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bronze badges votes answers views example of an incomplete inner product space?

metric spaces with one totally bounded and the other not. then the ... general-topology metric-spaces complete-spaces asked dec ' at : newman silver badges bronze badges votes answers views proving set is connected and complete problem . let (c([ ])) denote the space of continuous real-valued functions...

https://math.stackexchange.com/questions/tagged/complete-spaces

after playing sorcerer quite a bit (both spell-slot and spell-point versions) i feel that the spell-slot variety lacks much of the versatility granted under the spell-point option. the current ... dnd- e balance sorcerer homebrew-review asked dec at : medix . k gold badges silver badges bronze badges

is this revised dragon rider homebrew class balanced ... dnd- e balance ranger homebrew-review archetype asked dec at : nathans . k gold badges silver badges bronze badges votes answers k views would modifying the "polearm master" feat to work with a longsword be overpowered?...

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abstract-algebra group-theory solution-verification asked hours ago user silver badges bronze badges votes answer views on subgroups invariant under the diagonal automorphisms let $p$ be a prime number and $\mathbb{f}_{p}$ be a finite field of order $p$. let $g=gl_{n}(\mathbb{f}_{p})$ denote the general

i know that the opposite is true, i.e. if $n rianglelefteq ... abstract-algebra group-theory asked hours ago lozansky silver badges bronze badges votes answers views how can i show that every matrix in $sl( ,\mathbb{r})$ is conjugate to one of the following matrices how can i show that every matrix in...

https://math.stackexchange.com/questions/tagged/group-theory

note that $f'_n$ is not uniformly bounded real-analysis analysis sequence-of-function asked hours ago rosy silver badges bronze badges votes answer views if $f_n \rightarrow f$ uniformly and $f(z) = $ only at $z_ $, then what can we say about $g(z_ )$, limiting function of $g_n(z) = f_n(z)^{ /n}$?

asked jan at : hiren_garai silver badges bronze badges votes answers views question on sequence of functions. let $f_n(x)$ be a sequence of functions defined on an closed and bounded interval of the real number system. is it possible that each $f_n(x)$ is integrable but $f_n(x)$ doesn't converge for...

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bronze badges votes answer views all different notations of an arithmetic expression?

of integers in the list divisible by $ ,$ or $ $ and then subtract the ... combinatorics asked hours ago acoloredreptile silver badges bronze badges vote answers views bounding ratio of joint and marginal pmfs for urn model setup suppose i have $n=mn$ balls in an urn, with $n_ $ colored red and $n_...

https://math.stackexchange.com/questions/tagged/combinatorics

silver badges bronze badges votes answer views how to name the discrete analog of coincidence of riemann and lebesgue integrals?

it's known that for any sequence of positive integers $a_ $, $a_ $, ..., $a_n$ the following equality holds: $$ \sum_{i= }^n a_i=\sum_{k\in \mathbb{z},k\geqslant } \left|\{i\colon a_i\geqslant k\}\... combinatorics education math-history asked jan at : bigant silver badges bronze badges votes answer...

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