nilnul._bit_._LIB_
1.1.230723.150942-sym
See the version list below for details.
dotnet add package nilnul._bit_._LIB_ --version 1.1.230723.150942-sym
NuGet\Install-Package nilnul._bit_._LIB_ -Version 1.1.230723.150942-sym
<PackageReference Include="nilnul._bit_._LIB_" Version="1.1.230723.150942-sym" />
paket add nilnul._bit_._LIB_ --version 1.1.230723.150942-sym
#r "nuget: nilnul._bit_._LIB_, 1.1.230723.150942-sym"
// Install nilnul._bit_._LIB_ as a Cake Addin #addin nuget:?package=nilnul._bit_._LIB_&version=1.1.230723.150942-sym&prerelease // Install nilnul._bit_._LIB_ as a Cake Tool #tool nuget:?package=nilnul._bit_._LIB_&version=1.1.230723.150942-sym&prerelease
boolean algebra (from type to instances, op, calc, var,expr,func,lambda, till before more complex logic involving recursion which would be tackled by nilnul.Logic)
Product | Versions Compatible and additional computed target framework versions. |
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.NET Framework | net481 is compatible. |
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- nilnul._obj_._LIB_ (>= 1.2.230723.150157-sym)
NuGet packages (68)
Showing the top 5 NuGet packages that depend on nilnul._bit_._LIB_:
Package | Downloads |
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nilnul._rel_._LIB_
relation(a domain or source, a range or target, and a match or a collection of couples) |
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nilnul._num_._LIB_
natural number; operators; formula; variable; expressions. |
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nilnul._set_._LIB_
finite collection. for infinite collection, see later projects |
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nilnul._txt_._LIB_
Text;txt character string |
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nilnul._character_._LIB_
character described in a coding way; num, in mathematical set theory, is directly built upon nothign but set. no character is needed, as num is a set, not a positional notation.character.str, or txt, is dependent on num;we need to express num as txt, so we use positional notation, which involves an alphabet, which in turn composite a mini lang, which contains the valid txt that is num. We will deal with the basis here, as we need the single digit to denote the foundamental part of a num; plural digits are dealt with in txt generally. for alphabet, we need sortie, which is more than a set.as we said in prj:char, mathematicians discuss pure nums before moving to discuss chars herein as we are doing. |
GitHub repositories
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