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Frasi che contengono la parola foundations
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First, I need to lay some foundations. I will start by writing about Inertia. I define inertia as the property of matter that in order to accelerate a force must be exerted. Inertia itself is not categorized as a force, because it is not an interaction between objects, there is no exchange of momentum as in for example the
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, defines the order type of a well-ordering as the set of all well-orderings similar (order-isomorphic) to that well-ordering: in other words, an ordinal number is genuinely an equivalence class of well-ordered sets. This definition must be abandoned in ZF and related systems of axiomatic set theory because these equivalence classes are too large to form a set. However, this definition still can be used in type theory and in Quine's set theory New Foundations and related systems (where it affords a rather surprising alternative solution to the Burali-Forti paradox of the largest ordinal).
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Ultimo aggiornamento pagina:
11 Gennaio 2022
21:17:24