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... • A proposition containing a free variable can be true or false, depending on the value of the variable – “x - 1 is prime” is true for x = 8, false for x = 10 ...
Document
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... • A proposition containing a free variable can be true or false, depending on the value of the variable – “x - 1 is prime” is true for x = 8, false for x = 10 ...
EXHAUSTIBLE SETS IN HIGHER-TYPE
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EXHAUSTIBLE SETS IN HIGHER
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CMU_Undergrad_Nov_2005

... Mesons come in Nonets of the same JPC Quantum Numbers ...
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Programming with Classical Proofs

... the most important sentences in computer science, since a proof of one of these corresponds to a proof of totality of a recursive function. This leads to the area of classical program extraction. There have been several approaches to extracting the computational content of these classical proofs. It ...
Understanding SPKI/SDSI Using First-Order Logic
Understanding SPKI/SDSI Using First-Order Logic

... lines. Li et al. [26] use the same idea to provide a semantics for RT0 , which can be viewed as SDSI enhanced with the intersection operator in the subject. The following presentation of the set-theoretic semantics follows [26], with ℘(K) the power set of K. If f, g : NL → ℘(K) are two functions map ...
Logical Methods in Computer Science Vol. 8(4:19)2012, pp. 1–28 Submitted Oct. 27, 2011
Logical Methods in Computer Science Vol. 8(4:19)2012, pp. 1–28 Submitted Oct. 27, 2011

... express the fact that the probability of a transition from a state m to a state satisfying φ and the probability of a transition from m to a state satisfying ¬φ sum to 1. In the stochastic case the two modalities are independent. Moreover, there exists no sound equivalence of type ¬Xra φ ↔ Ysa ¬φ fo ...
The Complete Idiot``s Guide to String Theory
The Complete Idiot``s Guide to String Theory

... Note: This publication contains the opinions and ideas of its author. It is intended to provide helpful and informative material on the subject matter covered. It is sold with the understanding that the author and publisher are not engaged in rendering professional services in the book. If the reade ...
Algebraic logic, I. Monadic boolean algebras
Algebraic logic, I. Monadic boolean algebras

... that the closure operator on a discrète topological space is a quantifier. It is, in fact, a discrete quantifier; this is the reason for the use of the word "discrete" in connection with quantifiers. Despite the apparently promising connection between quantification and topology, it turns out that t ...
Q - GROU.PS
Q - GROU.PS

... that if p is true, then q is also true. Example: Give a direct proof of the theorem “If n is odd, then n2 is odd.” Idea: Assume that the hypothesis of this implication is true (n is odd). Then use rules of inference and known theorems of math to show that q must also be true (n2 is odd). Spring 2003 ...
logic for computer science - Institute for Computing and Information
logic for computer science - Institute for Computing and Information

Boolean Logic - Programming Systems Lab
Boolean Logic - Programming Systems Lab

... We now define a class of syntactic expressions. We choose to work with conditional as the single operation. This design decision comes without loss of generality since conditional can express the other operations. Expressions with conditionals will be convenient since they can represent decision tre ...
Logic in Nonmonotonic Reasoning
Logic in Nonmonotonic Reasoning

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... A descriptive survey of observational astronomy, the solar system, stellar evolution, pulsars, black holes, galaxies, quasars, the origin and fate of the universe. Lecture: 3 Lab: 0 Credits: 3 PHYS 123 General Physics I: Mechanics Vectors and motion in one, two and three dimensions. Newton's Laws. P ...
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Introduction to Linear Logic - Shane Steinert

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... Part 1: We shall say that a theory S in a language L has the Henkin property if whenever ϕ is a formula and x is a variable, then for some constant c ∈ L, the theory S contains the formula: ψϕ,x := ∃xϕ → ϕ(c/x). That is, every existential formula is witnessed by a constant in the theory S! We will s ...
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The Arithmetical Hierarchy Math 503

... computation is a finite sequence of transformations of an input into an output, and hence can be encoded as a number. The relation T ψ in the Kleene normal form essentially asserts that y encodes a computation of ϕψ e on the input x. The output of this computation—being part of the information encod ...
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An argumentation framework in default logic

... conclusions can be invalidated by adding new information to the premises. This kind of reasoning is motivated by the fact that in real life people do not always have sufficient information to make a safe step towards the conclusion; instead, they often jump to conclusions by applying general, defeas ...
Sets, Logic, Computation
Sets, Logic, Computation

... there is a historical connection: David Hilbert had posed as a fundamental problem of logic to find a mechanical method which would decide, of a given sentence of logic, whether it has a proof. Such a method exists, of course, for propositional logic: one just has to check all truth tables, and sinc ...
Logic and Discrete Mathematics for Computer Scientists
Logic and Discrete Mathematics for Computer Scientists

... The formal approach to the presentation of material has, we believe, a number of significant advantages, especially for Computer Science students, but also, for more traditional math students who might find their way into the course. In mathematics departments proofs are typically learned by student ...
Measure Quantifier in Monadic Second Order Logic
Measure Quantifier in Monadic Second Order Logic

... Remark 2. Every relation on {0, 1}ω de- quantifier ∀ are marked in grey. finable by a MSO + ∀=1 formula clearly belongs to a finite level of the projective hierarchy. However, since the family of MSO + ∀=1 definable relations is closed under Boolean operations and projections, it is not clear if eve ...
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AN EXPOSITION ANS DEVELOPMENT OF KANGER`S EARLY

... relations made it possible to apply semantic and model-theoretic methods to the study of a variety of modal notions other than logical necessity. Although Kanger was the first to publish, other researchers, among them Hintikka and Montague, also came up with the idea of utilizing accessibility relat ...
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Quantum logic

In quantum mechanics, quantum logic is a set of rules for reasoning about propositions that takes the principles of quantum theory into account. This research area and its name originated in a 1936 paper by Garrett Birkhoff and John von Neumann, who were attempting to reconcile the apparent inconsistency of classical logic with the facts concerning the measurement of complementary variables in quantum mechanics, such as position and momentum.Quantum logic can be formulated either as a modified version of propositional logic or as a noncommutative and non-associative many-valued (MV) logic.Quantum logic has some properties that clearly distinguish it from classical logic, most notably, the failure of the distributive law of propositional logic: p and (q or r) = (p and q) or (p and r),where the symbols p, q and r are propositional variables. To illustrate why the distributive law fails, consider a particle moving on a line and let p = ""the particle has momentum in the interval [0, +1/6]"
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