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Decision Procedures 1: Survey of decision procedures
Decision Procedures 1: Survey of decision procedures

paper by David Pierce
paper by David Pierce

PDF
PDF

Philosophy 120 Symbolic Logic I H. Hamner Hill
Philosophy 120 Symbolic Logic I H. Hamner Hill

GRE Quick Reference Guide For f to be function from A to B Domain
GRE Quick Reference Guide For f to be function from A to B Domain

Solutions for Exam 1 - University of Hawaii Mathematics
Solutions for Exam 1 - University of Hawaii Mathematics

Game Theory: Logic, Set and Summation Notation
Game Theory: Logic, Set and Summation Notation

Logical Implications
Logical Implications

Seeing causes and hearing gestures
Seeing causes and hearing gestures

Logic and Automata - Cheriton School of Computer Science
Logic and Automata - Cheriton School of Computer Science

... implication ( =⇒ ), iff ( ⇐⇒ ), and not (¬); ...
ws2 - Seeing this instead of the website you expected?
ws2 - Seeing this instead of the website you expected?

... A statement in sentential logic is built from simple statements using the logical connectives ...
Sequent calculus - Wikipedia, the free encyclopedia
Sequent calculus - Wikipedia, the free encyclopedia

... For an intuition about the quantifier rules, consider the rule (∀R). Of course concluding that ∀x A[x/y] holds just from the fact that A[y] is true is not in general possible. If, however, the variable y is not mentioned elsewhere (i.e. it can still be chosen freely, without influencing the other fo ...
The complexity of the dependence operator
The complexity of the dependence operator

... is, transitive model of Kripke-Platek set theory) beyond ω1ck . Thus the quantification is really (but implicitly) a bounded universal quantification. (The reason for this pleasantly bounded state of affairs is the Kleene Basis Theorem (see, eg., again Rogers [4], Theorem XLII), which in our contex ...
A Finite Model Theorem for the Propositional µ-Calculus
A Finite Model Theorem for the Propositional µ-Calculus

A Note on Assumptions about Skolem Functions
A Note on Assumptions about Skolem Functions

full text (.pdf)
full text (.pdf)

.pdf
.pdf

Completeness Theorem for Continuous Functions and Product
Completeness Theorem for Continuous Functions and Product

Logical Prior Probability - Institute for Creative Technologies
Logical Prior Probability - Institute for Creative Technologies

... consequences of ⌃, and probability 0 to things inconsistent with ⌃. – Non-sequential enumeration. M is a mixture distribution composed of programs which output the bits of the sequentially. ⌃ will have recursively enumerable consequences, but due to the undecidability of the consequence relation, it ...
Modus ponens
Modus ponens

... thereby not carry these antecedents forward in an everlengthening string of symbols; for this reason modus ponens is sometimes called the rule of detachment. Enderton, for example, observes that "modus ponens can produce shorter formulas from longer ones", and Russell observes that "the process of t ...
mathematical logic: constructive and non
mathematical logic: constructive and non

... domain), in which there are distinguished certain individuals, and over which there are defined certain %-place functions (or operations) taking values in D, and certain w-plaee predicates (or properties and relations), i.e. functions taking propositions as values. The elementary (or first-order) pr ...
slides
slides

Notes
Notes

1.3.4 Word Grammars
1.3.4 Word Grammars

... considering any uk , there is no infinite sequence with the above property that shares the words up to uk−1 and then continues with a word of smaller length than uk . Next, the alphabet is finite, so there must be a letter, say a that occurs infinitely often as the first letter of the words of the s ...
1 slide/page
1 slide/page

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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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