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  2. Non-standard model of arithmetic - Wikipedia

    en.wikipedia.org/wiki/Non-standard_model_of...

    The term standard model of arithmetic refers to the standard natural numbers 0, 1, 2, …. The elements of any model of Peano arithmetic are linearly ordered and possess an initial segment isomorphic to the standard natural numbers. A non-standard model is one that has additional elements outside this initial segment.

  3. Nonstandard analysis - Wikipedia

    en.wikipedia.org/wiki/Nonstandard_analysis

    Robinson's original approach was based on these nonstandard models of the field of real numbers. His classic foundational book on the subject Nonstandard Analysis was published in 1966 and is still in print. [8] On page 88, Robinson writes: The existence of nonstandard models of arithmetic was discovered by Thoralf Skolem (1934).

  4. Non-standard model - Wikipedia

    en.wikipedia.org/wiki/Non-standard_model

    In model theory, a discipline within mathematical logic, a non-standard model is a model of a theory that is not isomorphic to the intended model (or standard model). [ 1 ] Existence

  5. Learning styles - Wikipedia

    en.wikipedia.org/wiki/Learning_styles

    The Felder Silverman Learning Style Model (FSLSM) is a type of learning styles based on a two-step process, where the individual first receives the information through an internal or external mean and then processes it. [32] Felder and Silverman discovered five areas that affected learning: [33] Active/Reflective; Visual/Verbal; Sensing/Intuition

  6. Tennenbaum's theorem - Wikipedia

    en.wikipedia.org/wiki/Tennenbaum's_theorem

    The standard system of the model is the collection {:}. It can be shown that the standard system of any nonstandard model of PA contains a nonrecursive set, either by appealing to the incompleteness theorem or by directly considering a pair of recursively inseparable r.e. sets (Kaye 1991:154).

  7. Peano axioms - Wikipedia

    en.wikipedia.org/wiki/Peano_axioms

    When interpreted as a proof within a first-order set theory, such as ZFC, Dedekind's categoricity proof for PA shows that each model of set theory has a unique model of the Peano axioms, up to isomorphism, that embeds as an initial segment of all other models of PA contained within that model of set theory. In the standard model of set theory ...

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  9. Robinson arithmetic - Wikipedia

    en.wikipedia.org/wiki/Robinson_arithmetic

    [2] A model of Q that fails many of the standard facts is obtained by adjoining two distinct new elements a and b to the standard model of natural numbers and defining Sa = a, Sb = b, x + a = b and x + b = a for all x, a + n = a and b + n = b if n is a standard natural number, x·0 = 0 for all x, a·n = b and b·n = a if n is a non-zero ...

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