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Run-on Sentences and Fragments PPT
Run-on Sentences and Fragments PPT

... MUST add another part. ...
Divide and congruence applied to eta-bisimulation
Divide and congruence applied to eta-bisimulation

Hausa Grammar and Classical Logic: Transculturality of Sentential
Hausa Grammar and Classical Logic: Transculturality of Sentential

chapter9
chapter9

Finite Presentations of Infinite Structures: Automata and
Finite Presentations of Infinite Structures: Automata and

Belief Revision in non
Belief Revision in non

... logic axiomatisation of the semantics of the object logic L, ii) a domain-dependent notion of “acceptability” for theories of L and iii) a classical AGM belief revision operation. In general, different translation mechanisms can be defined from a given object logic to classical logic, depending on t ...
full text (.pdf)
full text (.pdf)

The logic of negationless mathematics
The logic of negationless mathematics

... necessary that there are at least two discernable individuals. So after adjunction of the sign #, this theory cannot be applied to a field that consists of only one individual. Formally this circumstance might be expressed by the axiom (Ex)(Ey)x # y. But this axiom is not an axiom similar to the oth ...
John L. Pollock
John L. Pollock

(pdf)
(pdf)

The cognitive and the social - Christophe Heintz
The cognitive and the social - Christophe Heintz

Reasoning in Description Logics with a Concrete Domain in the
Reasoning in Description Logics with a Concrete Domain in the

Action Logic and Pure Induction
Action Logic and Pure Induction

... a∗ to be the reflexive transitive closure of a. We shall call a reflexive when 1 ≤ a and transitive when aa ≤ a, and take the reflexive transitive closure of a to be the least reflexive transitive element b such that a ≤ b. Thus the nature of this second problem is that REG has models in which a∗ is ...
About the Different Kinds of Meanings of a Sentence
About the Different Kinds of Meanings of a Sentence

relevant reasoning as the logical basis of
relevant reasoning as the logical basis of

q1w02d009sw writing inequalities
q1w02d009sw writing inequalities

An Overview of Intuitionistic and Linear Logic
An Overview of Intuitionistic and Linear Logic

... proof constructions), rather than validity. The study of proposition-as-type and proof normalisation form the basis of many of the functional programming languages used today. The study of proof search serves as a foundation for logic programming and leads to the discovery of new logic programming l ...
Syllogistic Logic with Complements
Syllogistic Logic with Complements

... next turn to the proof theory. A proof tree over Γ is a finite tree T whose nodes are labeled with sentences in our fragment, with the additional property that each node is either an element of Γ or comes from its parent(s) by an application of one of the rules for the fragment listed in Figure 1. Γ ...
A Horn Clause that Implies an Undecidable Set of Horn Clauses ⋆ 1
A Horn Clause that Implies an Undecidable Set of Horn Clauses ⋆ 1

A proposition is any declarative sentence (including mathematical
A proposition is any declarative sentence (including mathematical

lexc
lexc

No Syllogisms for the Numerical Syllogistic
No Syllogisms for the Numerical Syllogistic

PDF
PDF

... Abiteboul and Vianu de ned another extension of FO + IFP, called FO + IFP + W, which has a nondeterministic choice operator W, called the witness operator (Abiteboul and Vianu (1991a)). This operator chooses an arbitrary element from a set given as argument. This logic is a nondeterministic logic in ...
Equality in the Presence of Apartness: An Application of Structural
Equality in the Presence of Apartness: An Application of Structural

pdf
pdf

... We consider two sound and complete axiomatizations for the HMS model, that differ with respect to the language used and the notion of validity. One axiomatization captures weak validity: a formula is weakly valid if it is never false (although it may be undefined). In the single-agent case, this axi ...
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Interpretation (logic)

An interpretation is an assignment of meaning to the symbols of a formal language. Many formal languages used in mathematics, logic, and theoretical computer science are defined in solely syntactic terms, and as such do not have any meaning until they are given some interpretation. The general study of interpretations of formal languages is called formal semantics.The most commonly studied formal logics are propositional logic, predicate logic and their modal analogs, and for these there are standard ways of presenting an interpretation. In these contexts an interpretation is a function that provides the extension of symbols and strings of symbols of an object language. For example, an interpretation function could take the predicate T (for ""tall"") and assign it the extension {a} (for ""Abraham Lincoln""). Note that all our interpretation does is assign the extension {a} to the non-logical constant T, and does not make a claim about whether T is to stand for tall and 'a' for Abraham Lincoln. Nor does logical interpretation have anything to say about logical connectives like 'and', 'or' and 'not'. Though we may take these symbols to stand for certain things or concepts, this is not determined by the interpretation function.An interpretation often (but not always) provides a way to determine the truth values of sentences in a language. If a given interpretation assigns the value True to a sentence or theory, the interpretation is called a model of that sentence or theory.
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