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+#N canvas 637 33 900 932 10;
+#X obj 93 -33 inlet;
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+0;
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+-66577 0;
+#X obj 179 155 matrix;
+#X obj 225 115 prepend row;
+#X msg 139 119 zeros \$1;
+#X obj 18 23 loadbang;
+#X obj 20 50 f \$1;
+#X obj 111 396 f;
+#X text 138 398 current state;
+#X obj 12 755 outlet;
+#X obj 456 325 drip;
+#X obj 495 326 sum;
+#X obj 469 403 /;
+#X obj 159 456 random 1e+06;
+#X obj 159 480 / 1e+06;
+#X text 218 482 1/1000000;
+#X msg 574 339 set;
+#X msg 443 485 0.4 0.7 0.9 1;
+#X msg 468 430 add2 \$1;
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+#X obj 458 710 moses;
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+#X obj 546 713 moses;
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+#X obj 635 715 moses;
+#X obj 677 716 moses;
+#X obj 292 661 unpack f f f f f f f f f f f f f f;
+#X obj 178 819 f;
+#X obj 159 428 t b f;
+#X msg 245 418 row \$1;
+#X text 207 822 next state;
+#X obj 16 694 f;
+#X obj 12 292 t b f;
+#X text 54 288 sets state;
+#X obj 67 311 t b b;
+#X text 109 309 gets next state;
+#X text 452 515 threshold (n/1.0) for each state according to its probability
+;
+#X text 20 -5 arg: size;
+#X obj 453 364 +;
+#X msg 530 329 0;
+#X obj 451 274 t b a a b b;
+#X obj 518 373 f;
+#X text 509 402 Each treshold is added to all the numbers before...
+;
+#X obj 161 250 mtx_print;
+#X obj 267 195 print debug;
+#X msg 178 733 1;
+#X msg 226 731 2;
+#X msg 266 734 3;
+#X msg 323 735 4;
+#X msg 365 737 5;
+#X msg 415 734 6;
+#X msg 453 738 7;
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+#X msg 695 745 12;
+#X obj 145 359 loadbang;
+#X msg 144 378 1;
+#X obj 160 193 route matrix;
+#X obj 160 229 prepend matrix;
+#X text 667 624 MARKOV CHAIN;
+#X text 427 242 WEIGHTS FOR THIS ROW/STATE;
+#X text 260 332 STATE;
+#X text 219 90 ADJACENCY MATRIX;
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+#X obj 706 74 iemmatrix;
+#X obj 799 74 zexy;
+#N canvas 0 0 485 139 todo 0;
+#N canvas 0 0 450 300 1008-dynamic 0;
+#X restore 69 65 pd \$0-dynamic;
+#X text 67 43 todo: dynamic patching for unlimited number of states
+;
+#X text 67 93 todo: use [list] and not dynamic messages (faster?);
+#X restore 775 -20 pd todo;
+#X text 437 -26 )c( Copyleft 2006 Alexandre Quessy http://alexandre.quessy.net/
+;
+#X text 500 75 Using -lib iemmatrix \, zexy;
+#X text 435 18 [markov-machine] is a weighted finite states machine
+using an adjency matrix for storing probabilities to get to each other
+state \, It can be illustrated as an oriented graph.;
+#X text 837 -43 ABOUT;
+#X msg 23 126 bang;
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