List questions from exponentiation

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FLOAT value representation issue?

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How do we know that $\exp(x)$ agrees with raising a number to a rational power?

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equivalance between two equations with log and exponential

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Determining maximum value of $a^b\bmod N$ when $\gcd(a,b)$ is known

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$\wp^{(\omega)}(A)=?$

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What is $i^{i^{\,{}^{.\,^{.\,^{.\,^i}}}}}$ equal to?

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Notation for Cartesian power, an oddity in the international standard

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Simplifying $\frac{2^{n + 4} + 2^{n + 2} + 2^{n - 1}}{2^{n - 2} + 2^{n - 1}}$

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Does the sequence $\frac{n!}{2^n}$ converge or diverge?

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Matrix raised to a matrix: $M^N$, is this possible? with $M,N\in M_n(\Bbb K).$

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A weak converse of $AB=BA\implies e^Ae^B=e^Be^A$ from "Topics in Matrix Analysis" for matrices of algebraic numbers.

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Exponential Growth

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How to solve infinite repeating exponents

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Why does $(10^4 - 10^2) \cdot 0.0012121212\dots = 12$?

Published on 15 Apr 2026 - 22:55

List Question

factorial Vs power sequence

FLOAT value representation issue?

How do we know that $\exp(x)$ agrees with raising a number to a rational power?

equivalance between two equations with log and exponential

Determining maximum value of $a^b\bmod N$ when $\gcd(a,b)$ is known

$\wp^{(\omega)}(A)=?$

What is $i^{i^{\,{}^{.\,^{.\,^{.\,^i}}}}}$ equal to?

Notation for Cartesian power, an oddity in the international standard

Simplifying $\frac{2^{n + 4} + 2^{n + 2} + 2^{n - 1}}{2^{n - 2} + 2^{n - 1}}$

Does the sequence $\frac{n!}{2^n}$ converge or diverge?

Matrix raised to a matrix: $M^N$, is this possible? with $M,N\in M_n(\Bbb K).$

A weak converse of $AB=BA\implies e^Ae^B=e^Be^A$ from "Topics in Matrix Analysis" for matrices of algebraic numbers.

Exponential Growth

How to solve infinite repeating exponents

Why does $(10^4 - 10^2) \cdot 0.0012121212\dots = 12$?

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