Difference between revisions of "Logical matrix"
MyWikiBiz, Author Your Legacy — Thursday November 21, 2024
Jump to navigationJump to searchJon Awbrey (talk | contribs) (copy text from [http://www.opencycle.net/ OpenCycle] of which Jon Awbrey is the sole author) |
Jon Awbrey (talk | contribs) (standardize syllabus & add document history) |
||
Line 1: | Line 1: | ||
A '''logical matrix''', in the finite dimensional case, is a ''k''-dimensional [[array]] with entries from the [[boolean domain]] '''B''' = {0, 1}. Such a [[matrix]] affords a [[matrix representation]] of a ''k''-adic [[relation (mathematics)|relation]]. | A '''logical matrix''', in the finite dimensional case, is a ''k''-dimensional [[array]] with entries from the [[boolean domain]] '''B''' = {0, 1}. Such a [[matrix]] affords a [[matrix representation]] of a ''k''-adic [[relation (mathematics)|relation]]. | ||
− | == | + | ==Syllabus== |
+ | ===Logical operators=== | ||
+ | |||
+ | {{col-begin}} | ||
+ | {{col-break}} | ||
+ | * [[Exclusive disjunction]] | ||
+ | * [[Logical conjunction]] | ||
+ | * [[Logical disjunction]] | ||
+ | * [[Logical equality]] | ||
+ | {{col-break}} | ||
+ | * [[Logical implication]] | ||
+ | * [[Logical NAND]] | ||
+ | * [[Logical NNOR]] | ||
+ | * [[Logical negation|Negation]] | ||
+ | {{col-end}} | ||
+ | |||
+ | ===Related topics=== | ||
+ | |||
+ | {{col-begin}} | ||
+ | {{col-break}} | ||
+ | * [[Ampheck]] | ||
+ | * [[Boolean domain]] | ||
+ | * [[Boolean function]] | ||
+ | * [[Boolean-valued function]] | ||
+ | {{col-break}} | ||
+ | * [[Logical graph]] | ||
+ | * [[Logical matrix]] | ||
+ | * [[Minimal negation operator]] | ||
+ | * [[Peirce's law]] | ||
+ | {{col-break}} | ||
+ | * [[Propositional calculus]] | ||
+ | * [[Truth table]] | ||
+ | * [[Universe of discourse]] | ||
+ | * [[Zeroth order logic]] | ||
+ | {{col-end}} | ||
+ | |||
+ | ===Relational concepts=== | ||
+ | |||
+ | {{col-begin}} | ||
+ | {{col-break}} | ||
+ | * [[Logic of relatives]] | ||
* [[Relation (mathematics)|Relation]] | * [[Relation (mathematics)|Relation]] | ||
+ | {{col-break}} | ||
* [[Relation composition]] | * [[Relation composition]] | ||
* [[Relation construction]] | * [[Relation construction]] | ||
+ | {{col-break}} | ||
* [[Relation reduction]] | * [[Relation reduction]] | ||
* [[Triadic relation]] | * [[Triadic relation]] | ||
+ | {{col-end}} | ||
+ | |||
+ | ==Document history== | ||
+ | |||
+ | Portions of the above article were adapted from the following sources under the [[GNU Free Documentation License]], under other applicable licenses, or by permission of the copyright holders. | ||
+ | |||
+ | {{col-begin}} | ||
+ | {{col-break}} | ||
+ | * [http://mywikibiz.com/Logical_matrix Logical Matrix], [http://mywikibiz.com/ MyWikiBiz] | ||
+ | * [http://beta.wikiversity.org/wiki/Logical_matrix Logical Matrix], [http://beta.wikiversity.org/ Beta Wikiversity] | ||
+ | * [http://planetmath.org/encyclopedia/LogicalMatrix.html Logical Matrix], [http://planetmath.org/ PlanetMath] | ||
+ | {{col-break}} | ||
+ | * [http://www.wikinfo.org/index.php/Logical_matrix Logical Matrix], [http://www.wikinfo.org/ Wikinfo] | ||
+ | * [http://www.textop.org/wiki/index.php?title=Logical_matrix Logical Matrix], [http://www.textop.org/wiki/ Textop Wiki] | ||
+ | * [http://en.wikipedia.org/w/index.php?title=Logical_matrix&oldid=43606082 Logical Matrix], [http://en.wikipedia.org/ Wikipedia] | ||
+ | {{col-end}} | ||
+ | |||
+ | <br><sharethis /> | ||
+ | |||
+ | [[Category:Combinatorics]] | ||
+ | [[Category:Computer Science]] | ||
+ | [[Category:Discrete Mathematics]] | ||
+ | [[Category:Logic]] | ||
+ | [[Category:Mathematics]] |
Revision as of 03:15, 7 April 2010
A logical matrix, in the finite dimensional case, is a k-dimensional array with entries from the boolean domain B = {0, 1}. Such a matrix affords a matrix representation of a k-adic relation.
Syllabus
Logical operators
Template:Col-breakTemplate:Col-breakTemplate:Col-endRelated topics
Relational concepts
Document history
Portions of the above article were adapted from the following sources under the GNU Free Documentation License, under other applicable licenses, or by permission of the copyright holders.
<sharethis />