12,080
edits
Changes
MyWikiBiz, Author Your Legacy — Saturday November 23, 2024
Jump to navigationJump to searchDirectory:Jon Awbrey/Papers/Functional Logic : Quantification Theory (view source)
Revision as of 20:02, 21 November 2008
, 20:02, 21 November 2008no edit summary
|+ '''Table 9. Relation of Quantifiers to Higher Order Propositions'''
|+ '''Table 9. Relation of Quantifiers to Higher Order Propositions'''
|- style="background:ghostwhite"
|- style="background:ghostwhite"
| Mnemonic
| <math>\text{Mnemonic}</math>
| Category
| <math>\text{Category}</math>
| Classical Form
| <math>\text{Classical Form}</math>
| Alternate Form
| <math>\text{Alternate Form}</math>
| Symmetric Form
| <math>\text{Symmetric Form}</math>
| Operator
| <math>\text{Operator}</math>
|-
|-
| <math>\text{E}\!</math><br>Exclusive
| <math>\text{E}\!</math><br><math>\text{Exclusive}</math>
| Universal<br>Negative
| <math>\text{Universal}</math><br><math>\text{Negative}</math>
| <math>\text{All}\ x\ \text{is}\ (y)</math>
| <math>\text{All}\ x\ \text{is}\ (y)</math>
|
|
| <math>(\ell_{11})</math>
| <math>(\ell_{11})</math>
|-
|-
| <math>\text{A}\!</math><br>Absolute
| <math>\text{A}\!</math><br><math>\text{Absolute}</math>
| Universal<br>Affirmative
| <math>\text{Universal}</math><br><math>\text{Affirmative}</math>
| <math>\text{All}\ x\ \text{is}\ y </math>
| <math>\text{All}\ x\ \text{is}\ y </math>
|
|
| <math>\ell_{01}\!</math>
| <math>\ell_{01}\!</math>
|-
|-
| <math>\text{O}\!</math><br>Obtrusive
| <math>\text{O}\!</math><br><math>\text{Obtrusive}</math>
| Particular<br>Negative
| <math>\text{Particular}</math><br><math>\text{Negative}</math>
| <math>\text{Some}\ x\ \text{is}\ (y)</math>
| <math>\text{Some}\ x\ \text{is}\ (y)</math>
|
|
| <math>\ell_{10}\!</math>
| <math>\ell_{10}\!</math>
|-
|-
| <math>\text{I}\!</math><br>Indefinite
| <math>\text{I}\!</math><br><math>\text{Indefinite}</math>
| Particular<br>Affirmative
| <math>\text{Particular}</math><br><math>\text{Affirmative}</math>
| <math>\text{Some}\ x\ \text{is}\ y</math>
| <math>\text{Some}\ x\ \text{is}\ y</math>
|
|
