Strom:
f27ea5443b
11.0
12.0
12.1
12.2
13.0
13.1
13.37
14.0
14.1
14.2
15.0
bedlam
bedlam-name-fixes
dive
erik
gitignore
libressl-gopher-test
master
misc-fixes
python-renames
rworkman
urchlay
user/aclemons/updates
user/anddt/development/acpica
user/anddt/development/glm
user/anddt/development/gnustep-base
user/anddt/development/gnustep-make
user/anddt/games/assaultcube-reloaded
user/anddt/games/doomseeker
user/anddt/games/prboom-plus
user/anddt/games/rocksndiamonds
user/anddt/games/rottexpr
user/anddt/games/srb2
user/anddt/graphics/blender
user/anddt/graphics/maim
user/anddt/ham/chirp
user/anddt/ham/hamlib
user/anddt/libraries/girara
user/anddt/libraries/goffice
user/anddt/libraries/gtksourceview4
user/anddt/libraries/imlib2
user/anddt/libraries/jsoncpp
user/anddt/libraries/libnova
user/anddt/libraries/libopenmpt
user/anddt/libraries/libtorrent
user/anddt/libraries/wxGTK3
user/anddt/libraries/xmlrpc-c
user/anddt/misc/discount
user/anddt/misc/slop
user/anddt/network/nethogs
user/anddt/network/putty
user/anddt/network/rclone
user/anddt/network/rtorrent
user/anddt/network/sshguard
user/anddt/network/strongswan
user/anddt/network/umurmur
user/anddt/network/yt-dlp
user/anddt/network/znc
user/anddt/office/gnumeric
user/anddt/office/sigil
user/anddt/system/FontAwesome
user/anddt/system/conky
user/anddt/system/fakeroot
user/anddt/system/hplip-plugin
user/anddt/system/postgresql
user/anddt/system/testdisk
user/anddt/system/worker
user/anddt/system/xen
user/anddt/system/zzzfm
user/belka/updates
user/chris.willing/updates
user/dslackw/updates
user/elyk/updates
user/kingbeowulf/updates
user/mario/updates
user/ponce/updates
user/pprkut/updates
willysr
wxWidgets-wip
GPG-KEY
15.0-20230325.1
15.0-20230318.1
15.0-20230312.1
15.0-20230304.1
15.0-20230225.1
15.0-20230218.1
15.0-20230211.1
15.0-20230204.1
15.0-20230128.1
15.0-20230121.1
15.0-20230114.1
15.0-20230107.1
15.0-20221231.1
15.0-20221223.1
15.0-20221217.1
15.0-20221210.1
15.0-20221203.1
15.0-20221126.1
15.0-20221119.1
15.0-20221112.1
15.0-20221105.1
15.0-20221029.1
15.0-20221020.1
15.0-20221015.1
15.0-20221008.1
15.0-20221001.1
15.0-20220925.1
15.0-20220917.1
15.0-20220910.1
15.0-20220903.1
15.0-20220827.1
15.0-20220820.1
15.0-20220813.1
15.0-20220806.1
15.0-20220730.1
15.0-20220723.1
15.0-20220716.1
15.0-20220709.1
15.0-20220702.1
15.0-20220618.1
15.0-20220611.1
15.0-20220604.1
15.0-20220528.1
15.0-20220521.1
15.0-20220514.1
15.0-20220507.1
15.0-20220430.1
15.0-20220423.1
15.0-20220416.1
15.0-20220409.1
15.0-20220402.1
15.0-20220326.1
15.0-20220320.1
15.0-20220317.1
15.0-20220312.1
15.0-20220311.1
14.2-20210417.1
14.2-20210410.1
14.2-20210403.1
14.2-20210327.1
14.2-20210320.1
14.2-20210313.1
14.2-20210306.1
14.2-20210227.1
14.2-20210220.1
14.2-20210213.1
14.2-20210206.1
14.2-20210130.1
14.2-20210123.1
14.2-20210117.1
14.2-20210109.1
14.2-20210102.1
14.2-20201226.1
14.2-20201219.1
14.2-20201212.1
14.2-20201206.1
14.2-20201128.1
14.2-20201121.1
14.2-20201114.1
14.2-20201107.1
14.2-20201031.1
14.2-20201024.1
14.2-20201017.1
14.2-20201010.1
14.2-20201003.1
14.2-20200926.1
14.2-20200919.1
14.2-20200912.1
14.2-20200905.1
14.2-20200829.1
14.2-20200628.1
14.2-20200620.1
14.2-20200614.1
14.2-20200606.1
14.2-20200601.1
14.2-20200523.1
14.2-20200516.1
14.2-20200510.1
14.2-20200503.1
14.2-20200424.1
14.2-20200419.1
14.2-20200411.1
14.2-20200406.1
14.2-20200404.1
14.2-20200328.1
14.2-20200321.1
14.2-20200314.1
14.2-20200307.1
14.2-20200229.1
14.2-20200223.1
14.2-20200215.1
14.2-20200208.1
14.2-20200201.1
14.2-20200126.1
14.2-20200118.1
14.2-20200112.1
14.2-20200103.1
14.2-20191231.1
14.2-20191221.1
14.2-20191215.1
14.2-20191207.1
14.2-20191201.1
14.2-20191123.1
14.2-20191116.1
14.2-20191109.1
14.2-20191102.1
14.2-20191026.1
14.2-20191019.1
14.2-20191012.1
14.2-20191005.1
14.2-20190928.1
14.2-20190921.1
14.2-20190914.1
14.2-20190907.1
14.2-20190831.1
14.2-20190824.1
14.2-20190818.1
14.2-20190810.1
14.2-20190803.1
14.2-20190727.1
14.2-20190720.1
14.2-20190713.1
14.2-20190706.2
14.2-20190706.1
14.2-20190629.1
14.2-20190622.1
14.2-20190615.1
14.2-20190608.1
14.2-20190601.1
14.2-20190525.1
14.2-20190518.1
14.2-20190511.1
14.2-20190504.1
14.2-20190427.1
14.2-20190420.1
14.2-20190413.1
14.2-20190406.1
14.2-20190330.1
14.2-20190323.1
14.2-20190316.1
14.2-20190302.1
14.2-20190223.1
14.2-20190217.1
14.2-20190209.1
14.2-20190202.1
14.2-20190126.1
14.2-20190119.1
14.2-20190112.1
14.2-20190105.1
14.2-20181229.1
14.2-20181225.1
14.2-20181222.1
14.2-20181215.1
14.2-20181209.1
14.2-20181201.1
14.2-20181124.1
14.2-20181117.1
14.2-20181110.1
14.2-20181103.1
14.2-20181027.1
14.2-20181020.1
14.2-20181013.1
14.2-20181006.1
14.2-20180929.1
14.2-20180923.1
14.2-20180922.1
14.2-20180915.1
14.2-20180908.1
14.2-20180901.1
14.2-20180825.1
14.2-20180818.1
14.2-20180811.1
14.2-20180804.1
14.2-20180728.1
14.2-20180721.1
14.2-20180717.1
14.2-20180714.1
14.2-20180707.1
14.2-20180630.1
14.2-20180623.1
14.2-20180618.1
14.2-20180614.1
14.2-20180609.1
14.2-20180602.1
14.2-20180526.1
14.2-20180520.1
14.2-20180519.1
14.2-20180512.1
14.2-20180504.1
14.2-20180427.1
14.2-20180421.1
14.2-20180414.1
14.2-20180407.1
14.2-20180401.1
14.2-20180331.1
14.2-20180324.1
14.2-20180317.1
14.2-20180310.1
14.2-20180305.1
14.2-20180303.1
14.2-20180224.1
14.2-20180217.1
14.2-20180210.1
14.2-20180203.1
14.2-20180127.1
14.2-20180120.1
14.2-20180117.1
14.2-20180113.1
14.2-20180110.1
14.2-20180106.1
14.2-20171228.1
14.2-20171223.1
14.2-20171221.1
14.2-20171216.1
14.2-20171209.1
14.2-20171201.1
14.2-20171124.1
14.2-20171120.1
14.2-20171118.1
14.2-20171111.1
14.2-20171104.1
14.2-20171101
14.2-20171028.1
14.2-20171021.1
14.2-20171014.2
14.2-20171014.1
14.2-20171010.1
14.2-20171007.1
14.2-20170930.1
14.2-20170923.1
14.2-20170917.1
14.2-20170916.1
14.2-20170909.1
14.2-20170902.1
14.2-20170826.1
14.2-20170819.1
14.2-20170813.1
14.2-20170812.1
14.2-20170805.1
14.2-20170729.1
14.2-20170726.1
14.2-20170722.1
14.2-20170715.1
14.2-20170712.1
14.2-20170708.1
14.2-20170701.1
14.2-20170624.1
14.2-20170617.1
14.2-20170615.1
14.2-20170610.1
14.2-20170606.1
14.2-20170603.1
14.2-20170527.1
14.2-20170520.1
14.2-20170513.1
14.2-20170506.1
14.2-20170429.1
14.2-20170422.1
14.2-20170415.1
14.2-20170413.1
14.2-20170408.2
14.2-20170408.1
14.2-20170401.1
14.2-20170326.1
14.2-20170325.1
14.2-20170318.1
14.2-20170311.1
14.2-20170305.1
14.2-20170304.1
14.2-20170225.1
14.2-20170221.1
14.2-20170218.1
14.2-20170211.1
14.2-20170204.1
14.2-20170128.1
14.2-20170124.1
14.2-20170121.1
14.2-20170114.1
14.2-20170110.1
14.2-20170109.1
14.2-20170107.1
14.2-20161231.1
14.2-20161224.1
14.2-20161217.2
14.2-20161217.1
14.2-20161210.1
14.2-20161204.1
14.2-20161203.1
14.2-20161126.1
14.2-20161119.1
14.2-20161115.1
14.2-20161114.1
14.2-20161112.1
14.2-20161111.1
14.2-20161105.1
14.2-20161029.1
14.2-20161022.1
14.2-20161015.1
14.2-20161008.1
14.2-20161001.2
14.2-20161001.1
14.2-20160925.1
14.2-20160924.1
14.2-20160917.1
14.2-20160914.2
14.2-20160914.1
14.2-20160911.2
14.2-20160911.1
14.2-20160903.1
14.2-20160827.1
14.2-20160820.1
14.2-20160814.1
14.2-20160813.1
14.2-20160807.1
14.2-20160805.1
14.2-20160730.1
14.2-20160724.1
14.2-20160721.1
14.2-20160720.2
14.2-20160720.1
14.2-20160717.2
14.2-20160717.1
14.2-20160709.1
14.2-20160702.2
14.2-20160702.1
14.1-20160902.1
14.1-20160629.1
14.1-20160627.2
14.1-20160627.1
14.1-20160625.1
14.1-20160623.1
14.1-20160619.2
14.1-20160619.1
14.1-20160512.1
14.1-20160419.1
14.1-20160407.1
14.1-20160403.1
14.1-20160321.1
14.1-20160227.1
14.1-20160117.1
14.1-20160113.1
14.1-20160111.1
14.1-20160109.1
14.1-20160101.1
14.1-20151225.2
14.1-20151225.1
14.1-20151219.1
14.1-20151212.1
14.1-20151205.1
14.1-20151128.1
14.1-20151121.1
14.1-20151114.1
14.1-20151107.1
14.1-20151031.1
14.1-20151024.1
14.1-20151018.1
14.1-20151010.1
14.1-20151003.1
14.1-20150926.1
14.1-20150919.1
14.1-20150912.1
14.1-20150906.1
14.1-20150905.1
14.1-20150829.2
14.1-20150829.1
14.1-20150822.1
14.1-20150815.1
14.1-20150809.1
14.1-20150801.1
14.1-20150725.1
14.1-20150716.1
14.1-20150712.1
14.1-20150708.1
14.1-20150704.1
14.1-20150628.2
14.1-20150628.1
14.1-20150620.2
14.1-20150620.1
14.1-20150614.2
14.1-20150614.1
14.1-20150607.1
14.1-20150531.1
14.1-20150524.1
14.1-20150517.1
14.1-20150510.1
14.1-20150503.1
14.1-20150426.1
14.1-20150419.1
14.1-20150412.1
14.1-20150405.1
14.1-20150329.1
14.1-20150322.1
14.1-20150314.1
14.1-20150307.1
14.1-20150228.2
14.1-20150228.1
14.1-20150221.1
14.1-20150215.1
14.1-20150208.1
14.1-20150207.1
14.1-20150131.1
14.1-20150124.1
14.1-20150118.1
14.1-20150110.1
14.1-20150103.1
14.1-20141231.1
14.1-20141228.1
14.1-20141225.1
14.1-20141220.1
14.1-20141213.1
14.1-20141206.1
14.1-20141129.2
14.1-20141129.1
14.1-20141122.1
14.1-20141115.1
14.1-20141107.1
14.1-20141101.1
14.1-20141025.1
14.1-20141018.2
14.1-20141018.1
14.1-20141011.1
14.1-20141005.1
14.1-20140927.1
14.1-20140920.1
14.1-20140913.1
14.1-20140905.2
14.1-20140905.1
14.1-20140830.2
14.1-20140830.1
14.1-20140822.1
14.1-20140815.1
14.1-20140809.1
14.1-20140803.1
14.1-20140722.1
14.1-20140717.1
14.1-20140707.1
14.1-20140705.1
14.1-20140629.2
14.1-20140629.1
14.1-20140623.1
14.1-20140618.1
14.1-20140611.1
14.1-20140604.1
14.1-20140528.1
14.1-20140520.1
14.1-20140514.1
14.1-20140505.1
14.1-20140429.1
14.1-20140427.1
14.1-20140423.1
14.1-20140414.1
14.1-20140413.1
14.1-20140412.1
14.1-20140322.1
14.1-20140321.1
14.1-20140312.1
14.1-20140307.1
14.1-20140221.1
14.1-20140218.1
14.1-20140216.1
14.1-20140211.1
14.1-20140208.1
14.1-20140202.2
14.1-20140202.1
14.1-20140201.1
14.1-20140130.1
14.1-20140107.1
14.1-20131225.1
14.1-20131217.1
14.1-20131214.1
14.1-20131206.1
14.1-20131202.1
14.1-20131130.1
14.1-20131128.1
14.1-20131126.1
14.1-20130321.1
14.0-20131116.1
14.0-20131114.2
14.0-20131114.1
14.0-20131112.1
14.0-20131111.1
14.0-20131106.1
14.0-20131104.1
14.0-20131031.1
14.0-20131030.1
14.0-20131028.1
14.0-20131012.1
14.0-20130714.2
14.0-20130714.1
14.0-20130707.1
14.0-20130702.1
14.0-20130629.1
14.0-20130623.1
14.0-20130616.1
14.0-20130609.1
14.0-20130605.1
14.0-20130604.1
14.0-20130513.1
14.0-20130428.1
14.0-20130415.2
14.0-20130415.1
14.0-20130322.1
14.0-20130304.1
14.0-20130225.1
14.0-20130223.1
14.0-20130214.1
14.0-20130206.1
14.0-20130120.1
14.0-20130110.1
14.0-20130101.1
14.0-20121230.1
14.0-20121225.1
14.0-20121223.1
14.0-20121212.1
14.0-20121124.1
14.0-20121118.1
14.0-20121104.1
14.0-20121018.1
14.0-20121007.2
14.0-20121007.1
14.0-20121002.1
13.37-20120815.1
13.37-20120801.1
13.37-20120721.1
13.37-20120702.1
13.37-20120701.1
13.37-20120603.1
13.37-20120527.1
13.37-20120521.1
13.37-20120514.1
13.37-20120508.1
13.37-20120507.1
13.37-20120430.1
13.37-20120422.1
13.37-20120416.1
13.37-20120409.1
13.37-20120402.1
13.37-20120330.1
13.37-20120329.1
13.37-20120220.2
13.37-20120220.1
13.37-20120218.1
13.37-20120212.1
13.37-20120113.1
13.37-20111231.1
13.37-20111227.1
13.37-20111223.1
13.37-20111222.1
13.37-20111218.2
13.37-20111218.1
13.37-20111211.1
13.37-20111126.2
13.37-20111126.1
13.37-20111105.1
13.37-20111022.1
13.37-20111012.1
13.37-20110929.1
13.37-20110921.1
13.37-20110906.1
13.37-20110905.1
13.37-20110829.1
13.37-20110811.1
13.37-20110722.1
13.37-20110714.1
13.37-20110620.1
13.37-20110613.1
13.37-20110519.1
13.37-20110517.1
13.37-20110503.1
13.37-20110427.1
13.1-20120121.1
13.1-20110406.1
13.1-20110327.1
13.1-20110314.1
13.1-20110310.1
13.1-20110308.1
13.1-20110304.1
13.1-20110301.1
13.1-20110228.1
13.1-20110207.1
13.1-20110116.1
13.1-20110110.1
13.1-20110102.1
13.1-20110101.1
13.1-20101229.1
13.1-20101227.1
13.1-20101221.1
13.1-20101217.1
13.1-20101212.2
13.1-20101212.1
13.1-20101207
13.1-20101205
13.1-20101129.1
13.1-20101122.1
13.1-20101025.1
13.1-20101020.1
13.1-20101018.1
13.1-20101012.1
13.1-20100922.1
13.1-20100912.1
13.1-20100830.1
13.1-20100829.1
13.1-20100823.1
13.1-20100818.1
13.1-20100816.1
13.1-20100815.1
13.1-20100811.1
13.1-20100801.1
13.1-20100726.1
13.1-20100721.1
13.1-20100716.1
13.1-20100711.1
13.1-20100710.1
13.1-20100708.2
13.1-20100708.1
13.1-20100706.1
13.1-20100704.2
13.1-20100704.1
13.1-20100703.2
13.1-20100703.1
13.1-20100702.1
13.1-20100701.2
13.1-20100701.1
13.1-20100630.1
13.1-20100629.1
13.1-20100623.1
13.1-20100620.1
13.1-20100617.2
13.1-20100617.1
13.1-20100616.2
13.1-20100616.1
13.1-20100615.1
13.1-20100614.2
13.1-20100614.1
13.1-20100613
13.1-20100612
13.1-20100609
13.1-20100606
13.1-20100605
13.1-20100527.2
13.1-20100527.1
13.1-20100517
13.1-20100428
13.1-20100422
13.1-20100410
13.1-20100407
13.1-20100324
13.1-20100322
13.1-20100321.2
13.1-20100321
13.1-20100217.1
Alexander Verbovetsky
43bfe774f2
academic/cadabra2: Updated for version 2.3.9.3.
|
před 2 roky | |
|---|---|---|
| .. | ||
| README | bf01aba0c1 academic/cadabra2: Updated for version 2.3.0. | před 4 roky |
| cadabra2.SlackBuild | 43bfe774f2 academic/cadabra2: Updated for version 2.3.9.3. | před 2 roky |
| cadabra2.info | 43bfe774f2 academic/cadabra2: Updated for version 2.3.9.3. | před 2 roky |
| doinst.sh | 8c5f20ab59 academic/cadabra2: Added (field-theory motivated computer algebra). | před 7 roky |
| slack-desc | 7bae99d38f academic/cadabra2: Updated for version 2.2.7. | před 5 roky |
README
Cadabra is a symbolic computer algebra system (CAS) designed
specifically for the solution of problems encountered in field theory.
It has extensive functionality for tensor computer algebra, tensor
polynomial simplification including multi-term symmetries, fermions and
anti-commuting variables, Clifford algebras and Fierz transformations,
component computations, implicit coordinate dependence, multiple index
types and many more. The input format is a subset of TeX. Both a
command-line and a graphical interface are available.
* Designed for field-theory problems, with handling of anti-commuting
and non-commuting objects without special notations for their
products, gamma matrix algebra, Fierz identities, Dirac conjugation,
vielbeine, flat and curved, covariant and contravariant indices,
implicit dependence of tensors on coordinates, partial and covariant
derivatives...
* Powerful tensor simplification algorithms, not just for mono-term
symmetries but also for multi-terms symmetries like the Bianchi
identity, or dimensionally-dependent symmetries like the Schouten
identity.
* Allows for both abstract and component computations.
* A standalone graphical notebook interface which can also be used as a
front-end for SymPy.
* Input and output using a subset of LaTeX notation.
* Programmable using Python.
If this SlackBuild run on a system which has Mathematica (not on SBo)
installed, the support of Mathematica can be enabled by setting the
environment variable MMA=ON (default: MMA=OFF).
specifically for the solution of problems encountered in field theory.
It has extensive functionality for tensor computer algebra, tensor
polynomial simplification including multi-term symmetries, fermions and
anti-commuting variables, Clifford algebras and Fierz transformations,
component computations, implicit coordinate dependence, multiple index
types and many more. The input format is a subset of TeX. Both a
command-line and a graphical interface are available.
* Designed for field-theory problems, with handling of anti-commuting
and non-commuting objects without special notations for their
products, gamma matrix algebra, Fierz identities, Dirac conjugation,
vielbeine, flat and curved, covariant and contravariant indices,
implicit dependence of tensors on coordinates, partial and covariant
derivatives...
* Powerful tensor simplification algorithms, not just for mono-term
symmetries but also for multi-terms symmetries like the Bianchi
identity, or dimensionally-dependent symmetries like the Schouten
identity.
* Allows for both abstract and component computations.
* A standalone graphical notebook interface which can also be used as a
front-end for SymPy.
* Input and output using a subset of LaTeX notation.
* Programmable using Python.
If this SlackBuild run on a system which has Mathematica (not on SBo)
installed, the support of Mathematica can be enabled by setting the
environment variable MMA=ON (default: MMA=OFF).