I noticed a feasible truncation of this syntax, by using '@' to denote number of extra rows, and '&' to denote number of extra columns you want. Hence we have: ■(&) 1x2 row matrice (&: create a new column) ■(&&) 1X3 row matrice ■(&&&) 1X4 row matrice ■(@) 2x1 column matrice (@: create a new row) ■(@&) 2x2 matrice (&: create a new column) ■(@&&) 2x3 matrice ■(@@) 3x1 column matrice ■(@@&) 3x2 matrice ■(@@&&) 3x3 matrice ■(@@@) 4x1 column matrice ■(@@@&) 4x2 matrice ■(@@@&&) 4x3 matrice ■(@@@&&&) 4x4 matrice ■(@@@&) 4x2 matrice ■(@@@&&) 4x3 matrice ■(@@@&&&) 4x4 matrice Note that as long as the symbols are grouped together, it doesn't matter the order, so ■(@@@&&&) is the same as ■(&&& @@@ ) Cheers! Hope it helps everyone!

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• How To Solve 5x5 Matrix

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I think you can do it this way. • Insert an equation. • From the Bracket dropdown, insert the first item from the 'Bracket with separators' group • Select the first of the two boxes • From the Matrix dropdown, insert a 3x3 Empty matrix • Right-click the matrix and use the Insert option to insert columns and rows as necessary • Select the second of the original two boxes • From the Matrix dropdown, insert a 3x1 Empty matrix, then add rows as necessary. This results in a separator that is quite close to the two matrices. To add extra space, after step (4) you can type a space, and before step 6, you can insert a space. I do not know if that is a good way to do things. You can do it in VBA using something like this.

How To Solve 5x5 Matrix

This stuff is all new to me so can doubtless be improved. If you are only working regularly with a small number of array sizes, you could consider using the VBA to generate each array, then save it as a building block/autotext.