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-#N canvas 690 0 632 680 10;
-#X text 143 55 splits a dim[a... \, b] grid into dim[b] vectors that
-each contain numbers from 0 to b-1 indicating the ordering of the values.
-the result is a dim[a... \, b] grid.;
-#X floatatom 19 114 5 0 0 0 - - -;
-#X floatatom 60 114 5 0 0 0 - - -;
-#X floatatom 101 114 5 0 0 0 - - -;
-#X floatatom 142 114 5 0 0 0 - - -;
-#X obj 19 146 #pack 4;
-#X obj 19 179 #grade;
-#X obj 19 208 #print;
-#X obj 0 0 doc_h;
-#X obj 3 250 doc_c 0;
-#X obj 3 290 doc_i 1;
-#X obj 3 350 doc_o 1;
-#X obj 14 380 doc_oo 0;
-#X obj 14 320 doc_ii 0;
-#X obj 97 320 doc_m i0 grid;
-#X obj 97 380 doc_m o0 grid;
-#X text 232 380 splits a Dim[A... \, B] grid into Dim[B] vectors \,
-producing new Dim[B] vectors that each contain numbers from 0 to B-1
-indicating the ordering of the values. The result is a Dim[A... \,
-B] grid.;
-#X text 232 441 for example \, connecting a [#grade] to a [#outer ignore
-0] to a [#store] object \, storing a single vector into [#store] \,
-and sending the same vector to [#grade] \, will sort the values of
-the vector. however for higher-dimensional grids \, what should go
-between [#store] and [#grade] to achieve the same result would be more
-complex.;
-#X text 232 541 you may achieve different kinds of sorting by applying
-various filters before [#grade]. the possibilities are unlimited. if
-you plug [#grade] directly into another [#grade] \, you will get the
-inverse arrangement \, which allows to take the sorted values and make
-them unsorted in the original way. note that this is really not the
-same as just listing the values backwards.;
-#X obj 0 651 doc_f;
-#X connect 1 0 5 0;
-#X connect 2 0 5 1;
-#X connect 3 0 5 2;
-#X connect 4 0 5 3;
-#X connect 5 0 6 0;
-#X connect 6 0 7 0;
-#X connect 15 1 16 0;
-#X connect 15 1 17 0;
-#X connect 15 1 18 0;