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Can we have a mirror image of an irrational decimal?

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#irrational-numbers
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Relationship between degrees of continued fractions

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#elementary-number-theory #algorithms #irrational-numbers #continued-fractions
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For any irrational number such as pi, would any sequence of length n appear in its decimal places?

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#random #irrational-numbers
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Extrapolating properties of rational numbers to irrational/transcendental numbers

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#irrational-numbers #transcendental-numbers
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Can you raise a number to an irrational exponent?

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#exponentiation #irrational-numbers #fractions
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Motivation of irrationality measure

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#soft-question #math-history #irrational-numbers #diophantine-approximation
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What is $\{y\in\mathbb Q\mid y=\cos(x),\quad x\in[0,2\pi]\cap\mathbb Q\}?$

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#numerical-methods #irrational-numbers
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How to express an irrational as a continued fraction in computer with high precision?

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#computer-science #irrational-numbers #continued-fractions
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Proving Irrationality

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#number-theory #irrational-numbers
554
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Is it ever really Pi Time?

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#soft-question #education #pi #irrational-numbers
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Is the constant $e$ infinitely long?

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#irrational-numbers
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How to prove that $\sqrt 3$ is an irrational number?

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#radicals #irrational-numbers #rationality-testing
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rational angles with sines expressible with radicals

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#trigonometry #polynomials #algebraic-number-theory #irrational-numbers
536
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Is the maximal temperature of the curlicue fractal acheived by $e\times\gamma$?

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#recreational-mathematics #fractals #irrational-numbers #open-problem
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Closed form for a pair of continued fractions

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#limits #irrational-numbers #continued-fractions #transcendental-numbers

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