{VERSION 2 3 "IBM INTEL NT" "2.3" } {USTYLETAB {CSTYLE "Maple Input" -1 0 "Courier" 0 1 255 0 0 1 0 1 0 0 1 0 0 0 0 }{CSTYLE "2D Math" -1 2 "Times" 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 }{CSTYLE "2D Output" 2 20 "" 0 1 0 0 255 1 0 0 0 0 0 0 0 0 0 } {PSTYLE "Normal" -1 0 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "Text Output" -1 2 1 {CSTYLE "" -1 -1 "Courier" 1 10 0 0 255 1 0 0 0 0 0 1 3 0 0 }1 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "" 2 6 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 2 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "Maple Output" 0 11 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 }3 3 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "" 11 12 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 }1 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }} {SECT 0 {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 2870 "################## ###################\n# Maple V, Release 4 script for the #\n# calculat ion of Schroder's methods #\n# #\n# \+ Copyright (C) 1996 by Dann Corbit #\n# [ Generic version ] \+ #\n# \"MaximumTerm\" controls the number #\n# of algorithms generat ed. #\n#####################################\n#>>>>>>>>>>>>>> >>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>\n# Reference:\n# \"On In finitely Many Algorithms For Solving Equations\"\n# by Ernst Schrod er, Translated by G. W. Stuart.\n# Synopsis:\n# Local convergence rat es can be made arbitrarily large.\n# Ernst Schroder showed, over 100 \+ years ago, how a family\n# of explicit single-point formulas could be designed to\n# have arbitrarily high orders of (local) convergence. \n# You can obtain a translation of Schroder's paper at:\n# ftp:// thales.cs.umd.edu/pub/reports/imase.ps\n# Web surfers may find it eas ier to pick it up via\n# Mr. Stuart's home page. The URL is:\n# h ttp://www.cs.umd.edu/~stewart/\n#<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<< <<<<<<<<<<<<<<<<<<<<\n\n# Generic definition of y as some function of \+ x\ny := (x^2)*ln(x) -2*x;\n\nreadlib(C):\n# Definition of the first te rm for Schroder's Series 'A'\n# Equation 55, Page 30.\nA(0, 0) := 1/y; \n\n# Definition of the first term for Schroder's Series 'B'\n# Equati on 56, Page 31.\nB(0, 0) := diff(y, x)/y;\n\n# We can change MaximumTe rm to process as many terms as we like\nMaximumTerm := 10;\n# Iterate \+ to create terms from 1 to MaximumTerm\nfor i from 1 to MaximumTerm do \+ w := i;\n\n # Definition of the Lamda=0 terms for Schroder's Series \+ 'A'\n # Equation 55, Page 30.\n A(0, w) := simplify(sum('(-1)^(a-1 )*y^(a-1)*diff(y, x$a)*y^(w-a+1)*A(0, w-a)/a!', 'a'=1..w)/y^(w+1));\n \n # Definition of the Lamda=0 terms for Schroder's Series 'B'\n # Equation 55, Page 30.\n B(0, w) := simplify(sum('(-1)^(a)*y^(a)*dif f(y, x$(a+1))*y^(w-a+1)*A(0, w-a)/a!', 'a'=0..w)/y^(w+1));\n\n # Def inition of the Omega=0 terms for Schroder's Series 'A'\n # Equation \+ 70, Page 40.\n A(l, 0) := simplify(x^l*y*A(0, 0)/y);\n\n # Definit ion of the Omega=0 terms for Schroder's Series 'B'\n # Equation 70, \+ Page 40.\n B(l, 0) := simplify(x^l*y*B(0, 0)/y);\n\n # Definition \+ of the Lamda, Omega terms for Schroder's Series 'A'\n # Equation 70, Page 40.\n A(l, w) := simplify(sum('(-1)^(a)*l!/(a!*(l-a)!)*x^(l-a) *y^a*y^(w-a+1)*A(0, w-a)', 'a'=0..w)/y^(w+1));\n\n # Definition of t he Lamda, Omega terms for Schroder's Series 'B'\n # Equation 70, Pag e 40.\n B(l, w) := simplify(sum('(-1)^(a)*l!/(a!*(l-a)!)*x^(l-a)*y^a *y^(w-a+1)*B(0, w-a)', 'a'=0..w)/y^(w+1));\n\n # Definition of the A lgorithm based on A(Lamda, Omega) Page 39.\n xprimeA := x - simplify (A(l, w-1)/A(l, w));\n\n # Definition of the Algorithm based on B(La mda, Omega) Page 39.\n xprimeB := x - simplify(B(l, w-1)/B(l, w)); C (xprimeB, optimized);\nod;\nl:= 0; \n C(xprimeB, optimized);\n" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"yG,&*&%\"xG\"\"#-%#lnG6#F'\"\"\"F, F'!\"#" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!F'*$,&*&%\"xG \"\"#-%#lnG6#F+\"\"\"F0F+!\"#!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6# >-%\"BG6$\"\"!F'*&,(*&%\"xG\"\"\"-%#lnG6#F+F,\"\"#F+F,!\"#F,F,,&*&F+F0 F-F,F,F+F1!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%,MaximumTermG\"#5 " }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"\"*(,(*&%\"xGF(-%#lnG6#F,F(\"\"#F,F(! \"#F(F(F,F1,&F+F(F1F(F1" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$\" \"!\"\"\"*(,.*&%\"xG\"\"#-%#lnG6#F,F-F-*&F,F-F.F(F(*&F,F(F.F(!\"%*$F,F -F(F,F-\"\"%F(F(F,!\"#,&F2F(F6F(F6" }}{PARA 11 "" 1 "" {XPPMATH 20 "6# >-%\"AG6$%\"lG\"\"!*&)%\"xG,&F'\"\"\"!\"\"F-F-,&*&F+F--%#lnG6#F+F-F-! \"#F-F." }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xG ,&F'\"\"\"!\"\"F-F-,(*&F+F--%#lnG6#F+F-\"\"#F+F-!\"#F-F-,&F0F-F5F-F." }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"\",$*(,,*&)%\"xG,& F'F(F(F(F(-%#lnG6#F.F(!\"#F-!\"\")F.F'\"\"#*(F'F(F-F(F0F(F(*&F'F(F5F(F 3F(F.F3,&*&F.F(F0F(F(F3F(F3F4" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\" BG6$%\"lG\"\"\",$*(,8*&)%\"xG,&F'F(\"\"#F(F(-%#lnG6#F.F0!\"#*&F-F(F1F( !\"\"*&)F.,&F'F(F(F(F(F1F(\"\"%F-F6F8F4)F.F'!\"%*(F'F(F-F(F1F0F0*(F'F( F-F(F1F(F(*(F'F(F8F(F1F(!\"'*&F'F(F8F(F4*&F'F(F;F(F:F(F.F4,&*&F.F(F1F( F(F4F(F4F6" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeAG,&%\"xG\"\"\" *()F&,&%\"lGF'F'F'F',&*&F&F'-%#lnG6#F&F'F'!\"#F'F',,*&F)F'F.F'\"\"#F)F ')F&F+F1*(F+F'F)F'F.F'!\"\"*&F+F'F5F'F4F7F7" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeBG,&%\"xG\"\"\"**)F&,&%\"lGF'F'F'F',(*&F&F'-%# lnG6#F&F'\"\"#F&F'!\"#F'F',&F-F'F2F'F',8*&)F&,&F+F'F1F'F'F.F1F2*&F6F'F .F'!\"\"*&F)F'F.F'\"\"%F6F9F)F2)F&F+!\"%*(F+F'F6F'F.F1F1*(F+F'F6F'F.F' F'*(F+F'F)F'F.F'!\"'*&F+F'F)F'F2*&F+F'F%\"wG\"\"#" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"#,$*(,.*&%\"xGF(-%#lnG6#F-F(\"\"'*&F-F(F.\"\"\"\" \"&*&F-F3F.F3!#7*$F-F(F(F-!\"#\"\")F3F3F-!\"$,&F5F3F8F3F:#F3F(" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$\"\"!\"\"#,$*(,6*&%\"xG\"\"$- %#lnG6#F-F.\"\"%*&F-F.F/F(F(*&F-F(F/F(!#7*&F-F.F/\"\"\"F.*&F-F(F/F7\"# 5*&F-F7F/F7\"#C*$F-F.F(*$F-F(\"\"'F-!\"%!#;F7F7F-!\"$,&F:F7!\"#F7FA#F7 F(" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"!*&)%\"xG,&F' \"\"\"!\"\"F-F-,&*&F+F--%#lnG6#F+F-F-!\"#F-F." }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xG,&F'\"\"\"!\"\"F-F-,(*&F+F-- %#lnG6#F+F-\"\"#F+F-!\"#F-F-,&F0F-F5F-F." }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"#,$*(,>*&)%\"xG,&F'\"\"\"F(F0F0-%#lnG6#F.F(\" \"'*&F-F0F1F0\"\"&*&)F.,&F'F0F0F0F0F1F0!#7F-F(F8!\"#)F.F'\"\")*(F'F0F- F0F1F(!\"&*(F'F0F-F0F1F0F;*(F'F0F8F0F1F0\"#;*&F'F0F8F0\"\"%*&F'F0F-%\"BG6$%\"lG\"\"#,$*(, V*&F'\"\"\")%\"xG,&F'F-F-F-F-\"\"%*(F'F-)F/,&F'F-F(F-F--%#lnG6#F/F-F1* (F'F-F3F-F5F(\"#E*&F3F-F5F-\"#5*(F'F(F.F-F5F-\"#;*(F'F(F3F-F5F(!#5)F/F '!#;*(F'F-)F/,&F'F-\"\"$F-F-F5FE!\"'*(F'F(FCF-F5FEF(*(F'F(FCF-F5F(F-*& F'F-F3F-F1*&FCF-F5FEF1*&FCF-F5F(F(*&FCF-F5F-FEFCF(*(F'F(F3F-F5F-!\"%*( F'F-FCF-F5F(!\"$*(F'F-FCF-F5F-!\"#*&F'F(F.F-F1*&F.F-F5F-\"#C*&F'F-F@F- FUF.FNF3\"\"'*&F3F-F5F(!#7*(F'F-F.F-F5F-!#S*&F'F(F@F-!\")F-F/FP,&*&F/F -F5F-F-FRF-FP#F-F(" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeAG,&%\" xG\"\"\"**F&F',&*&F&F'-%#lnG6#F&F'F'!\"#F'F',,*&)F&,&%\"lGF'F'F'F'F+F' F.F1!\"\")F&F3\"\"#*(F3F'F1F'F+F'F'*&F3F'F5F'F.F',>*&)F&,&F3F'F6F'F'F+ F6!\"'*&F;F'F+F'!\"&F0\"#7F;F.F1F6F5!\")*(F3F'F;F'F+F6\"\"&*(F3F'F;F'F +F'F6F7!#;*&F3F'F1F'!\"%F8F@*(F3F6F;F'F+F6F4*(F3F6F1F'F+F'\"\"%*&F3F6F 5F'FGF4F." }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%(xprimeBG,&%\"xG\"\"\"* *F&F',&*&F&F'-%#lnG6#F&F'F'!\"#F'F',8*&)F&,&%\"lGF'\"\"#F'F'F+F4F4*&F1 F'F+F'F'*&)F&,&F3F'F'F'F'F+F'!\"%F1F'F7F4)F&F3\"\"%*(F3F'F1F'F+F4F.*(F 3F'F1F'F+F'!\"\"*(F3F'F7F'F+F'\"\"'*&F3F'F7F'F4*&F3F'F:F'F9F',VFAF;F=F ;F<\"#EF5\"#5*(F3F4F7F'F+F'\"#;*(F3F4F1F'F+F4!#5F:!#;*(F3F')F&,&F3F'\" \"$F'F'F+FN!\"'*(F3F4FLF'F+FNF4*(F3F4FLF'F+F4F'*&F3F'F1F'F;*&FLF'F+FNF ;*&FLF'F+F4F4*&FLF'F+F'FNFLF4*(F3F4F1F'F+F'F9*(F3F'FLF'F+F4!\"$*(F3F'F LF'F+F'F.*&F3F4F7F'F;F6\"#CFBFenF7F9F1F@F0!#7F?!#S*&F3F4F:F'!\")F>F." }}{PARA 6 "" 1 "" {TEXT -1 837 " t1 = log(x);\n t6 = pow(x,l +2.0);\n t7 = t1*t1;\n t8 = t6*t7;\n t9 = t6*t1;\n \+ t11 = pow(x,l+1.0);\n t12 = t11*t1;\n t13 = pow(x,l);\n \+ t14 = l*t6;\n t15 = t14*t7;\n t16 = t14*t1;\n t17 = l *t11;\n t18 = t17*t1;\n t19 = l*t13;\n t20 = 2.0*t8+t9- 4.0*t12+t6+2.0*t11+4.0*t13-2.0*t15-t16+6.0*t18+2.0*t17\n-4.0*t19;\n \+ t22 = pow(x,l+3.0);\n t25 = l*l;\n t26 = t25*t6;\n t 28 = t25*t11;\n t30 = t7*t1;\n t32 = t25*t22;\n t35 = - 40.0*t18+26.0*t15+4.0*t16+3.0*t22*t1+2.0*t22*t7-10.0*t26*t7+16.0*\nt28 *t1+4.0*t14+4.0*t22*t30+2.0*t22+4.0*t28+t32*t7+2.0*t32*t30;\n t36 = l*t22;\n t42 = -6.0*t36*t30-2.0*t36*t1-8.0*t25*t13-3.0*t36*t7- 4.0*t26*t1+24.0*t12+\n6.0*t6+10.0*t9-12.0*t8-4.0*t11-16.0*t13+24.0*t19 +4.0*t17;\n t47 = x-2.0*x*(x*t1-2.0)*t20/(t35+t42);" }}{PARA 11 " " 1 "" {XPPMATH 20 "6#>%\"wG\"\"$" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#> -%\"AG6$\"\"!\"\"$,$*(,4*&%\"xGF(-%#lnG6#F-F(\"#7*&F-F(F.\"\"#\"#8*&F- F3F.F3!#O*&F-F(F.\"\"\"\"\"**&F-F3F.F8!#5*&F-F8F.F8\"#[*$F-F(F(F-\"\"% !#CF8F8F-!\"%,&F- %\"BG6$\"\"!\"\"$,$*(,@\"#'*\"\"\"%\"xG\"#;*&F.F--%#lnG6#F.F-!$#>*$F. \"\"%\"\"'*$F.F(\"#C*$F.\"\"#!\"%*&F.F6F1F6\"#7*&F.F6F1F(F7*&F.F6F1F; \"#6*&F.F6F1F-F>*&F.F;F1F-!#S*&F.F;F1F;\"$W\"*&F.F(F1F(!#[*&F.F(F1F;\" #_*&F.F(F1F-FJF-F.F<,&F0F-!\"#F-F<#F-F7" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"!*&)%\"xG,&F'\"\"\"!\"\"F-F-,&*&F+F--%#lnG6#F+ F-F-!\"#F-F." }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*() %\"xG,&F'\"\"\"!\"\"F-F-,(*&F+F--%#lnG6#F+F-\"\"#F+F-!\"#F-F-,&F0F-F5F -F." }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"$,$*(,fn*&F' \"\"\")%\"xG,&F'F-F-F-F-\"#C*(F'F-)F/,&F'F-\"\"#F-F--%#lnG6#F/F-!#[*(F 'F-F3F-F6F5!$9\"*&F3F-F6F-\"#?*(F'F5F.F-F6F-!#%)*(F'F5F3F-F6F5\"#[)F/F 'FA*(F'F-)F/,&F'F-F(F-F-F6F(\"#E*(F'F5FDF-F6F(!\"**(F'F5FDF-F6F5!\"$*& F'F-F3F-!#7*&FDF-F6F(!#C*&FDF-F6F5!#E*&FDF-F6F-!#=FD!\"'*(F'F5F3F-F6F- \"#7*(F'F-FDF-F6F5\"#=*(F'F-FDF-F6F-\"\"'*&F'F5F.F-FL*&F.F-F6F-!#'**&F 'F-FBF-!#))F.!\")*(F'F(FDF-F6F(F-*&F3F-F6F5\"#s*(F'F-F.F-F6F-\"$o\"*&F 'F5FBF-FA*(F'F(F.F-F6F-FU*(F'F(F3F-F6F5FS*&F'F(FBF-FinF-F/!\"%,&*&F/F- F6F-F-!\"#F-Fco#!\"\"FY" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$% \"lG\"\"$,$*(,\\q*&F'\"\"\")%\"xG,&F'F-F-F-F-!#K*(F'F-)F/,&F'F-\"\"#F- F--%#lnG6#F/F-\"#g*(F'F-F3F-F6F5!$+$*&F3F-F6F-!#S*(F'F5F.F-F6F-!$;#*(F 'F5F3F-F6F5\"$#>)F/F'\"#'**(F'F-)F/,&F'F-F(F-F-F6F(\"$C\"*(F'F5FEF-F6F (!#y*(F'F5FEF-F6F5!#C*&F'F-F3F-\"#C*&FEF-F6F(!#[*&FEF-F6F5\"#_*&FEF-F6 F-FQFEFM*(F'F5F3F-F6F-FM*(F'F5FEF-F6F-!#7*(F'F-FEF-F6F-\"#7*(F'F-)F/,& F'F-\"\"%F-F-F6F-!\"'*(F'F(FEF-F6F5\"\"'*(F'F(FYF-F6F(!\"\"*&F.F-F6F-! $#>*&F'F-FBF-!$w\"*(F'F(F3F-F6F-FUF.\"#;*(F'F(FEF-F6F(\"#9F3!\"%*&F3F- F6F5\"$W\"*(F'F-F.F-F6F-\"$o$*&FYF-F6F5\"#6*&FYF-F6F-FW*(F'F5FYF-F6F5F (*&F'F5F3F-FW*&F'F-FEF-FW*&FYF-F6FenFW*&FYF-F6F(Fhn*&F'F(F.F-\"\")*&F' F5FBF-FCFYFhn*(F'F-FYF-F6F5FU*(F'F-FYF-F6Fen!#A*(F'F(F.F-F6F-\"#S*(F'F (F3F-F6F5!#O*&F'F(FBF-!#;*(F'F(FYF-F6Fen!\"#*(F'F-FYF-F6F(!#6*(F'F5FYF -F6F(Fhn*(F'F5FYF-F6FenFWF-F/Fco,&*&F/F-F6F-F-F]qF-Fco#F-Fhn" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%(xprimeAG,&%\"xG\"\"\"**F&F',&*&F&F'-%#lnG 6#F&F'F'!\"#F'F',>*&)F&,&%\"lGF'\"\"#F'F'F+F4!\"'*&F1F'F+F'!\"&*&)F&,& F3F'F'F'F'F+F'\"#7F1F.F9F4)F&F3!\")*(F3F'F1F'F+F4\"\"&*(F3F'F1F'F+F'F4 *(F3F'F9F'F+F'!#;*&F3F'F9F'!\"%*&F3F'F!$9\"F6\"#?FH!#%)FF\"#[F%(xprimeBG,&%\"xG\"\"\"**F& F',&*&F&F'-%#lnG6#F&F'F'!\"#F'F',V*&%\"lGF')F&,&F1F'F'F'F'\"\"%*(F1F') F&,&F1F'\"\"#F'F'F+F'F4*(F1F'F6F'F+F8\"#E*&F6F'F+F'\"#5*(F1F8F2F'F+F' \"#;*(F1F8F6F'F+F8!#5)F&F1!#;*(F1F')F&,&F1F'\"\"$F'F'F+FF!\"'*(F1F8FDF 'F+FFF8*(F1F8FDF'F+F8F'*&F1F'F6F'F4*&FDF'F+FFF4*&FDF'F+F8F8*&FDF'F+F'F FFDF8*(F1F8F6F'F+F'!\"%*(F1F'FDF'F+F8!\"$*(F1F'FDF'F+F'F.*&F1F8F2F'F4* &F2F'F+F'\"#C*&F1F'FAF'FUF2FOF6\"\"'*&F6F'F+F8!#7*(F1F'F2F'F+F'!#S*&F1 F8FAF'!\")F',\\qF0\"#KF5!#gF9\"$+$F;\"#SF=\"$;#F?!$#>FA!#'*FC!$C\"FH\" #yFIFUFJ!#CFK\"#[FL!#_FMFdoFDFboFNFbo*(F1F8FDF'F+F'\"#7FRFY*(F1F')F&,& F1F'F4F'F'F+F'FW*(F1FFFDF'F+F8FG*(F1FFFhoF'F+FFF'FT\"$#>FV\"$w\"*(F1FF F6F'F+F'FfoF2FB*(F1FFFDF'F+FF!#9F6F4FX!$W\"FZ!$o$*&FhoF'F+F8!#6*&FhoF' F+F'FY*(F1F8FhoF'F+F8FQ*&F1F8F6F'FY*&F1F'FDF'FY*&FhoF'F+F4FY*&FhoF'F+F FFG*&F1FFF2F'FgnFfnF_oFhoFG*(F1F'FhoF'F+F8Ffo*(F1F'FhoF'F+F4\"#A*(F1FF F2F'F+F'Fen*(F1FFF6F'F+F8\"#O*&F1FFFAF'F>*(F1FFFhoF'F+F4F8*(F1F'FhoF'F +FF\"#6*(F1F8FhoF'F+FFFG*(F1F8FhoF'F+F4FY!\"\"FF" }}{PARA 6 "" 1 "" {TEXT -1 1685 " t1 = log(x);\n t5 = l*l;\n t7 = pow(x,l +2.0);\n t8 = t5*t7;\n t9 = t1*t1;\n t10 = t8*t9;\n \+ t12 = pow(x,l+1.0);\n t13 = t5*t12;\n t14 = t13*t1;\n \+ t15 = l*t7;\n t16 = t15*t1;\n t17 = l*t12;\n t18 = t7* t1;\n t20 = pow(x,l+3.0);\n t21 = t9*t1;\n t22 = t20*t2 1;\n t23 = t20*t9;\n t24 = t20*t1;\n t25 = t12*t1;\n \+ t26 = pow(x,l);\n t27 = l*t26;\n t28 = t7*t9;\n t29 \+ = t5*t26;\n t30 = -10.0*t10+16.0*t14+4.0*t16+4.0*t17+10.0*t18+4.0 *t15+4.0*t22+2.0*t23\n+3.0*t24+24.0*t25+24.0*t27-12.0*t28-8.0*t29;\n \+ t31 = t15*t9;\n t32 = t5*t20;\n t33 = t32*t21;\n t3 4 = t32*t9;\n t35 = l*t20;\n t36 = t35*t21;\n t37 = t8* t1;\n t39 = t35*t1;\n t40 = t17*t1;\n t41 = 4.0*t13+2.0 *t20-16.0*t26-4.0*t12+6.0*t7+26.0*t31+2.0*t33+t34-6.0*\nt36-4.0*t37-3. 0*t35*t9-2.0*t39-40.0*t40;\n t43 = -192.0*t10+216.0*t14-60.0*t16+ 32.0*t17+40.0*t18-24.0*t15+48.0*t22\n-52.0*t23-52.0*t24+192.0*t25+176. 0*t27-144.0*t28;\n t46 = pow(x,l+4.0);\n t47 = l*t46;\n \+ t49 = t5*l;\n t50 = t49*t20;\n t52 = t5*t46;\n t54 = t 49*t46;\n t56 = t49*t7;\n t60 = -96.0*t29+12.0*t32*t1+6.0*t4 7*t1-6.0*t50*t9-6.0*t52*t21+t54*t21+\n12.0*t56*t1-3.0*t52*t9+12.0*t47* t9-6.0*t46-24.0*t20-96.0*t26;\n t62 = t9*t9;\n t66 = t49*t12 ;\n t73 = -16.0*t12+4.0*t7+2.0*t54*t62+11.0*t47*t21+22.0*t47*t62- 40.0*t66*t1+\n36.0*t56*t9+16.0*t49*t26-6.0*t46*t21-11.0*t46*t9-12.0*t4 6*t1-12.0*t8;\n t77 = -12.0*t35-12.0*t46*t62-8.0*t66-12.0*t52*t62 +300.0*t31+78.0*t33+24.0\n*t34-124.0*t36-24.0*t37-12.0*t39-14.0*t50*t2 1-368.0*t40;\n t83 = x+3.0*x*(x*t1-2.0)*(t30+t41)/(t43+t60+t73+t7 7);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"%" }}{PARA 11 "" 1 " " {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"%,$*(,@\"$#>\"\"\"%\"xG!#C*$F.F(\"# 7*$F.\"\"$F1*$F.\"\"#!\"%*&F.F5-%#lnG6#F.F-\"#o*&F.F3F8F5!#')*&F.F5F8F 5\"$![*&F.F3F8F-F(*&F.F3F8F3!$S#*&F.F(F8F-\"#U*&F.F(F8F(\"#g*&F.F(F8F3 \"#x*&F.F(F8F5\"#r*&F.F-F8F-!$![F-F.!\"&,&FKF-!\"#F-FM#F-F1" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$\"\"!\"\"%,$*(,J!$%Q\"\"\"%\"xG!#[* &F.\"\"&-%#lnG6#F.F-\"#I*&F.F1F2\"\"#\"#N*&F.F1F2F1\"#C*&F.F1F2F(\"#7* &F.F1F2\"\"$\"#D*$F.F(\"#g*$F.F>\"#?*&F.F7F2F-\"$O\"*$F.F1F<*&F.F>F2F7 !$s\"*&F.F7F2F7!$g**&F.F>F2F-!#?*&F.F>F2F>\"$![*&F.F(F2F-\"$g\"*&F.F(F 2F(!$?\"*&F.F(F2F>\"$a\"*&F.F(F2F7\"$+#*&F.F-F2F-\"$g*F-F.!\"&,&FWF-! \"#F-FY#F-F<" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"!*&) %\"xG,&F'\"\"\"!\"\"F-F-,&*&F+F--%#lnG6#F+F-F-!\"#F-F." }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xG,&F'\"\"\"!\"\"F-F-,(*& F+F--%#lnG6#F+F-\"\"#F+F-!\"#F-F-,&F0F-F5F-F." }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"%,$*(,jq*&F'\"\"\")%\"xG,&F'F-F-F-F- \"$w\"*(F'F-)F/,&F'F-\"\"#F-F--%#lnG6#F/F-!$c%*(F'F-F3F-F6F5!%s=*&F3F- F6F-\"$O\"*(F'F5F.F-F6F-!%78*(F'F5F3F-F6F5\"%w6)F/F'\"$%Q*(F'F-)F/,&F' F-\"\"$F-F-F6FG\"$c)*(F'F5FEF-F6FG!$s%*(F'F5FEF-F6F5!$/#*&F'F-F3F-!#[* &FEF-F6FG!$![*&FEF-F6F5!$s\"*&FEF-F6F-\"\")FE\"#C*(F'F5F3F-F6F-\"$7$*( F'F5FEF-F6F-FN*(F'F-FEF-F6F5\"$o%*(F'F(F3F-F6F5FU*(F'F-FEF-F6F-\"$#>*( F'F(F.F-F6F-!#K*(F'F-)F/,&F'F-F(F-F-F6F-!#C*(F'FGFEF-F6F5FU*(F'FGF[oF- F6FG!\"%*&F'F5F.F-!$W\"*&F.F-F6F-!$g**&F'F-FBF-!$+)*(F'FGF3F-F6F-FNF.F N*(F'FGFEF-F6FG\"$/\"F3!\")*&F3F-F6F5\"$g**(F'F-F.F-F6F-\"%_>*&F[oF-F6 F5\"$U\"*(F'F(F[oF-F6F(F-*&F[oF-F6F-\"#%)*(F'F5F[oF-F6F5\"#7*&F'F5F3F- \"#[*&F'F-FEF-Fgp*&F[oF-F6F(\"$?\"*&F[oF-F6FG\"$a\"*&F'FGF.F-\"#K*&F'F 5FBF-\"$g&*(F'F(FEF-F6FGFjoF[oFU*(F'F-F[oF-F6F5!#%)*(F'F-F[oF-F6F(!$a \"*(F'FGF.F-F6F-\"$_$*(F'FGF3F-F6F5!$)G*&F'FGFBF-!$g\"*(F'FGF[oF-F6F(! #9*(F'F-F[oF-F6FG!$U\"*(F'F5F[oF-F6FG\"#U*(F'F5F[oF-F6F(\"#r*&F'F(FBF- \"#;F-F/!\"&,&*&F/F-F6F-F-!\"#F-Ffr#F-FU" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"%,$*(,du*&)%\"xG,&F'\"\"\"\"\"&F0F0-%#lnG6#F.F 0!#g*&F'\"\"#)F.,&F'F0\"\"$F0F0!#[*&F'F0)F.,&F'F0F0F0F0!$c#*(F'F0)F.,& F'F0F7F0F0F2F0\"$c'*(F'F0FAF0F2F7!%cU*&FAF0F2F0!$s#*(F'F7F=F0F2F0!%wH* (F'F:F-F0F2F:F(*(F'F7FAF0F2F7\"%[K)F.F'\"$o(*(F'F0F8F0F2F:\"%)G#*&F'F: FAF0!#K*(F'F7F-F0F2F:!#I*(F'F7)F.,&F'F0F(F0F0F2F0\"#[*(F'F7F8F0F2F:!%c =*(F'F7F-F0F2F1!#q*(F'F7F8F0F2F7F;*&F'F0FAF0\"$7\"*&F8F0F2F:!$g**&F8F0 F2F7\"$W$*&F8F0F2F0\"#S*(F'F0F-F0F2F(\"#]*(F'F0F-F0F2F:\"#qF8!#S*(F'F7 FAF0F2F0!$w\"*&F-F0F2F1F;*(F'F7F-F0F2F7!#7*(F'F7F8F0F2F0!#s*(F'F0F-F0F 2F1\"$+\"*(F'F7F-F0F2F(!#N*(F'F0F8F0F2F7!$['*(F'F(FAF0F2F7Fin*(F'F0F8F 0F2F0!$3%*(F'F:F-F0F2F1\"#?*(F'F(F=F0F2F0!#'**(F'F:F-F0F2F(\"#5*(F'F0F VF0F2F0F;*(F'F:F8F0F2F7\"$W\"*(F'F:FVF0F2F:!#k*&F'F7F=F0Fin*(F'F(FVF0F 2F:\"\")*&F'F0FVF0F;*&F=F0F2F0!%?>*&F'F0FMF0!%+;*(F'F:FAF0F2F0!$G\"F= \"#'**(F'F:F8F0F2F:\"$#f*(F'F(FAF0F2F0\"#K*&FAF0F2F7\"%?>*(F'F0F=F0F2F 0\"%'4%*(F'F(F-F0F2F(!\"\"*&FVF0F2F7!$+%*(F'F(FVF0F2F(\"#=*&FVF0F2F0!$ ?$*(F'F7FVF0F2F7\"$3\"*&F-F0F2F7Ffn*&F'F(F=F0!#;*(F'F(F-F0F2F1!\"#*&F' F7FAF0F;*&F'F0F8F0!$W\"*&FVF0F2F(\"$S#*&FVF0F2F:!$3$*&F'F:F=F0F^r*&F'F 7FMF0\"%?6F-!#C*&F-F0F2F(F\\t*&F-F0F2F:!#]*(F'F(F8F0F2F:F_qFV!$?\"*(F' F0FVF0F2F7\"#O*(F'F:FVF0F2F7F\\t*(F'F0F-F0F2F7\"#g*(F'F(F8F0F2F7F\\t*( F'F0FVF0F2F(!$#p*(F'F:F=F0F2F0\"$'*)*(F'F:FAF0F2F7!%C5*(F'F:F8F0F2F0FX *(F'F0F-F0F2F0\"#C*&F'F:FMF0Fjr*(F'F:FVF0F2F(!$s\"*(F'F0FVF0F2F:\"##** (F'F7FVF0F2F:\"$C\"*(F'F7FVF0F2F(\"$e&*&F'F(FMF0F^rF0F.!\"&,&*&F.F0F2F 0F0FasF0F[v#FdrF`u" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%(xprimeAG,&%\" xG\"\"\"**F&F',&*&F&F'-%#lnG6#F&F'F'!\"#F'F',fn*&%\"lGF')F&,&F1F'F'F'F '!#C*(F1F')F&,&F1F'\"\"#F'F'F+F'\"#[*(F1F'F6F'F+F8\"$9\"*&F6F'F+F'!#?* (F1F8F2F'F+F'\"#%)*(F1F8F6F'F+F8!#[)F&F1FA*(F1F')F&,&F1F'\"\"$F'F'F+FF !#E*(F1F8FDF'F+FF\"\"**(F1F8FDF'F+F8FF*&F1F'F6F'\"#7*&FDF'F+FF\"#C*&FD F'F+F8\"#E*&FDF'F+F'\"#=FD\"\"'*(F1F8F6F'F+F'!#7*(F1F'FDF'F+F8!#=*(F1F 'FDF'F+F'!\"'*&F1F8F2F'FL*&F2F'F+F'\"#'**&F1F'FBF'\"#))F2\"\")*(F1FFFD F'F+FF!\"\"*&F6F'F+F8!#s*(F1F'F2F'F+F'!$o\"*&F1F8FBF'FA*(F1FFF2F'F+F'F U*(F1FFF6F'F+F8FS*&F1FFFBF'FinF',jqF0\"$w\"F5!$c%F:!%s=F<\"$O\"F>!%78F @\"%w6FB\"$%QFC\"$c)FH!$s%FJ!$/#FKFAFM!$![FO!$s\"FQFinFDFNFT\"$7$*(F1F 8FDF'F+F'FAFV\"$o%*(F1\"\"%F6F'F+F8FNFX\"$#>*(F1FepF2F'F+F'!#K*(F1F')F &,&F1F'FepF'F'F+F'F4*(F1FFFDF'F+F8FN*(F1FFFjpF'F+FF!\"%FZ!$W\"Fen!$g*F gn!$+)*(F1FFF6F'F+F'FAF2FAFjn\"$/\"F6!\")F\\o\"$g*F^o\"%_>*&FjpF'F+F8 \"$U\"*(F1FepFjpF'F+FepF'*&FjpF'F+F'F?*(F1F8FjpF'F+F8FL*&F1F8F6F'F9*&F 1F'FDF'F9*&FjpF'F+Fep\"$?\"*&FjpF'F+FF\"$a\"*&F1FFF2F'\"#KF`o\"$g&*(F1 FepFDF'F+FFFdqFjpFN*(F1F'FjpF'F+F8!#%)*(F1F'FjpF'F+Fep!$a\"Fao\"$_$Fbo !$)GFco!$g\"*(F1FFFjpF'F+Fep!#9*(F1F'FjpF'F+FF!$U\"*(F1F8FjpF'F+FF\"#U *(F1F8FjpF'F+Fep\"#r*&F1FepFBF'\"#;F[oF^q" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%(xprimeBG,&%\"xG\"\"\"**F&F',&*&F&F'-%#lnG6#F&F'F'!\" #F'F',\\q*&%\"lGF')F&,&F1F'F'F'F'\"#K*(F1F')F&,&F1F'\"\"#F'F'F+F'!#g*( F1F'F6F'F+F8\"$+$*&F6F'F+F'\"#S*(F1F8F2F'F+F'\"$;#*(F1F8F6F'F+F8!$#>)F &F1!#'**(F1F')F&,&F1F'\"\"$F'F'F+FG!$C\"*(F1F8FEF'F+FG\"#y*(F1F8FEF'F+ F8\"#C*&F1F'F6F'!#C*&FEF'F+FG\"#[*&FEF'F+F8!#_*&FEF'F+F'FRFEFN*(F1F8F6 F'F+F'FN*(F1F8FEF'F+F'\"#7*(F1F'FEF'F+F'!#7*(F1F')F&,&F1F'\"\"%F'F'F+F '\"\"'*(F1FGFEF'F+F8!\"'*(F1FGFZF'F+FGF'*&F2F'F+F'\"$#>*&F1F'FBF'\"$w \"*(F1FGF6F'F+F'FVF2!#;*(F1FGFEF'F+FG!#9F6Ffn*&F6F'F+F8!$W\"*(F1F'F2F' F+F'!$o$*&FZF'F+F8!#6*&FZF'F+F'FX*(F1F8FZF'F+F8!\"$*&F1F8F6F'FX*&F1F'F EF'FX*&FZF'F+FfnFX*&FZF'F+FGFin*&F1FGF2F'!\")*&F1F8FBF'FCFZFin*(F1F'FZ F'F+F8FV*(F1F'FZF'F+Ffn\"#A*(F1FGF2F'F+F'!#S*(F1FGF6F'F+F8\"#O*&F1FGFB F'\"#;*(F1FGFZF'F+FfnF8*(F1F'FZF'F+FG\"#6*(F1F8FZF'F+FGFin*(F1F8FZF'F+ FfnFXF',du*&)F&,&F1F'\"\"&F'F'F+F'\"#g*&F1F8FEF'FPF0\"$c#F5!$c'F:\"%cU F<\"$s#F>\"%wH*(F1FGFcqF'F+FG!\"%F@!%[KFB!$o(FD!%)G#*&F1FGF6F'F4*(F1F8 FcqF'F+FG\"#I*(F1F8FZF'F+F'!#[FI\"%c=*(F1F8FcqF'F+Feq\"#qFKFPFM!$7\"FO \"$g*FQ!$W$FSFgp*(F1F'FcqF'F+Ffn!#]*(F1F'FcqF'F+FG!#qFEF=FTF^o*&FcqF'F +FeqFP*(F1F8FcqF'F+F8FVFU\"#s*(F1F'FcqF'F+Feq!$+\"*(F1F8FcqF'F+Ffn\"#N *(F1F'FEF'F+F8\"$['*(F1FfnF6F'F+F8FjrFW\"$3%*(F1FGFcqF'F+Feq!#?*(F1Ffn F2F'F+F'\"#'**(F1FGFcqF'F+Ffn!#5FYFPFhnFdoFjn\"#k*&F1F8F2F'Fjr*(F1FfnF ZF'F+FGFap*&F1F'FZF'FPF[o\"%?>F]o\"%+;F_o\"$G\"F2FCFao!$#f*(F1FfnF6F'F +F'!#KFco!%?>Feo!%'4%*(F1FfnFcqF'F+FfnF'Fgo\"$+%*(F1FfnFZF'F+Ffn!#=Fio \"$?$Fjo!$3\"*&FcqF'F+F8Fir*&F1FfnF2F'F[q*(F1FfnFcqF'F+FeqF8F\\pFPF]p \"$W\"F^p!$S#F_p\"$3$F`pF[uFbp!%?6FcqFL*&FcqF'F+FfnFL*&FcqF'F+FG\"#]*( F1FfnFEF'F+FGFbtFZ\"$?\"Fcp!#O*(F1FGFZF'F+F8FL*(F1F'FcqF'F+F8F9*(F1Ffn FEF'F+F8FLFdp\"$#pFfp!$'*)Fhp\"%C5*(F1FGFEF'F+F'Ffr*(F1F'FcqF'F+F'FNFj pFbuF\\q\"$s\"F]q!##*F_qFHF`q!$e&*&F1FfnFBF'F[u!\"\"Ffn" }}{PARA 6 "" 1 "" {TEXT -1 3029 " t1 = log(x);\n t5 = l*l;\n t6 = t5 *l;\n t8 = pow(x,l+1.0);\n t9 = t6*t8;\n t11 = pow(x,l+ 4.0);\n t12 = t1*t1;\n t13 = t12*t1;\n t14 = t11*t13;\n t15 = pow(x,l);\n t16 = t6*t15;\n t18 = pow(x,l+3.0); \n t19 = l*t18;\n t20 = t5*t15;\n t22 = pow(x,l+2.0);\n t23 = t5*t22;\n t24 = t11*t1;\n t25 = t11*t12;\n \+ t26 = t22*t12;\n t27 = t6*t11;\n t28 = t12*t12;\n t29 = t27*t28;\n t30 = t22*t1;\n t31 = -8.0*t9-6.0*t14+16.0*t16-1 2.0*t19-96.0*t20-12.0*t23-12.0*t24-11.0*\nt25-144.0*t26+2.0*t29+40.0*t 30+4.0*t22;\n t32 = l*t11;\n t33 = t32*t13;\n t34 = l*t 8;\n t35 = t18*t1;\n t36 = t9*t1;\n t37 = t19*t13;\n \+ t38 = t11*t28;\n t39 = l*t15;\n t40 = t8*t1;\n t41 = t23*t12;\n t42 = l*t22;\n t43 = 11.0*t33+32.0*t34-16.0*t8-5 2.0*t35-40.0*t36-124.0*t37-12.0*t38+\n176.0*t39+192.0*t40-6.0*t11-192. 0*t41-24.0*t42;\n t45 = t18*t13;\n t46 = t5*t8;\n t47 = t46*t1;\n t48 = t42*t12;\n t49 = t18*t12;\n t50 = t42* t1;\n t51 = t5*t18;\n t52 = t51*t12;\n t53 = t51*t13;\n t54 = t19*t1;\n t55 = t51*t1;\n t56 = t23*t1;\n t 57 = 48.0*t45-96.0*t15-24.0*t18+216.0*t47+300.0*t48-52.0*t49-60.0*t50+ \n24.0*t52+78.0*t53-12.0*t54+12.0*t55-24.0*t56;\n t58 = t27*t13; \n t59 = t6*t18;\n t60 = t59*t12;\n t61 = t32*t1;\n \+ t62 = t59*t13;\n t63 = t6*t22;\n t64 = t63*t1;\n t65 \+ = t5*t11;\n t66 = t65*t12;\n t67 = t34*t1;\n t68 = t32* t12;\n t69 = t65*t28;\n t70 = t65*t13;\n t71 = t63*t12; \n t72 = t32*t28;\n t73 = t58-6.0*t60+6.0*t61-14.0*t62+12.0* t64-3.0*t66-368.0*t67+12.0*t68\n-12.0*t69-6.0*t70+36.0*t71+22.0*t72;\n t77 = pow(x,l+5.0);\n t81 = t5*t5;\n t82 = t81*t8;\n \+ t84 = 320.0*t24+400.0*t25-1920.0*t26+16.0*t82+24.0*t77*t28+172.0*t 29+\n272.0*t30-92.0*t33+256.0*t34-96.0*t8-40.0*t35;\n t89 = t81*t 22;\n t92 = t6*t77;\n t94 = -768.0*t15+40.0*t18+2976.0*t47-4 8.0*t65*t1+4256.0*t48-344.0*t49\n-656.0*t50-112.0*t46-112.0*t89*t12+96 .0*t82*t1-10.0*t92*t28;\n t97 = t28*t1;\n t100 = l*t77;\n \+ t102 = t5*t77;\n t111 = t81*t18;\n t115 = t81*t11;\n \+ t117 = t81*t77;\n t120 = 24.0*t77-48.0*t59*t1-24.0*t100*t1-32.0* t81*t15+64.0*t111*t13+24.0*\nt111*t12+50.0*t77*t13-8.0*t115*t13+t117*t 28+2.0*t117*t97+408.0*t54;\n t130 = -20.0*t92*t97-4096.0*t67+35.0 *t102*t28-36.0*t68-558.0*t69-124.0*\nt70+1024.0*t71+692.0*t72-4.0*t92* t13+30.0*t102*t13+70.0*t102*t97;\n t137 = x+4.0*x*(x*t1-2.0)*(t31 +t43+t57+t73)/(-1120.0*t20+64.0*t58+120.0*\nt11+48.0*t23+320.0*t16-32. 0*t9-108.0*t66+144.0*t19+308.0*t14+32.0*t63-592.0*t62\n+48.0*t61+128.0 *t64+t94+24.0*t27*t12-144.0*t60+t84-60.0*t100*t12+12.0*t102*t12\n-100. 0*t100*t97+648.0*t19*t12+t120-50.0*t100*t28+48.0*t77*t97-32.0*t89*t1-7 0.0*\nt100*t13+72.0*t55+176.0*t56+t130-18.0*t115*t28+48.0*t52+1856.0*t 53+48.0*t51+\n960.0*t45-3248.0*t41-112.0*t42+1600.0*t39-2288.0*t37-896 .0*t36+1920.0*t40-240.0\n*t38+48.0*t32+60.0*t77*t1+70.0*t77*t12);" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"&" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"&,$*(,L!%?>\"\"\"%\"xG\"$#>*$F.\"\"% \"$?\"*$F.\"\"$!#g*$F.\"\"#\"#S*&F.F4-%#lnG6#F.F7\"$)))*&F.F7F:F7!%+s* &F.F7F:F-!$C'*&F.F-F:F-\"%gd*&F.F(F:F-\"$S#*&F.F(F:F7\"$l%*&F.F(F:F(\" $g$*&F.F(F:F1\"$A&*&F.F(F:F4\"$!e*&F.F4F:F-!$?\"*&F.F4F:F4\"%+[*&F.F1F :F-\"$+$*&F.F1F:F1!%+=*&F.F1F:F4!$c(*&F.F1F:F7\"#!**$F.F(\"#gF-F.!\"', &FBF-!\"#F-Ffn#F-Fen" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$\"\"! \"\"&,$*(,Z%\"xG\"$%Q*&F,\"\"\"-%#lnG6#F,F/!&?:\"*$F,\"\"'\"#g*&F,F(F0 \"\"%\"%W5*&F,F(F0\"\"$\"%/;*&F,F(F0F/\"%S6*&F,F(F0\"\"#\"%5<*&F,F(F0F (!$?(*$F,F8\"$+$*&F,F@F0F/!%[7*$F,F;!$?\"*$F,F@\"#K*&F,F;F0F@\"%w<*&F, F;F0F/!#k*&F,F;F0F;!%+'**&F,F@F0F@\"&+W\"*&F,F8F0F8\"%+O*&F,F8F0F;!%7: *&F,F8F0F@!$K\"*&F,F8F0F/\"$S&\"%SQF/*$F,F(\"$g$*&F,F5F0F@\"$b#*&F,F5F 0F;\"$D#*&F,F5F0F5\"$?\"*&F,F5F0F(F6*&F,F5F0F8\"$P\"*&F,F5F0F/\"$!=F/F ,!\"',&F.F/!\"#F/Fdo#F/F6" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$ %\"lG\"\"!*&)%\"xG,&F'\"\"\"!\"\"F-F-,&*&F+F--%#lnG6#F+F-F-!\"#F-F." } }{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xG,&F'\"\"\" !\"\"F-F-,(*&F+F--%#lnG6#F+F-\"\"#F+F-!\"#F-F-,&F0F-F5F-F." }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"&,$*(,`v*&)%\"xG,&F'\"\"\" F(F0F0-%#lnG6#F.F0!$![*&F'\"\"#)F.,&F'F0\"\"$F0F0!$S#*&F'F0)F.,&F'F0F0 F0F0\"%+;*(F'F0)F.,&F'F0F6F0F0F1F0!%g\\*(F'F0F@F0F1F6!&!oJ*&F@F0F1F0\" %[7*(F'F6F*&FUF0F1F0!$+'*( F'F6FUF0F1F6Fep*&F-F0F1F6!$I**&F'FWF-%\"BG6 $%\"lG\"\"&,$*(,d[l*&)%\"xG,&F'\"\"\"F(F0F0-%#lnG6#F.F0!%!G#*&F'\"\"%) F.,&F'F0\"\"#F0F0!#!)*&F'F9)F.,&F'F0\"\"$F0F0!$![*&F'F0)F.,&F'F0F0F0F0 \"%KC*(F'F0F7F0F1F0!%?v*(F'F0)F.,&F'F0\"\"'F0F0F1F9\"$g$*(F'F0F7F0F1F9 \"&g\"o*&F7F0F1F0\"%'\\#*(F'F9FAF0F1F0\"&+[%*(F'F>F-F0F1F>!$g$*(F'F9F7 F0F1F9!&!))e*(F'F0FGF0F1F6\"$]%)F.F'!%!o(*(F'F>FGF0F1FI\"$q\"FG!$?\"*( F'F0FGF0F1F0\"$?\"*&F'F0F-F0!$S#*(F'F9FGF0F1F6!$b#*(F'F0F!&Sq%* (F'F9FGF0F1F(!$D#*(F'F9F-F0F1F0\"$S#*(F'F9F-F0F1F>\"$?(*(F'F9)F.,&F'F0 F6F0F0F1F0Fin*(F'F9F\"&SA%*(F'F9F-F0F1F(\"%SU*(F'F9F\"&+#>*&F\"%+6F*(F'F0F-F0F1F(!%)[%*(F'F9F-F0F1F6\"$ 5'*(F'F0FF-F0F1F(!%I<*(F'F6FAF0F1F0\"%+K*(F'F>F-F0F1F6!$]&*&FGF0 F1F6!$u#*(F'F0FeoF0F1F0!%+I*(F'F>FGF0F1F>\"#?*(F'F>FF eoF0F1F0Fao*&F'F>FFeoF0F1F>\"%S7*&FGF0F1FIFin*&F'F9FAF0! %g<*(F'F>F-F0F1F9Fen*(F'F6FeoF0F1F>!$S%*&F'F0FeoF0!$g**&FAF0F1F0\"&SI# *&F'F0FWF0\"&Ov\"*(F'F>F7F0F1F0\"#!)FA!$o(*(F'F>F!&?v\"*(F'F6F7 F0F1F0!$g&*(F'F0FGF0F1F>\"$5&F7!#k*&F7F0F1F9!&+)G*&FGF0F1F(Fen*(F'F0FA F0F1F0!&wL&*(F'F6F-F0F1F6\"$I\"*&FGF0F1F>!$]%*(F'F0FGF0F1FI\"$[&*&FeoF 0F1F9\"$k#*(F'F6FeoF0F1F6!%?9*&FeoF0F1F0!%!3\"*(F'F>FGF0F1F6\"#g*(F'F9 FeoF0F1F9FJ*&F-F0F1F9!%?M*(F'F9FGF0F1FIF^u*&F'F6FAF0\"$g\"*(F'F6F-F0F1 F(\"$?$*&FGF0F1F0FR*(F'F9FGF0F1F>!$!=*&F'F(FWF0\"#k*&F'F9F7F0Fco*&F'F0 F\"%CI*&F'F>FAF0F^v*(F'F9FGF0F1F9!#g*& FGF0F1F9!$5&*&F'F9FWF0!&+W\"*(F'F(FFin*(F'F>FGF0F1F(\"#&)F-!$?( *&F-F0F1F6!%)3#*&F-F0F1F>!%3K*(F'F6F\"%gL*&F'F9FeoF0Fin*(F'F(F- F0F1F(!#AFeo!$+'*(F'F0FeoF0F1F9!%g^*(F'F(F7F0F1F9F`v*(F'F(FAF0F1F0!$C# *(F'F>FeoF0F1F9Fco*(F'F0F-F0F1F9\"$?%*(F'F(FeoF0F1F6\"$+\"*(F'F6F\"#S*(F'F0FeoF0F1F6\"&S)=*(F'F>FAF0F1F0!&Su\"*(F'F> F7F0F1F9\"&!oB*(F'F6FeoF0F1F9Fen*(F'F>FFWF0\"%Sa*(F'F>FeoF0F1F6\"%gu*(F'F0FeoF0F1F>!%Sm*(F'F 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F+FJ!\"(*(F3F4F1F'F+F:Fbbm*(F3F4F_elF'F+F4Fa`l*(F3F4FMF'F+F7F]_m*&F3F4 F=F'!%W8*(F3F4FapF'F+F'Fd`m*&F3FJF8F'!$[%*&F3F'FMF'Fgcm*&F_elF'F+F'Fic m*(F3F?FMF'F+F:F[oFiblFafm" }}{PARA 6 "" 1 "" {TEXT -1 12119 " t1 = log(x);\n t5 = l*l;\n t6 = t5*t5;\n t8 = pow(x,l+4.0 );\n t9 = t6*t8;\n t10 = t1*t1;\n t11 = t10*t1;\n \+ t12 = t9*t11;\n t13 = l*t8;\n t15 = pow(x,l+5.0);\n t16 = l*t15;\n t17 = t16*t11;\n t19 = pow(x,l+7.0);\n t20 \+ = l*t19;\n t21 = t10*t10;\n t22 = t21*t1;\n t23 = t20*t 22;\n t24 = t6*t5;\n t26 = pow(x,l+2.0);\n t27 = t24*t2 6;\n t28 = t27*t10;\n t29 = t5*t19;\n t30 = t29*t11;\n \+ t32 = pow(x,l+6.0);\n t33 = t6*t32;\n t34 = t33*t22;\n \+ t35 = t5*t8;\n t36 = t35*t21;\n t37 = t24*t8;\n t3 8 = t37*t21;\n t39 = t26*t10;\n t40 = t24*t32;\n t41 = \+ t21*t10;\n t42 = t40*t41;\n t43 = pow(x,l);\n t44 = l*t 43;\n t45 = 10480.0*t12-1920.0*t13-61120.0*t17+3248.0*t23+864.0*t 28-1260.0*t30+\n1590.0*t34+536000.0*t36+440.0*t38+483840.0*t39+26.0*t4 2-225792.0*t44;\n t46 = t5*l;\n t48 = pow(x,l+3.0);\n t 49 = t46*t48;\n t50 = t49*t11;\n t51 = l*t26;\n t52 = t 51*t10;\n t53 = t6*t15;\n t54 = t53*t10;\n t55 = t5*t32 ;\n t56 = t55*t11;\n t57 = t46*t32;\n t58 = t57*t22;\n \+ t59 = t15*t10;\n t60 = l*t32;\n t61 = t60*t10;\n t 63 = pow(x,l+1.0);\n t64 = t6*t63;\n t65 = t6*t48;\n t6 7 = t19*t10;\n t68 = t19*t22;\n t69 = t21*t11;\n t70 = \+ t19*t69;\n t71 = 485280.0*t50-1213056.0*t52-720.0*t54+4920.0*t56- 4600.0*t58-19992.0*\nt59+4320.0*t61-640.0*t64-2640.0*t65*t1-4200.0*t67 -1764.0*t68-1440.0*t70;\n t73 = t46*t26;\n t74 = t73*t10;\n \+ t75 = t51*t1;\n t76 = l*t48;\n t77 = t76*t10;\n t7 8 = t60*t41;\n t79 = t49*t10;\n t80 = t32*t22;\n t81 = \+ t32*t11;\n t82 = t37*t11;\n t83 = t57*t41;\n t84 = t5*t 15;\n t85 = t84*t21;\n t86 = t53*t22;\n t87 = t46*t63; \n t88 = t87*t1;\n t89 = -543840.0*t74+98432.0*t75-152960.0* t77-33336.0*t78-17200.0*t79\n-16056.0*t80-35756.0*t81+160.0*t82-17250. 0*t83+22500.0*t85-22920.0*t86+343680.0\n*t88;\n t90 = t16*t21;\n \+ t91 = t6*t26;\n t92 = t91*t1;\n t93 = t76*t11;\n t 94 = t19*t41;\n t95 = t13*t21;\n t96 = t55*t21;\n t97 = t46*t43;\n t98 = t60*t1;\n t99 = t29*t69;\n t100 = t24 *t19;\n t101 = t100*t41;\n t102 = t24*t48;\n t103 = t10 2*t11;\n t104 = t60*t21;\n t105 = -69760.0*t90+4320.0*t92+10 31040.0*t93-720.0*t94-1440.0*t60\n-532320.0*t95+3810.0*t96-94080.0*t97 -1440.0*t98-3248.0*t99-t101-800.0*t103+\n15340.0*t104;\n t109 = t 5*t26;\n t110 = t109*t10;\n t111 = t32*t10;\n t112 = t4 6*t15;\n t113 = t112*t11;\n t114 = t55*t41;\n t115 = t7 3*t1;\n t116 = t5*t63;\n t117 = t116*t1;\n t118 = t8*t2 1;\n t119 = t6*l;\n t120 = t119*t48;\n t121 = t120*t1; \n t122 = t24*t63;\n t123 = t5*t48;\n t124 = t123*t11; \n t125 = t35*t1;\n t126 = 1440.0*t55*t1+1153536.0*t110-3234 0.0*t111+6880.0*t113+35264.0*t114\n+19840.0*t115-745088.0*t117+201600. 0*t118+480.0*t121-64.0*t122-1004480.0*t124\n-17760.0*t125;\n t127 = t20*t21;\n t128 = t119*t15;\n t129 = t128*t22;\n t13 0 = t84*t11;\n t131 = t84*t1;\n t132 = t19*t1;\n t133 = t55*t22;\n t134 = t6*t43;\n t135 = t119*t63;\n t136 = \+ t35*t10;\n t137 = t84*t10;\n t138 = t24*t15;\n t139 = t 138*t22;\n t140 = t109*t1;\n t141 = 4410.0*t127+2904.0*t129+ 16680.0*t130-720.0*t131-2520.0*t132+2538.0\n*t133+22400.0*t134+576.0*t 135-43920.0*t136+6480.0*t137-144.0*t139-86112.0*t140;\n t143 = t5 7*t21;\n t144 = t119*t8;\n t145 = t144*t11;\n t146 = t1 23*t10;\n t147 = t20*t41;\n t148 = t40*t22;\n t149 = t4 6*t19;\n t150 = t149*t22;\n t151 = t112*t21;\n t152 = t 84*t22;\n t153 = t119*t32;\n t154 = t153*t22;\n t155 = \+ t76*t1;\n t156 = t60*t22;\n t157 = -4000.0*t143-480.0*t65-24 00.0*t145+119520.0*t146+1764.0*t147+12.0*\nt148+700.0*t150+8860.0*t151 -178536.0*t152-228.0*t154-20480.0*t155+11776.0*t156;\n t158 = t91 *t10;\n t159 = t16*t22;\n t160 = t6*t19;\n t161 = t160* t41;\n t162 = t123*t1;\n t163 = t9*t21;\n t164 = t64*t1 ;\n t165 = t112*t22;\n t166 = t119*t19;\n t167 = t166*t 22;\n t168 = t33*t21;\n t169 = t57*t11;\n t170 = t120*t 10;\n t171 = t13*t1;\n t172 = t16*t10;\n t173 = 135840. 0*t158+169776.0*t159-175.0*t161+30000.0*t162+68360.0*t163\n-83840.0*t1 64+89400.0*t165+6.0*t167+870.0*t168-2400.0*t169+3120.0*t170+4320.0*\nt 171-44640.0*t172;\n t177 = t20*t10;\n t178 = t16*t1;\n \+ t179 = t149*t11;\n t180 = t112*t10;\n t181 = t20*t11;\n \+ t182 = l*t63;\n t183 = t182*t1;\n t184 = t46*t8;\n t18 5 = t184*t11;\n t186 = t184*t1;\n t187 = t160*t22;\n t1 88 = t53*t21;\n t189 = t29*t21;\n t190 = t60*t11;\n t19 1 = 2520.0*t177-24480.0*t178+120.0*t179+4320.0*t180+4200.0*t181+\n7979 52.0*t183-640.0*t185-1920.0*t186-105.0*t187-5760.0*t188-2100.0*t189+12 360.0\n*t190;\n t192 = t144*t10;\n t193 = t120*t11;\n t 194 = t35*t11;\n t195 = t55*t10;\n t196 = t184*t10;\n t 197 = t135*t1;\n t198 = t119*t26;\n t199 = t198*t10;\n \+ t200 = t13*t10;\n t201 = t20*t69;\n t202 = t65*t11;\n t 203 = t20*t1;\n t204 = t9*t10;\n t205 = -480.0*t192+15840.0* t193-83600.0*t194+3960.0*t195-1280.0*t196+\n10368.0*t197-17184.0*t199+ 44000.0*t200+3528.0*t201-123680.0*t202+720.0*t203+\n4080.0*t204;\n \+ t207 = t53*t11;\n t208 = t65*t10;\n t209 = t144*t21;\n \+ t210 = t184*t21;\n t211 = t29*t41;\n t212 = t29*t22;\n \+ t213 = t57*t10;\n t214 = t153*t41;\n t215 = t49*t1;\n \+ t216 = t160*t69;\n t217 = t13*t11;\n t218 = t149*t41;\n \+ t219 = -2760.0*t207-9840.0*t208-8760.0*t209-265320.0*t210-1624.0*t21 1\n-2205.0*t212-720.0*t213-534.0*t214-5440.0*t215-350.0*t216+133600.0* t217+735.0*\nt218;\n t220 = t128*t11;\n t221 = t153*t21;\n \+ t222 = t29*t10;\n t223 = t33*t41;\n t224 = t166*t69;\n \+ t225 = t166*t41;\n t226 = t112*t1;\n t227 = t128*t21;\n \+ t228 = t122*t1;\n t229 = t198*t1;\n t230 = t149*t21;\n \+ t231 = t149*t69;\n t232 = 240.0*t220-60.0*t221-360.0*t222+43 10.0*t223+42.0*t224+21.0*t225+\n1440.0*t226+1020.0*t227-512.0*t228-211 2.0*t229+420.0*t230-27392.0*t182+1470.0*\nt231;\n t235 = t15*t1; \n t236 = t26*t1;\n t237 = t19*t21;\n t238 = t27*t1;\n \+ t239 = -19320.0*t235-6720.0*t15+3840.0*t123+480.0*t91-1568.0*t48+ 896.0*\nt26+7680.0*t63-720.0*t19-5040.0*t32-28416.0*t236-3248.0*t237+1 92.0*t238;\n t240 = t100*t69;\n t241 = t138*t21;\n t242 = t19*t11;\n t243 = t9*t1;\n t244 = t48*t1;\n t245 = t 33*t11;\n t246 = t48*t10;\n t247 = t160*t21;\n t248 = 9 2160.0*t43-2.0*t240-7200.0*t16-60.0*t241-4410.0*t242+2560.0*t73+\n960. 0*t243-3136.0*t244-192.0*t198+240.0*t245+46272.0*t246-30.0*t247;\n \+ t250 = t48*t11;\n t251 = t15*t22;\n t252 = t32*t21;\n \+ t253 = t8*t11;\n t254 = t5*t43;\n t255 = 1680.0*t8+4544.0*t 51-403200.0*t250-960.0*t184-60480.0*t251-8160.0*\nt109+480.0*t76-27832 .0*t252-44064.0*t253-7360.0*t87+207872.0*t254-1440.0*t84;\n t256 \+ = t24*t43;\n t257 = t15*t11;\n t258 = t102*t10;\n t259 \+ = t63*t1;\n t260 = t8*t10;\n t261 = t32*t41;\n t262 = t 8*t1;\n t263 = t32*t1;\n t264 = t119*t43;\n t265 = t15* t21;\n t266 = 128.0*t256+896.0*t257-4320.0*t35-240.0*t258-322560. 0*t259+25664.0*\nt116+4032.0*t260+10080.0*t261+8176.0*t262-960.0*t49-1 8480.0*t263-2688.0*t264+\n28368.0*t265;\n t271 = t6*t46;\n t 273 = -103040.0*t12+26880.0*t13+658560.0*t17+191744.0*t23-60032.0*t28+ \n38640.0*t30-67200.0*t34-16360960.0*t36-44800.0*t38-9031680.0*t39-532 0.0*t42+\n3345408.0*t44-13570816.0*t50+23794176.0*t52+26880.0*t54+2150 40.0*t56+256.0*t271\n*t43;\n t275 = pow(x,l+8.0);\n t277 = l *t275;\n t279 = t5*t275;\n t281 = 43316.0*t58+187264.0*t59-4 23360.0*t61-17920.0*t64-13068.0*t275*t41\n-336000.0*t67+47040.0*t277*t 21-263408.0*t68-2520.0*t279*t10+80640.0*t70+\n12958400.0*t74-1469440.0 *t75+2646784.0*t77+1675296.0*t78+893312.0*t79+287424.0*\nt80-327488.0* t81;\n t284 = -11200.0*t82+1088164.0*t83-1376480.0*t85+1219400.0* t86-7139328.0*\nt88+1816640.0*t90+35840.0*t92-24095232.0*t93-138528.0* t94-60480.0*t60+\n15341760.0*t95+327180.0*t96+1732864.0*t97-221760.0*t 98+322504.0*t99+364.0*t101\n-5040.0*t275*t69;\n t285 = 65632.0*t1 03-728840.0*t104-24445568.0*t110-423696.0*t111+105280.0*\nt113-1913800 .0*t114-605248.0*t115+13672960.0*t117-5644800.0*t118-12096.0*t121+\n17 92.0*t122+25153408.0*t124+161280.0*t125+206640.0*t127-213416.0*t129-82 6560.0*\nt130-168000.0*t131;\n t288 = t119*t275;\n t289 = t2 1*t21;\n t292 = t46*t275;\n t295 = 644.0*t288*t289-168000.0* t132+356832.0*t133-501760.0*t134-6272.0*\nt135+798000.0*t136-38640.0*t 275*t10-416640.0*t137+19544.0*t139+1562624.0*t140\n-5040.0*t275+840.0* t292*t11+6440.0*t292*t22-10080.0*t55+41440.0*t143+72800.0*\nt145-26530 56.0*t146;\n t301 = t24*t275;\n t303 = 124880.0*t147-2016.0* t148-40600.0*t150+184800.0*t151+6946016.0*\nt152+17976.0*t154+40614.0* t277*t22+26136.0*t277*t289+189952.0*t155-772352.0*\nt156+13068.0*t277* t69+26264.0*t277*t41+38640.0*t277*t11-3879680.0*t158-28.0*\nt301*t69-6 324864.0*t159+18200.0*t161;\n t306 = -10080.0*t20-422016.0*t162-2 786560.0*t163+2101120.0*t164-3903872.0\n*t165-1764.0*t167-42840.0*t168 +42560.0*t169-65184.0*t170+50400.0*t171+26880.0*\nt172+45360.0*t177+32 2.0*t288*t69-114240.0*t178-18480.0*t179+29120.0*t180+\n142800.0*t181; \n t308 = t6*t275;\n t314 = -13473792.0*t183-653520.0*t185-7 6160.0*t186+13440.0*t187+122080.0*\nt188+25200.0*t189-599760.0*t190+20 160.0*t192+6769.0*t292*t69-1610.0*t308*t41\n-1960.0*t308*t69-3920.0*t3 08*t289-716128.0*t193+2506560.0*t194+168.0*t288*t41+\n7840.0*t292*t41+ 80640.0*t195;\n t320 = -26264.0*t275*t22-259840.0*t196-352128.0*t 197+662144.0*t199\n-441280.0*t200-279648.0*t201+4133920.0*t202-10080.0 *t203-36960.0*t204+62720.0*\nt207+13440.0*t208+487200.0*t209+9006480.0 *t210+5040.0*t277*t1+1848.0*t211+\n7224.0*t212+30240.0*t213;\n t3 23 = t271*t63;\n t329 = 58744.0*t214+192640.0*t215+54670.0*t216-2 752960.0*t217-19320.0*\nt279*t21-39256.0*t218-16800.0*t220-23520.0*t27 9*t22+7560.0*t221+30240.0*t222\n-338800.0*t223-128.0*t323-26264.0*t279 *t289-1680.0*t37*t10-420.0*t40*t21+1120.0\n*t138*t11+1344.0*t102*t1;\n t344 = t271*t15;\n t346 = t271*t48;\n t348 = -9282.0*t 224+3360.0*t292*t21-20307.0*t279*t41+13538.0*t292*t289\n-13132.0*t279* t69+20160.0*t277*t10-840.0*t308*t22+1680.0*t160*t11-5040.0*t33*\nt10+6 720.0*t53*t1-3710.0*t225-210.0*t308*t21-40614.0*t275*t21+10080.0*t29*t 1\n-10080.0*t279*t11-728.0*t344*t22-2464.0*t346*t11;\n t349 = t27 1*t8;\n t351 = t271*t32;\n t355 = t271*t275;\n t358 = t 271*t19;\n t367 = 1680.0*t349*t21+196.0*t351*t41-10080.0*t275*t28 9-47040.0*t275*t11\n-3360.0*t9-6720.0*t226-47320.0*t227+t355*t69+10080 .0*t57*t1-30.0*t358*t69+\n1680.0*t153*t11-280.0*t344*t21+84.0*t100*t22 -7.0*t301*t41-3360.0*t128*t10+560.0\n*t349*t11+84.0*t351*t22;\n t 373 = t271*t26;\n t383 = -14.0*t358*t41-20160.0*t275*t1-1152.0*t3 23*t1+2240.0*t373*t10\n-672.0*t346*t10+448.0*t373*t1-56.0*t301*t289+2. 0*t355*t289-6720.0*t112+31360.0*\nt228+31360.0*t229-448.0*t27-1344.0*t 120+42.0*t288*t22-420.0*t166*t21+3360.0*\nt144*t1-5040.0*t149*t10;\n \+ t384 = -33320.0*t230+359424.0*t182-179760.0*t231+63168.0*t235-2688 0.0*\nt123+4480.0*t91+12544.0*t48-12032.0*t26-92160.0*t63-40320.0*t19- 73920.0*t32+\n384000.0*t236-387184.0*t237-7168.0*t238-1290240.0*t43+82 6.0*t240-47040.0*t16;\n t386 = 6160.0*t241-427728.0*t242-53760.0* t73-13440.0*t243+50432.0*t244+\n2688.0*t198-20160.0*t245-711168.0*t246 +6720.0*t247-4704.0*t8-38528.0*t51+\n9031680.0*t250-13440.0*t184+22579 20.0*t251+98112.0*t109-16128.0*t76-11728.0*\nt252;\n t387 = 77337 6.0*t253+168448.0*t87-3361792.0*t254-40320.0*t84-7168.0*t256+\n87424.0 *t257+13440.0*t35+12096.0*t258+5160960.0*t259-397824.0*t116-91712.0*t2 60\n-564480.0*t261-68992.0*t262+22400.0*t49-268800.0*t263+82432.0*t264 -554112.0*\nt265;\n t395 = x-7.0*x*(x*t1-2.0)*(t45+t71+t89+t105+t 126+t141+t157+t173+t191+t205\n+t219+t232+t239+t248+t255+t266)/(t273+t2 81+t284+t285+t295+t303+t306+t314+t320+\nt329+t348+t367+t383+t384+t386+ t387);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\")" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"),$*(,fp%\"xG!&!)o#*&F,\"\"\"-%# lnG6#F,F/!(g`$>*$F,\"\"(\"%+%)*$F,\"\"'\"%S]*&F,\"\"&F0\"\"%!'3EE*&F,F ;F0\"\"$\"&cI(*&F,F;F0F/!%o:\"'!3I%F/*&F,F;F0\"\"#\"&wh$*&F,F;F0F;!(SM p\"*$F,F<\"$%y*&F,FEF0F/\"'+[7*$F,F?\"%;?*$F,F(\"%!o\"*$F,FE!%ob*&F,F? F0FE!'g,E*&F,F?F0F/\"&gl#*&F,F?F0F?!(Se^%*&F,FEF0FE\"(?2(Q*&F,F-%\"BG6$\"\"!\"\"),$*(,hq %\"xG!'!Gh\"*&F,\"\"\"-%#lnG6#F,F/\")g@h6*$F,\"\"(\"'Se5*$F,\"\"'\"&S- $*&F,\"\"&F0\"\"%!([cd\"*&F,F;F0\"\"$\"'))QF*&F,F;F0F/\"&o6#*&F,F;F0\" \"#\"'_rC*&F,F;F0F;\")S1;5*&F,FDF0F/\"'+)[(*&F,\"\"*F0F8\"&J&H*&F,FKF0 F;\"&j/&*&F,FKF0FD\"&S\"\\*&F,FKF0F5\"&)p8*&F,FKF0F(\"%S]*&F,FKF0FK\"& !35*&F,FKF0F/\"&!oA*&F,FKF0F?\"&S!o*&F,FKF0F<\"&Zt'*$F,F?\"&/^\"*$F,F( \"&g`%*$F,FD!&))=#*$F,FKFT*&F,F?F0FD!(g4c\"*&F,F?F0F/\"'!o.\"*&F,F?F0F ?\")S]4F*&F,FDF0FD!)?VAB*&F,F*&F,F*&F,F8F0F?!'WTY*&F,F8F0F8! 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