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-#N canvas 199 0 759 714 10;
-#X text 69 19 pivot-transform a matrix;
-#X obj 73 154 mtx_pivot;
-#N canvas 352 114 190 367 rand-matrix 0;
-#X obj 74 163 inlet;
-#X obj 74 240 outlet;
-#X obj 74 195 mtx_rand;
-#X obj 74 215 mtx_* 10;
-#X connect 0 0 2 0;
-#X connect 2 0 3 0;
-#X connect 3 0 1 0;
-#X restore 53 376 pd rand-matrix;
-#X msg 53 354 4 3;
-#X obj 131 175 mtx_print post;
-#X obj 102 195 mtx_print pre;
-#X obj 73 215 mtx_print pivot;
-#X text 269 171 the first outlet is the pivot-transformed matrix.;
-#X text 270 122 this will tranform the columns and rows \, so that
-the result will have all maximum values in the diagonale. the maximum
-of the matrix will be located at the upper-left corner.;
-#X obj 73 81 t a a;
-#X obj 103 100 mtx_print original;
-#X text 268 197 the other outlets are the permutation-matrices that
-have to be pre-multiplied (row-tranform) and post-multiplied (column-tranform)
-to the original matrix to get the pivot-tranformation. this is useful
-for de-pivoting.;
-#X obj 73 58 mtx 3 3;
-#X msg 73 38 1 2 3 6 5 4 8 7 9;
-#X obj 53 451 mtx_pivot;
-#X obj 53 532 mtx_print pivot;
-#X obj 82 501 mtx_*;
-#X obj 97 421 mtx_print original;
-#X obj 53 398 t a a a;
-#X obj 82 475 mtx_*;
-#X obj 167 532 mtx_print pivot2;
-#N canvas 352 114 190 367 rand-matrix 0;
-#X obj 74 163 inlet;
-#X obj 74 240 outlet;
-#X obj 74 195 mtx_rand;
-#X obj 74 215 mtx_* 10;
-#X connect 0 0 2 0;
-#X connect 2 0 3 0;
-#X connect 3 0 1 0;
-#X restore 381 338 pd rand-matrix;
-#X msg 381 316 4 3;
-#X obj 381 413 mtx_pivot;
-#X obj 381 464 mtx_print pivot;
-#X obj 535 550 mtx_*;
-#X obj 535 484 mtx_*;
-#X obj 535 604 mtx_print depivot;
-#X obj 381 437 t a a;
-#X obj 535 460 mtx_transpose;
-#X obj 381 362 t a a;
-#X obj 535 506 t b a;
-#X obj 535 528 mtx;
-#X obj 535 580 mtx_transpose;
-#X text 39 326 B=pivot(A)=pre*A*post;
-#X text 377 288 A=depivot(B)=(post*B'*pre)';
-#X text 456 22 part of [iemmatrix];
-#X obj 411 382 mtx_print original;
-#X connect 1 0 6 0;
-#X connect 1 1 5 0;
-#X connect 1 2 4 0;
-#X connect 2 0 18 0;
-#X connect 3 0 2 0;
-#X connect 9 0 1 0;
-#X connect 9 1 10 0;
-#X connect 12 0 9 0;
-#X connect 13 0 12 0;
-#X connect 14 0 15 0;
-#X connect 14 1 19 0;
-#X connect 14 2 16 1;
-#X connect 16 0 20 0;
-#X connect 18 0 14 0;
-#X connect 18 1 19 1;
-#X connect 18 2 17 0;
-#X connect 19 0 16 0;
-#X connect 21 0 30 0;
-#X connect 22 0 21 0;
-#X connect 23 0 28 0;
-#X connect 23 1 26 1;
-#X connect 23 2 32 1;
-#X connect 25 0 33 0;
-#X connect 26 0 31 0;
-#X connect 28 0 24 0;
-#X connect 28 1 29 0;
-#X connect 29 0 26 0;
-#X connect 30 0 23 0;
-#X connect 30 1 37 0;
-#X connect 31 0 32 0;
-#X connect 31 1 25 1;
-#X connect 32 0 25 0;
-#X connect 33 0 27 0;