Lobe data from Contour Matrix Extractor

03619fe1-46cf-4f14-8b98-80f4d6ba5557 10 6 5 decimal

&[DATE] &[TIME] - &[FILENAME]

Lobe 49 - 846 - 745 - 740 - 639 - 638 - 637 - 636 - 635 - 634 - 633 - 632 - 631 - 630 - 629 - 628 - 627 - 626 - 625 - 620 - 719 - 718 - 717 - 714 - 813 - 812 - 811 - 32 - 11 - 25 - 10 - 34 - 10 - 22 - 10 - 99 - 20 - 9 - 98 - 19 - 7 - 18 - 7 - 106 - 17 - 6 - 105 - 16 - 4 - 15 - 4 - 113 - 14 - 3 - 112 - 41 - 2 - 121 - 13 - 1 - 12042 - 012 - 013112 - 113143211 - 214311 - 342410 - 415510 - 51661779 - 71889 - 819920108 - 1021118 - 1123113512261233137 - 147 - 157 - 186 - 196 - 206 - 216 - 265 - 275 - 285 - 295 - 305 - 315 - 325 - 335 - 345 - 355 - 365 - 375 - 385 - 395 - 405 - 415 - 466 - 476 - 507 - 1002 mat :

u v char size clr plotG n u length : plot u 1 el v 1 el char size clr augment : i 2 n range plot plot u i el v i el char size clr augment stack : for plot 41 line :

p 49 - 32 - 014 23.5 07 2.5 5.75 16314326 mat transpose :

vx Lobe 1 col : vy Lobe 2 col : 21 line

Bezier-Berstein

ctrlX p 1 col :

ctrlY p 2 col :

n p rows 1 - : 5

k 0 :

ρ n k - (n ≤ n k - (0 if :

ρ 5

Bézier-Bernstein procedure j n t Q n! j! (n j - (! (* / t j^* 1 t - (n j -^* :

t QX j n t Q ctrlX j 1 + el * (j 0 ρ sum eval :

t QY j n t Q ctrlY j 1 + el * (j 0 ρ sum eval :

Lobe t 1015 -^1 0.01 range : i 1 t rows range LX i el t i el QX eval : LY i el t i el QY eval : 21 line for LX LY augment 31 line :

Polygon ctrlX ctrlY augment :

Cntrl ctrlX ctrlY . 14 red plotG :

data vx vy o 5 black plotG :

Polygon Lobe Cntrl data Lobe - 7 1 sys

Polygon Lobe Cntrl data Lobe - 71 sys

IsocurveLobe

IsoLobe 49 - 7 48.135 - 6.783 47.243 - 6.581 46.324 - 6.395 45.381 - 6.224 44.415 - 6.068 43.428 - 5.927 42.423 - 5.802 41.4 - 5.692 40.361 - 5.597 39.308 - 5.517 38.242 - 5.452 37.164 - 5.401 36.077 - 5.366 34.981 - 5.345 33.878 - 5.339 32.769 - 5.348 31.655 - 5.371 30.537 - 5.409 29.417 - 5.461 28.296 - 5.527 27.175 - 5.607 26.055 - 5.702 24.936 - 5.81 23.821 - 5.932 22.709 - 6.068 21.603 - 6.218 20.502 - 6.382 19.407 - 6.558 18.32 - 6.749 17.242 - 6.952 16.172 - 7.169 15.112 - 7.398 14.063 - 7.641 13.025 - 7.896 12 - 8.164 10.986 - 8.444 9.987 - 8.737 9.001 - 9.041 8.03 - 9.358 7.074 - 9.687 6.134 - 10.028 5.211 - 10.38 4.305 - 10.743 3.416 - 11.118 2.545 - 11.504 1.694 - 11.901 0.861 - 12.308 0.048 - 12.727 0.744 13.155 1.516 13.594 2.266 14.042 2.994 14.501 3.7 14.969 4.383 15.447 5.042 15.933 5.678 16.429 6.289 16.933 6.875 17.446 7.436 17.968 7.97 18.497 8.478 19.034 8.959 19.579 9.412 20.131 9.837 20.69 10.233 21.256 10.599 21.829 10.936 22.408 11.242 22.993 11.516 23.583 11.759 24.179 11.969 24.781 12.146 25.387 12.289 25.998 12.397 26.613 12.469 27.232 12.506 27.855 12.505 28.482 12.466 29.111 12.389 29.743 12.272 30.377 12.115 31.014 11.916 31.652 11.675 32.291 11.391 32.932 11.062 33.573 10.688 34.214 10.267 34.856 9.799 35.496 9.282 36.136 8.715 36.775 8.097 37.412 7.426 38.047 6.701 38.679 5.921 39.308 5.084 39.935 4.19 40.557 3.236 41.175 2.22 41.789 1.142 42.397 1.152 1011 -^* 43497 - 48.135 6.783 - 47.243 6.581 - 46.324 6.395 - 45.381 6.224 - 44.415 6.068 - 43.428 5.927 - 42.423 5.802 - 41.4 5.692 - 40.361 5.597 - 39.308 5.517 - 38.242 5.452 - 37.164 5.401 - 36.077 5.366 - 34.981 5.345 - 33.878 5.339 - 32.769 5.348 - 31.655 5.371 - 30.537 5.409 - 29.417 5.461 - 28.296 5.527 - 27.175 5.607 - 26.055 5.702 - 24.936 5.81 - 23.821 5.932 - 22.709 6.068 - 21.603 6.218 - 20.502 6.382 - 19.407 6.558 - 18.32 6.749 - 17.242 6.952 - 16.172 7.169 - 15.112 7.398 - 14.063 7.641 - 13.025 7.896 - 12 8.164 - 10.986 8.444 - 9.987 8.737 - 9.001 9.041 - 8.03 9.358 - 7.074 9.687 - 6.134 10.028 - 5.211 10.38 - 4.305 10.743 - 3.416 11.118 - 2.545 11.504 - 1.694 11.901 - 0.861 12.308 - 0.048 12.727 - 0.744 - 13.155 - 1.516 - 13.594 - 2.266 - 14.042 - 2.994 - 14.501 - 3.7 - 14.969 - 4.383 - 15.447 - 5.042 - 15.933 - 5.678 - 16.429 - 6.289 - 16.933 - 6.875 - 17.446 - 7.436 - 17.968 - 7.97 - 18.497 - 8.478 - 19.034 - 8.959 - 19.579 - 9.412 - 20.131 - 9.837 - 20.69 - 10.233 - 21.256 - 10.599 - 21.829 - 10.936 - 22.408 - 11.242 - 22.993 - 11.516 - 23.583 - 11.759 - 24.179 - 11.969 - 24.781 - 12.146 - 25.387 - 12.289 - 25.998 - 12.397 - 26.613 - 12.469 - 27.232 - 12.506 - 27.855 - 12.505 - 28.482 - 12.466 - 29.111 - 12.389 - 29.743 - 12.272 - 30.377 - 12.115 - 31.014 - 11.916 - 31.652 - 11.675 - 32.291 - 11.391 - 32.932 - 11.062 - 33.573 - 10.688 - 34.214 - 10.267 - 34.856 - 9.799 - 35.496 - 9.282 - 36.136 - 8.715 - 36.775 - 8.097 - 37.412 - 7.426 - 38.047 - 6.701 - 38.679 - 5.921 - 39.308 - 5.084 - 39.935 - 4.19 - 40.557 - 3.236 - 41.175 - 2.22 - 41.789 - 1.142 - 42.397 - 1.152 1011 -^* - 43 - 2022 mat :

IsoLobe

A robust construct of the Scale function M Low High Scale min M Min : max M Max : maxmin max min - (1012 -^+ : HighLow High Low - (: i 1 M rows range j 1 M cols range N i j el M i j el min - maxmin / : for for HighLow N * Low + 61 line :

IsoScale IsoLobe 2 sqrt - 2 sqrt Scale :

IsoScale