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A contributed topic on the ''Axioms of Physics'' * in the following areas: ...ory]] and [[../GroupoidHomomorphism2/|groupoid/]] topology applications in Physics ...

...tilized to represent [[../CosmologicalConstant/|quantum fields]] and their fundamental properties. ===Fundamental, mathematical concepts in quantum field theory === ...

...d in physical problems. As physics is such a large subject, each branch of physics requires its own article for tabuluations of equations. The scope is that of advanced school/ introductory degree level Physics, and beyond. For generality the language of calculus (including multiple in ...

'''''The first fundamental law of Physics''''' ...sics. In physics it is believed that the natural phenomena work under some fundamental laws.<ref name=":0" /> These laws are not created by humans, and we cannot ...

...thematical [[../PreciseIdea/|concepts]] employed in [[../QAT/|mathematical physics and physical mathematics]]. ...s of Fundamental Physical Quantities, Observables and Related Mathematical Concepts=== ...

of the logical statement made and the prior concepts upon which it is based. ..., conceived usually to be distinct from the Platonic world of mathematical concepts. Thus, according to Kant's ''General Doctrine of Elements'' in his ''Logic' ...

...ics has its historical roots in studies of [[../Heat/|heat]] and Molecular Physics. ===Basic Concepts=== ...

...f(x) </math>. At the same time you were taking introductory physics where concepts such as Newton's second law of motion (for linear motion) was presented as Similarly many fundamental laws of science are expressed as differential equations: ...

...universal properties and applications of the fundamental [[../PreciseIdea/|concepts]] of [[../Category/|category]], functor between [[../Cod/|categories]] and ===Introduction: Basic concepts=== ...

...ted ''α'', the Greek letter alpha) is a [[w:fundamental physical constant |fundamental physical constant]], namely the [[w:coupling constant |coupling constant]] <ref>[http://physics.nist.gov/cgi-bin/cuu/Value?alph "CODATA Value: fine-structure constant"]. T ...

==Fundamental Concepts in Physics== Richard Feynman. 1965. ''Lecture Notes in Physics'' . NL ...

...the Greek letter [[w:beta |beta]]) is a [[w:fundamental physical constant |fundamental physical constant]], characterizing the strength of magnetic force interact The conception of [[Physics/Essays/Fedosin/Magnetic monopole|magnetic monopole]] was first hypothesized ...

...bjects respectively in Physics and [[../PhysicalMathematics2/|mathematical physics]]. In Physics, the term ''spin 'groups' '' is often used with the broad meaning of a coll ...

...specifies in further detail several of the mathematical [[../PreciseIdea/|concepts]], tools and mathematical areas that are fundamentally involved in the rece ...ons/|topological]] study of quantum field theories (QFT) and local quantum physics in relativistic [[../SR/|space-times]] using tools from [[../ModuleAlgebrai ...

===A viewpoint from the IHES Organization: the `fusion' of theoretical physics with mathematics=== ...hematical physics that are closely related to both mathematics and quantum physics have been considered as a strong indication of the possibility of a `fusion ...

===IHES: On the fusion of mathematics and theoretical physics=== ...matical physics]] that are closely related to both mathematics and quantum physics have been considered as a strong indication of the possibility of a `fusion ...

...cations in other areas such as particle physics, but even in fields beyond physics such as biology or economics. The other reason why phase transitions are in ...

{{physics}} ...e we introduce many relevant analogies to more familiar things so that the concepts can be conveyed clearly. There are, however, many results which are incompr ...

The [[../PreciseIdea/|concepts]] of ''spin networks'' and ''spin foams'' were recently developed in the ...iquarkPair.html} [[../QuantumSpinNetworkFunctor2/|observable]]}-- which is fundamental in quantum theories-- has no corresponding concept in [[../MathematicalFoun ...

...theory]] and [[../CubicalHigherHomotopyGroupoid/|algebraic topology]]. In physics they are important to the treatment of [[../Vectors/|vectors]] and other qu .../|duality]] interchanges covariance and contravariance, which is why these concepts occur together. For purposes of practical [[../LQG2/|computation]] using [[ ...