This is a log in 2007-11-24 bash-2.05b$ asir This is Risa/Asir, Version 20070430 (Kobe Distribution). Copyright (C) 1994-2000, all rights reserved, FUJITSU LABORATORIES LIMITED. Copyright 2000-2007, Risa/Asir committers, http://www.openxm.org/. GC 6.5 Copyright 1988-2005, H-J. Boehm, A. J. Demers, Xerox, SGI, HP. PARI 2.0.17, copyright 1989-1999, C. Batut, K. Belabas, D. Bernardi, H. Cohen and M. Olivier. OpenXM/Risa/Asir-Contrib(20040302), Copyright 2000-2004, OpenXM.org committers ox_help(0); ox_help("keyword"); ox_grep("keyword"); for help messages (unix version only). http://www.math.kobe-u.ac.jp/OpenXM/Current/doc/index-doc.html [1205] load("tau.rr"); [1224] A1=findc(0,2,0,0); number of variables=42 There is a solution. Computing c1 and c2 and other operators. [-y*x,-4/25*x^2,0,0,0,0,0] [1225] A2=findc(1,5,0,0); number of variables=147 [1] [1226] A2=findc(1,6,0,0); number of variables=196 There is a solution. Computing c1 and c2 and other operators. [(215/28*y-1101/280)*x-367/56*y^2,43/35*x^2-367/350*y*x,(-4/25*e_0_0_6_6-107/175)*x^3+((36/25*e_0_0_6_6-321/350)*y+2461/700)*x^2+(-12/25*e_0_0_6_6*y^3+2/25*e_0_0_6_6*y^2-107/42*y+1183741/37800)*x+6/5*e_0_0_6_6*y^3+2675/168*y-788911/15120,(-46/25*e_0_0_6_6-2461/350)*x^3+((12/25*e_0_0_6_6+321/175)*y^2+(-6/25*e_0_0_6_6-321/350)*y)*x^2+(-8/5*e_0_0_6_6-214/35)*y^2*x,((e_0_0_6_6+107/28)*y+3/2*e_0_0_6_6+321/56)*x^2+((-9*e_0_0_6_6+321/56)*y^2+(3/2*e_0_0_6_6-3103/112)*y+321/112)*x+3*e_0_0_6_6*y^4+4*e_0_0_6_6*y^3+(-9/2*e_0_0_6_6+10165/336)*y^2-1299301/6048*y+51467/2016,((23/2*e_0_0_6_6+2461/56)*y-3/2*e_0_0_6_6-321/56)*x^2+((-3*e_0_0_6_6-321/28)*y^3+(-3*e_0_0_6_6-321/28)*y^2+(6*e_0_0_6_6+321/14)*y)*x+(5/2*e_0_0_6_6+535/56)*y^3,(e_0_0_6_6+107/28)*x^5-107/28*y*x^4+((e_0_0_6_6+107/28)*y^3+(e_0_0_6_6+107/28)*y^2-535/168*y)*x^3+(e_0_0_6_6*y^4-107/28*y^3+2461/504*y^2+16799/1680*y)*x^2+(e_0_0_6_6*y^5-107/56*y^4-4387/84*y^3+16799/1680*y^2)*x+e_0_0_6_6*y^6+40339/1260*y^4-16799/560*y^3] [1227] simpsol(A2); [(215/28*y-1101/280)*x-367/56*y^2,43/35*x^2-367/350*y*x,-107/175*x^3+(-321/350*y+2461/700)*x^2+(-107/42*y+1183741/37800)*x+2675/168*y-788911/15120,-2461/350*x^3+(321/175*y^2-321/350*y)*x^2-214/35*y^2*x,(107/28*y+321/56)*x^2+(321/56*y^2-3103/112*y+321/112)*x+10165/336*y^2-1299301/6048*y+51467/2016,(2461/56*y-321/56)*x^2+(-321/28*y^3-321/28*y^2+321/14*y)*x+535/56*y^3,107/28*x^5-107/28*y*x^4+(107/28*y^3+107/28*y^2-535/168*y)*x^3+(-107/28*y^3+2461/504*y^2+16799/1680*y)*x^2+(-107/56*y^4-4387/84*y^3+16799/1680*y^2)*x+40339/1260*y^4-16799/560*y^3] [1228] A3=findc(2,6,0,0); number of variables=196 There is a solution. Computing c1 and c2 and other operators. [(y-11/30)*x-28/9*y^3-13/6*y^2+14/3*y,4/25*x^2+(-112/225*y^2+2/5*y)*x+56/45*y^2,(-4/25*e_0_0_6_6+4/25)*x^3+((36/25*e_0_0_6_6+6/25)*y-23/25)*x^2+(-12/25*e_0_0_6_6*y^3+2/25*e_0_0_6_6*y^2+2/3*y-11063/1350)*x+6/5*e_0_0_6_6*y^3-25/6*y+7373/540,(-46/25*e_0_0_6_6+46/25)*x^3+((12/25*e_0_0_6_6-12/25)*y^2+(-6/25*e_0_0_6_6+6/25)*y)*x^2+(-8/5*e_0_0_6_6+8/5)*y^2*x,((e_0_0_6_6-1)*y+3/2*e_0_0_6_6-3/2)*x^2+((-9*e_0_0_6_6-3/2)*y^2+(3/2*e_0_0_6_6+29/4)*y-3/4)*x+3*e_0_0_6_6*y^4+4*e_0_0_6_6*y^3+(-9/2*e_0_0_6_6-95/12)*y^2+12143/216*y-481/72,((23/2*e_0_0_6_6-23/2)*y-3/2*e_0_0_6_6+3/2)*x^2+((-3*e_0_0_6_6+3)*y^3+(-3*e_0_0_6_6+3)*y^2+(6*e_0_0_6_6-6)*y)*x+(5/2*e_0_0_6_6-5/2)*y^3,(e_0_0_6_6-1)*x^5+y*x^4+((e_0_0_6_6-1)*y^3+(e_0_0_6_6-1)*y^2+5/6*y)*x^3+(e_0_0_6_6*y^4+y^3-23/18*y^2-157/60*y)*x^2+(e_0_0_6_6*y^5+1/2*y^4+41/3*y^3-157/60*y^2)*x+e_0_0_6_6*y^6-377/45*y^4+157/20*y^3] [1229] simpsol(A3); [(y-11/30)*x-28/9*y^3-13/6*y^2+14/3*y,4/25*x^2+(-112/225*y^2+2/5*y)*x+56/45*y^2,4/25*x^3+(6/25*y-23/25)*x^2+(2/3*y-11063/1350)*x-25/6*y+7373/540,46/25*x^3+(-12/25*y^2+6/25*y)*x^2+8/5*y^2*x,(-y-3/2)*x^2+(-3/2*y^2+29/4*y-3/4)*x-95/12*y^2+12143/216*y-481/72,(-23/2*y+3/2)*x^2+(3*y^3+3*y^2-6*y)*x-5/2*y^3,-x^5+y*x^4+(-y^3-y^2+5/6*y)*x^3+(y^3-23/18*y^2-157/60*y)*x^2+(1/2*y^4+41/3*y^3-157/60*y^2)*x-377/45*y^4+157/20*y^3] [1230] quit; Calling the registered quit callbacks...done. bash-2.05b$ This is old log in 2007-11-22. tau.rr is updated (Deleted unnecessary code). nobuki-takayama-nokonpyuta:~/this07/misc-2007/11/logc2/Prog nobuki$ asir This is Risa/Asir, Version 20070917 (Kobe Distribution). Copyright (C) 1994-2000, all rights reserved, FUJITSU LABORATORIES LIMITED. Copyright 2000-2007, Risa/Asir committers, http://www.openxm.org/. GC 6.5 Copyright 1988-2005, H-J. Boehm, A. J. Demers, Xerox, SGI, HP. PARI 2.0.17, copyright 1989-1999, C. Batut, K. Belabas, D. Bernardi, H. Cohen and M. Olivier. OpenXM/Risa/Asir-Contrib(20040302), Copyright 2000-2004, OpenXM.org committers ox_help(0); ox_help("keyword"); ox_grep("keyword"); for help messages (unix version only). http://www.math.kobe-u.ac.jp/OpenXM/Current/doc/index-doc.html [1205] load("tau.rr"); [1219] findc(0,2,0,0); number of variables=66 There is a solution. Computing c1 and c2 and other operators. [-y*x,-4/25*x^2,0,0,0,0,0,0,0,0,0] [1220] findc(1,6,0,0); number of variables=308 There is a solution. Computing c1 and c2 and other operators. 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[1221] A2=@@$ [1222] base_replace(A2,[[d12_0_0_6_0,0]]); 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[1223] vars(A2); [x,y,d11_0_0_6_6,d12_0_0_3_3,d12_0_0_4_1,d12_0_0_4_2,d12_0_0_4_3,d12_0_0_4_4,d12_0_0_5_0,d12_0_0_5_1,d12_0_0_5_2,d12_0_0_5_3,d12_0_0_5_4,d12_0_0_5_5,d12_0_0_6_0,d12_0_0_6_1,d12_0_0_6_2,d12_0_0_6_3,d12_0_0_6_4,d12_0_0_6_5,d12_0_0_6_6,d21_0_0_6_6,d22_0_0_3_3,d22_0_0_4_1,d22_0_0_4_2,d22_0_0_4_3,d22_0_0_4_4,d22_0_0_5_0,d22_0_0_5_1,d22_0_0_5_2,d22_0_0_5_3,d22_0_0_5_4,d22_0_0_5_5,d22_0_0_6_0,d22_0_0_6_1,d22_0_0_6_2,d22_0_0_6_3,d22_0_0_6_4,d22_0_0_6_5,d22_0_0_6_6,e_0_0_6_6] [1224] base_replace(A2,[[d11_0_0_6_6,0],[d12_0_0_3_3,0],[d12_0_0_4_1,0],[d12_0_0_4_2,0],[d12_0_0_4_3,0],[d12_0_0_4_4,0],[d12_0_0_5_0,0],[d12_0_0_5_1,0],[d12_0_0_5_2,0],[d12_0_0_5_3,0],[d12_0_0_5_4,0],[d12_0_0_5_5,0],[d12_0_0_6_0,0],[d12_0_0_6_1,0],[d12_0_0_6_2,0],[d12_0_0_6_3,0],[d12_0_0_6_4,0],[d12_0_0_6_5,0],[d12_0_0_6_6,0],[d21_0_0_6_6,0],[d22_0_0_3_3,0],[d22_0_0_4_1,0],[d22_0_0_4_2,0],[d22_0_0_4_3,0],[d22_0_0_4_4,0],[d22_0_0_5_0,0],[d22_0_0_5_1,0],[d22_0_0_5_2,0],[d22_0_0_5_3,0],[d22_0_0_5_4,0],[d22_0_0_5_5,0],[d22_0_0_6_0,0],[d22_0_0_6_1,0],[d22_0_0_6_2,0],[d22_0_0_6_3,0],[d22_0_0_6_4,0],[d22_0_0_6_5,0],[d22_0_0_6_6,0],[e_0_0_6_6,0]]); getarray : Out of range stopped in taka_base_replace at line 58 in file "/Users/nobuki/OX4/OpenXM/src/asir-contrib/packages/src/taka_base.rr" 58 if (type(Rule) == STRUCT) { /* cf. datatype.rr struct base_rule*/ (debug) quit return to toplevel [1224] base_replace(A2,[[d11_0_0_6_6,0],[d12_0_0_3_3,0],[d12_0_0_4_1,0],[d12_0_0_4_2,0],[d12_0_0_4_3,0],[d12_0_0_4_4,0],[d12_0_0_5_0,0],[d12_0_0_5_1,0],[d12_0_0_5_2,0],[d12_0_0_5_3,0],[d12_0_0_5_4,0],[d12_0_0_5_5,0],[d12_0_0_6_0,0],[d12_0_0_6_1,0],[d12_0_0_6_2,0],[d12_0_0_6_3,0],[d12_0_0_6_4,0],[d12_0_0_6_5,0],[d12_0_0_6_6,0],[d21_0_0_6_6,0],[d22_0_0_3_3,0],[d22_0_0_4_1,0],[d22_0_0_4_2,0],[d22_0_0_4_3,0],[d22_0_0_4_4,0],[d22_0_0_5_0,0],[d22_0_0_5_1,0],[d22_0_0_5_2,0],[d22_0_0_5_3,0],[d22_0_0_5_4,0],[d22_0_0_5_5,0],[d22_0_0_6_0,0],[d22_0_0_6_1,0],[d22_0_0_6_2,0],[d22_0_0_6_3,0],[d22_0_0_6_4,0],[d22_0_0_6_5,0],[d22_0_0_6_6,0],[e_0_0_6_6,0]]); [(215/28*y-1101/280)*x-367/56*y^2,43/35*x^2-367/350*y*x,321/28,0,0,321/28,(-321/50*y+2461/700)*x^2+(321/175*y^3-107/350*y^2-107/42*y+1183741/37800)*x-321/70*y^3+2675/168*y-788911/15120,0,(321/8*y^2-535/16*y+321/112)*x-321/28*y^4-107/7*y^3+15943/336*y^2-1299301/6048*y+51467/2016,0,107/28*x^5-107/28*y*x^4+(107/28*y^3+107/28*y^2-535/168*y)*x^3+(-107/28*y^3+2461/504*y^2+16799/1680*y)*x^2+(-107/56*y^4-4387/84*y^3+16799/1680*y^2)*x+40339/1260*y^4-16799/560*y^3] [1225] A20=@@$ [1226] A3=findc(2,6,0,0); number of variables=308 There is a solution. Computing c1 and c2 and other operators. [(y-11/30)*x-28/9*y^3-13/6*y^2+14/3*y,4/25*x^2+(-112/225*y^2+2/5*y)*x+56/45*y^2,(d12_0_0_6_0*y+3/2*d12_0_0_6_0)*x^3+((-4/3*d12_0_0_6_0+d12_0_0_6_1)*y^2+(-23/2*d11_0_0_6_6+d12_0_0_5_0+94/27*d12_0_0_6_0-65/18*d12_0_0_6_1+23/6*d12_0_0_6_2-23/2*d12_0_0_6_5+23/2*d12_0_0_6_6)*y+3/2*d11_0_0_6_6+3/2*d12_0_0_5_0-7/18*d12_0_0_6_0+2/3*d12_0_0_6_1-1/2*d12_0_0_6_2+3/2*d12_0_0_6_5-3/2*d12_0_0_6_6)*x^2+((3*d11_0_0_6_6+3*d12_0_0_6_5-3*d12_0_0_6_6)*y^3+(3*d11_0_0_6_6-4/3*d12_0_0_5_0+d12_0_0_5_1-1121/162*d12_0_0_6_0+130/27*d12_0_0_6_1-83/18*d12_0_0_6_2+23/6*d12_0_0_6_3+3*d12_0_0_6_5-29/2*d12_0_0_6_6)*y^2+(-6*d11_0_0_6_6+3/4*d12_0_0_4_1-9/4*d12_0_0_4_4-61/24*d12_0_0_5_0+5/8*d12_0_0_5_1+3/8*d12_0_0_5_2+23/8*d12_0_0_5_3-15/8*d12_0_0_5_4-83/8*d12_0_0_5_5-8011/648*d12_0_0_6_0+1025/108*d12_0_0_6_1-589/72*d12_0_0_6_2+71/12*d12_0_0_6_3-27/8*d12_0_0_6_4-7/4*d12_0_0_6_5+23/8*d12_0_0_6_6)*y+9/8*d12_0_0_4_1-27/8*d12_0_0_4_4-1357/144*d12_0_0_5_0+337/48*d12_0_0_5_1-91/16*d12_0_0_5_2+69/16*d12_0_0_5_3-45/16*d12_0_0_5_4+51/16*d12_0_0_5_5-356545/3888*d12_0_0_6_0+5590/81*d12_0_0_6_1-22279/432*d12_0_0_6_2+346/9*d12_0_0_6_3-1393/48*d12_0_0_6_4+22*d12_0_0_6_5-261/16*d12_0_0_6_6)*x+3*d12_0_0_6_6*y^4+(-5/2*d11_0_0_6_6+3*d12_0_0_5_5+4*d12_0_0_6_6)*y^3+(3*d12_0_0_4_4+10/9*d12_0_0_5_0-5/6*d12_0_0_5_1+5/2*d12_0_0_5_4+3/2*d12_0_0_5_5+6505/972*d12_0_0_6_0-1525/324*d12_0_0_6_1+415/108*d12_0_0_6_2-115/36*d12_0_0_6_3+25/12*d12_0_0_6_4-5/4*d12_0_0_6_5-13/4*d12_0_0_6_6)*y^2+(3*d12_0_0_3_3-5/8*d12_0_0_4_1+5/2*d12_0_0_4_3+27/8*d12_0_0_4_4+5/16*d12_0_0_5_0+5/16*d12_0_0_5_1-5/16*d12_0_0_5_2-5/16*d12_0_0_5_3+5/16*d12_0_0_5_4-67/16*d12_0_0_5_5-5/16*d12_0_0_6_0+5/16*d12_0_0_6_2-5/16*d12_0_0_6_4+5/16*d12_0_0_6_6)*y+9/2*d12_0_0_3_3+15/16*d12_0_0_4_1-25/4*d12_0_0_4_2+15/4*d12_0_0_4_3+283/16*d12_0_0_4_4-33605/864*d12_0_0_5_0+9065/288*d12_0_0_5_1-1955/96*d12_0_0_5_2+415/32*d12_0_0_5_3-415/32*d12_0_0_5_4+385/32*d12_0_0_5_5-8412665/23328*d12_0_0_6_0+65050/243*d12_0_0_6_1-521615/2592*d12_0_0_6_2+4150/27*d12_0_0_6_3-33065/288*d12_0_0_6_4+250/3*d12_0_0_6_5-2015/32*d12_0_0_6_6+3*e_0_0_6_6-3,4/25*d12_0_0_6_0*x^4+((-16/75*d12_0_0_6_0+4/25*d12_0_0_6_1)*y-46/25*d11_0_0_6_6+4/25*d12_0_0_5_0+322/675*d12_0_0_6_0-184/225*d12_0_0_6_1+46/75*d12_0_0_6_2-46/25*d12_0_0_6_5+46/25*d12_0_0_6_6)*x^3+((12/25*d11_0_0_6_6+12/25*d12_0_0_6_5-12/25*d12_0_0_6_6)*y^2+(-6/25*d11_0_0_6_6-16/75*d12_0_0_5_0+4/25*d12_0_0_5_1-1162/2025*d12_0_0_6_0+10/27*d12_0_0_6_1-166/225*d12_0_0_6_2+46/75*d12_0_0_6_3-6/25*d12_0_0_6_5-8/5*d12_0_0_6_6)*y+3/25*d12_0_0_4_1-9/25*d12_0_0_4_4-73/150*d12_0_0_5_0-7/50*d12_0_0_5_1+3/50*d12_0_0_5_2+23/50*d12_0_0_5_3-3/10*d12_0_0_5_4-83/50*d12_0_0_5_5-1871/810*d12_0_0_6_0+271/135*d12_0_0_6_1-781/450*d12_0_0_6_2+77/75*d12_0_0_6_3-27/50*d12_0_0_6_4+17/25*d12_0_0_6_5-37/50*d12_0_0_6_6)*x^2+(12/25*d12_0_0_6_6*y^3+(-8/5*d11_0_0_6_6+12/25*d12_0_0_5_5-6/5*d12_0_0_6_5+28/25*d12_0_0_6_6)*y^2+(12/25*d12_0_0_4_4+32/45*d12_0_0_5_0-8/15*d12_0_0_5_1+2/5*d12_0_0_5_4-12/25*d12_0_0_5_5+5204/1215*d12_0_0_6_0-244/81*d12_0_0_6_1+332/135*d12_0_0_6_2-92/45*d12_0_0_6_3+4/3*d12_0_0_6_4-4/5*d12_0_0_6_5+4/5*d12_0_0_6_6)*y+12/25*d12_0_0_3_3-2/5*d12_0_0_4_1+2/5*d12_0_0_4_3+18/25*d12_0_0_4_4+1/5*d12_0_0_5_0+1/5*d12_0_0_5_1-1/5*d12_0_0_5_2-1/5*d12_0_0_5_3+1/5*d12_0_0_5_4+1/5*d12_0_0_5_5-1/5*d12_0_0_6_0+1/5*d12_0_0_6_2-1/5*d12_0_0_6_4+1/5*d12_0_0_6_6)*x-6/5*d12_0_0_6_6*y^3-6/5*d12_0_0_5_5*y^2-6/5*d12_0_0_4_4*y-6/5*d12_0_0_3_3,(d22_0_0_6_0*y+3/2*d22_0_0_6_0)*x^3+((-4/3*d22_0_0_6_0+d22_0_0_6_1)*y^2+(-23/2*d21_0_0_6_6+d22_0_0_5_0+94/27*d22_0_0_6_0-65/18*d22_0_0_6_1+23/6*d22_0_0_6_2-23/2*d22_0_0_6_5+23/2*d22_0_0_6_6)*y+3/2*d21_0_0_6_6+3/2*d22_0_0_5_0-7/18*d22_0_0_6_0+2/3*d22_0_0_6_1-1/2*d22_0_0_6_2+3/2*d22_0_0_6_5-3/2*d22_0_0_6_6)*x^2+((3*d21_0_0_6_6+3*d22_0_0_6_5-3*d22_0_0_6_6)*y^3+(3*d21_0_0_6_6-4/3*d22_0_0_5_0+d22_0_0_5_1-1121/162*d22_0_0_6_0+130/27*d22_0_0_6_1-83/18*d22_0_0_6_2+23/6*d22_0_0_6_3+3*d22_0_0_6_5-29/2*d22_0_0_6_6)*y^2+(-6*d21_0_0_6_6+3/4*d22_0_0_4_1-9/4*d22_0_0_4_4-61/24*d22_0_0_5_0+5/8*d22_0_0_5_1+3/8*d22_0_0_5_2+23/8*d22_0_0_5_3-15/8*d22_0_0_5_4-83/8*d22_0_0_5_5-8011/648*d22_0_0_6_0+1025/108*d22_0_0_6_1-589/72*d22_0_0_6_2+71/12*d22_0_0_6_3-27/8*d22_0_0_6_4-7/4*d22_0_0_6_5+23/8*d22_0_0_6_6)*y+9/8*d22_0_0_4_1-27/8*d22_0_0_4_4-1357/144*d22_0_0_5_0+337/48*d22_0_0_5_1-91/16*d22_0_0_5_2+69/16*d22_0_0_5_3-45/16*d22_0_0_5_4+51/16*d22_0_0_5_5-356545/3888*d22_0_0_6_0+5590/81*d22_0_0_6_1-22279/432*d22_0_0_6_2+346/9*d22_0_0_6_3-1393/48*d22_0_0_6_4+22*d22_0_0_6_5-261/16*d22_0_0_6_6)*x+3*d22_0_0_6_6*y^4+(-5/2*d21_0_0_6_6+3*d22_0_0_5_5+4*d22_0_0_6_6)*y^3+(3*d22_0_0_4_4+10/9*d22_0_0_5_0-5/6*d22_0_0_5_1+5/2*d22_0_0_5_4+3/2*d22_0_0_5_5+6505/972*d22_0_0_6_0-1525/324*d22_0_0_6_1+415/108*d22_0_0_6_2-115/36*d22_0_0_6_3+25/12*d22_0_0_6_4-5/4*d22_0_0_6_5-13/4*d22_0_0_6_6)*y^2+(3*d22_0_0_3_3-5/8*d22_0_0_4_1+5/2*d22_0_0_4_3+27/8*d22_0_0_4_4+5/16*d22_0_0_5_0+5/16*d22_0_0_5_1-5/16*d22_0_0_5_2-5/16*d22_0_0_5_3+5/16*d22_0_0_5_4-67/16*d22_0_0_5_5-5/16*d22_0_0_6_0+5/16*d22_0_0_6_2-5/16*d22_0_0_6_4+5/16*d22_0_0_6_6)*y+9/2*d22_0_0_3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[1227] vars(A3); [x,y,d11_0_0_6_6,d12_0_0_3_3,d12_0_0_4_1,d12_0_0_4_2,d12_0_0_4_3,d12_0_0_4_4,d12_0_0_5_0,d12_0_0_5_1,d12_0_0_5_2,d12_0_0_5_3,d12_0_0_5_4,d12_0_0_5_5,d12_0_0_6_0,d12_0_0_6_1,d12_0_0_6_2,d12_0_0_6_3,d12_0_0_6_4,d12_0_0_6_5,d12_0_0_6_6,d21_0_0_6_6,d22_0_0_3_3,d22_0_0_4_1,d22_0_0_4_2,d22_0_0_4_3,d22_0_0_4_4,d22_0_0_5_0,d22_0_0_5_1,d22_0_0_5_2,d22_0_0_5_3,d22_0_0_5_4,d22_0_0_5_5,d22_0_0_6_0,d22_0_0_6_1,d22_0_0_6_2,d22_0_0_6_3,d22_0_0_6_4,d22_0_0_6_5,d22_0_0_6_6,e_0_0_6_6] [1228] base_replace(A3,[[d11_0_0_6_6,0],[d12_0_0_3_3,0],[d12_0_0_4_1,0],[d12_0_0_4_2,0],[d12_0_0_4_3,0],[d12_0_0_4_4,0],[d12_0_0_5_0,0],[d12_0_0_5_1,0],[d12_0_0_5_2,0],[d12_0_0_5_3,0],[d12_0_0_5_4,0],[d12_0_0_5_5,0],[d12_0_0_6_0,0],[d12_0_0_6_1,0],[d12_0_0_6_2,0],[d12_0_0_6_3,0],[d12_0_0_6_4,0],[d12_0_0_6_5,0],[d12_0_0_6_6,0],[d21_0_0_6_6,0],[d22_0_0_3_3,0],[d22_0_0_4_1,0],[d22_0_0_4_2,0],[d22_0_0_4_3,0],[d22_0_0_4_4,0],[d22_0_0_5_0,0],[d22_0_0_5_1,0],[d22_0_0_5_2,0],[d22_0_0_5_3,0],[d22_0_0_5_4,0],[d22_0_0_5_5,0],[d22_0_0_6_0,0],[d22_0_0_6_1,0],[d22_0_0_6_2,0],[d22_0_0_6_3,0],[d22_0_0_6_4,0],[d22_0_0_6_5,0],[d22_0_0_6_6,0],[e_0_0_6_6,0]]); [(y-11/30)*x-28/9*y^3-13/6*y^2+14/3*y,4/25*x^2+(-112/225*y^2+2/5*y)*x+56/45*y^2,-3,0,0,-3,(42/25*y-23/25)*x^2+(-12/25*y^3+2/25*y^2+2/3*y-11063/1350)*x+6/5*y^3-25/6*y+7373/540,0,(-21/2*y^2+35/4*y-3/4)*x+3*y^4+4*y^3-149/12*y^2+12143/216*y-481/72,0,-x^5+y*x^4+(-y^3-y^2+5/6*y)*x^3+(y^3-23/18*y^2-157/60*y)*x^2+(1/2*y^4+41/3*y^3-157/60*y^2)*x-377/45*y^4+157/20*y^3] [1229] A30=@@$ [1230] print_tex_form(A31); 0 [1231] print_tex_form(A20); [ ( 215/28 {y}- 1101/280) {x}- 367/56 {y}^{ 2} , 43/35 {x}^{ 2} - 367/350 {y} {x},\frac{ 321}{ 28},0,0,\frac{ 321}{ 28}, ( - 321/50 {y}+ 2461/700) {x}^{ 2} + ( 321/175 {y}^{ 3} - 107/350 {y}^{ 2} - 107/42 {y}+ 1183741/37800) {x} - 321/70 {y}^{ 3} + 2675/168 {y}- 788911/15120,0, ( 321/8 {y}^{ 2} - 535/16 {y}+ 321/112) {x} - 321/28 {y}^{ 4} - 107/7 {y}^{ 3} + 15943/336 {y}^{ 2} - 1299301/6048 {y}+ 51467/2016,0, 107/28 {x}^{ 5} - 107/28 {y} {x}^{ 4} + ( 107/28 {y}^{ 3} + 107/28 {y}^{ 2} - 535/168 {y}) {x}^{ 3} + ( - 107/28 {y}^{ 3} + 2461/504 {y}^{ 2} + 16799/1680 {y}) {x}^{ 2} + ( - 107/56 {y}^{ 4} - 4387/84 {y}^{ 3} + 16799/1680 {y}^{ 2} ) {x}+ 40339/1260 {y}^{ 4} - 16799/560 {y}^{ 3} ] [1232] print_tex_form(A30); [ ( {y}- 11/30) {x} - 28/9 {y}^{ 3} - 13/6 {y}^{ 2} + 14/3 {y}, 4/25 {x}^{ 2} + ( - 112/225 {y}^{ 2} + 2/5 {y}) {x}+ 56/45 {y}^{ 2} , - 3,0,0, - 3, ( 42/25 {y}- 23/25) {x}^{ 2} + ( - 12/25 {y}^{ 3} + 2/25 {y}^{ 2} + 2/3 {y}- 11063/1350) {x}+ 6/5 {y}^{ 3} - 25/6 {y}+ 7373/540,0, ( - 21/2 {y}^{ 2} + 35/4 {y}- 3/4) {x}+ 3 {y}^{ 4} + 4 {y}^{ 3} - 149/12 {y}^{ 2} + 12143/216 {y}- 481/72,0, - {x}^{ 5} + {y} {x}^{ 4} + ( - {y}^{ 3} - {y}^{ 2} + 5/6 {y}) {x}^{ 3} + ( {y}^{ 3} - 23/18 {y}^{ 2} - 157/60 {y}) {x}^{ 2} + ( 1/2 {y}^{ 4} + 41/3 {y}^{ 3} - 157/60 {y}^{ 2} ) {x} - 377/45 {y}^{ 4} + 157/20 {y}^{ 3} ] [1233] quit; Calling the registered quit callbacks...done. nobuki-takayama-nokonpyuta:~/this07/misc-2007/11/logc2/Prog nobuki$ date Thu Nov 22 09:08:24 JST 2007 nobuki-takayama-nokonpyuta:~/this07/misc-2007/11/logc2/Prog nobuki$