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pregeometry造句

例句與造句

  1. It is easy to see that this pregeometry is a projective geometry.
  2. No single proposal for pregeometry has gained wide consensus support in the physics community.
  3. Then V is a pregeometry where closures of sets are defined to be their span.
  4. A 2006 paper provided a survey and critique of pregeometry or near-pregeometry proposals up to that time.
  5. A 2006 paper provided a survey and critique of pregeometry or near-pregeometry proposals up to that time.
  6. It's difficult to find pregeometry in a sentence. 用pregeometry造句挺難的
  7. ;Number theory pregeometry by Volovich : Spacetime as a Galois field where rational numbers themselves undergo quantum fluctuations.
  8. Some notions related to pregeometry pre-date Wheeler; other notions depart considerably from his outline of pregeometry but are still associated with it.
  9. Some notions related to pregeometry pre-date Wheeler; other notions depart considerably from his outline of pregeometry but are still associated with it.
  10. ;Discrete spacetime by Hill : A proposal anticipating Wheeler's pregeometry proposal, though assuming some geometric notions embedded in quantum mechanics and special relativity.
  11. A strongly minimal set, equipped with the closure operator given by algebraic closure in the model-theoretic sense, is an infinite matroid, or pregeometry.
  12. ;Axiomatic pregeometry by Perez, Bergliaffa, Romero, and Vucetich : An assortment of ontological presuppositions describes spacetime a result of relations between objectively existing entities.
  13. If S is a locally modular homogeneous pregeometry and a \ in S \ setminus \ text { cl } \ emptyset then the localization of S in b is modular.
  14. This discrete-space structure assumes the metric of spacetime and assumes composite geometric objects so it is not a pregeometric scheme in line with Wheeler's original conception of pregeometry.
  15. :Also see Quantum spacetime ( or Spacetime # Quantized spacetime for context ), the discussion of discrete spacetime in Pregeometry ( physics ), and Causal sets . talk ) 20 : 12, 16 April 2014 ( UTC)
  16. Since a pregeometry satisfies the Steinitz exchange property all bases are of the same cardinality, hence the definition of the "'dimension "'of A over B as \ text { dim } _ B A = | A _ 0 | has no ambiguity.
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