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revised How to prove that a subspace is in a vector space?
improve formatting
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suggested approved edit on How to prove that a subspace is in a vector space?
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comment Proving statement $(A \cup C)\setminus B=(A\setminus B)\cup C \iff B\cap C= \varnothing$
What is $B'$? Complement?
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comment Solve the equation, for $p$ prime, $x^{2p}- x^p= [6]$, in $\mathbb {Z}_p$
Thanks a lot :D !
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accepted Solve the equation, for $p$ prime, $x^{2p}- x^p= [6]$, in $\mathbb {Z}_p$
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asked Solve the equation, for $p$ prime, $x^{2p}- x^p= [6]$, in $\mathbb {Z}_p$
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accepted Show that the statements are equivalents
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comment Show that the statements are equivalents
Thank you, I believe I can proceed.
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30
comment Show that the statements are equivalents
@will yes, it is the set of all limit points.