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 Oct 26 accepted How to prove that handedness of the coordinate system does not change for S(pecial) linear transformations Oct 25 comment Is there a binary spigot algorithm for log(23) or log(89)? I'm wondering why I got notified without @. Anyhow, regarding the above comment, what has your reputation got to do with it? Oct 21 asked How to prove that handedness of the coordinate system does not change for S(pecial) linear transformations Oct 18 revised Subgroups of $S_4$ isomorphic to $S_3$ and $S_2$? put in mathjax delimiters and edited in some TeX Oct 18 suggested approved edit on Subgroups of $S_4$ isomorphic to $S_3$ and $S_2$? Oct 18 comment Calculating the matrix hmm... going over wikipeidia, there's another method.. to use $e^{A}Be^{-A}=B+[A,B]+\frac{1}{2!}[A,[A,B]]+\frac{1}{3!}[A,[A,[A,B]]]+\cdots$ Oct 18 accepted Calculating the matrix Oct 18 asked Calculating the matrix Oct 15 answered Copy LaTex equations from Mathematica to Word directly? Oct 14 comment Elementary question in partial differentiation @Tyler Yes (hindi). As I wrote in chat an hour ago, it is a close approximation of my progress in mathematics. Oct 14 awarded Talkative Oct 11 comment Understanding direct sum of matrices Thanks. Very Helpful. Oct 11 revised Elementary question in partial differentiation added 194 characters in body Oct 11 accepted Elementary question in partial differentiation Oct 10 asked Elementary question in partial differentiation Oct 4 comment Understanding direct sum of matrices I do not have enough rep to make a less than 6 character edit. Could you adjust the parentheses to $A\mathbf{v}=(f(\mathbf{v}),g(\mathbf{v}))$, $B\mathbf{w}=(h(\mathbf{w}),k(\mathbf{w}))$ $A\mathbf{v}=(f(\mathbf{v}),g(\mathbf{v}))$, $B\mathbf{w}=(h(\mathbf{w}),k(\mathbf{w}))$ in the last line of third paragraph. Oct 4 comment Understanding direct sum of matrices by swapping linear transformation, do you mean rearranging the rows? I did not understand the complete statement, it is a direct sum, then a rearrangement of rows, then a multiplication by what? Oct 4 revised Understanding direct sum of matrices added 131 characters in body Oct 4 comment Understanding direct sum of matrices @Srivastan For the Source click the given link, click the amazon "Look Inside" feature, click on "first pages", check problem 3. Oct 4 revised Understanding direct sum of matrices added 88 characters in body