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In set theory, the kernel of a function (or equivalence kernel) may be taken to be either * the equivalence relation on the function's domain that roughly expresses the idea of "equivalent as far as the function can tell", or * the corresponding partition of the domain. An unrelated notion is that of the kernel of a non-empty family of sets which by definition is the intersection of all its elements: This definition is used in the theory of filters to classify them as being free or principal.

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  • Kernel (teoría de conjuntos) (es)
  • Kernel (set theory) (en)
  • Jądro (teoria mnogości) (pl)
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  • En la teoría de conjuntos, el kernel ​ o núcleo de una función f puede tomarse como: * La relación de equivalencia en el dominio de la función que expresa aproximadamente la idea de "equivalente en la medida en que la función f puede decir",​ o * La partición correspondiente del dominio. (es)
  • In set theory, the kernel of a function (or equivalence kernel) may be taken to be either * the equivalence relation on the function's domain that roughly expresses the idea of "equivalent as far as the function can tell", or * the corresponding partition of the domain. An unrelated notion is that of the kernel of a non-empty family of sets which by definition is the intersection of all its elements: This definition is used in the theory of filters to classify them as being free or principal. (en)
  • Jądro (zazwyczaj oznaczane ) - dla dowolnego przekształcenia jest to relacja równoważności zadana przez warunek: Alternatywna (równoważna) definicja jest następująca: gdzie oznacza złożenie relacji, a jest relacją odwrotną do (pl)
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  • En la teoría de conjuntos, el kernel ​ o núcleo de una función f puede tomarse como: * La relación de equivalencia en el dominio de la función que expresa aproximadamente la idea de "equivalente en la medida en que la función f puede decir",​ o * La partición correspondiente del dominio. (es)
  • In set theory, the kernel of a function (or equivalence kernel) may be taken to be either * the equivalence relation on the function's domain that roughly expresses the idea of "equivalent as far as the function can tell", or * the corresponding partition of the domain. An unrelated notion is that of the kernel of a non-empty family of sets which by definition is the intersection of all its elements: This definition is used in the theory of filters to classify them as being free or principal. (en)
  • Jądro (zazwyczaj oznaczane ) - dla dowolnego przekształcenia jest to relacja równoważności zadana przez warunek: Alternatywna (równoważna) definicja jest następująca: gdzie oznacza złożenie relacji, a jest relacją odwrotną do (pl)
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