Onur

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visits member for 7 months
seen Apr 3 at 19:13
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Nov
29
 suggested suggested edit on Expectation regarding Brownian Motion
Nov
27
 revised definition of $l$-equivalence
screenshot
Nov
27
 suggested suggested edit on definition of $l$-equivalence
Nov
27
 comment A noneempty subset $H$ of a finite goup $G$ is a subgroup if and only if $H$ is closed
Thank you, I get it now. This is much better.
Nov
27
 accepted A noneempty subset $H$ of a finite goup $G$ is a subgroup if and only if $H$ is closed
Nov
27
 asked A noneempty subset $H$ of a finite goup $G$ is a subgroup if and only if $H$ is closed
Nov
18
 accepted Group(Non-abelian) Multiplication Table
Nov
18
 comment Group(Non-abelian) Multiplication Table
@BrianM.Scott I came up with this: $$\begin{array}{ l | c r r r r r } * & e & a & b & c & d &f \\ \hline e & e & a & b & c & d & f \\ a & a & b & e & d&f&c \\ b&b&e&a&f&c&d\\ c&c&f&d&e&b&a\\ d&d&c&f&a&e&b\\ f&f&d&c&b&a&e\\ \end{array}$$ is this correct?
Nov
18
 asked Group(Non-abelian) Multiplication Table
Nov
18
 accepted Order of a group element. [$\operatorname{ord}(x)$]
Nov
18
 asked Order of a group element. [$\operatorname{ord}(x)$]
Oct
23
 awarded  Teacher
Oct
23
 comment How can I Prove that $[(p \to\neg q) \wedge q] \to \neg p$ is a tautology?
@PeterSmith See Edit
Oct
23
 revised How can I Prove that $[(p \to\neg q) \wedge q] \to \neg p$ is a tautology?
edited body
Oct
23
 revised How can I Prove that $[(p \to\neg q) \wedge q] \to \neg p$ is a tautology?
edited body
Oct
23
 answered How can I Prove that $[(p \to\neg q) \wedge q] \to \neg p$ is a tautology?
Oct
23
 revised Prove that the function $\Phi :\mathcal{F}(X,Y)\longrightarrow Y$, is not injective.
edited title
Oct
22
 comment Prove that the function $\Phi :\mathcal{F}(X,Y)\longrightarrow Y$, is not injective.
Great, I get it now! Thank you
Oct
22
 accepted Prove that the function $\Phi :\mathcal{F}(X,Y)\longrightarrow Y$, is not injective.
Oct
22
 asked Prove that the function $\Phi :\mathcal{F}(X,Y)\longrightarrow Y$, is not injective.
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