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#N canvas 83 221 878 705 12;
#X obj 315 424 line~;
#X obj 47 517 cos~;
#X graph graph1 0 -2 882 2 644 469 844 339;
#X array pulse-output 882 float 0;
#X pop;
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#X obj 338 160 t b;
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#X obj 338 60 inlet;
#X text 344 29 mute;
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#X msg 425 178 0;
#X msg 338 85 bang;
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#X obj 83 148 dbtorms;
#X obj 398 86 r master-lvl;
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#X obj 17 148 inlet~;
#X obj 199 41 inlet;
#X text 199 18 level;
#X obj 199 100 s master-lvl;
#X msg 96 65 set \$1;
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#X msg 214 64 \; pd dsp 1;
#X obj 83 194 line~;
#X obj 22 212 *~;
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#X text 15 125 audio;
#X text 93 110 show level;
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#X obj 315 352 / 10;
#X obj 47 493 clip~ -0.5 0.5;
#X text 315 306 bandwidth;
#X msg 165 602 bang;
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#X text 644 472 --- 0.02 seconds ---;
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#X text 211 601 <-- graph;
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#X obj 47 405 phasor~ 100;
#X text 31 2 WINDOWED PACKETS;
#X text 169 632 <-- output;
#X text 43 356 freq.;
#X text 43 337 fundamental;
#X text 28 51 The simpler technique is to synthesize enveloped sinusoidal
wave packets. The packets should repeat at the fundamental frequency
\, but the frequency of the packet itself controls the center frequency
of the formant. The length of the packet varies inversely with bandwidth.
;
#X text 27 132 In the patch below \, the "clip~" followed by "cos~"
and "+~ 1" is the enveloping ("windowing" function \, which appears
in the top graph. This is just the original PWM patch from part 2 The
carrier \, on the other hand \, is a broken sinusoid made by amplifying
the phasor~ (the "*~" controlled by "center freq.") and taking the
cos~ of the result. The "breaks" in the sinusoid only occur when the
enveloping signal is zero.;
#X text 197 256 center;
#X text 195 275 freq. (in;
#X text 194 294 tenths of;
#X text 193 314 fundamental);
#X text 92 535 window;
#X text 233 487 magnified phase;
#X text 278 531 desired center frequency;
#X text 250 514 <--this cosine goes at the;
#X text 279 550 but its phase is reset each;
#X text 277 569 fundamental period.;
#X text 612 666 updated for Pd version 0.34;
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