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Discrete subgroups of $SL(2,\mathbb{C})$ characterization in terms of the norm using "diagonal process".

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#linear-algebra #sequences-and-series #matrices #hyperbolic-geometry #discrete-geometry
39
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If a sequence of distinct vectors is such that the sequence of norms converges, then, is the sequence convergent?

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#calculus #linear-algebra #sequences-and-series #matrices
132
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Finding a tight lower bound for $\left(\frac{1+x}{(1+x/2)^2}\right)^n$

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#sequences-and-series #limits #asymptotics #exponentiation
613
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Convergence in $L^{p}$ of random variable.

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#sequences-and-series #probability-theory #random-variables #normal-distribution #lp-spaces
122
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How to evaluate this infinite sum using Fourier series?

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#calculus #real-analysis #sequences-and-series
86
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Proving the limit of a sequence

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#sequences-and-series #epsilon-delta
56
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Are these three expressions equivalent?

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#sequences-and-series
827
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If $\{x_n\}$ is convergent and $\{x_ny_n\}$ is divergent, then $\{y_n\}$ is divergent.

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#real-analysis #sequences-and-series
104
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Integral test for series $\sum_{n = 18}^{\infty} \frac{n^2}{(n^3 + 3)^{7/2}}$

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#sequences-and-series #definite-integrals
284
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Rudin Theorem 3.26 Series of Nonnegative Terms

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#real-analysis #sequences-and-series
52
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Sum over subsequences of integers

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#sequences-and-series
86
Views

functional series with exponential

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#real-analysis #sequences-and-series #derivatives #uniform-convergence
53
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Series convergence for M-test

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#real-analysis #sequences-and-series #convergence-divergence
112
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How to prove If $\lim\limits_{n\to \infty}{a_{n}}^3 = a^{3}, \lim\limits_{n\to \infty} a_{n} = a$

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#real-analysis #sequences-and-series #convergence-divergence
195
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Kolakoski sequence

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#sequences-and-series #integers

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