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GAP 4.8.9 installation with standard packages -- copy to your CoCalc project to get it
Project: cocalc-sagemath-dev-slelievre
Views: 418346############################################################################# ## #W init.g OpenMath Package Andrew Solomon #W Marco Costantini ## #Y Copyright (C) 1999, 2000, 2001, 2006 #Y School Math and Comp. Sci., University of St. Andrews, Scotland #Y Copyright (C) 2004, 2005, 2006 Marco Costantini ## ## init.g file ## ############################################################################# # # Reading configuration file # ReadPackage("openmath", "config.g"); ############################################################################# # # Reading *.gd files # ReadPackage("openmath", "/gap/parse.gd"); ReadPackage("openmath", "/gap/xmltree.gd"); ReadPackage("openmath", "/gap/omget.gd"); ReadPackage("openmath", "/gap/omput.gd"); ReadPackage("openmath", "/gap/test.gd"); ############################################################################# ## ## Reading *.g files organised into modules ## ############################################################################# ## Module 1: conversion from OpenMath to Gap ################################################################# ## Module 1.1 ## This module contains the semantic mappings from parsed openmath ## symbols to GAP objects and provides the function OMsymLookup ReadPackage("openmath", "/gap/gap.g"); ################################################################# ## Module 1.2.b ## This module converts the OpenMath XML into a tree and parses it; ## requires the function OMsymLookup (and the function ## ParseTreeXMLString from package GapDoc) and provides ## the function OMgetObjectXMLTree if IsBound( ParseTreeXMLString ) then ReadPackage("openmath", "/gap/xmltree.g"); fi; ################################################# # patch for HexStringBlist if not CompareVersionNumbers( GAPInfo.Version, "4.5.0") then MakeReadWriteGlobal("HexStringBlist"); HexStringBlist := function ( b ) local i, n, s; HexBlistSetup( ); n := Length( b ); i := 1; s := ""; while i + 7 <= n do Append( s, HEXBYTES[PositionSorted( BLISTBYTES, b{[ i .. i + 7 ]} )] ); i := i + 8; od; b := b{[ i .. n ]}; if Length( b ) = 0 then return s; fi; while Length( b ) < 8 do Add( b, false ); od; Append( s, HEXBYTES[PositionSorted( BLISTBYTES, b )] ); return s; end; MakeReadOnlyGlobal("HexStringBlist"); fi; ################################################################# ## Module 1.3 ## This module gets exactly one OpenMath object from <input stream>; ## provides the function PipeOpenMathObject ReadPackage("openmath", "/gap/pipeobj.g"); ############################################################################# ## ## Binary OpenMath --> GAP ## ReadPackage("openmath", "/gap/const.g"); ReadPackage("openmath", "/gap/binread.g"); ################################################################# ## Module 1.4 ## This module converts one OpenMath object to a Gap object; requires ## PipeOpenMathObject and one of the functions OMpipeObject or ## OMgetObjectXMLTree and provides OMGetObject ReadPackage("openmath", "/gap/omget.g"); # file containing updates ReadPackage("openmath", "/gap/new.g"); ############################################################################# ## Module 2: conversion from Gap to OpenMath ## (Modules 1 and 2 are independent) ################################################################# ## Module 2.1 ## This module is concerned with outputting OpenMath; ## It provides OMPutObject and OMPrint in "/gap/omput.gi" ################################################################# ## Module 2.2 ## This module is concerned with viewing Hasse diagrams; ## requires the variables defined in gap/omput.gd ReadPackage("openmath", "/hasse/config.g"); ReadPackage("openmath", "/hasse/hasse.g"); ############################################################################# ## Module 3: test ## Provides the function OMTest for testing OMGetObject.OMPutObject = id ## requires OMGetObject and OMPutObject ReadPackage("openmath", "/gap/test.g"); ############################################################################# #E