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How to solve iterative method

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#recurrence-relations #asymptotics #recursive-algorithms
171
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Asymptotics for $k^c +k - 1 \choose k$ when $c\geq 1$

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#asymptotics #binomial-coefficients
159
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How to get an upper bound for the number of leaves of a recursion tree from a recurrence relation

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#algorithms #recurrence-relations #asymptotics #recursion
101
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f(n)∈O(g(n)) ∧ g(n)∈O(f(n))

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#asymptotics
69
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Asymptotic estimate for a special sum

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#summation #logarithms #asymptotics
144
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When is $m! > \binom{n}{m}$?

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#asymptotics #binomial-coefficients #intuition #factorial
174
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How often (i.e. asymptotic density) is the reversal of the binary representation of $7n$ is a multiple of $7$?

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#number-theory #asymptotics #binary
1.1k
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Expansion of incomplete Gamma function.

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#complex-analysis #asymptotics #gamma-function
230
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Laplace's method idea

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#asymptotics #laplace-method
206
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Rate of convergence of ${\rm Beta}(\alpha,\beta)$ density to Gaussian

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#probability-distributions #asymptotics #probability-limit-theorems
349
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Laplace's method, error bound reference

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#reference-request #asymptotics #laplace-method
55
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Multivariable Asymptotics: Show that Θ(x^3 + xy + y^2) = Θ(x^3 + y^2)

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#asymptotics
233
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Iterated logarithm

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#logarithms #asymptotics
69
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Show that $\log\left(\log\left(\frac{1}{x}\right)\right)=o(\log(x))$ as $x\rightarrow0^+$ using a Taylor expansion

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#limits #asymptotics #taylor-expansion #limits-without-lhopital
818
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Convergence of series through asymptote

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#calculus #sequences-and-series #convergence-divergence #asymptotics

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