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Jul 18 at 18:32 history edited Stefano CC BY-SA 4.0
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Jul 18 at 18:02 comment added Stefano @ToniMhax done, I added them in the cased d=4,5,6, I hope now it is clearer, thank you!
Jul 18 at 18:02 history edited Stefano CC BY-SA 4.0
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Jul 18 at 16:37 comment added Toni Mhax Ok I guess I saw the pattern, but that was guessing i'll try to get that. (You can as I said just write those matrices for small values $d =4,5,6..$ this helps the reader).
Jul 18 at 14:52 comment added Stefano @ToniMhax I edited the text and now the problem is written in all its generality. If you could give me some suggestion, I would be very thankful
Jul 18 at 14:50 history edited Stefano CC BY-SA 4.0
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Jul 15 at 6:48 comment added Toni Mhax This does not seem clear, for $A_i$ and $B_i$, say $j=2$ , is $A_i=\begin{pmatrix} -e_{i,2} & 0 & 1 & 0\\ 0&-e_{i,2} & 0 & 1 \end{pmatrix}$ ? If yes maybe $B_i$ expressions follows but the expression of $S_i$ is not very symmetrical, please recheck, giving examples in lower dimensions ($j=2$ or $3$) also helps.
Jul 12 at 18:31 answer added zeraoulia rafik timeline score: -2
Jul 11 at 13:50 history edited Stefano CC BY-SA 4.0
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Jul 11 at 11:31 comment added Stefano The generic problem is obtained considering not $e_{i,2},e_{i,3},e_{i,4}$ but $e_{i,j}$ for $j=2,\dots, d-1$ with the matrices changing as a consequence. And then you have to consider not just 8 blocks but $d+3$. Do you think that a computer algebra system could solve the problem for a generic d?
Jul 11 at 11:10 comment added Max Alekseyev The tedious work for these particular matrices can be delegated to a computer algebra system. What is the generic problem?
S Jul 11 at 10:21 review First questions
Jul 11 at 11:42
S Jul 11 at 10:21 history asked Stefano CC BY-SA 4.0