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  2. Standard Model - Wikipedia

    en.wikipedia.org/wiki/Standard_Model

    The Standard Model of particle physics is the theory describing three of the four known fundamental forces (electromagnetic, weak and strong interactions – excluding gravity) in the universe and classifying all known elementary particles.

  3. Mathematical formulation of the Standard Model - Wikipedia

    en.wikipedia.org/wiki/Mathematical_formulation...

    The Standard Model predicts that each of these three numbers should be conserved separately in a manner similar to the way baryon number is conserved. These numbers are collectively known as lepton family numbers (LF). (This result depends on the assumption made in Standard Model that neutrinos are massless.

  4. List of first-order theories - Wikipedia

    en.wikipedia.org/wiki/List_of_first-order_theories

    The theory of random graphs is ω categorical, complete, and decidable, and its countable model is called the Rado graph. A statement in the language of graphs is true in this theory if and only if the probability that an n -vertex random graph models the statement tends to 1 in the limit as n goes to infinity.

  5. How the Standard Model of Particle Physics Explains Reality ...

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  6. Elements of art - Wikipedia

    en.wikipedia.org/wiki/Elements_of_art

    Elements of art are stylistic features that are included within an art piece to help the artist communicate. [1] The seven most common elements include line, shape ...

  7. Elementary equivalence - Wikipedia

    en.wikipedia.org/wiki/Elementary_equivalence

    This is sufficient to ensure elementary equivalence, because the theory of unbounded dense linear orderings is complete, as can be shown by the Łoś–Vaught test. More generally, any first-order theory with an infinite model has non-isomorphic, elementarily equivalent models, which can be obtained via the Löwenheim–Skolem theorem.

  8. Constructible universe - Wikipedia

    en.wikipedia.org/wiki/Constructible_universe

    ,) is a standard model, i.e. is a transitive class and the interpretation uses the real element relationship, so it is well-founded. L {\displaystyle L} is an inner model, i.e. it contains all the ordinal numbers of V {\displaystyle V} and it has no "extra" sets beyond those in V {\displaystyle V} .

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