order of convergence
classification of the speed at which a convergent sequence approaches its limit
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order of convergence
Summary
order of convergence is a dimensionless quantity[1]. It draws 2 Wikipedia views per month (dimensionless_quantity category, ranking #9 of 10).[2]
Key Facts
- order of convergence's instance of is recorded as dimensionless quantity[3].
- order of convergence's different from is recorded as rate of convergence[4].
- order of convergence's defining formula is recorded as q: 0<\lim {n \rightarrow \infty} \frac{\left|x{n+1}-x^{}\right|}{\left|x_{n}-x^{}\right|^{q}} < \infty<sup id="cite-C3" class="cite-ref" title="order of convergence — defining formula (P2534): q: 0<\lim {n \rightarrow \infty} \frac{\left|x{n+1}-x^{}\right|}{\left|x_{n}-x^{}\right|^{q}} < \infty">[5].
- order of convergence's calculated from is recorded as convergent sequence[6].
- order of convergence's calculated from is recorded as limit of a sequence[7].
- order of convergence's maintained by WikiProject is recorded as WikiProject Mathematics[8].
- order of convergence's in defining formula is recorded as q[9].
Why It Matters
order of convergence draws 2 Wikipedia views per month (dimensionless_quantity category, ranking #9 of 10).[2]