arb-devel-2.23.0-bp155.1.7 >  A deI%z L٢OBaw~\; x~<쳺yr؀) HC&ܸ v&T̍i)m1 GUXVP3Y $bH|際=(6Y)Ht"i)%O}6EɇYl0gV`/GEٗ(pQ6I՟ubZ]FDNg#%`8xS@< "&)ٿUf-D)#NgNYr4{Ku3RkXASci- %n% +尥%mZ7|Hl5$jǦ N`'m qKAM$珰 Fyyieg T1o4Ӛ$ؙo^%ȯе?g=lJ/*6ҖJr޶9Z&>^8$&llTKŁRoPMXJE47c7534ce4a1057646e73963b1c4f210f0f429e0750ab8a63ee9d34a5d88b60cce46133587dac3ecdc604d1388f1938ec9cc79013c.deI%z 1"Vn9} 9_9isKhVT6.V~0zsKT-3Re ,]]֟ jlbjU2 F7K@^Zo2j4 㰤rfCb\;adF{kryyý6ϛ4˾($BGK[tT ySL>bPg+ %PzW=/r""O9KJ˘Dc$IImH?d7g̟l"Mep;!?!d   g ?X^d!! *! l! !  !  ! H! !  !4Th(8 9$ : FG!H!I!XY\!]t!^bhc d ve {f ~l u !v!z!l!|!!!Carb-devel2.23.0bp155.1.7Development files for Arb, an Arbitrary-precision ball arithmetic libraryArb is a C library for arbitrary-precision floating-point ball (mid-rad interval) arithmetic. It supports complex numbers, polynomials, matrices, and evaluation of special functions, with error bounding. This subpackage contains libraries and header files for developing applications that want to make use of Arb.deOs390zp27SUSE Linux Enterprise 15 SP5openSUSEGPL-2.0-or-later AND LGPL-2.1-or-laterhttps://bugs.opensuse.orgDevelopment/Libraries/C and C++http://fredrikj.net/arb/linuxs390xu!>= @9PxqD H 6U5pa xQu w ?%sgA큤A큤de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de)de'deLb*deLb*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.so.2.14.0rootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootrootarb-2.23.0-bp155.1.7.src.rpmarb-develarb-devel(s390-64)    libarb2rpmlib(CompressedFileNames)rpmlib(FileDigests)rpmlib(PayloadFilesHavePrefix)rpmlib(PayloadIsXz)2.23.03.0.4-14.6.0-14.0-15.2-14.14.3b'baG@a{@__KZ@Z~R'QJan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt Jan Engelhardt jengelh@inai.dejengelh@inai.dejengelh@inai.dejengelh@inai.de- Update to release 2.23.0 * Threaded computation of Hilbert class polynomials- Update to release 2.22.1 * Much faster computation of Bernoulli numbers using hybrid numerical-modular algorithm. * Faster computation of Euler numbers using hybrid algorithm; added arb_fmpz_euler_number_ui. * Added inverse error function (arb_hypgeom_erfinv, arb_hypgeom_erfcinv). * New (faster, more accurate) implementations of real error functions (arb_hypgeom_erf, arb_hypgeom_erfc) and trigonometric integrals (arb_hypgeom_si, arb_hypgeom_ci). * Use arb-based printing code instead of MPFR in arf_printd and mag_printd so that large exponents work.- Update to release 2.21.0 * Experimental new arb_fpwrap module: accurate floating-point wrappers of Arb mathematical functions (supersedes the external arbcmath.h). * Fixed memory leak in arf_load_file. * New and faster gamma function code. * Most gamma function internals are now located in the arb_hypgeom and acb_hypgeom modules. The user-facing functions (arb_gamma, etc.) are still available under the old names for compatibility. The internal algorithms for rising factorials (binary splitting, etc.) have been moved without aliases. * Added arb_fma, arb_fma_arf, arb_fma_ui (like addmul, but take a separate input and output). * Slightly faster internal Bernoulli number generation for small n. * Better enclosures for acb_barnes_g at negative reals. * Added Graeffe transforms (arb_poly_graeffe_transform, acb_poly_graeffe_transform). * Added acb_add_error_arb.- Update to release 2.19.0 * Significant improvements to the implementation of Platt's algorithm for computing Riemann zeta function zeros at large height. * Better criterion for selecting asymptotic expansion of incomplete gamma function (contributed by p15-git-acc). * Multithreaded acb_dft for power-of-two lengths. * Added acb_csc_pi, arb_csc_pi. * Fixed segfault in acb_mat_eig_simple_rump when called with L non-NULL and R NULL. * Fixed bug in acb_real_abs. * Changed several functions to more consistently return infinities instead of NaNs where reasonable. * Added Fransen-Robinson as an integral example.- Update to release 2.18.1 * Faster and more accurate real matrix multiplication using block decomposition, scaling, and multiplying via FLINT integer matrices in combination with safe use of doubles for radius matrix multiplications. * New C functions for Riemann zeta function. * For more, see the history.rst file in the arb-devel subpackage.- Update to new upstream release 2.13.0 * Fixed rounding direction in arb_get_abs_lbound_arf() which in some cases could result in an invalid lower bound being returned.- Update to new upstream release 2.12.0- Update to new upstream snapshot 1.0.0+git7- Initial package (version 0.5+git28) for build.opensuse.orgs390zp27 1684342095  !2.23.0-bp155.1.72.23.0-bp155.1.7acb.hacb_calc.hacb_dft.hacb_dirichlet.hacb_elliptic.hacb_hypgeom.hacb_mat.hacb_modular.hacb_poly.harb.harb_calc.harb_fmpz_poly.harb_fpwrap.harb_hypgeom.harb_mat.harb_poly.harf.hbernoulli.hbool_mat.hdirichlet.hdlog.hdouble_interval.hfmpr.hfmpz_extras.hfmpzi.hhypgeom.hmag.hpartitions.hlibarb.soarb-develhistory.rstarb-develLICENSE/usr/include//usr/lib64//usr/share/doc/packages//usr/share/doc/packages/arb-devel//usr/share/licenses//usr/share/licenses/arb-devel/-fmessage-length=0 -grecord-gcc-switches -O2 -Wall -D_FORTIFY_SOURCE=2 -fstack-protector-strong -funwind-tables -fasynchronous-unwind-tables -fstack-clash-protection -gobs://build.opensuse.org/openSUSE:Backports:SLE-15-SP5/standard/3030907c3a50d18b1aa5c9b86482b6a6-arbcpioxz5s390x-suse-linuxC source, ASCII textdirectoryUTF-8 Unicode text, with very long linesASCII texte$=x[utf-801f54407d0a4f94e40cfec818e61d1834a47870cf7bc8a513ee43e517ce83086?P7zXZ !t/敊] crv(vX0tI^]F=| 85F4Ն5t3xZz<ט:UW@~- -7Q0L_i,NSͤs4AML>eF~f 725lRHgGN}\PJ.A"lw ܧѵ8?d0w]"`Ks;k6d޾[)~DP=M41O5fW$2wG\fHv]^`Қ$89:W>@=09w;D-A3O0 e~ e۵&H+g6zV:@T04Dϼq՛ޙQ aēEZE\O0S|bT~L: wHg$i|sF62=V8}Nڞ0j 9XDIx>? ʯu}Fb] ]Aߴ[yl{vYؘz O EZӭ!tBcծ?H$pQ"u<_emUTu\ ӫ貘aup*dim{$p!܌Wb`q2|lgNYn+sߒH!޳D1s "CskeTW:}vԢ{6{Ob9SFP(H͏H3ٽfۊP5kʼnxTGUT5D IW^Ne8  ILFsykpA!#Ú'LE=;jȷ븴[Qa8 G3nǵFTf禕fNz5D5P!v״/Gҙ8Gx[zO d&H}d˙Ï\Xf(ߔɰD޺.y~ [)h~!rEH|I]9u.]iGQpy";'kq-o-{0px_>d#3MԖAC~_X6.l~xHp8zZ8yd-ipJ=k)Gc÷pZC_ݫw_c(LO]C Z>-E:۴BRvʫMubc6RnFNʲ'2Gnhdxƒ.w@Ha "q{|c.uև_)d3[~ޔN=RtF_O=7 @d|T VhrL/Pln+P#Gl_WLkr(L{49u&Nϩ1"VBM^6o:eR^ QI]AewkI,,]e1MLA)гpQz#7D=H;>0~mӈII#{%^a2FJ)3.MN\Rqz\u\KpH]BXҡZ~EO|Zb)^-*ړЌ7J km7--4 e |0ǵi4VQ`?{?j0>ʖ cWJph~M@q1PJļeLQ=-iVF#"Z`Jޮ5guځqX>6<_ lyO2}V RU2tZgwpd#ȸ 067#ᆷݿvW JGR{k֔xJ9qd?h/%nM@rfzѲhOzrժ~J-J0V0A~m\fT-)l4B2(_\(Oe&1X$b @茦O҃esm6+A eESrive$nھusE^S7 #JŋB_>k˵dA@4#7P:IHU2gALݠhTt#ʎuy c$8ց UR i,rj 5=3#JldH.sE ؂5qh_݁db A'U}@9ss xOQCDt|uN:5j.`ltf}_=E}]ͻp;%gfXU/;)IW k^3mF0" 1<%smGp|,_IɛZ?r}Ȑ YމՅ82k>6Lp4Y<,yH+$S$niwy訠75ړ ַ#uN1fwF] kn9>g@gSS;U?9dݮ,tvIrjD^![#anNK_BM[qajrΩJ]N15F,M]h5H=pgs_=1"TI]5%ԒGׯU)vfoi-LnӃhjGb?C1Ba9XOTP$Pw—]w@KUQƇ.܎'ͣ1R4p58[okoHDޑ*3<-O_z61l{Q̼5@L}4A}ꖛMpPY ds.˵ 3wGT>N9@uo0ԯ%:@+ e/ ~ĕeȋO9 dmhGJ(#@ վup'y[ ;#BTtS0G x>ɡ; Ezgw(b@@rɇ([U?,vxYHܣ| fu:+CW\X#\K.#(tE; ;~ &{0OJ CPx`i6o!(%wO*YK7(_yoxTIxUo/wAeJ̕BRFX̮x1B摚$q_̫)АLNO&ylL'B2{gOeڪV uw/nǼR+ yjG }8QG!w-0+E#l|b' l>"F҂H!4-{xkA]~oGPwT m bȮr峢;j<޸QVЍ[\uDsV%Np77pg#!"^p\^v9$qg6wnUA]wuqx[05#D싫P;}‹ϔVΎ{= &gLjrXou'SR/_yZʯ_r%\3#Fq} z3Ysht@?.ίuQXe:]u&O-,|ޗL;{_VLbՖ |jjg{:L$6+&&r ڰdo%QjCS) BY1X6X="Bt^bip,mHɇ>FM ?H" (#) ﹳL0sj6}mfiJ iZCe>GB1\ ui|I*I \fMVPPPI0o/wyQ2V5p'1l,u挜X>n&Jdl 3|ί$v>"ߪ!{GhSZSޡ&՘D4!zIvɨfQZ>RC&;2}rORC{wX ZƇfaN*e 5뀭%]4j%y2B"$T^{:ęIeo*!p!!|B25I玨TiF&G 2h˚<ϰ[Af04]Ȼ긫}>rwhQGl`.fgs9bpQ$-e7+V"_s۾gzzOrۙBʯD\[:g Nc.ST<Xr@#mKx_ڧFd}5n?eExؓG/^n_^8A@A\QՍZ INvuR|'u2̓)UEo͖i9\yD̼rZ$qc`,?rI{x E8j8G c6O\? |FVv;4>9x5lwÛ>gNrľzCQӹI7F)爯P0( MGĭ #Q Da!(j-b!m1ǧpJ.6zcM˔\qnv?zFL@h!kdJpZ ;AOR|ؕKTlv!9./o ;M+4-U0џS) ]oݏV$V;)uGyx@#}9 L̉c9;L[fKϜn $cJ-ׄ2O>߼Y.ԑS)yn"b`H.gÞ,JVvu#'rڢ3u{U D4 &qCYDpڏ :m+z^.Y%)^*hs3r+YaCeUv*dgX')0/~v"w^nsa)eܾ?y0ã殃O~N̈́R`)~MSȀ[g.mf?1$=nM0m\9NN56#:g값:ɾ]ȼ/Z X9)L rGR/ݑgLVp" X:y=yƛL @p .Zv) s 4=`;R#rB L )m䶔5C&͵S n ZxIQBI V?l8 >ꧯOG=EZg~)'I. 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