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Separation Logic with One Quantified Variable
Separation Logic with One Quantified Variable

... first-order quantifiers can be found in [11, 4]. However, these known results crucially rely on the memory model addressing cells with two record fields (undecidability of 2SL in [6] is by reduction to the first-order theory of a finite binary relation). In order to study decidability or complexity ...
The Bit and the Pendulum (From Quantum Computing to M Theory)
The Bit and the Pendulum (From Quantum Computing to M Theory)

... one of two numbers, 0 or 1. Wheeler's picture of a black hole is covered with boxes, each containing either a zero or a one. The artist filled in the boxes with the numerals as a student tossed a coin and called out one for heads or zero for tails. The resulting picture, Wheeler says, illustrates th ...
MoggiMonads.pdf
MoggiMonads.pdf

Kripke completeness revisited
Kripke completeness revisited

... Hintikka, Stig Kanger, Richard Montague, Arthur Prior, and others. Questions about the originality and ultimate attribution for the invention of Kripke semantics have raised a considerable debate. We shall not take any position on these issues here, but refer to Goldblatt (2005) for an in-depth disc ...
overhead 8/singular sentences [ov]
overhead 8/singular sentences [ov]

... - the capitalized words are examples of QUANTIFIER words - these words are similar to names in that they function grammatically as the subjects of these sentences - but these words are different from names in that they don't refer: "something" and "everything" don't refer to particular things or peo ...
Formal Reasoning - Institute for Computing and Information Sciences
Formal Reasoning - Institute for Computing and Information Sciences

... This mean that we must read the formula In ∨ RB → Out ↔ ¬ S ∧ R as the formula ((In ∨ RB) → Out) ↔ (¬ S ∧ R). Only using these priorities is not enough though: it only describes where the implicit parentheses are in the case of different connectives. When statements are built up by repeated use of t ...
A proposition is any declarative sentence (including mathematical
A proposition is any declarative sentence (including mathematical

... Is anybody home? is not a proposition; questions are not declarative sentences. ...
Quantum electrodynamics with 1D artificial atoms
Quantum electrodynamics with 1D artificial atoms

... transitions with large dipole moments and relatively decoherence-free spin states. Additionally, nanostructures may be formed in the host GaAs to efficiently interface the QD to an optical field. Ultimately, a QD can be made to interact with just a single optical mode, which constitutes an artificia ...
Subset Types and Partial Functions
Subset Types and Partial Functions

... This turns out to be too restrictive to allow many derivations to go through. [9] seeks to correct this error by using an inference rule of (β-reduction). But this then requires an additional case in the proof of the Deduction Theorem, which is omitted in [9]. The author has not been able to recons ...
On the Construction of Analytic Sequent Calculi for Sub
On the Construction of Analytic Sequent Calculi for Sub

... extended to sets of sequents. Given a set F of formulas, we say that a sequent s is an F-sequent if frm(s) ⊆ F. A substitution is a function from At to the set of formulas. A substitution σ is naturally extended to compound formulas by σ((ψ1 , . . . , ψn )) = (σ(ψ1 ), . . . , σ(ψn )) for every com ...
PLATONISM IN MODERN MATHEMATICS A University Thesis
PLATONISM IN MODERN MATHEMATICS A University Thesis

... with physics. The formalist school holds the view that every mathematical problem is solvable by finite proof methods, thus a new field of studying the structure, or syntax and mathematical arguments and proof, was developed in this school known as mathematics. Thus, the meaning of mathematical sym ...
A Proof Theory for Generic Judgments
A Proof Theory for Generic Judgments

... These two approaches are, however, at odds with each other. Consider, for example, the problem of representing restriction of names or nonces using ∀ quantification. (The following example can be dualized in the event that a logical specification uses ∃ quantification instead of ∀, as in, for exampl ...
Pseudo-finite model theory
Pseudo-finite model theory

... theory has rather few general methods and also rather few general results. We propose an approach where we allow certain infinite models but not all. Some infinite models have infinite cardinality but no first-order properties which depend on this infinity. We distinguish these infinite models from ...
On modal logics of group belief
On modal logics of group belief

... of doxastic mental states, acceptances have only been examined since [57] and since [17]. Some authors (e.g. [16]) claim that acceptance implies belief (at least to some minimal degree as argued in [59]). On the contrary, in [57] acceptance is considered to be stronger than belief. Although belief a ...
page 135 ADAPTIVE LOGICS FOR QUESTION EVOCATION
page 135 ADAPTIVE LOGICS FOR QUESTION EVOCATION

Annals of Pure and Applied Logic Ordinal machines and admissible
Annals of Pure and Applied Logic Ordinal machines and admissible

... In this article we show that α -recursion does indeed correspond naturally to computations by (abstract) machines: recursive enumerability and recursiveness in admissible recursion theory is equivalent to enumerability and computability by certain Turing machines working on ordinals. This was proved ...
Argument construction and reinstatement in logics for
Argument construction and reinstatement in logics for

... Motivated by examples like this, Prakken and Sartor define a notion of conflict among arguments in a way that takes their strict extensions into account; in the current, simplified setting, the idea behind their definition can be presented as follows. First, where α is an argument and σ is a sequenc ...
Metal - CFIF
Metal - CFIF

... in space but oscillatory in time. 3. Hopping amplitude restricted to T ~ exp( ATR) IA neighboring instantons. 4. Localization will depend strongly on the temperature. There must exist a T = TLsuch that a metal insulator transition ...
Rules of inference
Rules of inference

... This is an example of an incorrect argument using the Fallacy of affirming the conclusion. pq and q does not imply p. The proposition [(pq) q) p] is not a tautology (its false if p is F and q is T) check the truth table You can learn discrete mathematics in some way other than doing every proble ...
Primitive Recursive Arithmetic and its Role in the Foundations of
Primitive Recursive Arithmetic and its Role in the Foundations of

... preferable to accept the notion of function as sui generis, to interpret A → B simply as the domain of functions from A to B, and to understand equations between objects of such a type to mean equality in the usual sense of extensional equality of functions. What makes T constructive is not that it ...
Formal Theories of Truth INTRODUCTION
Formal Theories of Truth INTRODUCTION

... incomplete system, which would lack the most important and most fruitful general theorems. Let us show this in more detail by a concrete ...
Post Systems in Programming Languages Pr ecis 1 Introduction
Post Systems in Programming Languages Pr ecis 1 Introduction

... A term is provable in a Post system if we can nd a proof of it. The set of words provable from a Post system forms the language derived by the system. Sometimes it is necessary to consider the language derived by a Post system to be the set of strings from a subset of the signs which are provable. ...
Quantum Operator Design for Lattice Baryon Spectroscopy
Quantum Operator Design for Lattice Baryon Spectroscopy

... pursue my dreams. They are a continuing source of strength as I climb, and they are always there to catch me if I fall. ...
dialogues between abelard and eloise
dialogues between abelard and eloise

... In these readings, it should be clear, at least from the first four pairs of the list, that they are intended as kinds of universal quantifiers over information states (or scenarios), possible worlds and over time contexts. Modal languages have been also used to analyse behaviour of computer program ...
Document
Document

... “Bare” mass or charge are replaced by physical values e,m as determined from the experiment. A consequence of renormalization procedure: Coupling constants (such ) are not constants: depends on log of measurements energy scale ...
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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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