#N canvas 0 0 555 619 10; #X obj 0 595 cnv 15 552 21 empty \$0-pddp.cnv.footer empty 20 12 0 14 -228856 -66577 0; #X obj 0 0 cnv 15 552 40 empty \$0-pddp.cnv.header cpole~ 3 12 0 18 -204280 -1 0; #X obj 0 287 cnv 3 550 3 empty \$0-pddp.cnv.inlets inlets 8 12 0 13 -228856 -1 0; #N canvas 39 245 494 405 META 0; #X text 12 185 LIBRARY internal; #X text 12 225 WEBSITE http://crca.ucsd.edu/~msp/; #X text 12 25 LICENSE SIBSD; #X text 12 205 AUTHOR Miller Puckette; #X text 12 265 HELP_PATCH_AUTHORS Updated for Pd version-0.38. Jonathan Wilkes revised the patch to conform to the PDDP template for Pd version 0.42.; #X text 12 5 KEYWORDS signal filter; #X text 12 45 DESCRIPTION complex one-pole (recursive) filter \, raw ; #X text 12 65 INLET_0 signal; #X text 12 145 OUTLET_0 signal; #X text 12 85 INLET_1 signal; #X text 12 105 INLET_2 signal; #X text 12 125 INLET_3 signal; #X text 12 165 OUTLET_1 signal; #X text 12 245 RELEASE_DATE 1997; #X restore 500 597 pd META; #X obj 0 424 cnv 3 550 3 empty \$0-pddp.cnv.outlets outlets 8 12 0 13 -228856 -1 0; #X obj 0 486 cnv 3 550 3 empty \$0-pddp.cnv.argument arguments 8 12 0 13 -228856 -1 0; #X obj 0 543 cnv 3 550 3 empty \$0-pddp.cnv.more_info more_info 8 12 0 13 -228856 -1 0; #N canvas 27 280 428 309 Related_objects 0; #X obj 74 60 rzero~; #X obj 25 80 cpole~; #X obj 25 60 rpole~; #X obj 123 60 rzero_rev~; #X obj 74 80 czero~; #X obj 123 80 czero_rev~; #X text 201 60 real; #X text 200 81 complex; #X text 22 44 1-pole; #X text 71 44 1-zero; #X text 121 44 1-zero \, reversed; #X text 47 29 summary of raw filters:; #X text 18 184 User-friendly Filters; #X obj 21 213 lop~; #X obj 72 212 hip~; #X obj 124 213 bp~; #X obj 169 214 vcf~; #X obj 22 274 biquad~; #X text 18 250 Other Objects; #X text 18 113 Pd also provides a suite of user-friendly filters. This and other raw filters are provided for situations which the user-friendly ones can't handle. See Chapter 8 of http://crca.ucsd.edu/~msp/techniques for an introduction to the necessary theory.; #X obj 1 1 cnv 15 425 20 empty \$0-pddp.cnv.subheading empty 3 12 0 14 -204280 -1 0; #X text 7 1 [cpole~] Related Objects; #X restore 101 597 pd Related_objects; #X obj 78 433 cnv 17 3 17 empty \$0-pddp.cnv.let.0 0 5 9 0 16 -228856 -162280 0; #X obj 78 296 cnv 17 3 45 empty \$0-pddp.cnv.let.0 0 5 9 0 16 -228856 -162280 0; #X text 98 296 signal; #X text 98 433 signal; #X obj 478 3 cpole~; #X obj 450 20 pddp/pddplink http://wiki.puredata.info/en/cpole~ -text pdpedia: cpole~; #X obj 57 132 osc~ 100; #X msg 65 155 clear; #X obj 84 199 sig~; #X obj 121 200 sig~; #X obj 158 200 sig~; #X obj 56 230 cpole~ 0.9 0.4; #X msg 67 177 set 0.6 0.8; #X text 203 181 where y[n] is the output \, x[n] the input \, and a[n] the filter coefficient (all complex numbers). The filter is unstable if/when |a[n]|>1.; #X text 203 223 The transfer function is H(Z) = 1/(1 - aZ^-1).; #N canvas 45 205 428 355 test 0; #X obj 66 88 osc~; #X floatatom 66 65 5 0 0 0 - - -; #X obj 8 297 env~ 16384; #X floatatom 8 321 5 0 0 0 - - -; #X obj 94 117 tgl 15 0 empty empty empty 0 -6 0 8 -262144 -1 -1 0 1 ; #X obj 66 115 *~; #X msg 75 142 set 1; #X floatatom 340 122 4 -1000 1000 0 - - -; #X obj 205 325 dac~; #X obj 205 289 *~; #X text 70 28 Stuff to test it:; #X obj 231 116 cos~; #X obj 67 237 cpole~; #X obj 251 75 phasor~; #X floatatom 251 54 5 0 0 0 - - -; #X floatatom 122 65 5 0 0 0 - - -; #X obj 150 117 tgl 15 0 empty empty empty 0 -6 0 8 -262144 -1 -1 0 1; #X obj 122 115 *~; #X obj 122 88 phasor~; #X floatatom 314 52 5 0 0 0 - - -; #X obj 314 75 / 1000; #X obj 264 117 -~ 0.25; #X obj 264 139 cos~; #X obj 340 141 / 1000; #X obj 230 167 *~; #X obj 264 167 *~; #X obj 84 297 env~ 16384; #X floatatom 84 321 5 0 0 0 - - -; #X obj 237 285 dbtorms; #X floatatom 238 265 5 0 0 0 - - -; #X obj 1 1 cnv 15 425 20 empty \$0-pddp.cnv.subheading empty 3 12 0 14 -204280 -1 0; #X text 7 1 [cpole~] Test; #X connect 0 0 5 0; #X connect 1 0 0 0; #X connect 2 0 3 0; #X connect 4 0 5 1; #X connect 5 0 12 0; #X connect 6 0 12 0; #X connect 7 0 23 0; #X connect 9 0 8 0; #X connect 9 0 8 1; #X connect 11 0 24 0; #X connect 12 0 2 0; #X connect 12 0 9 0; #X connect 12 1 26 0; #X connect 13 0 21 0; #X connect 13 0 11 0; #X connect 14 0 13 0; #X connect 15 0 18 0; #X connect 16 0 17 1; #X connect 17 0 12 0; #X connect 18 0 17 0; #X connect 19 0 20 0; #X connect 20 0 13 1; #X connect 21 0 22 0; #X connect 22 0 25 0; #X connect 23 0 25 1; #X connect 23 0 24 1; #X connect 24 0 12 2; #X connect 25 0 12 3; #X connect 26 0 27 0; #X connect 28 0 9 1; #X connect 29 0 28 0; #X restore 102 552 pd test; #X text 98 311 clear; #X text 98 326 set; #X obj 78 346 cnv 17 3 17 empty \$0-pddp.cnv.let.1 1 5 9 0 16 -228856 -162280 0; #X text 98 346 signal; #X obj 78 371 cnv 17 3 17 empty \$0-pddp.cnv.let.2 2 5 9 0 16 -228856 -162280 0; #X text 98 371 signal; #X obj 78 396 cnv 17 3 17 empty \$0-pddp.cnv.let.3 3 5 9 0 16 -228856 -162280 0; #X obj 78 458 cnv 17 3 17 empty \$0-pddp.cnv.let.1 1 5 9 0 16 -228856 -162280 0; #X text 98 458 signal; #X text 11 23 complex one-pole (recursive) filter \, raw; #X text 98 396 signal; #X text 168 296 - signal to filter (real part).; #X text 168 311 - clear internal state to zero.; #X text 168 326 - set internal state (real & imaginary parts).; #X text 168 346 - signal to filter ( imaginary part ).; #X text 168 371 - filter coefficient ( real part ).; #X text 168 396 - filter coefficient ( imaginary part ).; #X text 169 504 - (optional) coefficient (real).; #X text 169 519 - (optional) coefficient (imaginary).; #X text 80 504 1) float; #X text 80 519 2) float; #X text 202 134 The action of [cpole~] is:; #X text 85 68 [cpole~] filters a complex audio signal (first two inlets) via a one-pole filter \, whose coefficients are controlled by creation arguments or by another complex audio signal (remaining two inlets). ; #X obj 4 597 pddp/pddplink all_about_help_patches.pd -text Usage Guide ; #X obj 455 51 pddp/dsp; #X obj 102 572 pddp/pddplink ../3.audio.examples/H12.peaking.pd -text doc/3.audio.examples/H12.peaking.pd; #X text 208 160 y[n] = x[n] + a[n] * y[n-1]; #X connect 14 0 19 0; #X connect 15 0 19 0; #X connect 16 0 19 1; #X connect 17 0 19 2; #X connect 18 0 19 3; #X connect 20 0 19 0;