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Tag first-order-logic - This is page 9 - GeneraCodice
Bachmair and Ganzinger, ordering of equations
https://www.generacodice.com/en/articolo/1607043/bachmair-and-ganzinger-ordering-of-equations
logic
-
first-order-logic
-
automated-theorem-proving
cs.stackexchange
Must $x$ and $y$ be different in a statement of the form $\forall x \forall y \cdots$?
https://www.generacodice.com/en/articolo/1605575/must-x-and-y-be-different-in-a-statement-of-the-form-forall-x-forall-y-cdots
logic
-
first-order-logic
-
predicate-logic
cs.stackexchange
How do we translate first order logic's universal quantifier (the $\forall$) and the existential quantifier (the $\exists$) to Prolog?
https://www.generacodice.com/en/articolo/1603676/how-do-we-translate-first-order-logic-s-universal-quantifier-the-forall-and-the-existential-quantifier-the-exists-to-prolog
prolog
-
first-order-logic
cs.stackexchange
Are the definitions of recursively enumerate equivalent?
https://www.generacodice.com/en/articolo/1603372/are-the-definitions-of-recursively-enumerate-equivalent
terminology
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computability
-
first-order-logic
cs.stackexchange
Represent there are infinitely many in FOL
https://www.generacodice.com/en/articolo/1600730/represent-there-are-infinitely-many-in-fol
logic
-
first-order-logic
cs.stackexchange
How to convert statement with the existential quantifier to statement with universal quantifier?
https://www.generacodice.com/en/articolo/1600483/how-to-convert-statement-with-the-existential-quantifier-to-statement-with-universal-quantifier
first-order-logic
cs.stackexchange
Logical characterization of P versus NP problem (and references for least fixed point logic)
https://www.generacodice.com/en/articolo/1600388/logical-characterization-of-p-versus-np-problem-and-references-for-least-fixed-point-logic
logic
-
fixed-point
-
first-order-logic
-
p-vs-np
cs.stackexchange
Resolution of Barber paradox
https://www.generacodice.com/en/articolo/1600192/resolution-of-barber-paradox
first-order-logic
cs.stackexchange
The equational theory of regular languages has no finite set of axioms for general alphabets
https://www.generacodice.com/en/articolo/1598564/the-equational-theory-of-regular-languages-has-no-finite-set-of-axioms-for-general-alphabets
finite-automata
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formal-languages
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first-order-logic
-
regular-languages
cs.stackexchange
The set of valid sentences in FO is not decidable as a consequence of rec. inseparability
https://www.generacodice.com/en/articolo/1597730/the-set-of-valid-sentences-in-fo-is-not-decidable-as-a-consequence-of-rec-inseparability
complexity-theory
-
logic
-
computability
-
first-order-logic
-
undecidability
cs.stackexchange
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