[PD] number to fractions external?

Sun Dec 18 01:57:14 CET 2011

when I "change the maximum denominator value" results are weird and Pd
freezes.

cheers

2011/12/17 Mike Moser-Booth <mmoserbooth at gmail.com>

> I just added it to my library on GitHub:
>
> https://github.com/dotmmb/mmb
>
> But, yeah, feel free to use it however you want.
>
> .mmb
>
> On Sat, Dec 17, 2011 at 2:07 PM, Alexandre Torres Porres
> <porres at gmail.com> wrote:
> > this looks great huh?
> >
> > I have this pd examples that deal with tuning theory, are you releasing
> this
> > somewhere so i can use it?
> >
> > thanks
> > alex
> >
> >
> > 2011/12/17 Mike Moser-Booth <mmoserbooth at gmail.com>
> >>
> >> They're not working? Huh... Well, here's the text versions:
> >>
> >> dec2frac.mmb.pd:
> >>
> >> #N canvas 60 22 908 750 10;
> >> #X obj 298 36 inlet;
> >> #X obj 573 359 t l;
> >> #X obj 240 574 list;
> >> #X obj 198 415 sel 0;
> >> #X obj 207 168 expr 1/$f1;
> >> #X obj 478 359 list append;
> >> #N canvas 203 22 687 744 simplify 0;
> >> #X obj 144 28 inlet;
> >> #X obj 198 155 list length;
> >> #X obj 145 132 t l l;
> >> #X obj 165 214 spigot;
> >> #X obj 51 239 spigot;
> >> #X obj 84 213 == 1;
> >> #X obj 205 275 list split 2;
> >> #X obj 98 423 pack f f;
> >> #X obj 272 371 list split 1;
> >> #X obj 237 340 list;
> >> #X obj 198 188 > 1;
> >> #X obj 98 377 expr $f2*$f1+1 \; $f1;
> >> #X obj 305 513 list append;
> >> #X obj 305 541 expr $f1*$f2+$f3 \; $f2;
> >> #X obj 307 589 pack f f;
> >> #X obj 229 423 t b l;
> >> #X obj 226 631 list;
> >> #X obj 97 448 t l l;
> >> #X obj 102 687 outlet;
> >> #X text 206 80 converts the continued fraction form into a simple
> fraction
> >> ;
> >> #X connect 0 0 2 0;
> >> #X connect 1 0 5 0;
> >> #X connect 1 0 10 0;
> >> #X connect 2 0 3 0;
> >> #X connect 2 0 4 0;
> >> #X connect 2 1 1 0;
> >> #X connect 3 0 6 0;
> >> #X connect 4 0 18 0;
> >> #X connect 5 0 4 1;
> >> #X connect 6 0 11 0;
> >> #X connect 6 1 9 1;
> >> #X connect 7 0 17 0;
> >> #X connect 8 0 12 0;
> >> #X connect 8 1 9 1;
> >> #X connect 8 2 16 0;
> >> #X connect 9 0 8 0;
> >> #X connect 10 0 3 1;
> >> #X connect 11 0 7 0;
> >> #X connect 11 1 7 1;
> >> #X connect 12 0 13 0;
> >> #X connect 13 0 14 0;
> >> #X connect 13 1 14 1;
> >> #X connect 14 0 15 0;
> >> #X connect 15 0 9 0;
> >> #X connect 15 1 16 1;
> >> #X connect 15 1 12 1;
> >> #X connect 16 0 18 0;
> >> #X connect 17 0 15 0;
> >> #X connect 17 1 12 1;
> >> #X restore 478 385 pd simplify;
> >> #X obj 325 713 outlet;
> >> #X obj 368 630 list;
> >> #X obj 479 411 t l l;
> >> #X obj 596 577 sel 1;
> >> #X obj 281 348 spigot;
> >> #X msg 336 349 0;
> >> #X obj 281 372 t f b;
> >> #X obj 505 438 list split 1;
> >> #X obj 535 469 route bang;
> >> #X msg 333 382 1;
> >> #X text 41 573 This is just here for debugging;
> >> #X obj 634 406 loadbang;
> >> #X obj 634 427 f \$1;
> >> #X text 612 683 .mmb;
> >> #X text 638 625 TODO: implement decrementing rules;
> >> #X obj 102 674 prepend set;
> >> #X obj 300 210 expr if($f1<0 \, int($f1-1) \, int($f1)) \; $f1;
> >> #X obj 310 268 expr $f2-$f1 \; $f1;
> >> #X text 533 211 floor;
> >> #X obj 628 36 inlet;
> >> #X obj 628 123 max 1;
> >> #X obj 596 556 > 1000;
> >> #X obj 298 100 t b b f b;
> >> #N canvas 0 22 450 300 test.if.integer 0;
> >> #X obj 206 117 expr int($f1)==$f1;
> >> #X obj 151 28 inlet;
> >> #X obj 151 64 t f f;
> >> #X obj 129 186 spigot;
> >> #X obj 179 186 spigot;
> >> #X obj 164 160 != 1;
> >> #X obj 129 242 outlet;
> >> #X obj 179 242 outlet;
> >> #X msg 179 214 \$1 1;
> >> #X connect 0 0 4 1;
> >> #X connect 0 0 5 0;
> >> #X connect 1 0 2 0;
> >> #X connect 2 0 3 0;
> >> #X connect 2 0 4 0;
> >> #X connect 2 1 0 0;
> >> #X connect 3 0 6 0;
> >> #X connect 4 0 8 0;
> >> #X connect 5 0 3 1;
> >> #X connect 8 0 7 0;
> >> #X restore 298 76 pd test.if.integer;
> >> #X obj 403 111 s \$0-to.outlet;
> >> #X obj 395 671 r \$0-to.outlet;
> >> #X msg 101 698;
> >> #X obj 634 452 max 1;
> >> #X obj 306 157 until;
> >> #X obj 335 134 r \$0-stop.until;
> >> #X obj 306 183 f;
> >> #X obj 127 483 s \$0-stop.until;
> >> #X obj 595 604 s \$0-stop.until;
> >> #X connect 0 0 30 0;
> >> #X connect 1 0 5 1;
> >> #X connect 2 0 22 0;
> >> #X connect 3 0 8 0;
> >> #X connect 3 0 38 0;
> >> #X connect 3 1 4 0;
> >> #X connect 4 0 23 0;
> >> #X connect 5 0 1 0;
> >> #X connect 5 0 2 1;
> >> #X connect 5 0 6 0;
> >> #X connect 6 0 9 0;
> >> #X connect 8 0 7 0;
> >> #X connect 9 0 8 1;
> >> #X connect 9 1 14 0;
> >> #X connect 10 0 8 0;
> >> #X connect 10 0 39 0;
> >> #X connect 10 1 16 0;
> >> #X connect 11 0 13 0;
> >> #X connect 12 0 11 1;
> >> #X connect 13 0 3 0;
> >> #X connect 13 1 12 0;
> >> #X connect 14 1 15 0;
> >> #X connect 15 0 16 0;
> >> #X connect 15 1 28 0;
> >> #X connect 16 0 11 1;
> >> #X connect 18 0 19 0;
> >> #X connect 19 0 34 0;
> >> #X connect 22 0 33 0;
> >> #X connect 23 0 24 0;
> >> #X connect 23 1 24 1;
> >> #X connect 24 0 11 0;
> >> #X connect 24 1 5 0;
> >> #X connect 26 0 27 0;
> >> #X connect 27 0 10 1;
> >> #X connect 28 0 10 0;
> >> #X connect 29 0 2 0;
> >> #X connect 29 1 35 0;
> >> #X connect 29 2 37 1;
> >> #X connect 29 3 5 1;
> >> #X connect 29 3 8 1;
> >> #X connect 30 0 29 0;
> >> #X connect 30 1 31 0;
> >> #X connect 32 0 7 0;
> >> #X connect 34 0 28 1;
> >> #X connect 35 0 37 0;
> >> #X connect 36 0 35 1;
> >> #X connect 37 0 23 0;
> >>
> >>
> >>
> >>
> >> dec2frac.mmb-help.pd:
> >>
> >> #N canvas 431 22 944 500 10;
> >> #X obj 25 12 cnv 15 400 35 empty empty dec2frac.mmb 20 12 0 14 -4160
> >> -203904 0;
> >> #X obj 25 48 cnv 15 400 70 empty empty empty 20 12 0 14 -203904 -66577
> >> 0;
> >> #X text 812 417 .mmb;
> >> #X text 45 48 Converts a decimal number into its fractional form. The
> >> accuracy is determined by the argument. Irrational numbers \, such
> >> as pi \, don't have fractional representations. So you should make
> >> the argument high enough for as accurate an approximation that suits
> >> you.;
> >> #X text 468 49 [dec2frac.mmb max_denominator];
> >> #X msg 71 172 3.14159;
> >> #X msg 136 199 3.75;
> >> #X msg 149 245 -0.625;
> >> #X obj 113 338 unpack f f;
> >> #X floatatom 113 364 0 0 0 0 - - -;
> >> #X floatatom 170 384 0 0 0 0 - - -;
> >> #X obj 131 423 /;
> >> #X floatatom 131 450 0 0 0 0 - - -;
> >> #X floatatom 223 252 5 0 0 0 - - -;
> >> #X text 263 252 change the maximum denominator value;
> >> #X text 194 333 outputs a list of <numerator> <denominator>;
> >> #X text 487 69 arg1 <optional>: the maximum size of the denominator.
> >> Higher values result in more accurate estimations \, but more
> computation.
> >> Default is 1000;
> >> #X floatatom 48 255 0 0 0 0 - - -;
> >> #X obj 113 296 dec2frac.mmb 1000;
> >> #X text 526 305 This algorithm is based on best rational approximation
> >> using continued fractions. It currently does not implement rules for
> >> decrementing the last value of the continued fraction form \, so it
> >> is not as accurate as it could be.;
> >> #X connect 5 0 18 0;
> >> #X connect 6 0 18 0;
> >> #X connect 7 0 18 0;
> >> #X connect 8 0 9 0;
> >> #X connect 8 1 10 0;
> >> #X connect 9 0 11 0;
> >> #X connect 10 0 11 1;
> >> #X connect 11 0 12 0;
> >> #X connect 13 0 18 1;
> >> #X connect 17 0 18 0;
> >> #X connect 18 0 8 0;
> >>
> >>
> >>
> >> On Sat, Dec 17, 2011 at 1:34 PM, Alexandre Torres Porres
> >> <porres at gmail.com> wrote:
> >> > hi there, how do i get the attachments you're sending to the list?
> >> >
> >> > thanks
> >>
> >>
> >>
> >> --
> >> Mike Moser-Booth
> >> mmoserbooth at gmail.com
> >
> >
>
>
>
> --
> Mike Moser-Booth
> mmoserbooth at gmail.com
>
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