DELTA 529279 0 28
SVN ÁÂ.y ¸/ ƒ Ö@¸€u ²GŽMxp2ci_elldata
    SUBDIR += pari_galdata
    SUBDIR += pari_galpol
    SUBDIR += pari_nftables
    SUBDIR += pari_seadataENDREP
DELTA
SVN  ƒƒ€ƒƒ# Created by: thierry@pompo.net
# $FreeBSD$

PORTNAME=	gp2c
DISTVERSION=	0.0.11pl3
CATEGORIES=	math
MASTER_SITES=	http://pari.math.u-bordeaux.fr/pub/pari/GP2C/

MAINTAINER=	thierry@FreeBSD.org
COMMENT=	Package for translating GP routines into C

LICENSE=	GPLv2

LIB_DEPENDS=	libpari.so:math/pari

USES=		perl5

OPTIONS_DEFINE=	DOCS

GNU_CONFIGURE=	yes

TEST_TARGET=	check

.include <bsd.port.mk>
ENDREP
DELTA
SVN  !€TIMESTAMP = 1585404007
SHA256 (gp2c-0.0.11pl3.tar.gz) = 35c33cd1529ee5d7a9494cf0a47362a7315d2da945cefa3004a070e95f5ed57b
SIZE (gp2c-0.0.11pl3.tar.gz) = 854003
ENDREP
DELTA
SVN  ƒƒ€ƒƒThe gp2c compiler is a package for translating GP routines into the C
programming language, so that they can be compiled and used with the PARI system
or the GP calculator.

The main advantage of doing this is to speed up computations and to include your
own routines within the preexisting GP ones. It may also find bugs in GP
scripts.

WWW: https://pari.math.u-bordeaux.fr/pub/pari/manuals/gp2c/gp2c.html
ENDREP
DELTA
SVN  ‚e‚g€‚e‚ebin/gp2c
bin/gp2c-run
man/man1/gp2c-run.1.gz
man/man1/gp2c.1.gz
%%PORTDOCS%%%%DOCSDIR%%/gp2c.dvi
%%PORTDOCS%%%%DOCSDIR%%/gp2c.html
%%PORTDOCS%%%%DOCSDIR%%/gp2c.pdf
%%PORTDOCS%%%%DOCSDIR%%/gp2c001.png
%%PORTDOCS%%%%DOCSDIR%%/type.dvi
%%PORTDOCS%%%%DOCSDIR%%/type.html
%%PORTDOCS%%%%DOCSDIR%%/type.pdf
%%PORTDOCS%%%%DOCSDIR%%/type001.png
%%DATADIR%%/func.dsc
ENDREP
DELTA
SVN  …cƒC€…c…cx^…RK›0>3¿i9U
Îæ¶Q©ê€“Z²¶·ˆo‚–dœªÙˆÿ^²•VÚ–g¾ñà†JæZîî:wõ±”J]¿7õ©©ý³ÔðàzK%å‚G@–2‘à˜Ž¬ª"×9D”‹Ÿ„qš&3›>>M¦O“Ç„XUÊ(ásÊõbÌa[N…mµnÚ9BM®Jßâþe²«U!óË_ÿE¡æ²ë1sì_óƒldÏ+K1²¤¿Ç¢“ž~äÝÞÅu}wË7‹ˆ²ov£AäÝFú;0"i"ÌGÌÞ{w÷~­¦qL8¤ªÊF—{7¼¨?ÒLîK­Ü3ŠVÀš†$áFfb6µõb‘Œ$‘q_•»Þx[Ï­÷Þ)À†Ûd«¹>¼übÏœ…¦ãÝÌÕxéÒ„‹»K.ðŠØ)ƒNQ{Ì•r/%év±¡ë(p®²µfá¡€4&
n´.M¥!(êIynu^Us0Tq¯ÆõnwúÎ6í¯×Ûl±A~‡ÌŸòe4Šþ{`$Ú2}ö#8ŠÉÇ{À/ÏûêRH÷ë®-ü¦VÚ?½~ƒÙ)ÝüENDREP
DELTA
SVN  =?€==TIMESTAMP = 1585409124
SHA256 (pari-elldata/2019-09-12/elldata.tgz) = c5757bbeba779fbf4c69718bccbe039fd98159bf2c8d13017284cf8b5a10ddc4
SIZE (pari-elldata/2019-09-12/elldata.tgz) = 58320300
ENDREP
DELTA
SVN  ƒƒ€ƒƒThis is the PARI/GP version of J. E. Cremona Elliptic Curve Data.

This package contains elliptic curves defined over the rationals representing
all isogeny classes for all conductor less than 500000. Theses data are needed
by ellsearch, ellidentify and ellgenerators and require PARI/GP.

WWW: https://pari.math.u-bordeaux.fr/packages.html
WWW: https://github.com/JohnCremona/ecdata/
ENDREP
DELTA
SVN  äyˆ}€äyäyx^}Ö1n DÑ>÷P-sf¸»,ƒÈEŠÀ’ˆpØ¹?bàI .H.?—³ïéé÷O¯¾|úå§ï?þ¿üúúôôüúñç—ß>þôíï·¯ŸŸÿ}ûúÏóç/_þzûïíÇÿxü¦Çù„>â”GÆ#w9xää‘‹G:Âêlï<‡qnŒscœãÜçÆ87Æ¹1?N'Œ¿ã„qÂ8aœ0N'ŒÃ“.ã”qÊ8õû0N§ŒSÆ)ã”qxjcœ1ÎgŒ3ŸãŒqÆ8cœ1OàÎ8wÆ¹3ÎqîŒs÷¹1ÎqîŒsg¾ÍÁ8ãŒs0ÎÁ8ã>kÆ9ç`¾ØÉ8'ãœŒs2ÎÉ8'ãœŒsúó0ÎÉ8|ÊÅ8ã\Œs1ÎÅ8ã\Œs1ÎåOÊ8>À8Æy0ÎƒqŒó`œã<çÁ85Ð§¡rB9‡råÊ9”s(çPÎ¡œC9‡r&ôB9‡r©:+DFx‡o/á¶†ÃþªhÝøšrÐw^q(çPÎ¡œC9‡råì“¦œC9‡råÊ9”s(çPÎ¡œC9û{£œC9‡råÊ9”s(çPÎ¡œC9ûÒ¥œC9‡råÊ9”s(çPÎ¡œC9û×K9‡råÊ9”s(çPÎ¡œC9‡rö€QÎ¡œC9‡råÊ9”s(çPÎ¡œ½á”s(çPÎ¡œC9‡råÊ9”s(gßÆ(çPÎ¡œC9‡råÊ9”s(çPÎ:gÞÈK9—r.å\Ê¹”s)çRÎ¥œK9—r¦eJ9—r.å\Ê¹”s)çRÎ¥œK9—r&çJ9—r.å\"´XÉòÞ[ÞxÊÕ-'‡¢­p¾Úœú÷aÊ¹”s)çRÎ¥œ}j”s)çRÎ¥œK9—r.å\Ê¹”s)g;”s)çRÎ¥œK9—r.å\Ê¹”s)g_ ”s)çRÎ¥œK9—r.å\Ê¹”s)gÿF)çRÎ¥œK9—r.å\Ê¹”s)çRÎž)Ê¹”s)çRÎ¥œK9—r.å\Ê¹”³—šr.å\Ê¹”s)çRÎ¥œK9—r.å¬3ã½j”ó(çQÎ£œG9rå<Êy”ó(gÞ®G9rå<Êy”ó(çQÎ£œG9r¦XF9rå<Êy”ó(çQÎ£œG9r&ÚF9rå<Êyäéh³&ã]y¼%{L·ÎkäŸ¢¯C	ïœãPÎ£œG9rö	PÎ£œG9rå<Êy”ó(çQÎ£œýPÎ£œG9rå<Êy”ó(çQÎ£œ}RÎ£œG9rå<Êy”ó(çQÎ£œýK¤œG9rå<Êy”ó(çQÎ£œG9{Œ(çQÎ£œG9rå<Êy”ó(çQÎzÎ1×˜cÌ-æs‰9ÄÜaÎ0WXoÁæs9ÀÜ_Î/×—ãËíåôê•8¼Ü]Î.W—£ËÍåärq9¸Ü[=kË±åÖrj¹´Zî,g–+Ë‘åã*Â…åÀr_9¯\WŽ+·•Óú}Yÿ* ‘©ENDREP
DELTA
SVN  „vƒ"€„v„vx^MPËŽ›0]ã¯°4¬*gF]T¨T%à¡ÖðvÚî<	#ãTM#þ½6d$¶|ï¹×çñ #%¸-l®>ÔÇN(uý>ÈÓ ½³ÐàºÏJˆ] Ê¢by˜áÀ9ð¾åšƒ˜PöW”yà<m·_6ÛÏ›ÇG…'EE0œ×G…”áª¦„ÙÖQëaô¸ê<‹{—M#U+øå¯÷¦ÐpifÌ\¯ïü FÊ—ÄR—~&¿Ç¢›™~äÞ>ÄMs·¦û]LªXoN«AäÞVú'`D’œ™ƒÍÞGw÷žTY†s8±ñÏB´sn°+‚’¾IÙ›pd7’çÔˆKÊôÏ“­wuŒKœÇ&‚¾kf÷£ôm ³] öÔÆãh®|}øÀ¯ê…V‘é¸7ó4†&dsGk»$§ìn•²0ÁvÊà‹]4¹K˜ë¥¼¨w{’Æs£­Â*ú± •›î<jÞ÷>0Ÿf3/tow¢É6í;LÓ:Yh±Eè„>­æ ^w~í/­€_›±õ©´wzÿþ>¿7ENDREP
DELTA
SVN  :<€::TIMESTAMP = 1585411885
SHA256 (pari-galdata/2008-04-11/galdata.tgz) = b7c1650099b24a20bdade47a85a928351c586287f0d4c73933313873e63290dd
SIZE (pari-galdata/2008-04-11/galdata.tgz) = 53229
ENDREP
DELTA
SVN  €PARI package "galdata": Needed by polgalois to compute Galois group in
degrees 8 through 11.

WWW: https://pari.math.u-bordeaux.fr/packages.html
ENDREP
DELTA
SVN  Ï|‰€Ï|Ï|x^…˜ÍŽÜ6ïy™]‰’†<AŽN€ä„$|l¿?ÜdKÌeªØÓ8¢ºùó©¾ýóüú×ÛÏ¯ÿ¾ýýüòçóûóíçßþXÞÏøÛ~ú†t9‹ÐUÇnç"t?«Ðã\…>bÚŠw¥Mh3º¾ëƒ×å#l¿½FµKIË;¯%ºáøP,‹`6Û£w[#ëq>„FŸ?ÀVÐGôË±Õ»ž‹,ÐµEY[Qšu«,QÁ±äÑ¥Ä«	öv•ý,R´Že–C×p`+Z‰ŽÈZ	\WÝ ­#%f£ËR\¬ce-;'‹„Û»Ö»cm;`[´$Ë:¼ÉBÚÖØa‚ãÈ‘•x³™o±‡ÛÌ·˜àØ²:–•x“Ûí¤Õ“ô°E¤·i³g¶×õbw±WYbBXÂå|à3k+ô*µ§…T¾iBýX1È—cíHž¹Û{îx1VËNµG'ù0X9¾JëºöØdC9TUÍTUSÑ òÃEªÔS÷­Sn\PyêÁ÷kRnz§Üžwdlý€âQ_{Á¬“TÞ·qÊJÊ[²ÈTG*y¸jFÔfUtl±Z]8ÊØc_R^ê/c¨K*u>87Õžªllã@W5SŠI³ŽèÂ=ê”+ÙƒÏªSžUPÌ%Iå—W»êØCGRî~Ï3ÜýH¸ƒJ[uÛCçüˆáL+ê 3Ö ›<7(Ïyçx–”{Ô)ïPÎg5³*¬IÜáT×½E¿Æqà€Ô•fj@ªM3ÔzÀÈWqëaGfËI¨$D¥M*5ª;ÚÈIR¤ÆwxA‰'eî))­£¤\ŒUîÒ¦j© ÅÕŠÙ!©¼ï®s>8³´‘†ä—%Ñ4Í,I¹¿Enž¤\«"÷R‰†«Ñ•w0(¦ƒ¤\«H4xÓŠé É×c‹G~&Ÿ¤-NRW_Ÿ#¿~úüzãtðòI^ö)þÿ²C¿ÿÒ¿¤é£í¢¤´'¶Ÿ†ï«¤øuaÚÀ†ÏÉ‹’DMŒ&óÂt²\˜bëÿøe·/üz™ÜPF¢6»0­ê“J'!xš„ b:D“TLBP1	áÈ*&!¨˜RXÅ$“TLBP1	AÅÜv «˜„¼wXÅ$$sSÚï¢bnÊCí¤sSùaP1	IÅLÊ#“TÌ¤ÜtT1IIÅ$%sS<2EÅL*ïKÁeRÞ’k’’ŠIJ*fRn/ª˜¤¤b&åZ¡Š™TÆ’Š™”×ª˜›â&*&)©˜¤¤b’’Š™”×U!3(ª˜I¹’¨b&åY¡Š™T~™TÌ¤2–TÌ¤Ü}”-“JI¶$%Ù’”tJRÒ)7}­S&åY¡N™”ëŒ:ePøtÊ` Sr1~Ð)ÁX§ÜºÂ:å†TÖ)	A§$äë”uÊeB¤S&•NIH:eRž1ê”¤¤S&¥u$:%©Ü‡¢S’Ê­%:eRy_Ò)II§$%’TR‰è”I¹¿¨S&åZ¡0IJÂä¦xŠIŠçJÁø¼Cé1X—? ® ÀENDREP
DELTA
SVN  †ƒo€††x^mPÛŽ›0}f¾ÂÒ¢Uû l#µªP©JÀa­Ùd·•"œ-‰‘!UÓ”¯!Y‰J}°å™3ãs¹C¼%*Î.êö•Pêü­‘‡FÚGÑÁ2Jˆ9M€,¥yâÇØ3v¼nd!aù3¦Œ¤‰gÌ>|¶>Y³ø9ŽRJ0óŒïöû,ÇtÍH>´ö]×´®ã4\Uö€Û'«ªüôËÞ*§9#¦¯Í+ß‰Öì)˜3Šä»g¨5Ò_õ˜—7mýØ]³Õ<$t¦›ýdÐ1/ý=h‘$ÉõÁzï-‰›y[ªiã$÷Œw¼à­@r‹"^ËªE:óQ*^·h+Ê|Jœ(X’ 'LKŒ²åÏÙPÏ×!Îpê êª3h¥;Ä0šX±!$£ãÊív¿^è£î˜ýÔ¶z§Ô
œ©i’°üf˜å~„‡)_M;íž+qtº”¤ëùŠ,CÏ8‹v¨|<^H³\§Â´Ö…ND{NPJ«:¶¯k4U<ªAæåFßƒñnS¢Q§–Ü£û{]èÂÙèúƒ‰ #i¬¦<!‹jœ=ú§/IïÞÞÍ¦Ÿ¾ÿ‡jboÐteÕøótÅ¡ØcüÿqÀ®Ž›úT
ô¥hK»‘ª³¯_á/uêhENDREP
DELTA
SVN  9;€99TIMESTAMP = 1585413545
SHA256 (pari-galpol/2018-06-25/galpol.tgz) = 562af28316ee335ee38c1172c2d5ecccb79f55c368fb9f2c6f40fc0f416bb01b
SIZE (pari-galpol/2018-06-25/galpol.tgz) = 10049371
ENDREP
DELTA
SVN  y{€yyThis packages contains a database of polynomials defining Galois extensions of
the rationals representing all abstract groups of order up to 143 for all
signatures (3657 groups, 7194 polynomials).

WWW: https://pari.math.u-bordeaux.fr/packages.html
ENDREP
DELTA
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V 29
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V 30
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K 8
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V 29
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V 27
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K 19
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V 27
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K 23
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V 27
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K 6
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V 29
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V 27
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V 29
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V 36
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V 27
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V 28
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V 26
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V 29
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V 26
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V 27
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V 26
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V 29
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V 28
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V 28
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V 29
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V 26
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V 27
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V 27
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V 29
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V 29
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V 27
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V 25
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V 27
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V 27
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K 10
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V 27
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V 27
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V 27
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V 26
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V 29
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V 29
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V 29
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V 25
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V 26
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V 27
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V 36
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V 27
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V 36
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V 24
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V 27
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V 32
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V 26
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V 29
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V 29
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V 27
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V 37
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K 6
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V 37
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V 35
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K 3
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V 37
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V 30
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V 37
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V 29
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V 29
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V 28
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V 28
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V 29
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V 29
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K 7
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V 27
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K 15
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V 30
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V 26
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V 30
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V 30
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V 29
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V 27
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K 6
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V 30
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V 26
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V 28
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V 30
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V 29
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V 29
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V 26
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V 30
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V 27
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V 30
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V 29
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V 29
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V 27
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V 27
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V 27
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V 29
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V 30
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V 26
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V 27
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V 30
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V 25
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V 30
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V 28
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V 27
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V 27
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V 26
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V 29
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V 27
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V 37
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V 28
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V 29
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V 29
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V 26
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V 27
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