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Chapter 1, Part I: Propositional Logic
Chapter 1, Part I: Propositional Logic

Bethe-Salpeter Equation with Spin
Bethe-Salpeter Equation with Spin

... • Where G is the two-particle Green’s function and all the fields are in the Heisenberg representation. These are the fully dressed fields with their self-interactions. The fields ‘a’ and/or ‘b’ can be spin-1/2, spin-0 or spin-1. • The original derivation (done by both Bethe & Salpeter and Schwinge ...
Syllabus of math and physics doc
Syllabus of math and physics doc

... four chapters of R. Gilmore’s text first. The 5th chapter covers applications to areas typically presented in graduate physics coursework. Then read Jones, then Georgi. There will be much less for you to have to accept by fiat. History: (quoted from Gilmore’s text) “This study of simultaneous differ ...
Brute – Force Treatment of Quantum HO
Brute – Force Treatment of Quantum HO

... The Quantum Harmonic Oscillator With increasing quantum number n the quantum-mechanical probability density begins to MATCH that expected for a CLASSICAL particle * The probability is MAXIMAL at the ENDS of the motion where the velocity is ZERO and MINIMAL at the CENTER of motion where the velocity ...
Tessellated interpretation of Quantum world
Tessellated interpretation of Quantum world

An Axiomatization of G'3
An Axiomatization of G'3

... ∨ connectives to match our usual intuition. Positive logic however, as its name suggests, does not contain formulas with negation. It is a well known result that in any logic satisfying axioms Pos1 and Pos2, and with modus ponens as its unique inference rule, the deduction theorem holds [5]. This th ...
Single Spin Asymmetries with real photons in inclusive eN scattering
Single Spin Asymmetries with real photons in inclusive eN scattering

... Anthropic coincidences for QCD – nucleon masses Improbable initial conditions in terms of quark/gluon momentum fractions – possible signal of randomness ...
The beauty of string theory - Institute for Advanced Study
The beauty of string theory - Institute for Advanced Study

... new kind of vibration produces a cousin or “superpartner” for every elementary particle that has the same electric charge but differs in other properties such as spin. Supersymmetric theories make detailed predictions about how superpartners will behave. To confirm supersymmetry, scientists would li ...
NEWTON`S SECOND LAW FROM QUANTUM PHYSICS
NEWTON`S SECOND LAW FROM QUANTUM PHYSICS

... Second Law. That statement is in correspondence with the fact that the ground state wave function is spread out all around the nucleus. This would appear to be a far cry from a classical picture where the electron would have to be a tiny wave packet circling the nucleus. ¤ In a footnote to Section 2 ...
ZAMPONI Part B2 AQUAMAN
ZAMPONI Part B2 AQUAMAN

... disordered superconducting electrons, since Cooper pairs can be treated as Bosons; - a complete theory of the superglass phase; the existence of this phase has been recently proposed by mean of numerical simulations and analytical arguments. It might exist in Helium 4, but it is expected to be very ...
The Foundations: Logic and Proofs - UTH e
The Foundations: Logic and Proofs - UTH e

... “Inclusive Or” - In the sentence “Students who have taken CS202 or Math120 may take this class,” we assume that students need to have taken one of the prerequisites, but may have taken both. This is the meaning of disjunction. For p ∨q to be true, either one or both of p and q must be true.  “Exclu ...
string percolation and the color glass condensate
string percolation and the color glass condensate

... with the average string tension value < x2 >. Gaussian fluctuations in the string tension ...
1 The calculus of “predicates”
1 The calculus of “predicates”

... sets. The predicates are number-theoretic or set-theoretic predicates – for example, “... is even” or “... is less than ...”. We can introduce such predicates into a finite language. For example, if the base set is given by A  1,2,3,4 where 1,2,3,4 now really are numbers and no longer mere partit ...
4 slides/page
4 slides/page

... arguments such as the following: Borogroves are mimsy whenever it is brillig. It is now brillig and this thing is a borogrove. Hence this thing is mimsy. Propositional logic is good for reasoning about • conjunction, negation, implication (“if . . . then . . . ”) Amazingly enough, it is also useful ...
Review. Geometry and physics
Review. Geometry and physics

... X . In quantum theory one has to operate under the fundamental principle of summing over all possible histories with a weight given by the classical action. In that spirit a quantum string can be thought to probe all possible rational curves of every possible degree d at the same time, with weight q ...
Lecture 2 Quantum mechanics in one dimension
Lecture 2 Quantum mechanics in one dimension

Vinen1 - Indico
Vinen1 - Indico

A short article for the Encyclopedia of Artificial Intelligence: Second
A short article for the Encyclopedia of Artificial Intelligence: Second

... There are many ways to interpret higher-order logic and category theory provides one of the richest possibilities (Lambek & Scott, 1986). Here we outline an early approach used by Henkin (1950). Higher-order logic can be interpreted over a pair h{Dσ }σ , J i, where σ ranges over all types. The set D ...
Completeness Theorem for Continuous Functions and Product
Completeness Theorem for Continuous Functions and Product

... computation. KP arises from ZF by omitting the Power Set Axiom and restricting Separation and Collection to ∆0 -formulas. An admissible set is a transitive set A such that (A, ∈) is a model of KP. The smallest example of an admissible set is the set of hereditarily finite sets HF which corresponds to ...
Document
Document

... Predicate Logic A predicate of the form P(x1,…,xn), n>1 that states the relationships among the objects x1,…,xn is called polyadic. Also, an n-place predicate or n-ary predicate (a predicate with arity n). ...
Logic is a discipline that studies the principles and methods used in
Logic is a discipline that studies the principles and methods used in

... Predicate Logic: Existential Quantifier Suppose P(x) is a predicate on some universe of discourse. The existential quantification of P(x) is the proposition: “There exists at least one x in the universe of discourse such that P(x) is true.” ∃ x P(x) reads “for some x, P(x)” or “There exists x, P(x) ...
TOWARDS THE FRACTIONAL QUANTUM HALL EFFECT: A
TOWARDS THE FRACTIONAL QUANTUM HALL EFFECT: A

... precisely, the fact that the quantization of the Hall conductance appears as a very robust phenomenon, insensitive to changes in the sample and its geometry, or to the presence of impurities, suggests the fact that the effect should have the same qualities of the index theorem, which assigns an inte ...
Document
Document

... Q1) Given that two events A1 and A2 are statistically independent, show that a) A1 is independent of A2 Q2)A production line manufacturer 5-gal(18.93-liter) gasoline cans to a volume tolerance of 5%. The probability of any one can being out of tolerance is 0.03. if four cans are selected at random: ...
Slide 1
Slide 1

... and Its Applications Sixth Edition By Kenneth Rosen ...
Stephen Cook and Phuong Nguyen. Logical foundations of proof
Stephen Cook and Phuong Nguyen. Logical foundations of proof

... proofs in P. And a sort of converse to this last statement holds too since the theory T proves the soundness of P. Thus, in the language of the previous paragraph, the proof system P is not only complete, but efficiently so, with respect to the propositional translations of bounded theorems in T . A ...
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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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