10.37 mult( X, ld( mult( Y, X ), Z ) ) }.
% 9.91/10.37 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.37 parent1[0; 4]: (15773) {G28,W17,D5,L1,V3,M1} { ld( ld( Y, ld( unit, X ) )
% 9.91/10.37 , ld( Y, Z ) ) ==> mult( Y, ld( mult( X, Y ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15775) {G2,W15,D5,L1,V3,M1} { mult( X, ld( mult( Y, X ), Z ) )
% 9.91/10.37 ==> ld( ld( X, Y ), ld( X, Z ) ) }.
% 9.91/10.37 parent0[0]: (15774) {G2,W15,D5,L1,V3,M1} { ld( ld( X, Y ), ld( X, Z ) )
% 9.91/10.37 ==> mult( X, ld( mult( Y, X ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3460) {G45,W15,D5,L1,V3,M1} P(1635,3446);d(1701);d(1701);d(17
% 9.91/10.37 ) { mult( Y, ld( mult( X, Y ), Z ) ) ==> ld( ld( Y, X ), ld( Y, Z ) ) }.
% 9.91/10.37 parent0: (15775) {G2,W15,D5,L1,V3,M1} { mult( X, ld( mult( Y, X ), Z ) )
% 9.91/10.37 ==> ld( ld( X, Y ), ld( X, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15777) {G45,W15,D5,L1,V3,M1} { ld( mult( Z, mult( Y, X ) ), X )
% 9.91/10.37 ==> ld( X, ld( Y, ld( Z, X ) ) ) }.
% 9.91/10.37 parent0[0]: (3451) {G45,W15,D5,L1,V3,M1} P(3446,2088);d(1884);d(2053);d(
% 9.91/10.37 1701);d(760) { ld( X, ld( Z, ld( Y, X ) ) ) ==> ld( mult( Y, mult( Z, X )
% 9.91/10.37 ), X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15783) {G27,W17,D5,L1,V3,M1} { ld( mult( ld( X, unit ), mult( Y
% 9.91/10.37 , Z ) ), Z ) ==> ld( Z, ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.37 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 14]: (15777) {G45,W15,D5,L1,V3,M1} { ld( mult( Z, mult( Y, X )
% 9.91/10.37 ), X ) ==> ld( X, ld( Y, ld( Z, X ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := ld( X, unit )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15784) {G28,W17,D5,L1,V3,M1} { ld( ld( ld( unit, X ), mult( Y, Z
% 9.91/10.37 ) ), Z ) ==> ld( Z, ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.37 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 parent1[0; 2]: (15783) {G27,W17,D5,L1,V3,M1} { ld( mult( ld( X, unit ),
% 9.91/10.37 mult( Y, Z ) ), Z ) ==> ld( Z, ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := unit
% 9.91/10.37 Y := X
% 9.91/10.37 Z := mult( Y, Z )
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15785) {G2,W15,D5,L1,V3,M1} { ld( ld( X, mult( Y, Z ) ), Z ) ==>
% 9.91/10.37 ld( Z, ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.37 parent1[0; 3]: (15784) {G28,W17,D5,L1,V3,M1} { ld( ld( ld( unit, X ), mult
% 9.91/10.37 ( Y, Z ) ), Z ) ==> ld( Z, ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15786) {G2,W15,D5,L1,V3,M1} { ld( Z, ld( Y, mult( X, Z ) ) ) ==>
% 9.91/10.37 ld( ld( X, mult( Y, Z ) ), Z ) }.
% 9.91/10.37 parent0[0]: (15785) {G2,W15,D5,L1,V3,M1} { ld( ld( X, mult( Y, Z ) ), Z )
% 9.91/10.37 ==> ld( Z, ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3471) {G46,W15,D5,L1,V3,M1} P(1635,3451);d(1701);d(17) { ld(
% 9.91/10.37 Y, ld( Z, mult( X, Y ) ) ) ==> ld( ld( X, mult( Z, Y ) ), Y ) }.
% 9.91/10.37 parent0: (15786) {G2,W15,D5,L1,V3,M1} { ld( Z, ld( Y, mult( X, Z ) ) ) ==>
% 9.91/10.37 ld( ld( X, mult( Y, Z ) ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15788) {G29,W11,D4,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> rd( ld( X
% 9.91/10.37 , Y ), X ) }.
% 9.91/10.37 parent0[0]: (2334) {G29,W11,D4,L1,V2,M1} P(1638,1741);d(760) { rd( ld( Y, X
% 9.91/10.37 ), Y ) ==> ld( Y, rd( X, Y ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15792) {G30,W19,D6,L1,V3,M1} { ld( X, rd( ld( Y, mult( Z, X ) )
% 9.91/10.37 , X ) ) ==> rd( ld( ld( Z, mult( Y, X ) ), X ), X ) }.
% 9.91/10.37 parent0[0]: (3471) {G46,W15,D5,L1,V3,M1} P(1635,3451);d(1701);d(17) { ld( Y
% 9.91/10.37 , ld( Z, mult( X, Y ) ) ) ==> ld( ld( X, mult( Z, Y ) ), Y ) }.
% 9.91/10.37 parent1[0; 11]: (15788) {G29,W11,D4,L1,V2,M1} { ld( X, rd( Y, X ) ) ==> rd
% 9.91/10.37 ( ld( X, Y ), X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := ld( Y, mult( Z, X ) )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15793) {G28,W17,D6,L1,V3,M1} { ld( X, rd( ld( Y, mult( Z, X ) )
% 9.91/10.37 , X ) ) ==> ld( ld( Z, mult( Y, X ) ), unit ) }.
% 9.91/10.37 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.37 ld( X, unit ) }.
% 9.91/10.37 parent1[0; 10]: (15792) {G30,W19,D6,L1,V3,M1} { ld( X, rd( ld( Y, mult( Z
% 9.91/10.37 , X ) ), X ) ) ==> rd( ld( ld( Z, mult( Y, X ) ), X ), X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := ld( Z, mult( Y, X ) )
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15794) {G23,W15,D6,L1,V3,M1} { ld( X, rd( ld( Y, mult( Z, X ) )
% 9.91/10.37 , X ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 parent1[0; 10]: (15793) {G28,W17,D6,L1,V3,M1} { ld( X, rd( ld( Y, mult( Z
% 9.91/10.37 , X ) ), X ) ) ==> ld( ld( Z, mult( Y, X ) ), unit ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := mult( Y, X )
% 9.91/10.37 Y := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15795) {G24,W15,D5,L1,V3,M1} { ld( X, ld( ld( X, Y ), ld( X, Z )
% 9.91/10.37 ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.91/10.37 parent0[0]: (3444) {G43,W15,D5,L1,V3,M1} P(3,3427) { rd( ld( Z, mult( X, Y
% 9.91/10.37 ) ), Y ) ==> ld( ld( Y, Z ), ld( Y, X ) ) }.
% 9.91/10.37 parent1[0; 3]: (15794) {G23,W15,D6,L1,V3,M1} { ld( X, rd( ld( Y, mult( Z,
% 9.91/10.37 X ) ), X ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3479) {G47,W15,D5,L1,V3,M1} P(3471,2334);d(1741);d(760);d(
% 9.91/10.37 3444) { ld( X, ld( ld( X, Y ), ld( X, Z ) ) ) ==> ld( mult( Y, X ), Z )
% 9.91/10.37 }.
% 9.91/10.37 parent0: (15795) {G24,W15,D5,L1,V3,M1} { ld( X, ld( ld( X, Y ), ld( X, Z )
% 9.91/10.37 ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15798) {G47,W15,D5,L1,V3,M1} { ld( mult( Y, X ), Z ) ==> ld( X,
% 9.91/10.37 ld( ld( X, Y ), ld( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3479) {G47,W15,D5,L1,V3,M1} P(3471,2334);d(1741);d(760);d(3444
% 9.91/10.37 ) { ld( X, ld( ld( X, Y ), ld( X, Z ) ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15803) {G43,W15,D5,L1,V3,M1} { ld( mult( X, Y ), rd( Z, Y ) )
% 9.91/10.37 ==> ld( Y, rd( ld( X, Z ), Y ) ) }.
% 9.91/10.37 parent0[0]: (3427) {G42,W15,D5,L1,V3,M1} P(1697,3407);d(762);d(1701);d(762)
% 9.91/10.37 ;d(0) { ld( ld( X, Z ), ld( X, rd( Y, X ) ) ) ==> rd( ld( Z, Y ), X ) }.
% 9.91/10.37 parent1[0; 10]: (15798) {G47,W15,D5,L1,V3,M1} { ld( mult( Y, X ), Z ) ==>
% 9.91/10.37 ld( X, ld( ld( X, Y ), ld( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := rd( Z, Y )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15806) {G43,W15,D5,L1,V3,M1} { ld( Y, rd( ld( X, Z ), Y ) ) ==>
% 9.91/10.37 ld( mult( X, Y ), rd( Z, Y ) ) }.
% 9.91/10.37 parent0[0]: (15803) {G43,W15,D5,L1,V3,M1} { ld( mult( X, Y ), rd( Z, Y ) )
% 9.91/10.37 ==> ld( Y, rd( ld( X, Z ), Y ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3530) {G48,W15,D5,L1,V3,M1} P(3427,3479) { ld( X, rd( ld( Y,
% 9.91/10.37 Z ), X ) ) ==> ld( mult( Y, X ), rd( Z, X ) ) }.
% 9.91/10.37 parent0: (15806) {G43,W15,D5,L1,V3,M1} { ld( Y, rd( ld( X, Z ), Y ) ) ==>
% 9.91/10.37 ld( mult( X, Y ), rd( Z, Y ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15810) {G47,W15,D5,L1,V3,M1} { ld( mult( Y, X ), Z ) ==> ld( X,
% 9.91/10.37 ld( ld( X, Y ), ld( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3479) {G47,W15,D5,L1,V3,M1} P(3471,2334);d(1741);d(760);d(3444
% 9.91/10.37 ) { ld( X, ld( ld( X, Y ), ld( X, Z ) ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15813) {G1,W15,D5,L1,V3,M1} { ld( mult( X, Y ), mult( Y, Z ) )
% 9.91/10.37 ==> ld( Y, ld( ld( Y, X ), Z ) ) }.
% 9.91/10.37 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.37 parent1[0; 14]: (15810) {G47,W15,D5,L1,V3,M1} { ld( mult( Y, X ), Z ) ==>
% 9.91/10.37 ld( X, ld( ld( X, Y ), ld( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := mult( Y, Z )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15816) {G1,W15,D5,L1,V3,M1} { ld( Y, ld( ld( Y, X ), Z ) ) ==> ld
% 9.91/10.37 ( mult( X, Y ), mult( Y, Z ) ) }.
% 9.91/10.37 parent0[0]: (15813) {G1,W15,D5,L1,V3,M1} { ld( mult( X, Y ), mult( Y, Z )
% 9.91/10.37 ) ==> ld( Y, ld( ld( Y, X ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3542) {G48,W15,D5,L1,V3,M1} P(1,3479) { ld( X, ld( ld( X, Z )
% 9.91/10.37 , Y ) ) ==> ld( mult( Z, X ), mult( X, Y ) ) }.
% 9.91/10.37 parent0: (15816) {G1,W15,D5,L1,V3,M1} { ld( Y, ld( ld( Y, X ), Z ) ) ==>
% 9.91/10.37 ld( mult( X, Y ), mult( Y, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15818) {G28,W11,D5,L1,V2,M1} { X ==> ld( ld( X, rd( Y, X ) ), ld
% 9.91/10.37 ( X, Y ) ) }.
% 9.91/10.37 parent0[0]: (2117) {G28,W11,D5,L1,V2,M1} P(1697,3);d(762);d(1701) { ld( ld
% 9.91/10.37 ( X, rd( Y, X ) ), ld( X, Y ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15821) {G29,W15,D5,L1,V3,M1} { X ==> ld( ld( mult( Y, X ), rd( Z
% 9.91/10.37 , X ) ), ld( X, ld( Y, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3530) {G48,W15,D5,L1,V3,M1} P(3427,3479) { ld( X, rd( ld( Y, Z
% 9.91/10.37 ), X ) ) ==> ld( mult( Y, X ), rd( Z, X ) ) }.
% 9.91/10.37 parent1[0; 3]: (15818) {G28,W11,D5,L1,V2,M1} { X ==> ld( ld( X, rd( Y, X )
% 9.91/10.37 ), ld( X, Y ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := ld( Y, Z )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15823) {G29,W15,D5,L1,V3,M1} { ld( ld( mult( Y, X ), rd( Z, X ) )
% 9.91/10.37 , ld( X, ld( Y, Z ) ) ) ==> X }.
% 9.91/10.37 parent0[0]: (15821) {G29,W15,D5,L1,V3,M1} { X ==> ld( ld( mult( Y, X ), rd
% 9.91/10.37 ( Z, X ) ), ld( X, ld( Y, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3553) {G49,W15,D5,L1,V3,M1} P(3530,2117) { ld( ld( mult( Y, X
% 9.91/10.37 ), rd( Z, X ) ), ld( X, ld( Y, Z ) ) ) ==> X }.
% 9.91/10.37 parent0: (15823) {G29,W15,D5,L1,V3,M1} { ld( ld( mult( Y, X ), rd( Z, X )
% 9.91/10.37 ), ld( X, ld( Y, Z ) ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15826) {G49,W15,D5,L1,V3,M1} { Y ==> ld( ld( mult( X, Y ), rd( Z
% 9.91/10.37 , Y ) ), ld( Y, ld( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3553) {G49,W15,D5,L1,V3,M1} P(3530,2117) { ld( ld( mult( Y, X
% 9.91/10.37 ), rd( Z, X ) ), ld( X, ld( Y, Z ) ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15830) {G27,W17,D6,L1,V3,M1} { X ==> ld( ld( mult( ld( Y, unit )
% 9.91/10.37 , X ), rd( Z, X ) ), ld( X, mult( Y, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.37 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 14]: (15826) {G49,W15,D5,L1,V3,M1} { Y ==> ld( ld( mult( X, Y )
% 9.91/10.37 , rd( Z, Y ) ), ld( Y, ld( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := ld( Y, unit )
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15831) {G28,W17,D6,L1,V3,M1} { X ==> ld( ld( ld( ld( unit, Y ),
% 9.91/10.37 X ), rd( Z, X ) ), ld( X, mult( Y, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.37 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 parent1[0; 4]: (15830) {G27,W17,D6,L1,V3,M1} { X ==> ld( ld( mult( ld( Y,
% 9.91/10.37 unit ), X ), rd( Z, X ) ), ld( X, mult( Y, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := unit
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15832) {G2,W15,D5,L1,V3,M1} { X ==> ld( ld( ld( Y, X ), rd( Z, X
% 9.91/10.37 ) ), ld( X, mult( Y, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (17) {G1,W5,D3,L1,V1,M1} P(0,5) { ld( unit, X ) ==> X }.
% 9.91/10.37 parent1[0; 5]: (15831) {G28,W17,D6,L1,V3,M1} { X ==> ld( ld( ld( ld( unit
% 9.91/10.37 , Y ), X ), rd( Z, X ) ), ld( X, mult( Y, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15833) {G2,W15,D5,L1,V3,M1} { ld( ld( ld( Y, X ), rd( Z, X ) ),
% 9.91/10.37 ld( X, mult( Y, Z ) ) ) ==> X }.
% 9.91/10.37 parent0[0]: (15832) {G2,W15,D5,L1,V3,M1} { X ==> ld( ld( ld( Y, X ), rd( Z
% 9.91/10.37 , X ) ), ld( X, mult( Y, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3562) {G50,W15,D5,L1,V3,M1} P(1635,3553);d(1701);d(17) { ld(
% 9.91/10.37 ld( ld( X, Z ), rd( Y, Z ) ), ld( Z, mult( X, Y ) ) ) ==> Z }.
% 9.91/10.37 parent0: (15833) {G2,W15,D5,L1,V3,M1} { ld( ld( ld( Y, X ), rd( Z, X ) ),
% 9.91/10.37 ld( X, mult( Y, Z ) ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15835) {G50,W15,D5,L1,V3,M1} { Y ==> ld( ld( ld( X, Y ), rd( Z, Y
% 9.91/10.37 ) ), ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3562) {G50,W15,D5,L1,V3,M1} P(1635,3553);d(1701);d(17) { ld(
% 9.91/10.37 ld( ld( X, Z ), rd( Y, Z ) ), ld( Z, mult( X, Y ) ) ) ==> Z }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15841) {G29,W19,D7,L1,V3,M1} { X ==> ld( ld( ld( X, Y ), rd( Z,
% 9.91/10.37 X ) ), ld( X, mult( ld( rd( Y, X ), X ), Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1638) {G28,W11,D5,L1,V2,M1} R(1633,138);d(1634);d(1637);d(1634
% 9.91/10.37 ) { ld( ld( rd( Y, X ), X ), X ) ==> ld( X, Y ) }.
% 9.91/10.37 parent1[0; 4]: (15835) {G50,W15,D5,L1,V3,M1} { Y ==> ld( ld( ld( X, Y ),
% 9.91/10.37 rd( Z, Y ) ), ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := ld( rd( Y, X ), X )
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15843) {G28,W19,D7,L1,V3,M1} { X ==> ld( ld( ld( X, Y ), rd( Z,
% 9.91/10.37 X ) ), ld( X, ld( ld( X, rd( Y, X ) ), Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1701) {G27,W11,D4,L1,V3,M1} P(760,1634) { mult( ld( Y, X ), Z
% 9.91/10.37 ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 parent1[0; 12]: (15841) {G29,W19,D7,L1,V3,M1} { X ==> ld( ld( ld( X, Y ),
% 9.91/10.37 rd( Z, X ) ), ld( X, mult( ld( rd( Y, X ), X ), Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := rd( Y, X )
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15844) {G29,W19,D6,L1,V3,M1} { X ==> ld( ld( ld( X, Y ), rd( Z,
% 9.91/10.37 X ) ), ld( mult( rd( Y, X ), X ), mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3542) {G48,W15,D5,L1,V3,M1} P(1,3479) { ld( X, ld( ld( X, Z )
% 9.91/10.37 , Y ) ) ==> ld( mult( Z, X ), mult( X, Y ) ) }.
% 9.91/10.37 parent1[0; 10]: (15843) {G28,W19,D7,L1,V3,M1} { X ==> ld( ld( ld( X, Y ),
% 9.91/10.37 rd( Z, X ) ), ld( X, ld( ld( X, rd( Y, X ) ), Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := rd( Y, X )
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15845) {G30,W19,D6,L1,V3,M1} { X ==> ld( ld( ld( X, Y ), rd( Z,
% 9.91/10.37 X ) ), ld( ld( rd( X, Y ), X ), mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1790) {G29,W11,D4,L1,V3,M1} P(1771,1634) { mult( rd( Y, X ), Z
% 9.91/10.37 ) ==> ld( rd( X, Y ), Z ) }.
% 9.91/10.37 parent1[0; 11]: (15844) {G29,W19,D6,L1,V3,M1} { X ==> ld( ld( ld( X, Y ),
% 9.91/10.37 rd( Z, X ) ), ld( mult( rd( Y, X ), X ), mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15846) {G2,W15,D5,L1,V3,M1} { X ==> ld( ld( ld( X, Y ), rd( Z, X
% 9.91/10.37 ) ), ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (18) {G1,W7,D4,L1,V2,M1} P(2,1) { ld( rd( X, Y ), X ) ==> Y }.
% 9.91/10.37 parent1[0; 11]: (15845) {G30,W19,D6,L1,V3,M1} { X ==> ld( ld( ld( X, Y ),
% 9.91/10.37 rd( Z, X ) ), ld( ld( rd( X, Y ), X ), mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15847) {G2,W15,D5,L1,V3,M1} { ld( ld( ld( X, Y ), rd( Z, X ) ),
% 9.91/10.37 ld( Y, mult( X, Z ) ) ) ==> X }.
% 9.91/10.37 parent0[0]: (15846) {G2,W15,D5,L1,V3,M1} { X ==> ld( ld( ld( X, Y ), rd( Z
% 9.91/10.37 , X ) ), ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3575) {G51,W15,D5,L1,V3,M1} P(1638,3562);d(1701);d(3542);d(
% 9.91/10.37 1790);d(18) { ld( ld( ld( Y, X ), rd( Z, Y ) ), ld( X, mult( Y, Z ) ) )
% 9.91/10.37 ==> Y }.
% 9.91/10.37 parent0: (15847) {G2,W15,D5,L1,V3,M1} { ld( ld( ld( X, Y ), rd( Z, X ) ),
% 9.91/10.37 ld( Y, mult( X, Z ) ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15849) {G51,W15,D5,L1,V3,M1} { X ==> ld( ld( ld( X, Y ), rd( Z, X
% 9.91/10.37 ) ), ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3575) {G51,W15,D5,L1,V3,M1} P(1638,3562);d(1701);d(3542);d(
% 9.91/10.37 1790);d(18) { ld( ld( ld( Y, X ), rd( Z, Y ) ), ld( X, mult( Y, Z ) ) )
% 9.91/10.37 ==> Y }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15850) {G1,W15,D5,L1,V3,M1} { X ==> ld( ld( Y, rd( Z, X ) ), ld
% 9.91/10.37 ( mult( X, Y ), mult( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.37 parent1[0; 4]: (15849) {G51,W15,D5,L1,V3,M1} { X ==> ld( ld( ld( X, Y ),
% 9.91/10.37 rd( Z, X ) ), ld( Y, mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := mult( X, Y )
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15852) {G1,W15,D5,L1,V3,M1} { ld( ld( Y, rd( Z, X ) ), ld( mult(
% 9.91/10.37 X, Y ), mult( X, Z ) ) ) ==> X }.
% 9.91/10.37 parent0[0]: (15850) {G1,W15,D5,L1,V3,M1} { X ==> ld( ld( Y, rd( Z, X ) ),
% 9.91/10.37 ld( mult( X, Y ), mult( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3605) {G52,W15,D5,L1,V3,M1} P(1,3575) { ld( ld( Y, rd( Z, X )
% 9.91/10.37 ), ld( mult( X, Y ), mult( X, Z ) ) ) ==> X }.
% 9.91/10.37 parent0: (15852) {G1,W15,D5,L1,V3,M1} { ld( ld( Y, rd( Z, X ) ), ld( mult
% 9.91/10.37 ( X, Y ), mult( X, Z ) ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15855) {G28,W11,D5,L1,V3,M1} { Z ==> ld( ld( X, Y ), ld( ld( Y, X
% 9.91/10.37 ), Z ) ) }.
% 9.91/10.37 parent0[0]: (1941) {G28,W11,D5,L1,V3,M1} P(1701,1) { ld( ld( X, Y ), ld( ld
% 9.91/10.37 ( Y, X ), Z ) ) ==> Z }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15857) {G29,W15,D5,L1,V3,M1} { ld( mult( X, Y ), mult( X, Z ) )
% 9.91/10.37 ==> ld( ld( rd( Z, X ), Y ), X ) }.
% 9.91/10.37 parent0[0]: (3605) {G52,W15,D5,L1,V3,M1} P(1,3575) { ld( ld( Y, rd( Z, X )
% 9.91/10.37 ), ld( mult( X, Y ), mult( X, Z ) ) ) ==> X }.
% 9.91/10.37 parent1[0; 14]: (15855) {G28,W11,D5,L1,V3,M1} { Z ==> ld( ld( X, Y ), ld(
% 9.91/10.37 ld( Y, X ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := rd( Z, X )
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := ld( mult( X, Y ), mult( X, Z ) )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3610) {G53,W15,D5,L1,V3,M1} P(3605,1941) { ld( mult( Z, X ),
% 9.91/10.37 mult( Z, Y ) ) ==> ld( ld( rd( Y, Z ), X ), Z ) }.
% 9.91/10.37 parent0: (15857) {G29,W15,D5,L1,V3,M1} { ld( mult( X, Y ), mult( X, Z ) )
% 9.91/10.37 ==> ld( ld( rd( Z, X ), Y ), X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15863) {G53,W15,D5,L1,V3,M1} { ld( ld( rd( Z, X ), Y ), X ) ==>
% 9.91/10.37 ld( mult( X, Y ), mult( X, Z ) ) }.
% 9.91/10.37 parent0[0]: (3610) {G53,W15,D5,L1,V3,M1} P(3605,1941) { ld( mult( Z, X ),
% 9.91/10.37 mult( Z, Y ) ) ==> ld( ld( rd( Y, Z ), X ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15866) {G28,W19,D5,L1,V3,M1} { ld( ld( rd( X, Y ), ld( Z, Y ) )
% 9.91/10.37 , Y ) ==> ld( ld( rd( Z, Y ), Y ), mult( Y, X ) ) }.
% 9.91/10.37 parent0[0]: (1697) {G27,W11,D4,L1,V2,M1} P(1634,723);d(1635);d(770);d(17)
% 9.91/10.37 { mult( Y, ld( X, Y ) ) ==> ld( rd( X, Y ), Y ) }.
% 9.91/10.37 parent1[0; 11]: (15863) {G53,W15,D5,L1,V3,M1} { ld( ld( rd( Z, X ), Y ), X
% 9.91/10.37 ) ==> ld( mult( X, Y ), mult( X, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := ld( Z, Y )
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15868) {G29,W15,D5,L1,V3,M1} { ld( Y, mult( Z, X ) ) ==> ld( ld
% 9.91/10.37 ( rd( Z, Y ), Y ), mult( Y, X ) ) }.
% 9.91/10.37 parent0[0]: (3398) {G40,W15,D5,L1,V3,M1} P(635,3391);d(1790);d(762);d(17)
% 9.91/10.37 { ld( ld( rd( Y, X ), ld( Z, X ) ), X ) ==> ld( X, mult( Z, Y ) ) }.
% 9.91/10.37 parent1[0; 1]: (15866) {G28,W19,D5,L1,V3,M1} { ld( ld( rd( X, Y ), ld( Z,
% 9.91/10.37 Y ) ), Y ) ==> ld( ld( rd( Z, Y ), Y ), mult( Y, X ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15869) {G29,W15,D5,L1,V3,M1} { ld( ld( rd( Y, X ), X ), mult( X,
% 9.91/10.37 Z ) ) ==> ld( X, mult( Y, Z ) ) }.
% 9.91/10.37 parent0[0]: (15868) {G29,W15,D5,L1,V3,M1} { ld( Y, mult( Z, X ) ) ==> ld(
% 9.91/10.37 ld( rd( Z, Y ), Y ), mult( Y, X ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3625) {G54,W15,D5,L1,V3,M1} P(1697,3610);d(3398) { ld( ld( rd
% 9.91/10.37 ( Y, X ), X ), mult( X, Z ) ) ==> ld( X, mult( Y, Z ) ) }.
% 9.91/10.37 parent0: (15869) {G29,W15,D5,L1,V3,M1} { ld( ld( rd( Y, X ), X ), mult( X
% 9.91/10.37 , Z ) ) ==> ld( X, mult( Y, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15871) {G54,W15,D5,L1,V3,M1} { ld( Y, mult( X, Z ) ) ==> ld( ld(
% 9.91/10.37 rd( X, Y ), Y ), mult( Y, Z ) ) }.
% 9.91/10.37 parent0[0]: (3625) {G54,W15,D5,L1,V3,M1} P(1697,3610);d(3398) { ld( ld( rd
% 9.91/10.37 ( Y, X ), X ), mult( X, Z ) ) ==> ld( X, mult( Y, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15872) {G1,W15,D5,L1,V3,M1} { ld( X, mult( mult( Y, X ), Z ) )
% 9.91/10.37 ==> ld( ld( Y, X ), mult( X, Z ) ) }.
% 9.91/10.37 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.91/10.37 parent1[0; 10]: (15871) {G54,W15,D5,L1,V3,M1} { ld( Y, mult( X, Z ) ) ==>
% 9.91/10.37 ld( ld( rd( X, Y ), Y ), mult( Y, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := mult( Y, X )
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3634) {G55,W15,D5,L1,V3,M1} P(3,3625) { ld( Y, mult( mult( X
% 9.91/10.37 , Y ), Z ) ) ==> ld( ld( X, Y ), mult( Y, Z ) ) }.
% 9.91/10.37 parent0: (15872) {G1,W15,D5,L1,V3,M1} { ld( X, mult( mult( Y, X ), Z ) )
% 9.91/10.37 ==> ld( ld( Y, X ), mult( X, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15875) {G55,W15,D5,L1,V3,M1} { ld( ld( Y, X ), mult( X, Z ) ) ==>
% 9.91/10.37 ld( X, mult( mult( Y, X ), Z ) ) }.
% 9.91/10.37 parent0[0]: (3634) {G55,W15,D5,L1,V3,M1} P(3,3625) { ld( Y, mult( mult( X,
% 9.91/10.37 Y ), Z ) ) ==> ld( ld( X, Y ), mult( Y, Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15879) {G4,W19,D5,L2,V3,M2} { ld( ld( X, Y ), mult( Y, ld( Y, Z
% 9.91/10.37 ) ) ) ==> ld( Y, mult( X, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 parent0[1]: (2517) {G3,W15,D4,L2,V3,M2} P(9,287);d(3) { ! alpha1( X, Y, Z )
% 9.91/10.37 , mult( mult( X, Z ), ld( Z, Y ) ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 12]: (15875) {G55,W15,D5,L1,V3,M1} { ld( ld( Y, X ), mult( X, Z
% 9.91/10.37 ) ) ==> ld( X, mult( mult( Y, X ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := ld( Y, Z )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15881) {G1,W15,D4,L2,V3,M2} { ld( ld( X, Y ), Z ) ==> ld( Y,
% 9.91/10.37 mult( X, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.37 parent1[0; 5]: (15879) {G4,W19,D5,L2,V3,M2} { ld( ld( X, Y ), mult( Y, ld
% 9.91/10.37 ( Y, Z ) ) ) ==> ld( Y, mult( X, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15882) {G1,W15,D4,L2,V3,M2} { ld( Y, mult( X, Z ) ) ==> ld( ld( X
% 9.91/10.37 , Y ), Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 parent0[0]: (15881) {G1,W15,D4,L2,V3,M2} { ld( ld( X, Y ), Z ) ==> ld( Y,
% 9.91/10.37 mult( X, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3636) {G56,W15,D4,L2,V3,M2} P(2517,3634);d(0) { ! alpha1( X,
% 9.91/10.37 Z, Y ), ld( Y, mult( X, Z ) ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 parent0: (15882) {G1,W15,D4,L2,V3,M2} { ld( Y, mult( X, Z ) ) ==> ld( ld(
% 9.91/10.37 X, Y ), Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15883) {G56,W15,D4,L2,V3,M2} { ld( ld( Y, X ), Z ) ==> ld( X,
% 9.91/10.37 mult( Y, Z ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0[1]: (3636) {G56,W15,D4,L2,V3,M2} P(2517,3634);d(0) { ! alpha1( X, Z
% 9.91/10.37 , Y ), ld( Y, mult( X, Z ) ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (15885) {G6,W15,D5,L1,V1,M1} { ld( ld( X, mult( c, c ) ), b )
% 9.91/10.37 ==> ld( mult( c, c ), mult( X, b ) ) }.
% 9.91/10.37 parent0[1]: (15883) {G56,W15,D4,L2,V3,M2} { ld( ld( Y, X ), Z ) ==> ld( X
% 9.91/10.37 , mult( Y, Z ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent1[0]: (1418) {G5,W6,D3,L1,V1,M1} P(177,11);d(27);d(27);d(144);d(6);d(
% 9.91/10.37 146);d(27);d(146);d(146);q;q { alpha1( X, b, mult( c, c ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := mult( c, c )
% 9.91/10.37 Y := X
% 9.91/10.37 Z := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15886) {G7,W15,D5,L1,V1,M1} { ld( ld( ld( c, X ), c ), b ) ==>
% 9.91/10.37 ld( mult( c, c ), mult( X, b ) ) }.
% 9.91/10.37 parent0[0]: (1738) {G28,W11,D4,L1,V2,M1} P(1634,27);d(1701);d(1646);d(17)
% 9.91/10.37 { ld( X, mult( Y, Y ) ) ==> ld( ld( Y, X ), Y ) }.
% 9.91/10.37 parent1[0; 2]: (15885) {G6,W15,D5,L1,V1,M1} { ld( ld( X, mult( c, c ) ), b
% 9.91/10.37 ) ==> ld( mult( c, c ), mult( X, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15887) {G7,W15,D5,L1,V1,M1} { ld( mult( c, c ), mult( X, b ) )
% 9.91/10.37 ==> ld( ld( ld( c, X ), c ), b ) }.
% 9.91/10.37 parent0[0]: (15886) {G7,W15,D5,L1,V1,M1} { ld( ld( ld( c, X ), c ), b )
% 9.91/10.37 ==> ld( mult( c, c ), mult( X, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3644) {G57,W15,D5,L1,V1,M1} R(3636,1418);d(1738) { ld( mult(
% 9.91/10.37 c, c ), mult( X, b ) ) ==> ld( ld( ld( c, X ), c ), b ) }.
% 9.91/10.37 parent0: (15887) {G7,W15,D5,L1,V1,M1} { ld( mult( c, c ), mult( X, b ) )
% 9.91/10.37 ==> ld( ld( ld( c, X ), c ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15889) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y ), unit
% 9.91/10.37 ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15894) {G23,W17,D5,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld( ld
% 9.91/10.37 ( ld( X, Z ), Y ), unit ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0[1]: (3636) {G56,W15,D4,L2,V3,M2} P(2517,3634);d(0) { ! alpha1( X, Z
% 9.91/10.37 , Y ), ld( Y, mult( X, Z ) ) ==> ld( ld( X, Y ), Z ) }.
% 9.91/10.37 parent1[0; 7]: (15889) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y
% 9.91/10.37 ), unit ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := mult( X, Y )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15895) {G23,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld( Y,
% 9.91/10.37 ld( X, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 parent1[0; 6]: (15894) {G23,W17,D5,L2,V3,M2} { ld( mult( X, Y ), Z ) ==>
% 9.91/10.37 ld( ld( ld( X, Z ), Y ), unit ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := ld( X, Z )
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15896) {G23,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult(
% 9.91/10.37 X, Y ), Z ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0[0]: (15895) {G23,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld(
% 9.91/10.37 Y, ld( X, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3646) {G57,W15,D4,L2,V3,M2} P(3636,760);d(760) { ! alpha1( Y
% 9.91/10.37 , Z, X ), ld( Z, ld( Y, X ) ) ==> ld( mult( Y, Z ), X ) }.
% 9.91/10.37 parent0: (15896) {G23,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult
% 9.91/10.37 ( X, Y ), Z ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15897) {G57,W15,D4,L2,V3,M2} { ld( mult( Y, X ), Z ) ==> ld( X,
% 9.91/10.37 ld( Y, Z ) ), ! alpha1( Y, X, Z ) }.
% 9.91/10.37 parent0[1]: (3646) {G57,W15,D4,L2,V3,M2} P(3636,760);d(760) { ! alpha1( Y,
% 9.91/10.37 Z, X ), ld( Z, ld( Y, X ) ) ==> ld( mult( Y, Z ), X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (15898) {G2,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld( Y
% 9.91/10.37 , ld( X, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 parent0[1]: (15897) {G57,W15,D4,L2,V3,M2} { ld( mult( Y, X ), Z ) ==> ld(
% 9.91/10.37 X, ld( Y, Z ) ), ! alpha1( Y, X, Z ) }.
% 9.91/10.37 parent1[0]: (181) {G1,W8,D2,L2,V3,M2} R(11,10);d(9);q { alpha1( X, Z, Y ),
% 9.91/10.37 ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15899) {G2,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult( X
% 9.91/10.37 , Y ), Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 parent0[0]: (15898) {G2,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld( Y
% 9.91/10.37 , ld( X, Z ) ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3653) {G58,W15,D4,L2,V3,M2} R(3646,181) { ld( X, ld( Y, Z ) )
% 9.91/10.37 ==> ld( mult( Y, X ), Z ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0: (15899) {G2,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult(
% 9.91/10.37 X, Y ), Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 1 ==> 1
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15901) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.91/10.37 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15904) {G1,W15,D5,L2,V3,M2} { ld( X, Y ) ==> mult( Z, ld( mult(
% 9.91/10.37 X, Z ), Y ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0[0]: (3653) {G58,W15,D4,L2,V3,M2} R(3646,181) { ld( X, ld( Y, Z ) )
% 9.91/10.37 ==> ld( mult( Y, X ), Z ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent1[0; 6]: (15901) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.91/10.37 }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := ld( X, Y )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15905) {G2,W15,D4,L2,V3,M2} { ld( X, Y ) ==> ld( ld( Z, X ), ld
% 9.91/10.37 ( Z, Y ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0[0]: (3460) {G45,W15,D5,L1,V3,M1} P(1635,3446);d(1701);d(1701);d(17)
% 9.91/10.37 { mult( Y, ld( mult( X, Y ), Z ) ) ==> ld( ld( Y, X ), ld( Y, Z ) ) }.
% 9.91/10.37 parent1[0; 4]: (15904) {G1,W15,D5,L2,V3,M2} { ld( X, Y ) ==> mult( Z, ld(
% 9.91/10.37 mult( X, Z ), Y ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15906) {G2,W15,D4,L2,V3,M2} { ld( ld( Z, X ), ld( Z, Y ) ) ==> ld
% 9.91/10.37 ( X, Y ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0[0]: (15905) {G2,W15,D4,L2,V3,M2} { ld( X, Y ) ==> ld( ld( Z, X ),
% 9.91/10.37 ld( Z, Y ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3659) {G59,W15,D4,L2,V3,M2} P(3653,0);d(3460) { ! alpha1( Y,
% 9.91/10.37 Z, X ), ld( ld( X, Y ), ld( X, Z ) ) ==> ld( Y, Z ) }.
% 9.91/10.37 parent0: (15906) {G2,W15,D4,L2,V3,M2} { ld( ld( Z, X ), ld( Z, Y ) ) ==>
% 9.91/10.37 ld( X, Y ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15908) {G28,W13,D5,L1,V3,M1} { ld( Z, unit ) ==> ld( ld( ld( X, Y
% 9.91/10.37 ), Z ), ld( Y, X ) ) }.
% 9.91/10.37 parent0[0]: (1778) {G28,W13,D5,L1,V3,M1} P(1741,762);d(1701) { ld( ld( ld(
% 9.91/10.37 Y, Z ), X ), ld( Z, Y ) ) ==> ld( X, unit ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15913) {G29,W17,D4,L2,V3,M2} { ld( ld( X, Y ), unit ) ==> ld( ld
% 9.91/10.37 ( Z, Y ), ld( Z, X ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[1]: (3659) {G59,W15,D4,L2,V3,M2} P(3653,0);d(3460) { ! alpha1( Y, Z
% 9.91/10.37 , X ), ld( ld( X, Y ), ld( X, Z ) ) ==> ld( Y, Z ) }.
% 9.91/10.37 parent1[0; 7]: (15908) {G28,W13,D5,L1,V3,M1} { ld( Z, unit ) ==> ld( ld(
% 9.91/10.37 ld( X, Y ), Z ), ld( Y, X ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := ld( X, Y )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15920) {G23,W15,D4,L2,V3,M2} { ld( Y, X ) ==> ld( ld( Z, Y ), ld
% 9.91/10.37 ( Z, X ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 parent1[0; 1]: (15913) {G29,W17,D4,L2,V3,M2} { ld( ld( X, Y ), unit ) ==>
% 9.91/10.37 ld( ld( Z, Y ), ld( Z, X ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15921) {G23,W15,D4,L2,V3,M2} { ld( ld( Z, X ), ld( Z, Y ) ) ==>
% 9.91/10.37 ld( X, Y ), ! alpha1( Z, X, Y ) }.
% 9.91/10.37 parent0[0]: (15920) {G23,W15,D4,L2,V3,M2} { ld( Y, X ) ==> ld( ld( Z, Y )
% 9.91/10.37 , ld( Z, X ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3666) {G60,W15,D4,L2,V3,M2} P(3659,1778);d(760) { ! alpha1( Y
% 9.91/10.37 , Z, X ), ld( ld( Y, Z ), ld( Y, X ) ) ==> ld( Z, X ) }.
% 9.91/10.37 parent0: (15921) {G23,W15,D4,L2,V3,M2} { ld( ld( Z, X ), ld( Z, Y ) ) ==>
% 9.91/10.37 ld( X, Y ), ! alpha1( Z, X, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15923) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y ), unit
% 9.91/10.37 ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15929) {G23,W17,D4,L2,V3,M2} { ld( ld( X, Y ), ld( X, Z ) ) ==>
% 9.91/10.37 ld( ld( Z, Y ), unit ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[1]: (3659) {G59,W15,D4,L2,V3,M2} P(3653,0);d(3460) { ! alpha1( Y, Z
% 9.91/10.37 , X ), ld( ld( X, Y ), ld( X, Z ) ) ==> ld( Y, Z ) }.
% 9.91/10.37 parent1[0; 9]: (15923) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y
% 9.91/10.37 ), unit ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := ld( X, Z )
% 9.91/10.37 Y := ld( X, Y )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15932) {G23,W15,D4,L2,V3,M2} { ld( ld( X, Y ), ld( X, Z ) ) ==>
% 9.91/10.37 ld( Y, Z ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 parent1[0; 8]: (15929) {G23,W17,D4,L2,V3,M2} { ld( ld( X, Y ), ld( X, Z )
% 9.91/10.37 ) ==> ld( ld( Z, Y ), unit ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3668) {G60,W15,D4,L2,V3,M2} P(3659,760);d(760) { ! alpha1( Y
% 9.91/10.37 , Z, X ), ld( ld( X, Z ), ld( X, Y ) ) ==> ld( Z, Y ) }.
% 9.91/10.37 parent0: (15932) {G23,W15,D4,L2,V3,M2} { ld( ld( X, Y ), ld( X, Z ) ) ==>
% 9.91/10.37 ld( Y, Z ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15935) {G47,W15,D5,L1,V3,M1} { ld( mult( Y, X ), Z ) ==> ld( X,
% 9.91/10.37 ld( ld( X, Y ), ld( X, Z ) ) ) }.
% 9.91/10.37 parent0[0]: (3479) {G47,W15,D5,L1,V3,M1} P(3471,2334);d(1741);d(760);d(3444
% 9.91/10.37 ) { ld( X, ld( ld( X, Y ), ld( X, Z ) ) ) ==> ld( mult( Y, X ), Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15942) {G48,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld( Y,
% 9.91/10.37 ld( X, Z ) ), ! alpha1( Y, X, Z ) }.
% 9.91/10.37 parent0[1]: (3666) {G60,W15,D4,L2,V3,M2} P(3659,1778);d(760) { ! alpha1( Y
% 9.91/10.37 , Z, X ), ld( ld( Y, Z ), ld( Y, X ) ) ==> ld( Z, X ) }.
% 9.91/10.37 parent1[0; 8]: (15935) {G47,W15,D5,L1,V3,M1} { ld( mult( Y, X ), Z ) ==>
% 9.91/10.37 ld( X, ld( ld( X, Y ), ld( X, Z ) ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15945) {G48,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult(
% 9.91/10.37 X, Y ), Z ), ! alpha1( Y, X, Z ) }.
% 9.91/10.37 parent0[0]: (15942) {G48,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld(
% 9.91/10.37 Y, ld( X, Z ) ), ! alpha1( Y, X, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3674) {G61,W15,D4,L2,V3,M2} P(3666,3479) { ld( X, ld( Y, Z )
% 9.91/10.37 ) ==> ld( mult( Y, X ), Z ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0: (15945) {G48,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult
% 9.91/10.37 ( X, Y ), Z ), ! alpha1( Y, X, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 1 ==> 1
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15948) {G61,W15,D4,L2,V3,M2} { ld( mult( Y, X ), Z ) ==> ld( X,
% 9.91/10.37 ld( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent0[0]: (3674) {G61,W15,D4,L2,V3,M2} P(3666,3479) { ld( X, ld( Y, Z ) )
% 9.91/10.37 ==> ld( mult( Y, X ), Z ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (15949) {G2,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld( Y
% 9.91/10.37 , ld( X, Z ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0[1]: (15948) {G61,W15,D4,L2,V3,M2} { ld( mult( Y, X ), Z ) ==> ld(
% 9.91/10.37 X, ld( Y, Z ) ), ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent1[0]: (181) {G1,W8,D2,L2,V3,M2} R(11,10);d(9);q { alpha1( X, Z, Y ),
% 9.91/10.37 ! alpha1( X, Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15950) {G2,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult( X
% 9.91/10.37 , Y ), Z ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0[0]: (15949) {G2,W15,D4,L2,V3,M2} { ld( mult( X, Y ), Z ) ==> ld( Y
% 9.91/10.37 , ld( X, Z ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3680) {G62,W15,D4,L2,V3,M2} R(3674,181) { ld( X, ld( Y, Z ) )
% 9.91/10.37 ==> ld( mult( Y, X ), Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 parent0: (15950) {G2,W15,D4,L2,V3,M2} { ld( Y, ld( X, Z ) ) ==> ld( mult(
% 9.91/10.37 X, Y ), Z ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 1 ==> 1
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15952) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y ), unit
% 9.91/10.37 ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15956) {G23,W17,D5,L2,V3,M2} { ld( ld( X, Y ), Z ) ==> ld( ld(
% 9.91/10.37 mult( X, Z ), Y ), unit ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[0]: (3680) {G62,W15,D4,L2,V3,M2} R(3674,181) { ld( X, ld( Y, Z ) )
% 9.91/10.37 ==> ld( mult( Y, X ), Z ), ! alpha1( X, Z, Y ) }.
% 9.91/10.37 parent1[0; 7]: (15952) {G22,W9,D4,L1,V2,M1} { ld( Y, X ) ==> ld( ld( X, Y
% 9.91/10.37 ), unit ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := ld( X, Y )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15957) {G23,W15,D4,L2,V3,M2} { ld( ld( X, Y ), Z ) ==> ld( Y,
% 9.91/10.37 mult( X, Z ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 parent1[0; 6]: (15956) {G23,W17,D5,L2,V3,M2} { ld( ld( X, Y ), Z ) ==> ld
% 9.91/10.37 ( ld( mult( X, Z ), Y ), unit ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := mult( X, Z )
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15958) {G23,W15,D4,L2,V3,M2} { ld( Y, mult( X, Z ) ) ==> ld( ld(
% 9.91/10.37 X, Y ), Z ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[0]: (15957) {G23,W15,D4,L2,V3,M2} { ld( ld( X, Y ), Z ) ==> ld( Y
% 9.91/10.37 , mult( X, Z ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3682) {G63,W15,D4,L2,V3,M2} P(3680,760);d(760) { ! alpha1( X
% 9.91/10.37 , Z, Y ), ld( Z, mult( Y, X ) ) ==> ld( ld( Y, Z ), X ) }.
% 9.91/10.37 parent0: (15958) {G23,W15,D4,L2,V3,M2} { ld( Y, mult( X, Z ) ) ==> ld( ld
% 9.91/10.37 ( X, Y ), Z ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15960) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.91/10.37 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15963) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> mult( Z, ld( ld(
% 9.91/10.37 X, Z ), Y ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0[1]: (3682) {G63,W15,D4,L2,V3,M2} P(3680,760);d(760) { ! alpha1( X,
% 9.91/10.37 Z, Y ), ld( Z, mult( Y, X ) ) ==> ld( ld( Y, Z ), X ) }.
% 9.91/10.37 parent1[0; 6]: (15960) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.91/10.37 }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := mult( X, Y )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15964) {G2,W15,D4,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X, Z
% 9.91/10.37 ), ld( Z, Y ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0[0]: (3446) {G44,W15,D5,L1,V3,M1} P(3434,1771);d(1771);d(762);d(762)
% 9.91/10.37 { mult( Y, ld( ld( Z, Y ), X ) ) ==> mult( mult( Z, Y ), ld( Y, X ) )
% 9.91/10.37 }.
% 9.91/10.37 parent1[0; 4]: (15963) {G1,W15,D5,L2,V3,M2} { mult( X, Y ) ==> mult( Z, ld
% 9.91/10.37 ( ld( X, Z ), Y ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15965) {G2,W15,D4,L2,V3,M2} { mult( mult( X, Z ), ld( Z, Y ) )
% 9.91/10.37 ==> mult( X, Y ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0[0]: (15964) {G2,W15,D4,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X
% 9.91/10.37 , Z ), ld( Z, Y ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3693) {G64,W15,D4,L2,V3,M2} P(3682,0);d(3446) { ! alpha1( Z,
% 9.91/10.37 X, Y ), mult( mult( Y, X ), ld( X, Z ) ) ==> mult( Y, Z ) }.
% 9.91/10.37 parent0: (15965) {G2,W15,D4,L2,V3,M2} { mult( mult( X, Z ), ld( Z, Y ) )
% 9.91/10.37 ==> mult( X, Y ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15967) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y ) }.
% 9.91/10.37 parent0[0]: (3) {G0,W7,D4,L1,V2,M1} I { rd( mult( Y, X ), X ) ==> Y }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15969) {G1,W15,D4,L2,V3,M2} { mult( X, Y ) ==> rd( mult( X, Z )
% 9.91/10.37 , ld( Y, Z ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[1]: (3693) {G64,W15,D4,L2,V3,M2} P(3682,0);d(3446) { ! alpha1( Z, X
% 9.91/10.37 , Y ), mult( mult( Y, X ), ld( X, Z ) ) ==> mult( Y, Z ) }.
% 9.91/10.37 parent1[0; 5]: (15967) {G0,W7,D4,L1,V2,M1} { X ==> rd( mult( X, Y ), Y )
% 9.91/10.37 }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := mult( X, Y )
% 9.91/10.37 Y := ld( Y, Z )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15970) {G2,W15,D4,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X, Z
% 9.91/10.37 ), ld( Z, Y ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.37 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.37 parent1[0; 4]: (15969) {G1,W15,D4,L2,V3,M2} { mult( X, Y ) ==> rd( mult( X
% 9.91/10.37 , Z ), ld( Y, Z ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := mult( X, Z )
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15971) {G2,W15,D4,L2,V3,M2} { mult( mult( X, Z ), ld( Z, Y ) )
% 9.91/10.37 ==> mult( X, Y ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[0]: (15970) {G2,W15,D4,L2,V3,M2} { mult( X, Y ) ==> mult( mult( X
% 9.91/10.37 , Z ), ld( Z, Y ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3706) {G65,W15,D4,L2,V3,M2} P(3693,3);d(762) { ! alpha1( Z, Y
% 9.91/10.37 , X ), mult( mult( X, Z ), ld( Z, Y ) ) ==> mult( X, Y ) }.
% 9.91/10.37 parent0: (15971) {G2,W15,D4,L2,V3,M2} { mult( mult( X, Z ), ld( Z, Y ) )
% 9.91/10.37 ==> mult( X, Y ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15973) {G65,W15,D4,L2,V3,M2} { mult( X, Z ) ==> mult( mult( X, Y
% 9.91/10.37 ), ld( Y, Z ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 parent0[1]: (3706) {G65,W15,D4,L2,V3,M2} P(3693,3);d(762) { ! alpha1( Z, Y
% 9.91/10.37 , X ), mult( mult( X, Z ), ld( Z, Y ) ) ==> mult( X, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15975) {G3,W15,D4,L2,V1,M2} { mult( b, X ) ==> mult( mult( c, b
% 9.91/10.37 ), ld( c, X ) ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent0[0]: (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c
% 9.91/10.37 , b ) }.
% 9.91/10.37 parent1[0; 5]: (15973) {G65,W15,D4,L2,V3,M2} { mult( X, Z ) ==> mult( mult
% 9.91/10.37 ( X, Y ), ld( Y, Z ) ), ! alpha1( Y, Z, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := b
% 9.91/10.37 Y := c
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15977) {G3,W15,D4,L2,V1,M2} { mult( mult( c, b ), ld( c, X ) )
% 9.91/10.37 ==> mult( b, X ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent0[0]: (15975) {G3,W15,D4,L2,V1,M2} { mult( b, X ) ==> mult( mult( c
% 9.91/10.37 , b ), ld( c, X ) ), ! alpha1( c, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3737) {G66,W15,D4,L2,V1,M2} P(144,3706) { ! alpha1( c, X, b )
% 9.91/10.37 , mult( mult( c, b ), ld( c, X ) ) ==> mult( b, X ) }.
% 9.91/10.37 parent0: (15977) {G3,W15,D4,L2,V1,M2} { mult( mult( c, b ), ld( c, X ) )
% 9.91/10.37 ==> mult( b, X ), ! alpha1( c, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15978) {G66,W15,D4,L2,V1,M2} { mult( b, X ) ==> mult( mult( c, b
% 9.91/10.37 ), ld( c, X ) ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent0[1]: (3737) {G66,W15,D4,L2,V1,M2} P(144,3706) { ! alpha1( c, X, b )
% 9.91/10.37 , mult( mult( c, b ), ld( c, X ) ) ==> mult( b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15979) {G2,W15,D4,L2,V4,M2} { mult( mult( X, Z ), Y ) = mult(
% 9.91/10.37 mult( X, Y ), Z ), alpha1( T, Y, Z ) }.
% 9.91/10.37 parent0[1]: (121) {G2,W15,D4,L2,V4,M2} P(92,9);d(10);r(7) { alpha1( T, Y, X
% 9.91/10.37 ), mult( mult( Z, Y ), X ) = mult( mult( Z, X ), Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := X
% 9.91/10.37 T := T
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (15983) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ), alpha1
% 9.91/10.37 ( Z, Y, X ) }.
% 9.91/10.37 parent0[1]: (92) {G1,W11,D3,L2,V3,M2} P(8,1);d(1) { alpha1( X, Y, Z ), mult
% 9.91/10.37 ( Z, Y ) = mult( Y, Z ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (15984) {G3,W21,D5,L3,V2,M3} { mult( b, X ) ==> mult( mult( c, ld
% 9.91/10.37 ( c, X ) ), b ), alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent0[0]: (15979) {G2,W15,D4,L2,V4,M2} { mult( mult( X, Z ), Y ) = mult
% 9.91/10.37 ( mult( X, Y ), Z ), alpha1( T, Y, Z ) }.
% 9.91/10.37 parent1[0; 4]: (15978) {G66,W15,D4,L2,V1,M2} { mult( b, X ) ==> mult( mult
% 9.91/10.37 ( c, b ), ld( c, X ) ), ! alpha1( c, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := c
% 9.91/10.37 Y := ld( c, X )
% 9.91/10.37 Z := b
% 9.91/10.37 T := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16004) {G4,W21,D5,L3,V2,M3} { mult( b, X ) ==> ld( rd( ld( X, c
% 9.91/10.37 ), c ), b ), alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent0[0]: (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld( Z
% 9.91/10.37 , Y ) ), T ) ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.91/10.37 parent1[0; 4]: (15984) {G3,W21,D5,L3,V2,M3} { mult( b, X ) ==> mult( mult
% 9.91/10.37 ( c, ld( c, X ) ), b ), alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b )
% 9.91/10.37 }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := c
% 9.91/10.37 Y := X
% 9.91/10.37 Z := c
% 9.91/10.37 T := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16005) {G5,W19,D4,L3,V2,M3} { mult( b, X ) ==> ld( ld( X, unit )
% 9.91/10.37 , b ), alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.37 ld( X, unit ) }.
% 9.91/10.37 parent1[0; 5]: (16004) {G4,W21,D5,L3,V2,M3} { mult( b, X ) ==> ld( rd( ld
% 9.91/10.37 ( X, c ), c ), b ), alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16006) {G6,W17,D3,L3,V2,M3} { mult( b, X ) ==> mult( X, b ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.37 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 4]: (16005) {G5,W19,D4,L3,V2,M3} { mult( b, X ) ==> ld( ld( X,
% 9.91/10.37 unit ), b ), alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (16007) {G2,W20,D3,L3,V2,M3} { mult( b, X ) ==> mult( X, b ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ), mult( X, b ) = mult( b, X ) }.
% 9.91/10.37 parent0[2]: (16006) {G6,W17,D3,L3,V2,M3} { mult( b, X ) ==> mult( X, b ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ), ! alpha1( c, X, b ) }.
% 9.91/10.37 parent1[1]: (15983) {G1,W11,D3,L2,V3,M2} { mult( Y, X ) = mult( X, Y ),
% 9.91/10.37 alpha1( Z, Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := b
% 9.91/10.37 Y := X
% 9.91/10.37 Z := c
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16008) {G2,W20,D3,L3,V2,M3} { mult( X, b ) ==> mult( b, X ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ), mult( X, b ) = mult( b, X ) }.
% 9.91/10.37 parent0[0]: (16007) {G2,W20,D3,L3,V2,M3} { mult( b, X ) ==> mult( X, b ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ), mult( X, b ) = mult( b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 factor: (16011) {G2,W13,D3,L2,V2,M2} { mult( X, b ) ==> mult( b, X ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ) }.
% 9.91/10.37 parent0[0, 2]: (16008) {G2,W20,D3,L3,V2,M3} { mult( X, b ) ==> mult( b, X
% 9.91/10.37 ), alpha1( Y, ld( c, X ), b ), mult( X, b ) = mult( b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3752) {G67,W13,D3,L2,V2,M2} P(3737,121);d(1884);d(1741);d(
% 9.91/10.37 1635);r(92) { alpha1( Y, ld( c, X ), b ), mult( X, b ) = mult( b, X ) }.
% 9.91/10.37 parent0: (16011) {G2,W13,D3,L2,V2,M2} { mult( X, b ) ==> mult( b, X ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16013) {G67,W13,D3,L2,V2,M2} { mult( b, X ) = mult( X, b ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ) }.
% 9.91/10.37 parent0[1]: (3752) {G67,W13,D3,L2,V2,M2} P(3737,121);d(1884);d(1741);d(1635
% 9.91/10.37 );r(92) { alpha1( Y, ld( c, X ), b ), mult( X, b ) = mult( b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16014) {G31,W11,D4,L1,V1,M1} { mult( c, mult( b, X ) ) ==> mult(
% 9.91/10.37 b, mult( c, X ) ) }.
% 9.91/10.37 parent0[0]: (2377) {G31,W11,D4,L1,V1,M1} P(2218,0) { mult( b, mult( c, X )
% 9.91/10.37 ) ==> mult( c, mult( b, X ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16017) {G32,W19,D4,L2,V2,M2} { mult( c, mult( b, X ) ) ==> mult
% 9.91/10.37 ( mult( c, X ), b ), alpha1( Y, ld( c, mult( c, X ) ), b ) }.
% 9.91/10.37 parent0[0]: (16013) {G67,W13,D3,L2,V2,M2} { mult( b, X ) = mult( X, b ),
% 9.91/10.37 alpha1( Y, ld( c, X ), b ) }.
% 9.91/10.37 parent1[0; 6]: (16014) {G31,W11,D4,L1,V1,M1} { mult( c, mult( b, X ) ) ==>
% 9.91/10.37 mult( b, mult( c, X ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := mult( c, X )
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16019) {G1,W15,D4,L2,V2,M2} { alpha1( X, Y, b ), mult( c, mult(
% 9.91/10.37 b, Y ) ) ==> mult( mult( c, Y ), b ) }.
% 9.91/10.37 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.37 parent1[1; 2]: (16017) {G32,W19,D4,L2,V2,M2} { mult( c, mult( b, X ) ) ==>
% 9.91/10.37 mult( mult( c, X ), b ), alpha1( Y, ld( c, mult( c, X ) ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3763) {G68,W15,D4,L2,V2,M2} P(3752,2377);d(1) { mult( c, mult
% 9.91/10.37 ( b, X ) ) ==> mult( mult( c, X ), b ), alpha1( Y, X, b ) }.
% 9.91/10.37 parent0: (16019) {G1,W15,D4,L2,V2,M2} { alpha1( X, Y, b ), mult( c, mult(
% 9.91/10.37 b, Y ) ) ==> mult( mult( c, Y ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16022) {G31,W11,D4,L1,V2,M1} { ld( X, Y ) ==> ld( mult( X, X ),
% 9.91/10.37 mult( X, Y ) ) }.
% 9.91/10.37 parent0[0]: (1943) {G31,W11,D4,L1,V2,M1} P(1635,1842);d(1884);d(762);d(1652
% 9.91/10.37 );d(635);d(671);d(684);d(1701);d(17) { ld( mult( X, X ), mult( X, Y ) )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16025) {G32,W19,D5,L2,V2,M2} { ld( c, mult( b, X ) ) ==> ld(
% 9.91/10.37 mult( c, c ), mult( mult( c, X ), b ) ), alpha1( Y, X, b ) }.
% 9.91/10.37 parent0[0]: (3763) {G68,W15,D4,L2,V2,M2} P(3752,2377);d(1) { mult( c, mult
% 9.91/10.37 ( b, X ) ) ==> mult( mult( c, X ), b ), alpha1( Y, X, b ) }.
% 9.91/10.37 parent1[0; 10]: (16022) {G31,W11,D4,L1,V2,M1} { ld( X, Y ) ==> ld( mult( X
% 9.91/10.37 , X ), mult( X, Y ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := c
% 9.91/10.37 Y := mult( b, X )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16026) {G33,W19,D6,L2,V2,M2} { ld( c, mult( b, X ) ) ==> ld( ld
% 9.91/10.37 ( ld( c, mult( c, X ) ), c ), b ), alpha1( Y, X, b ) }.
% 9.91/10.37 parent0[0]: (3644) {G57,W15,D5,L1,V1,M1} R(3636,1418);d(1738) { ld( mult( c
% 9.91/10.37 , c ), mult( X, b ) ) ==> ld( ld( ld( c, X ), c ), b ) }.
% 9.91/10.37 parent1[0; 6]: (16025) {G32,W19,D5,L2,V2,M2} { ld( c, mult( b, X ) ) ==>
% 9.91/10.37 ld( mult( c, c ), mult( mult( c, X ), b ) ), alpha1( Y, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := mult( c, X )
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16027) {G1,W15,D4,L2,V2,M2} { ld( c, mult( b, X ) ) ==> ld( ld(
% 9.91/10.37 X, c ), b ), alpha1( Y, X, b ) }.
% 9.91/10.37 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.37 parent1[0; 8]: (16026) {G33,W19,D6,L2,V2,M2} { ld( c, mult( b, X ) ) ==>
% 9.91/10.37 ld( ld( ld( c, mult( c, X ) ), c ), b ), alpha1( Y, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3877) {G69,W15,D4,L2,V2,M2} P(3763,1943);d(3644);d(1) {
% 9.91/10.37 alpha1( Y, X, b ), ld( c, mult( b, X ) ) ==> ld( ld( X, c ), b ) }.
% 9.91/10.37 parent0: (16027) {G1,W15,D4,L2,V2,M2} { ld( c, mult( b, X ) ) ==> ld( ld(
% 9.91/10.37 X, c ), b ), alpha1( Y, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16029) {G69,W15,D4,L2,V2,M2} { ld( ld( X, c ), b ) ==> ld( c,
% 9.91/10.37 mult( b, X ) ), alpha1( Y, X, b ) }.
% 9.91/10.37 parent0[1]: (3877) {G69,W15,D4,L2,V2,M2} P(3763,1943);d(3644);d(1) { alpha1
% 9.91/10.37 ( Y, X, b ), ld( c, mult( b, X ) ) ==> ld( ld( X, c ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (16030) {G2,W15,D4,L2,V2,M2} { alpha1( X, b, Y ), ld( ld( Y, c
% 9.91/10.37 ), b ) ==> ld( c, mult( b, Y ) ) }.
% 9.91/10.37 parent0[1]: (181) {G1,W8,D2,L2,V3,M2} R(11,10);d(9);q { alpha1( X, Z, Y ),
% 9.91/10.37 ! alpha1( X, Y, Z ) }.
% 9.91/10.37 parent1[1]: (16029) {G69,W15,D4,L2,V2,M2} { ld( ld( X, c ), b ) ==> ld( c
% 9.91/10.37 , mult( b, X ) ), alpha1( Y, X, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16031) {G2,W15,D4,L2,V2,M2} { ld( c, mult( b, X ) ) ==> ld( ld( X
% 9.91/10.37 , c ), b ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[1]: (16030) {G2,W15,D4,L2,V2,M2} { alpha1( X, b, Y ), ld( ld( Y, c
% 9.91/10.37 ), b ) ==> ld( c, mult( b, Y ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (3881) {G70,W15,D4,L2,V2,M2} R(3877,181) { ld( c, mult( b, X )
% 9.91/10.37 ) ==> ld( ld( X, c ), b ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0: (16031) {G2,W15,D4,L2,V2,M2} { ld( c, mult( b, X ) ) ==> ld( ld(
% 9.91/10.37 X, c ), b ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 1 ==> 1
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16033) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) ) }.
% 9.91/10.37 parent0[0]: (0) {G0,W7,D4,L1,V2,M1} I { mult( Y, ld( Y, X ) ) ==> X }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Y
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16036) {G1,W15,D5,L2,V2,M2} { mult( b, X ) ==> mult( c, ld( ld(
% 9.91/10.37 X, c ), b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (3881) {G70,W15,D4,L2,V2,M2} R(3877,181) { ld( c, mult( b, X )
% 9.91/10.37 ) ==> ld( ld( X, c ), b ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent1[0; 6]: (16033) {G0,W7,D4,L1,V2,M1} { Y ==> mult( X, ld( X, Y ) )
% 9.91/10.37 }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := c
% 9.91/10.37 Y := mult( b, X )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16037) {G2,W15,D4,L2,V2,M2} { mult( b, X ) ==> mult( mult( X, c
% 9.91/10.37 ), ld( c, b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (3446) {G44,W15,D5,L1,V3,M1} P(3434,1771);d(1771);d(762);d(762)
% 9.91/10.37 { mult( Y, ld( ld( Z, Y ), X ) ) ==> mult( mult( Z, Y ), ld( Y, X ) )
% 9.91/10.37 }.
% 9.91/10.37 parent1[0; 4]: (16036) {G1,W15,D5,L2,V2,M2} { mult( b, X ) ==> mult( c, ld
% 9.91/10.37 ( ld( X, c ), b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := b
% 9.91/10.37 Y := c
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16038) {G2,W15,D4,L2,V2,M2} { mult( mult( X, c ), ld( c, b ) )
% 9.91/10.37 ==> mult( b, X ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (16037) {G2,W15,D4,L2,V2,M2} { mult( b, X ) ==> mult( mult( X
% 9.91/10.37 , c ), ld( c, b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4106) {G71,W15,D4,L2,V2,M2} P(3881,0);d(3446) { alpha1( Y, b
% 9.91/10.37 , X ), mult( mult( X, c ), ld( c, b ) ) ==> mult( b, X ) }.
% 9.91/10.37 parent0: (16038) {G2,W15,D4,L2,V2,M2} { mult( mult( X, c ), ld( c, b ) )
% 9.91/10.37 ==> mult( b, X ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16040) {G1,W15,D6,L1,V3,M1} { mult( mult( Y, Z ), Y ) ==> ld( X,
% 9.91/10.37 mult( mult( mult( X, Y ), Z ), Y ) ) }.
% 9.91/10.37 parent0[0]: (22) {G1,W15,D6,L1,V3,M1} P(6,1) { ld( X, mult( mult( mult( X,
% 9.91/10.37 Y ), Z ), Y ) ) ==> mult( mult( Y, Z ), Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 Z := Z
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16049) {G2,W19,D5,L2,V2,M2} { mult( mult( c, ld( c, b ) ), c )
% 9.91/10.37 ==> ld( X, mult( mult( b, X ), c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[1]: (4106) {G71,W15,D4,L2,V2,M2} P(3881,0);d(3446) { alpha1( Y, b,
% 9.91/10.37 X ), mult( mult( X, c ), ld( c, b ) ) ==> mult( b, X ) }.
% 9.91/10.37 parent1[0; 11]: (16040) {G1,W15,D6,L1,V3,M1} { mult( mult( Y, Z ), Y ) ==>
% 9.91/10.37 ld( X, mult( mult( mult( X, Y ), Z ), Y ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := c
% 9.91/10.37 Z := ld( c, b )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16052) {G3,W19,D5,L2,V2,M2} { mult( mult( c, ld( c, b ) ), c )
% 9.91/10.37 ==> ld( ld( b, X ), mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (3634) {G55,W15,D5,L1,V3,M1} P(3,3625) { ld( Y, mult( mult( X,
% 9.91/10.37 Y ), Z ) ) ==> ld( ld( X, Y ), mult( Y, Z ) ) }.
% 9.91/10.37 parent1[0; 8]: (16049) {G2,W19,D5,L2,V2,M2} { mult( mult( c, ld( c, b ) )
% 9.91/10.37 , c ) ==> ld( X, mult( mult( b, X ), c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := b
% 9.91/10.37 Y := X
% 9.91/10.37 Z := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16053) {G4,W19,D5,L2,V2,M2} { ld( rd( ld( b, c ), c ), c ) ==>
% 9.91/10.37 ld( ld( b, X ), mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (1884) {G30,W15,D5,L1,V4,M1} P(762,1790) { mult( mult( X, ld( Z
% 9.91/10.37 , Y ) ), T ) ==> ld( rd( ld( Y, Z ), X ), T ) }.
% 9.91/10.37 parent1[0; 1]: (16052) {G3,W19,D5,L2,V2,M2} { mult( mult( c, ld( c, b ) )
% 9.91/10.37 , c ) ==> ld( ld( b, X ), mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := c
% 9.91/10.37 Y := b
% 9.91/10.37 Z := c
% 9.91/10.37 T := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16054) {G5,W17,D4,L2,V2,M2} { ld( ld( b, unit ), c ) ==> ld( ld
% 9.91/10.37 ( b, X ), mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (1741) {G27,W9,D4,L1,V2,M1} P(1634,3) { rd( ld( X, Y ), Y ) ==>
% 9.91/10.37 ld( X, unit ) }.
% 9.91/10.37 parent1[0; 2]: (16053) {G4,W19,D5,L2,V2,M2} { ld( rd( ld( b, c ), c ), c )
% 9.91/10.37 ==> ld( ld( b, X ), mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := b
% 9.91/10.37 Y := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16055) {G6,W15,D4,L2,V2,M2} { mult( b, c ) ==> ld( ld( b, X ),
% 9.91/10.37 mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.37 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 1]: (16054) {G5,W17,D4,L2,V2,M2} { ld( ld( b, unit ), c ) ==>
% 9.91/10.37 ld( ld( b, X ), mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := b
% 9.91/10.37 Y := c
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16056) {G3,W15,D4,L2,V2,M2} { mult( c, b ) ==> ld( ld( b, X ),
% 9.91/10.37 mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (144) {G2,W7,D3,L1,V0,M1} R(119,92) { mult( b, c ) ==> mult( c
% 9.91/10.37 , b ) }.
% 9.91/10.37 parent1[0; 1]: (16055) {G6,W15,D4,L2,V2,M2} { mult( b, c ) ==> ld( ld( b,
% 9.91/10.37 X ), mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16057) {G3,W15,D4,L2,V2,M2} { ld( ld( b, X ), mult( X, c ) ) ==>
% 9.91/10.37 mult( c, b ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (16056) {G3,W15,D4,L2,V2,M2} { mult( c, b ) ==> ld( ld( b, X )
% 9.91/10.37 , mult( X, c ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4109) {G72,W15,D4,L2,V2,M2} P(4106,22);d(3634);d(1884);d(1741
% 9.91/10.37 );d(1635);d(144) { alpha1( Y, b, X ), ld( ld( b, X ), mult( X, c ) ) ==>
% 9.91/10.37 mult( c, b ) }.
% 9.91/10.37 parent0: (16057) {G3,W15,D4,L2,V2,M2} { ld( ld( b, X ), mult( X, c ) ) ==>
% 9.91/10.37 mult( c, b ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16059) {G44,W15,D5,L1,V3,M1} { mult( mult( Y, X ), ld( X, Z ) )
% 9.91/10.37 ==> mult( X, ld( ld( Y, X ), Z ) ) }.
% 9.91/10.37 parent0[0]: (3446) {G44,W15,D5,L1,V3,M1} P(3434,1771);d(1771);d(762);d(762)
% 9.91/10.37 { mult( Y, ld( ld( Z, Y ), X ) ) ==> mult( mult( Z, Y ), ld( Y, X ) )
% 9.91/10.37 }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := Z
% 9.91/10.37 Y := X
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16062) {G45,W19,D5,L2,V2,M2} { mult( mult( b, X ), ld( X, mult(
% 9.91/10.37 X, c ) ) ) ==> mult( X, mult( c, b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[1]: (4109) {G72,W15,D4,L2,V2,M2} P(4106,22);d(3634);d(1884);d(1741)
% 9.91/10.37 ;d(1635);d(144) { alpha1( Y, b, X ), ld( ld( b, X ), mult( X, c ) ) ==>
% 9.91/10.37 mult( c, b ) }.
% 9.91/10.37 parent1[0; 12]: (16059) {G44,W15,D5,L1,V3,M1} { mult( mult( Y, X ), ld( X
% 9.91/10.37 , Z ) ) ==> mult( X, ld( ld( Y, X ), Z ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := b
% 9.91/10.37 Z := mult( X, c )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16064) {G1,W15,D4,L2,V2,M2} { mult( mult( b, X ), c ) ==> mult(
% 9.91/10.37 X, mult( c, b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (1) {G0,W7,D4,L1,V2,M1} I { ld( Y, mult( Y, X ) ) ==> X }.
% 9.91/10.37 parent1[0; 5]: (16062) {G45,W19,D5,L2,V2,M2} { mult( mult( b, X ), ld( X,
% 9.91/10.37 mult( X, c ) ) ) ==> mult( X, mult( c, b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := c
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16065) {G1,W15,D4,L2,V2,M2} { mult( X, mult( c, b ) ) ==> mult(
% 9.91/10.37 mult( b, X ), c ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (16064) {G1,W15,D4,L2,V2,M2} { mult( mult( b, X ), c ) ==>
% 9.91/10.37 mult( X, mult( c, b ) ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4125) {G73,W15,D4,L2,V2,M2} P(4109,3446);d(1) { alpha1( Y, b
% 9.91/10.37 , X ), mult( X, mult( c, b ) ) ==> mult( mult( b, X ), c ) }.
% 9.91/10.37 parent0: (16065) {G1,W15,D4,L2,V2,M2} { mult( X, mult( c, b ) ) ==> mult(
% 9.91/10.37 mult( b, X ), c ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 1
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16067) {G4,W11,D4,L1,V0,M1} { ! mult( mult( a, c ), b ) ==> mult
% 9.91/10.37 ( a, mult( c, b ) ) }.
% 9.91/10.37 parent0[0]: (149) {G4,W11,D4,L1,V0,M1} P(144,12);d(146) { ! mult( a, mult(
% 9.91/10.37 c, b ) ) ==> mult( mult( a, c ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16068) {G5,W15,D4,L2,V1,M2} { ! mult( mult( a, c ), b ) ==> mult
% 9.91/10.37 ( mult( b, a ), c ), alpha1( X, b, a ) }.
% 9.91/10.37 parent0[1]: (4125) {G73,W15,D4,L2,V2,M2} P(4109,3446);d(1) { alpha1( Y, b,
% 9.91/10.37 X ), mult( X, mult( c, b ) ) ==> mult( mult( b, X ), c ) }.
% 9.91/10.37 parent1[0; 7]: (16067) {G4,W11,D4,L1,V0,M1} { ! mult( mult( a, c ), b )
% 9.91/10.37 ==> mult( a, mult( c, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := a
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16069) {G5,W15,D4,L2,V1,M2} { ! mult( mult( b, a ), c ) ==> mult
% 9.91/10.37 ( mult( a, c ), b ), alpha1( X, b, a ) }.
% 9.91/10.37 parent0[0]: (16068) {G5,W15,D4,L2,V1,M2} { ! mult( mult( a, c ), b ) ==>
% 9.91/10.37 mult( mult( b, a ), c ), alpha1( X, b, a ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4132) {G74,W15,D4,L2,V1,M2} P(4125,149) { ! mult( mult( b, a
% 9.91/10.37 ), c ) ==> mult( mult( a, c ), b ), alpha1( X, b, a ) }.
% 9.91/10.37 parent0: (16069) {G5,W15,D4,L2,V1,M2} { ! mult( mult( b, a ), c ) ==> mult
% 9.91/10.37 ( mult( a, c ), b ), alpha1( X, b, a ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 1 ==> 1
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16070) {G74,W15,D4,L2,V1,M2} { ! mult( mult( a, c ), b ) ==> mult
% 9.91/10.37 ( mult( b, a ), c ), alpha1( X, b, a ) }.
% 9.91/10.37 parent0[0]: (4132) {G74,W15,D4,L2,V1,M2} P(4125,149) { ! mult( mult( b, a )
% 9.91/10.37 , c ) ==> mult( mult( a, c ), b ), alpha1( X, b, a ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16071) {G4,W15,D4,L2,V2,M2} { mult( mult( X, c ), b ) ==> mult(
% 9.91/10.37 mult( b, X ), c ), alpha1( Y, b, X ) }.
% 9.91/10.37 parent0[0]: (175) {G4,W15,D4,L2,V2,M2} P(92,146) { mult( mult( b, X ), c )
% 9.91/10.37 ==> mult( mult( X, c ), b ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (16072) {G5,W8,D2,L2,V2,M2} { alpha1( X, b, a ), alpha1( Y, b
% 9.91/10.37 , a ) }.
% 9.91/10.37 parent0[0]: (16070) {G74,W15,D4,L2,V1,M2} { ! mult( mult( a, c ), b ) ==>
% 9.91/10.37 mult( mult( b, a ), c ), alpha1( X, b, a ) }.
% 9.91/10.37 parent1[0]: (16071) {G4,W15,D4,L2,V2,M2} { mult( mult( X, c ), b ) ==>
% 9.91/10.37 mult( mult( b, X ), c ), alpha1( Y, b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := a
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4191) {G75,W8,D2,L2,V2,M2} R(4132,175) { alpha1( X, b, a ),
% 9.91/10.37 alpha1( Y, b, a ) }.
% 9.91/10.37 parent0: (16072) {G5,W8,D2,L2,V2,M2} { alpha1( X, b, a ), alpha1( Y, b, a
% 9.91/10.37 ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 1 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 factor: (16074) {G75,W4,D2,L1,V1,M1} { alpha1( X, b, a ) }.
% 9.91/10.37 parent0[0, 1]: (4191) {G75,W8,D2,L2,V2,M2} R(4132,175) { alpha1( X, b, a )
% 9.91/10.37 , alpha1( Y, b, a ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4192) {G76,W4,D2,L1,V1,M1} F(4191) { alpha1( X, b, a ) }.
% 9.91/10.37 parent0: (16074) {G75,W4,D2,L1,V1,M1} { alpha1( X, b, a ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16075) {G60,W15,D4,L2,V3,M2} { ld( Y, Z ) ==> ld( ld( X, Y ), ld
% 9.91/10.37 ( X, Z ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent0[1]: (3668) {G60,W15,D4,L2,V3,M2} P(3659,760);d(760) { ! alpha1( Y,
% 9.91/10.37 Z, X ), ld( ld( X, Z ), ld( X, Y ) ) ==> ld( Z, Y ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Z
% 9.91/10.37 Z := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (16076) {G61,W11,D4,L1,V1,M1} { ld( b, X ) ==> ld( ld( a, b )
% 9.91/10.37 , ld( a, X ) ) }.
% 9.91/10.37 parent0[1]: (16075) {G60,W15,D4,L2,V3,M2} { ld( Y, Z ) ==> ld( ld( X, Y )
% 9.91/10.37 , ld( X, Z ) ), ! alpha1( Z, Y, X ) }.
% 9.91/10.37 parent1[0]: (4192) {G76,W4,D2,L1,V1,M1} F(4191) { alpha1( X, b, a ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := a
% 9.91/10.37 Y := b
% 9.91/10.37 Z := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16077) {G61,W11,D4,L1,V1,M1} { ld( ld( a, b ), ld( a, X ) ) ==>
% 9.91/10.37 ld( b, X ) }.
% 9.91/10.37 parent0[0]: (16076) {G61,W11,D4,L1,V1,M1} { ld( b, X ) ==> ld( ld( a, b )
% 9.91/10.37 , ld( a, X ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4195) {G77,W11,D4,L1,V1,M1} R(4192,3668) { ld( ld( a, b ), ld
% 9.91/10.37 ( a, X ) ) ==> ld( b, X ) }.
% 9.91/10.37 parent0: (16077) {G61,W11,D4,L1,V1,M1} { ld( ld( a, b ), ld( a, X ) ) ==>
% 9.91/10.37 ld( b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16078) {G77,W11,D4,L1,V1,M1} { ld( b, X ) ==> ld( ld( a, b ), ld
% 9.91/10.37 ( a, X ) ) }.
% 9.91/10.37 parent0[0]: (4195) {G77,W11,D4,L1,V1,M1} R(4192,3668) { ld( ld( a, b ), ld
% 9.91/10.37 ( a, X ) ) ==> ld( b, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16080) {G43,W11,D4,L1,V1,M1} { ld( b, rd( X, a ) ) ==> rd( ld( b
% 9.91/10.37 , X ), a ) }.
% 9.91/10.37 parent0[0]: (3427) {G42,W15,D5,L1,V3,M1} P(1697,3407);d(762);d(1701);d(762)
% 9.91/10.37 ;d(0) { ld( ld( X, Z ), ld( X, rd( Y, X ) ) ) ==> rd( ld( Z, Y ), X ) }.
% 9.91/10.37 parent1[0; 6]: (16078) {G77,W11,D4,L1,V1,M1} { ld( b, X ) ==> ld( ld( a, b
% 9.91/10.37 ), ld( a, X ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := a
% 9.91/10.37 Y := X
% 9.91/10.37 Z := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := rd( X, a )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16081) {G43,W11,D4,L1,V1,M1} { rd( ld( b, X ), a ) ==> ld( b, rd
% 9.91/10.37 ( X, a ) ) }.
% 9.91/10.37 parent0[0]: (16080) {G43,W11,D4,L1,V1,M1} { ld( b, rd( X, a ) ) ==> rd( ld
% 9.91/10.37 ( b, X ), a ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4248) {G78,W11,D4,L1,V1,M1} P(4195,3427) { rd( ld( b, X ), a
% 9.91/10.37 ) ==> ld( b, rd( X, a ) ) }.
% 9.91/10.37 parent0: (16081) {G43,W11,D4,L1,V1,M1} { rd( ld( b, X ), a ) ==> ld( b, rd
% 9.91/10.37 ( X, a ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16083) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y ), unit
% 9.91/10.37 ) }.
% 9.91/10.37 parent0[0]: (1771) {G28,W9,D4,L1,V2,M1} P(1741,1004) { ld( rd( X, Y ), unit
% 9.91/10.37 ) ==> rd( Y, X ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := Y
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16087) {G29,W13,D5,L1,V1,M1} { rd( a, ld( b, X ) ) ==> ld( ld( b
% 9.91/10.37 , rd( X, a ) ), unit ) }.
% 9.91/10.37 parent0[0]: (4248) {G78,W11,D4,L1,V1,M1} P(4195,3427) { rd( ld( b, X ), a )
% 9.91/10.37 ==> ld( b, rd( X, a ) ) }.
% 9.91/10.37 parent1[0; 7]: (16083) {G28,W9,D4,L1,V2,M1} { rd( Y, X ) ==> ld( rd( X, Y
% 9.91/10.37 ), unit ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := ld( b, X )
% 9.91/10.37 Y := a
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16088) {G23,W11,D4,L1,V1,M1} { rd( a, ld( b, X ) ) ==> ld( rd( X
% 9.91/10.37 , a ), b ) }.
% 9.91/10.37 parent0[0]: (760) {G22,W9,D4,L1,V2,M1} P(16,740) { ld( ld( Y, X ), unit )
% 9.91/10.37 ==> ld( X, Y ) }.
% 9.91/10.37 parent1[0; 6]: (16087) {G29,W13,D5,L1,V1,M1} { rd( a, ld( b, X ) ) ==> ld
% 9.91/10.37 ( ld( b, rd( X, a ) ), unit ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := rd( X, a )
% 9.91/10.37 Y := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16089) {G24,W11,D4,L1,V1,M1} { mult( a, ld( X, b ) ) ==> ld( rd
% 9.91/10.37 ( X, a ), b ) }.
% 9.91/10.37 parent0[0]: (762) {G23,W11,D4,L1,V3,M1} P(760,672) { rd( Z, ld( Y, X ) )
% 9.91/10.37 ==> mult( Z, ld( X, Y ) ) }.
% 9.91/10.37 parent1[0; 1]: (16088) {G23,W11,D4,L1,V1,M1} { rd( a, ld( b, X ) ) ==> ld
% 9.91/10.37 ( rd( X, a ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := b
% 9.91/10.37 Z := a
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4271) {G79,W11,D4,L1,V1,M1} P(4248,1771);d(760);d(762) { mult
% 9.91/10.37 ( a, ld( X, b ) ) ==> ld( rd( X, a ), b ) }.
% 9.91/10.37 parent0: (16089) {G24,W11,D4,L1,V1,M1} { mult( a, ld( X, b ) ) ==> ld( rd
% 9.91/10.37 ( X, a ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16092) {G79,W11,D4,L1,V1,M1} { ld( rd( X, a ), b ) ==> mult( a,
% 9.91/10.37 ld( X, b ) ) }.
% 9.91/10.37 parent0[0]: (4271) {G79,W11,D4,L1,V1,M1} P(4248,1771);d(760);d(762) { mult
% 9.91/10.37 ( a, ld( X, b ) ) ==> ld( rd( X, a ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16096) {G27,W13,D5,L1,V1,M1} { ld( rd( ld( X, unit ), a ), b )
% 9.91/10.37 ==> mult( a, mult( X, b ) ) }.
% 9.91/10.37 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.37 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 10]: (16092) {G79,W11,D4,L1,V1,M1} { ld( rd( X, a ), b ) ==>
% 9.91/10.37 mult( a, ld( X, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := ld( X, unit )
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16097) {G28,W13,D5,L1,V1,M1} { ld( ld( mult( a, X ), unit ), b )
% 9.91/10.37 ==> mult( a, mult( X, b ) ) }.
% 9.91/10.37 parent0[0]: (2139) {G29,W11,D4,L1,V2,M1} S(1700);d(1772) { rd( ld( X, unit
% 9.91/10.37 ), Y ) ==> ld( mult( Y, X ), unit ) }.
% 9.91/10.37 parent1[0; 2]: (16096) {G27,W13,D5,L1,V1,M1} { ld( rd( ld( X, unit ), a )
% 9.91/10.37 , b ) ==> mult( a, mult( X, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 Y := a
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 paramod: (16098) {G27,W11,D4,L1,V1,M1} { mult( mult( a, X ), b ) ==> mult
% 9.91/10.37 ( a, mult( X, b ) ) }.
% 9.91/10.37 parent0[0]: (1635) {G26,W9,D4,L1,V2,M1} R(1633,170);d(677);d(5) { ld( ld( X
% 9.91/10.37 , unit ), Y ) ==> mult( X, Y ) }.
% 9.91/10.37 parent1[0; 1]: (16097) {G28,W13,D5,L1,V1,M1} { ld( ld( mult( a, X ), unit
% 9.91/10.37 ), b ) ==> mult( a, mult( X, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := mult( a, X )
% 9.91/10.37 Y := b
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16099) {G27,W11,D4,L1,V1,M1} { mult( a, mult( X, b ) ) ==> mult(
% 9.91/10.37 mult( a, X ), b ) }.
% 9.91/10.37 parent0[0]: (16098) {G27,W11,D4,L1,V1,M1} { mult( mult( a, X ), b ) ==>
% 9.91/10.37 mult( a, mult( X, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4294) {G80,W11,D4,L1,V1,M1} P(1635,4271);d(2139);d(1635) {
% 9.91/10.37 mult( a, mult( X, b ) ) ==> mult( mult( a, X ), b ) }.
% 9.91/10.37 parent0: (16099) {G27,W11,D4,L1,V1,M1} { mult( a, mult( X, b ) ) ==> mult
% 9.91/10.37 ( mult( a, X ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 0 ==> 0
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16100) {G80,W11,D4,L1,V1,M1} { mult( mult( a, X ), b ) ==> mult(
% 9.91/10.37 a, mult( X, b ) ) }.
% 9.91/10.37 parent0[0]: (4294) {G80,W11,D4,L1,V1,M1} P(1635,4271);d(2139);d(1635) {
% 9.91/10.37 mult( a, mult( X, b ) ) ==> mult( mult( a, X ), b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 eqswap: (16101) {G4,W15,D4,L2,V1,M2} { ! mult( mult( X, c ), b ) ==> mult
% 9.91/10.37 ( X, mult( c, b ) ), alpha1( X, c, b ) }.
% 9.91/10.37 parent0[0]: (186) {G4,W15,D4,L2,V1,M2} P(144,11);d(146);f { ! mult( X, mult
% 9.91/10.37 ( c, b ) ) ==> mult( mult( X, c ), b ), alpha1( X, c, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := X
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (16102) {G5,W4,D2,L1,V0,M1} { alpha1( a, c, b ) }.
% 9.91/10.37 parent0[0]: (16101) {G4,W15,D4,L2,V1,M2} { ! mult( mult( X, c ), b ) ==>
% 9.91/10.37 mult( X, mult( c, b ) ), alpha1( X, c, b ) }.
% 9.91/10.37 parent1[0]: (16100) {G80,W11,D4,L1,V1,M1} { mult( mult( a, X ), b ) ==>
% 9.91/10.37 mult( a, mult( X, b ) ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 X := a
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 X := c
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 resolution: (16103) {G2,W0,D0,L0,V0,M0} { }.
% 9.91/10.37 parent0[0]: (152) {G1,W4,D2,L1,V0,M1} R(10,12) { ! alpha1( a, c, b ) }.
% 9.91/10.37 parent1[0]: (16102) {G5,W4,D2,L1,V0,M1} { alpha1( a, c, b ) }.
% 9.91/10.37 substitution0:
% 9.91/10.37 end
% 9.91/10.37 substitution1:
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 subsumption: (4354) {G81,W0,D0,L0,V0,M0} R(4294,186);r(152) { }.
% 9.91/10.37 parent0: (16103) {G2,W0,D0,L0,V0,M0} { }.
% 9.91/10.37 substitution0:
% 9.91/10.37 end
% 9.91/10.37 permutation0:
% 9.91/10.37 end
% 9.91/10.37
% 9.91/10.37 Proof check complete!
% 9.91/10.37
% 9.91/10.37 Memory use:
% 9.91/10.37
% 9.91/10.37 space for terms: 63729
% 9.91/10.37 space for clauses: 341924
% 9.91/10.37
% 9.91/10.37
% 9.91/10.37 clauses generated: 1402806
% 9.91/10.37 clauses kept: 4355
% 9.91/10.37 clauses selected: 1928
% 9.91/10.37 clauses deleted: 1403
% 9.91/10.37 clauses inuse deleted: 517
% 9.91/10.37
% 9.91/10.37 subsentry: 485912
% 9.91/10.37 literals s-matched: 164759
% 9.91/10.37 literals matched: 120463
% 9.91/10.37 full subsumption: 29138
% 9.91/10.37
% 9.91/10.37 checksum: -1264391716
% 9.91/10.37
% 9.91/10.37
% 9.91/10.37 Bliksem ended
%------------------------------------------------------------------------------