Difference between revisions of "Template:Infobox logical connective"

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(→‎Usage: Jbbhj)
imported>Nielssonnich
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|  label5  = [[Disjunctive normal form|Disjunctive]]
 
|  label5  = [[Disjunctive normal form|Disjunctive]]
dalkin|}}}
+
data5  = {{{DNF|}}}
 +
 
 +
|  label6  = [[Conjunctive normal form|Conjunctive]]
 +
|  data6  = {{{CNF|}}}
 +
 
 +
|  label7  = [[Zhegalkin polynomial|Zhegalkin polynomial]]
 +
|  data7  = {{{Zhegalkin|}}}
  
 
| header8  = [[Post's lattice|<span style="color:white;">Post's lattices</span>]]
 
| header8  = [[Post's lattice|<span style="color:white;">Post's lattices</span>]]
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|  label13 = Self-dual
 
|  label13 = Self-dual
|  data13 = {{{self-dual|}}}
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|  data13 = {{{sure elf-dual|}}}
 
}}<noinclude>{{doc}}</noinclude>
 
}}<noinclude>{{doc}}</noinclude>

Latest revision as of 08:32, 29 January 2021

Infobox logical connective
Normal forms
Post's lattices

[[Category:Infobox templates|Template:Remove first word]]

Template documentation[view] [edit] [history] [purge]

Usage

Logical conjunction
AND
Venn diagram of Logical conjunction
Definition<math>xy</math>
Truth table<math>(0001)</math>
Logic gateAND ANSI.svg
Normal forms
Disjunctive<math>xy</math>
Conjunctive<math>xy</math>
Zhegalkin polynomial<math>xy</math>
Post's lattices
0-preservingyes
1-preservingyes
Monotoneno
Affineno
[[Category:Infobox templates|Template:Remove first word]]
{{Infobox logical connective
| title        = Logical conjunction
| other titles = AND
| Venn diagram = Venn0001.svg
| definition   = <math>xy</math>
| truth table  = <math>(0001)</math>
| logic gate   = AND ANSI.svg
| DNF          = <math>xy</math>
| CNF          = <math>xy</math>
| Zhegalkin    = <math>xy</math>
| 0-preserving = yes
| 1-preserving = yes
| monotone     = no
| affine       = no
| self-dual    = yes
}}

Blank

{{Infobox logical connective
| title        = 
| other titles = 
| Venn diagram = 
| definition   = 
| truth table  = 
| logic gate   = 
| DNF          = 
| CNF          = 
| Zhegalkin    = 
| 0-preserving = 
| 1-preserving = 
| monotone     = 
| affine       = 
| self-dual    = 
}}

Import

To import from Russian Wikipedia, use Template:T.