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ƋD$`pD$<$[)$f눋$$D$D$G,D$ l$D$G$W2+xS$H Px$$pt$||$,$D$x_$ŋ$L$$^$҉$$t$x$D$|,$t$ D$$D$Q^u$E $^Ƌ#x;0t*t$<$cƉ<$D$bd,$t$'_ŋt$xt$<$+x$$D$ GT$D$G$KD$$$R$L$$D$ NjFD$<$lOƉ$MNj#x;8t*|$,$2Slj,$D$T4$|$NƋ$l$$T4$D$LƋE%tX4$l$RƋ$$PD$|$$E,D$ Et$D$E$h $L}u뮋$4~X3x/x>w+9w'3x0GF@$4Vu$Tˋ$4؉$3x8/xw+9w3x0GF$$SӋ$4$L$L$,$D$vS$$$L$D$iOuL$B $B%t$|$PzuD$$$K$A |$$R땉$T)D$wMt 9~V$$TD$D$P$u$$9}$$DŽ$떃}$4~X3x8/xw+9w'3x0GF@$4V_$Qˋ3x$48/xމ$w+9w3x0GF$$QӋ$4$L${J$,$D$WQ$$$L$D$JMuL$B $B%t$|$HD$4$NzuD$$$I$A |$$P땋$8$D$$IljD$$d$N$0$Pt$<${I|$ŋ$T$El$$UN$L$ G$pN1҅u $L$$LE,$D$JӋ$4$8YD$l$4$}N$,$D$$dD$B$E$T$$T$DŽ$DŽ$ %DŽ$h9~<$ D$$$Eŋ$$$ $T)D$It 9~렋$$TD$D$L$u$ $9}$$ DŽ$뙍Y$2M*x8w!$8DŽ$@$<Z $Lϋ$d"ZD$$L$~H$` v($`7AF@$~$Mʋ$$`݃ v$`7@Fn$M֐UWVSoLD$dQ0FT$4D$;|$<QD$ l$dTD$`T$$@QD$(()щL$$L$ +9fT$$&2D$,9D$$0D$,D$$ t$,0D$0 ;|$<EQl$+8 )9T$yD$Vt$"F>;|$<}?D$ D$0ɉt҉tD$hT$ $D$j?L$D;|$<|QQ+)97".l$<~6D$0 ɉt҉tD$hT$ $D$>Dʿ;|$<:D$ Ѕt҉tD$hT$ $D$>L$8;|$<~ƋD$8L[^_]$JN$J/$J$Jv$JL$($HtT$(L$$T$,T$,9|$6J$%JD$l$IL$8A*$IUWVSD$|$T‹G|$TG u}D$ |$TGT$D$G$:L$D$$L$;T$;u2;l$ ^D$`.$D$t$F1T$T$$CpT$$CD$L$T|$$$9|$$9|$$}T)$T$&Ft$$*C,t$$CD$L$T|$($V9|$$19|$(})$T$EL$`At$$Bt$$BD$l$T|$,E$8|$$8|$,})$T$DE$6E$%EUWV t$4FD$%D$D$0@VD$0@t ^_]Í|$|$F$=t$84$mCt$ŅuI<$9Ǿ;t$~D$l$0E} D$E뢉l$$>;t$~̋D$84$D$)BD$D$8$7=l$D$$DD$D$4$8Gsz<$6ŋD$8D$D$$;$6<$(l$69D$0x4$n6L$0VT$$t$ t3FT$D$F$33FD$F $D$Q*^ËFD$D$F$O*ːVD$$t$ t,D$F$)FD$F $D$)^ËFD$D$F$)UWVS,D$D|$@GG(G%D$)щL$CG+9D$t$D$<$D$DD$+L$D$D9@AD$$"51!ȨGGL$)ϋCG+|$9D$D$T$ ")ϋCG+9wl>t$DFG;t$}=9}L$9|D$H<$D$*L$;t$|ËT$,[^_]$iA$[AHT$D<$D$0D$G@$C>L$9|$Ai L$D$D$L$ U D$D$ AUWVS蛾|$L$h@D$l%9D$lD$dTl$l;l$hl$<T$l$,;l$l}n$T$l4< ȉL$љދL$Dt$Ht$4>w+9w"D$40GF|$H~<$>Ћt$d9.;l$d. L$l$ߋ$t$l<|$@u;l$h|L$l$4 ȉL$,љD$`tE%H;L$l|5D$`)‰ЉT$($;L$l}ً$D$@T$@D$l$4VUWVSl$8|$T@%D$PBD$L B0D$LD$) 0$L$H$<D$@D$\D$P9D$\BD$T$\D$T9‰T$XT$ D$\$L$\||$$PD$XD$\9D$X/|$|$|$\$T$Xl$\D$$/<t$\D$D$|$X ,T$DL$0BE%p;t$XD$D$(BT$0D$,|D$D$D$ <9lj,@T$؉D$ G<$D$;$|$@$L$|$\;T$,D$$3;D;t$XqD$X$,l$\D$X9BL$H9s`B$8wjD$L|$$:;t$P}1;L$T}$D,,;L$T|;t$P|ϋ|$ D$P9lj|$\l[^_]ËD$\ $$D$T$@:s|$(D$PL$X9.t$XD$$B, Bu+)9wuB8E%~DEw%? ƉwD$XL$$<l$PD$X9.^|$\$4t$$U$0:zL$X$l$\BuD$XD$T9D$X|T$l$\$$^9$D$DD$\,D$Xt$DT$u;t$[L$@T$L$D$$8‹=;t"BT$D$ G<$D$7ǃ;t$~G%؁? Ƌ=wL$@0<$D$6t$D$D$$u6T$4|$=0t$(D$D$9D$D$,[^_]Ël$L$@4$D$26T$<D$l$9|UWVSLL$h%D$0D$pD$D$`$.s;o;D$`E9D$,)48D$`|$lt$(pS;?D$4c;D$;T$lk;;T$l~t$8;l$lmD$p|$`D$D$4|$$L.t$pT$ht$D$ T$$10;t$0D$4k;8?D$dD$dD$D$<$5<$D$,t$|t$Dt$xŋVс D$DD$@ƋD$LOV%9\88D$pt$$D$D$@|$;T$L35;T$L~T$\D$84D$XЃlT$\D$X9~'5>JL$@|$8L$<$A&>|$Xu u,$D$D$ D$U#T$XŋD$PD$D$#;|$X~l%tR$4$D$&hE%TD$HT$$l+l[^_]Ë;5|$H81苃;5t$H0D$PD$D$"$4$L$D$6&;|$X~Y$+O4$V*m,$C*$+>$+$+T$v+3D$D4$D$N*D|$D|$ $)@$t$>HA,AallbaseResult for prime %Z is: %Z Treating p^k = %Z^%ld impossible inverse: %Zdisc. factorisationreducible polynomial in allbasenfbasis dedek: gcd has degree %ld initial parameters p=%Z, f=%Z new order: %Z entering Dedekind Basis with parameters p=%Z f = %Z, a = %Z --> %Z : IndexPartial: factor %Z^%ld IndexPartial: factorizationIndexPartial: discriminantget_normprimedecincorrect modpr formatmodpr initialized for integers only!nf_to_ffincorrect polynomial in rnf functionincorrect coeff in rnf functionrnf functionnon-monic relative polynomialsincorrect variable in rnf functionIdeals to consider: %Z^%ld not a pseudo-basis in nfsimplifybasisrnfdet2not a pseudo-matrix in rnfdetrnfsteinitznot a pseudo-matrix in %srnfbasisrnfisfreepolcompositum0compositumnot the same variable in compositumcompositum: %Z inseparablernfequationinseparable relative equation in rnfequationrnflllgram %ld k = rnfpolredrnfpolredabsreduced absolute generator: %Z absolute basisoriginal absolute generator: %Z this combination of flags in rnfpolredabsnot a factorisation in nfbasis leaving Decomp: f1 = %Z f2 = %Z e = %Z de= %Z bug in Decomp (not a factor), is p = %Z a prime? entering Decomp, parameters: %Z^%ld f = %Z (Fa, Ea) = (%ld,%ld) entering Nilord with parameters: %Z^%ld fx = %Z, gx = %Zprimedec: %Z is not primernfdedekindrnfordmax new order: %Z %Z pass no %ld treating %Z relative basis computed ordmaxROUND2: epsilon = %ld avma = %ld no root in nilord. Is p = %Z a prime?nilordnewtonsums: result doesn't fit in cache Increasing Fa (eq,er) = (%ld,%ld) ** switching to fast mode ** switching to normal mode beta = %Z rowred j=%ldnewtonsums fastnu: HNF(G) is computed fastnu: G is computed content in fastnu is %Z Increasing Ea F⍀FPܖ1⍀1PȖÖ⍀P鯖誖⍀P閖葖⍀P}x⍀Pd_⍀PKF⍀P2-⍀P⍀Pt⍀tP_⍀_PΕɕJ⍀JP鵕谕5⍀5P霕藕 ⍀ P郕~ ⍀ Pje⍀PQL⍀P83⍀P⍀P⍀P⍀PԔϔx⍀xP黔趔c⍀cP颔蝔N⍀NP鉔脔9⍀9Ppk$⍀$PWR⍀P>9⍀P% ⍀P ⍀P⍀PړՓ⍀P輓⍀P験裓|⍀|P鏓芓g⍀gPvqR⍀RP]X=⍀=PD?(⍀(P+&⍀P ⍀P⍀Pے⍀Pǒ’⍀P鮒詒⍀P镒萒⍀P|w⍀Pc^k⍀kPJEV⍀VP1,A⍀AP,⍀,P⍀P⍀P͑ȑ⍀P鴑译⍀P雑薑⍀P邑}⍀Pid⍀PPK⍀P72o⍀oPZ⍀ZPE⍀EP0⍀0PӐΐ⍀P麐赐⍀P顐蜐⍀P鈐胐⍀Poj⍀PVQ⍀P=8⍀P$⍀P s⍀sP^⍀^PُԏI⍀IP軏4⍀4P駏袏⍀P鎏艏 ⍀ Pup⍀P\W⍀PC>⍀P*%⍀P ⍀P⍀Pߎڎw⍀wPƎb⍀bP魎討M⍀MP锎菎8⍀8P{v#⍀#Pb]⍀PID⍀P0+⍀P⍀P⍀P⍀P̍Ǎ⍀P鳍讍{⍀{P隍蕍f⍀fP遍|Q⍀QPhc<⍀<POJ'⍀'P61⍀P⍀P⍀P⍀PҌ͌⍀P鹌贌⍀P頌蛌⍀P里肌⍀Pnij⍀jPUPU⍀UP<7@⍀@P#+⍀+P ⍀P⍀P؋Ӌ⍀P鿋躋⍀P馋衋⍀P鍋舋⍀Pto⍀P[V⍀PB=n⍀nP)$Y⍀YP D⍀DP/⍀/Pފي⍀PŊ⍀P鬊觊⍀P铊莊⍀Pzu⍀Pa\⍀PHC⍀P/*⍀Pr⍀rP]⍀]P߉H⍀HPˉƉ3⍀3P鲉證⍀P陉蔉 ⍀ P选{ ⍀ Pgb ⍀ PNI ⍀ P50 ⍀ P ⍀ P ⍀ Pv ⍀v Pш̈a ⍀a P鸈賈L ⍀L P韈蚈7 ⍀7 P醈聈" ⍀" Pmh ⍀ PTO ⍀ P;6 ⍀ P" ⍀ P  ⍀ P ⍀ Pׇ҇ ⍀ P龇蹇z ⍀z P饇蠇e ⍀e P錇臇P ⍀P Psn; ⍀; PZU& ⍀& PA< ⍀ P(# ⍀ P ⍀ P ⍀ P݆؆ ⍀ PĆ迆 ⍀ P髆覆 ⍀ P钆荆~ ⍀~ Pyti ⍀i P`[T ⍀T PGB? ⍀? 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