Uniformly Cauchy sequence
In mathematics, a sequence of functions from a set S to a metric space M is said to be uniformly Cauchy if:
* For all , there exists such that for all : whenever . Another way of saying this is that as , where the uniform distance between two functions is defined by
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Uniformly Cauchy sequence
In mathematics, a sequence of functions from a set S to a metric space M is said to be uniformly Cauchy if:
* For all , there exists such that for all : whenever . Another way of saying this is that as , where the uniform distance between two functions is defined by
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In mathematics, a sequence of ...... en two functions is defined by
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数学において、ある集合 S から距離空間 M への函数列 が ...... ここで は二つの函数の間の一様距離で、次のように定義される：
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In mathematics, a sequence of ...... en two functions is defined by
@en
数学において、ある集合 S から距離空間 M への函数列 が ...... ここで は二つの函数の間の一様距離で、次のように定義される：
@ja
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Uniformly Cauchy sequence
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一様コーシー列
@ja