Mercurial > hg > weather-synthesis-prototyping
diff Propellor/Propellor.pd @ 209:e2a0392f0de0
Propellor files added
| author | Rod Selfridge <r.selfridge@qmul.ac.uk> |
|---|---|
| date | Mon, 28 Mar 2016 19:19:22 +0100 |
| parents | |
| children | e72a4b012328 |
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--- /dev/null Thu Jan 01 00:00:00 1970 +0000 +++ b/Propellor/Propellor.pd Mon Mar 28 19:19:22 2016 +0100 @@ -0,0 +1,4555 @@ +#N canvas 138 40 1146 851 10; +#X obj 315 22 loadbang; +#X obj 315 44 tgl 15 0 empty empty empty 17 7 0 10 -262144 -1 -1 1 +1; +#X obj 315 85 s myMet; +#X obj -221 455 s topSpeed; +#X obj -273 429 hsl 100 20 0 700 0 0 empty empty empty -2 -8 0 10 -262144 +-1 -1 566 1; +#X floatatom -276 455 8 0 0 0 - - -; +#X text -165 346 Blade Length; +#X text -9 37 Arm Length; +#X text -165 433 Top Speed; +#X obj 21 251 hsl 100 20 0 360 0 0 empty empty empty -2 -8 0 10 -262144 +-1 -1 27 1; +#X floatatom 18 280 8 0 0 0 - - -; +#X obj -279 516 hsl 100 20 0 0.09 0 0 empty empty empty -2 -8 0 10 +-262144 -1 -1 1672 1; +#X obj -280 601 hsl 100 20 0.0001 0.1 0 0 empty empty empty -2 -8 0 +10 -262144 -1 -1 832 1; +#X floatatom -282 546 8 0 0 0 - - -; +#X floatatom -283 629 8 0 0 0 - - -; +#X obj -225 628 s tipThick; +#X text -165 518 Hilt Thickness; +#X text -173 602 Tip Thickness; +#X obj 143 73 bng 50 250 50 0 empty empty empty 17 7 0 10 -4034 -1 +-1; +#X obj 143 126 s GO; +#X obj 143 27 tgl 15 0 empty empty empty 17 7 0 10 -262144 -1 -1 0 +1; +#X obj 143 46 metro 200; +#X obj 197 22 hsl 100 20 500 30 0 0 empty empty empty -2 -8 0 10 -262144 +-1 -1 0 1; +#X obj 83 73 bng 50 250 50 0 empty empty empty 17 7 0 10 -257985 -1 +-1; +#X obj 83 150 s setUp; +#X obj -329 403 r setUp; +#X obj -40 228 r setUp; +#X obj -333 493 r setUp; +#X obj -334 581 r setUp; +#X obj -43 17 loadbang; +#X obj -276 403 r thisTS; +#X obj -282 493 r thisHT; +#X obj -283 581 r thisTT; +#X obj -92 15 r setUp; +#X obj 83 21 loadbang; +#X obj 83 45 delay 13; +#X obj 19 326 hsl 100 20 180 360 0 0 empty empty empty -2 -8 0 10 -262144 +-1 -1 3850 1; +#X floatatom 16 358 8 0 0 0 - - -; +#X obj -42 306 r setUp; +#X obj 14 439 hsl 100 20 0 180 0 0 empty empty empty -2 -8 0 10 -262144 +-1 -1 275 1; +#X floatatom 11 471 8 0 0 0 - - -; +#X obj -47 419 r setUp; +#X obj 12 517 hsl 100 20 0 180 0 0 empty empty empty -2 -8 0 10 -262144 +-1 -1 9350 1; +#X floatatom 9 549 8 0 0 0 - - -; 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Always presumed the centre of the arc is a stationary +origin.; +#X obj 515 120 r start_armLength; +#X obj 530 140 r bladeLen; +#X obj 515 161 +; +#X obj 552 183 s length; +#X obj 443 547 r length; +#X obj 428 589 f; +#X obj 523 589 t f b; +#X obj 443 567 * 3.14159; +#X text 25 695 Calculate the length of the great circle; +#X text 371 373 Add in the length of half the circumference if angles +are greater than 180 degrees.; +#X obj 481 209 /; +#X obj 503 185 t f b; +#X obj 481 233 s blarm; +#X obj 738 170 r hiltThick; +#X obj 753 192 r tipThick; +#X obj 738 215 -; +#X obj 738 240 s dThick; +#X connect 0 0 1 0; +#X connect 2 0 3 0; +#X connect 4 0 6 0; +#X connect 5 0 7 0; +#X connect 6 0 8 0; +#X connect 7 0 9 0; +#X connect 8 0 25 0; +#X connect 9 0 8 1; +#X connect 9 1 8 0; +#X connect 10 0 16 0; +#X connect 11 0 10 0; +#X connect 12 0 14 0; +#X connect 13 0 12 0; +#X connect 14 0 15 0; +#X connect 15 0 17 1; +#X connect 15 1 17 0; +#X connect 16 0 17 0; +#X connect 17 0 23 0; +#X connect 18 0 20 0; 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From this we can +project to a point that is the closest point to the observer and calculate +the elevation and azimuth between source and observer.; +#X text -8750 112 a11; +#X text -8692 111 a21; +#X text -8588 108 a31; +#X text -8071 98 a32; +#X text -8151 87 a22; +#X text -8233 96 a12; +#X text -8737 222 b11; +#X text -8478 308 b12 & b21; +#X text -8203 213 b22; +#X text -8103 413 Determinant; +#X text -8527 354 -b12 & -b21; +#X text -8849 290 Martix a is original; +#X text -8849 320 Martix c is inverse b; +#X text -8849 305 Martix b is a' * a; +#X text -8086 478 c11; +#X text -8498 528 c12 & c21; +#X text -8750 513 c22; +#X text -8778 668 d11; +#X text -8645 669 d21; +#X text -8521 681 d31; +#X text -8385 690 d12; +#X text -8256 689 d22; +#X text -8126 700 d32; +#N canvas 478 224 632 467 ProjectionPoint 0; +#X obj 108 56 r Xobs; +#X obj 183 99 r Zobs; +#X obj 147 76 r Yobs; +#X obj -106 63 bng 50 250 50 0 empty empty empty 17 7 0 10 -4034 -1 +-1; +#X obj -106 116 s GO; +#X obj -166 63 bng 50 250 50 0 empty empty empty 17 7 0 10 -257985 +-1 -1; +#X obj -166 116 s setUp; +#X text -50 346 x' \, y' & z' relates to the point in the plane of +the sword when the observer position is projected on; +#X text 1 269 x'; +#X text 144 274 y'; +#X text 288 277 z'; +#X obj 93 143 inlet; +#X obj 132 165 inlet; +#X obj 168 187 inlet; +#X obj 241 146 inlet; +#X obj 280 166 inlet; +#X obj 316 187 inlet; +#X obj 316 216 *; +#X obj 280 215 *; +#X obj 241 215 *; +#X obj 265 248 +; +#X obj 265 279 +; +#X obj 265 304 outlet; +#X obj 168 216 *; +#X obj 132 214 *; +#X obj 93 214 *; +#X obj 117 244 +; +#X obj 117 272 +; +#X obj 117 297 outlet; +#X obj -26 291 outlet; +#X obj -26 267 +; +#X obj -26 242 +; +#X obj 25 218 *; +#X obj -11 217 *; +#X obj -50 217 *; +#X obj -50 144 inlet; +#X obj -11 165 inlet; +#X obj 25 185 inlet; +#X connect 0 0 34 1; +#X connect 0 0 25 1; +#X connect 0 0 19 1; +#X connect 1 0 32 1; +#X connect 1 0 23 1; +#X connect 1 0 17 1; +#X connect 2 0 33 1; +#X connect 2 0 24 1; +#X connect 2 0 18 1; +#X connect 3 0 4 0; +#X connect 5 0 6 0; 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