List questions from approximation

Published on 11 Apr 2026 - 9:32

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How many bits are in factorial?

Published on 13 Apr 2026 - 17:52

114

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Rapidly convergent series for $\sum\limits_{J=0}^{\infty} (2 J + 1) e^{-\beta J(J+1)}$ (rigid rotor)

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Simple test if point is above or below sine curve

Published on 28 Sep 2012 - 15:45

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Approximation for $2^r\ln \frac{2^r}{2^r-r}$

Published on 04 Oct 2012 - 15:39

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What is the proof of the rules of significant figures?

Published on 09 Apr 2026 - 5:04

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Approximating $\arctan x$ for large $|x|$

Published on 14 Apr 2026 - 20:57

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numeric approximation to find maximum of a function

Published on 13 Apr 2026 - 3:55

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How to find the first-order approximation around a given point?

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How to approximate this infinite integral over $1 \leq x \leq y < \infty$

Published on 12 Apr 2026 - 2:27

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Approximate function using non-orthogonal basis

Published on 14 Apr 2026 - 14:28

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What's the name of the approximation $(1+x)^n \approx 1 + xn$?

Published on 09 Oct 2012 - 22:39

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How to show that linear span in $C[0,1]$ need not be closed

Published on 12 Apr 2026 - 15:49

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How to obtain an approximate expression for $\sqrt{\varepsilon}$ where $\varepsilon \ll 1$?

Published on 26 Mar 2026 - 1:28

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Approximate a convolution as a sum of separable convolutions

Published on 13 Apr 2026 - 16:49

List Question

Approximation algorithm for sine function

How many bits are in factorial?

Rapidly convergent series for $\sum\limits_{J=0}^{\infty} (2 J + 1) e^{-\beta J(J+1)}$ (rigid rotor)

Simple test if point is above or below sine curve

Approximation for $2^r\ln \frac{2^r}{2^r-r}$

What is the proof of the rules of significant figures?

Approximating $\arctan x$ for large $|x|$

numeric approximation to find maximum of a function

How to find the first-order approximation around a given point?

How to approximate this infinite integral over $1 \leq x \leq y < \infty$

Approximate function using non-orthogonal basis

What's the name of the approximation $(1+x)^n \approx 1 + xn$?

How to show that linear span in $C[0,1]$ need not be closed

How to obtain an approximate expression for $\sqrt{\varepsilon}$ where $\varepsilon \ll 1$?

Approximate a convolution as a sum of separable convolutions

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