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In the mathematical areas of number theory and analysis, an infinite sequence or a function is said to eventually have a certain property, if it doesn't have the said property across all its ordered instances, but will after some instances have passed. The use of the term "eventually" can be often rephrased as "for sufficiently large numbers", and can be also extended to the class of properties that apply to elements of any ordered set (such as sequences and subsets of ).

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  • In the mathematical areas of number theory and analysis, an infinite sequence or a function is said to eventually have a certain property, if it doesn't have the said property across all its ordered instances, but will after some instances have passed. The use of the term "eventually" can be often rephrased as "for sufficiently large numbers", and can be also extended to the class of properties that apply to elements of any ordered set (such as sequences and subsets of ). (en)
  • En las áreas matemáticas de la teoría de números y del análisis, se dice que una sucesión o función infinita posee cierta propiedad a partir de una instancia suficientemente grande, si no tiene dicha propiedad en todos sus elementos ordenados, pero la tendrá después de haber sobrepasado una determinada instancia,​ y también se puede extender a la clase de propiedades que se aplican a los elementos de cualquier conjunto ordenado (como secuencias y subconjuntos de ). En inglés, para expresar este concepto, se utiliza en ocasiones el término "eventually", con el significado de que una serie de elementos ordenados cumplen un determinado criterio finalmente a partir de un elemento dado de la secuencia. (es)
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  • In the mathematical areas of number theory and analysis, an infinite sequence or a function is said to eventually have a certain property, if it doesn't have the said property across all its ordered instances, but will after some instances have passed. The use of the term "eventually" can be often rephrased as "for sufficiently large numbers", and can be also extended to the class of properties that apply to elements of any ordered set (such as sequences and subsets of ). (en)
  • En las áreas matemáticas de la teoría de números y del análisis, se dice que una sucesión o función infinita posee cierta propiedad a partir de una instancia suficientemente grande, si no tiene dicha propiedad en todos sus elementos ordenados, pero la tendrá después de haber sobrepasado una determinada instancia,​ y también se puede extender a la clase de propiedades que se aplican a los elementos de cualquier conjunto ordenado (como secuencias y subconjuntos de ). (es)
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  • Suficientemente grande (es)
  • Eventually (mathematics) (en)
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