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Quantum mechanical approaches to the virial S.LeBohec
Quantum mechanical approaches to the virial S.LeBohec

... This suggests that the operation of taking the expectation value h· · · i can be regarded as a continuation of the time averaging (· · · )τ to reveal the contribution of a dynamics internal to the wave function. In fact, when considering the system to be in a stationary state, the time averaging bec ...
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Class 1

Lecture 14: Noether`s Theorem
Lecture 14: Noether`s Theorem

... explicitly on the time, the quantity H is conserved – But the definition of H doesn’t give us much intuition into what it represents – And since you’ll be seeing Hamiltonians for the rest of your lives as physicists (especially in quantum mechanics…) we’d better get an idea of what it is ...
PHY 551 - Stony Brook University
PHY 551 - Stony Brook University

National Science Week Event with Girlguiding Worcestershire
National Science Week Event with Girlguiding Worcestershire

... Universe, and the ideas of quantum mechanics where we can only consider probabilities. This led one of the group to ask about the Schrodinger’s cat thought experiment and what the idea of a “dead-alive” cat was meant to show. Very thoughtful and insightful discussion! ...
Overview of proposition and predicate logic Introduction
Overview of proposition and predicate logic Introduction

... The syntax of a language is concerned with formulating expressions in the language correctly, semantics deals with the meaning of the expressions. Since the formal syntactical definition considers expression as abstract objects, which have no meaning by themselves, semantics can only be given to exp ...
Multiparticle Quantum: Exchange
Multiparticle Quantum: Exchange

... Let the one-particle wave functions for each particle be written |a(x1)> and |b(x2)> if they were independent, distinguishable particles so that we could even talk about the one-particle wave functions. In the full Hilbert space then we could write the state |a(x1)b(x2)> were they distinguishable. W ...
Possible new effects in superconductive tunnelling
Possible new effects in superconductive tunnelling

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... D has n ’s, and so by induction, ` D[B/p] ↔ D[C/p], and therefore ` D[B/p] ↔ D[C/p] by 2. This means that ` A[B/p] ↔ A[C/p]. 4. ` A → B implies ` A → B Proof. By assumption, tautology ` (A → B) → (¬B → ¬A), and modus ponens, we get ` ¬B → ¬A. By 1, ` ¬B → ¬A. By another instance of the above ...
The Lee-Wick Fields out of Gravity
The Lee-Wick Fields out of Gravity

... was argued to be a physical resonance and unitarity is preserved despite the wrong sign in (11). As a result, one is left with a theory containing both massless and massive spin one fields. Similar to photons, the massive Lee-Wick vector fields also serve as mediators of the electromagnetic interac ...
The Discovery of the Computer
The Discovery of the Computer

... David Hilbert posed a fundamental question, as to whether it is possible to decide if any given theorem expressed in a logical system is true or false, without producing all the possible theorems of the system. This so-called “decision problem” was answered by Alan Turing, who showed that it is not ...
An Integration of General Relativity and Relativistic Quantum
An Integration of General Relativity and Relativistic Quantum

... Einstein equations cannot come from the RQT but rather from the SM operators acting on the state of the current system. (In practice, it comes from large masses such as black holes or stars and thus the classical expression is valid). ...
Bose–Einstein condensation: Where many become one and
Bose–Einstein condensation: Where many become one and

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The mathematization of the basic vision is based on
The mathematization of the basic vision is based on

... energy in General Relativity. The new space-time concept --" many-sheeted space-time" as I call it - has dramatic implications not only for physics, but also for biology and for consciousness. Basically because the hard reductionistic view about the Universe is replaced by a quantitative view about ...
Logic - Mathematical Institute SANU
Logic - Mathematical Institute SANU

... constants for operations and variables for numbers. The usual logical constants are the connectives and, or, if, if and only if and not, which are studied in propositional logic, and the quantifier expressions for every and for some, and identity (i.e. the relational expression equals), which, toget ...
IS IT EASY TO LEARN THE LOGIC
IS IT EASY TO LEARN THE LOGIC

... 6. The reason of the classic principles Frequently one encounters questions like, what is the use of logical principles if they are not used operationally like the De Morgan’s Laws or Modus Ponens? What is the importance of learning them and mention them? In colloquial language, saying “Mary studies ...
Curso intensivo y Workshop de Física Matemática
Curso intensivo y Workshop de Física Matemática

... This is not only physically incorrect for the concept of an absolute temperature, but also would violate thermodynamic stability if the system is brought into (weak) contact with an omnipresent ...
Lecture 10: A Digression on Absoluteness
Lecture 10: A Digression on Absoluteness

... The somewhat surprising answer is: no! “Just because A thinks it is well-founded. . . ” In fact, we can actually show the following theorem. Theorem 8.4. If A is an infinite structure with arbitrarily long finite chains, then there exists a non-well-founded structure B such that B ≡ A. To prove this ...
Laserprogrammeeritav loogika.
Laserprogrammeeritav loogika.

... Laser programmable logic The idea is 20-25 years old, though technology has enabled to manufacture the arrays from 1995 on. In the beginning (IBM 1979) the technique was used to repair memories. The faulty word was burned out and replaced with a reserve line in the memory array. ...
Concept of the Global Material Corpuscular Elastic Medium
Concept of the Global Material Corpuscular Elastic Medium

... powerful modern and effective mathematical tool but not containing well-composed, logically grounded and substantial fundamental physical ideas and theses in essence. The physical bases of theories of the said sections in essence are various conclusions and interpretations, which are made and formul ...
(1) - Intellectual Archive
(1) - Intellectual Archive

... vacuum to survive not too far above the LHC scale explains away the fine-tuning problem and signals the breakdown of the SM in this region. This conclusion, albeit preliminary, sheds light on the problem of extrapolating field theories in the deep ultraviolet sector, specifically near the Planck sca ...
Particle in a box
Particle in a box

... Particle confined to a fixed region of space e.g. ball in a tube- ball moves only along length L ...


... beautiful hypothesis of energy elements which was first expounded by Planck and then extended by Einstein and Nernst and others to many phenomena. It has opened for us unexpected vistas, even those, who consider it with a certain suspicion, must admit its importance and fruitfulness.” Lorentz himsel ...
PHY 107 Class 2
PHY 107 Class 2

... Physics: What’s that field? 3 • Measure the bending of light around the planet Jupiter due to its gravitational field – general relativity, electromagnetism ...
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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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