transitive code - translation to russian
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transitive code - translation to russian

IN SET THEORY, A SET WHOSE ELEMENTS ARE ALL SUBSETS
Transitive class; Transitive closure (set); Hereditarily transitive set; Transitive (set theory); Transitive closure (sets)

transitive code      
транзитивный код
monohedral         
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POLYTOPE OR TILING WITH IDENTICAL FACES
Isohedral; Face-uniform; Cell-transitivity; Isotope (geometry); Face transitive; Face transitive polyhedron; Face-transitive polyhedron; Cell-transitive; Face-transitive; Isohedron; Isohedral tiling; Isotopic (geometry); Facet-transitive; Isochoric figure; Facet transitive; Cell transitive; Isotopic figure; Monohedral figure; Isohedra; Monohedral

общая лексика

моноэдрический

isohedral         
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POLYTOPE OR TILING WITH IDENTICAL FACES
Isohedral; Face-uniform; Cell-transitivity; Isotope (geometry); Face transitive; Face transitive polyhedron; Face-transitive polyhedron; Cell-transitive; Face-transitive; Isohedron; Isohedral tiling; Isotopic (geometry); Facet-transitive; Isochoric figure; Facet transitive; Cell transitive; Isotopic figure; Monohedral figure; Isohedra; Monohedral

общая лексика

изоэдричечкий

Definition

ФРАНЦУЗСКИЙ ГРАЖДАНСКИЙ КОДЕКС
1804 (Кодекс Наполеона) , действующий гражданский кодекс Франции. Составлен при активном участии Наполеона. Включает нормы гражданского, семейного, процессуального, частично трудового права. Кодекс закрепил свободу частной собственности, провозгласив это право священным и неприкосновенным.

Wikipedia

Transitive set

In set theory, a branch of mathematics, a set A {\displaystyle A} is called transitive if either of the following equivalent conditions hold:

  • whenever x A {\displaystyle x\in A} , and y x {\displaystyle y\in x} , then y A {\displaystyle y\in A} .
  • whenever x A {\displaystyle x\in A} , and x {\displaystyle x} is not an urelement, then x {\displaystyle x} is a subset of A {\displaystyle A} .

Similarly, a class M {\displaystyle M} is transitive if every element of M {\displaystyle M} is a subset of M {\displaystyle M} .