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#X obj 161 142 / 10;
#X text 477 507 --- 0.02 seconds ---;
#X obj 114 299 *~;
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#X restore 455 356 graph;
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#X text 43 173 fundamental;
#X text 43 192 frequency;
#X obj 156 329 cos~;
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#X text 211 329 synthesize the two partials;
#X text 461 589 updated for Pd version 0.37;
#X obj 161 510 hip~;
#X obj 161 559 output~;
#X text 282 125 The other \, spiffier way is to make a sum of cosines
to interpolate between adjacent harmonics. Suppose for example we want
a center frequency of 5.3 (in units of the fundamental.) We just take
partial 5 with amplitude 0.7 and partial 6 with amplitude 0.3:, f
52;
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#X text 100 71 center frequency (in;
#X text 99 91 tenths of fundamental);
#X text 38 24 MOVABLE CENTER FREQUENCY BY ADDING TWO COSINES;
#X text 249 241 the fractional part "q";
#X text 210 268 subtract to get the integer part "k";
#X text 206 301 multiply phase by k and k+1;
#X text 204 375 c2 - c1;
#X text 217 422 q * (c2 - c1);
#X text 196 459 q * c2 + (1-q) * c1;
#X text 269 485 <= graph;
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