securityos/node_modules/butterchurn-presets/presets/converted/martin - sunset over the ri...

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{"version":2,"baseVals":{"rating":0,"gammaadj":1,"decay":0,"echo_zoom":0,"echo_orient":3,"wave_mode":1,"additivewave":1,"wave_thick":1,"modwavealphabyvolume":1,"wave_brighten":0,"darken":1,"wave_a":0,"wave_scale":0,"wave_smoothing":0,"modwavealphastart":0,"modwavealphaend":1,"warpanimspeed":1.4595,"warpscale":2.0067,"zoom":0.9999,"warp":0.01,"sx":0.9999,"wave_r":0,"wave_g":0,"wave_b":0,"wave_x":0,"wave_y":0,"ob_size":0,"ob_b":0.2,"ob_a":1,"ib_size":0,"ib_r":0,"ib_g":0,"ib_a":1,"mv_x":31,"mv_y":24,"mv_l":0,"mv_r":0,"mv_g":0,"mv_b":0,"mv_a":0,"b1ed":0},"shapes":[{"baseVals":{"enabled":1,"textured":1,"x":0,"y":0.13,"rad":0.591236,"ang":0.628319,"tex_ang":0.628319,"tex_zoom":0.591233,"r2":1,"g2":0,"border_r":0,"border_g":0,"border_b":0,"border_a":0},"init_eqs_eel":"","frame_eqs_eel":""},{"baseVals":{"textured":1,"x":0,"y":0,"rad":0,"tex_zoom":0,"g":1,"b":1,"a":0,"r2":1,"b2":1,"border_r":0,"border_g":0,"border_b":0,"border_a":0,"enabled":0},"init_eqs_eel":"","frame_eqs_eel":""},{"baseVals":{"sides":14,"additive":1,"textured":1,"x":0,"y":0,"rad":1,"tex_zoom":0,"r":0,"a":0,"g2":0,"border_r":0,"border_g":0,"border_b":0,"border_a":0,"enabled":0},"init_eqs_eel":"","frame_eqs_eel":"x = .5+.3*cos(time/78);\ny = .5+.3*sin(time/78);\n\ntex_zoom = .2 / (sin(time/31)+1.1)\n\n"},{"baseVals":{"sides":63,"additive":1,"textured":1,"x":0,"y":0,"rad":0,"tex_zoom":0,"r":0,"a":0,"r2":1,"b2":1,"border_r":0,"border_g":0,"border_b":0,"border_a":0,"enabled":0},"init_eqs_eel":"","frame_eqs_eel":"x = .5+.3*cos(time/59);\ny = .5+.3 *sin(time/59);"}],"waves":[{"baseVals":{"enabled":1,"samples":187,"sep":9,"usedots":1,"additive":1,"scaling":0,"smoothing":0,"r":0,"b":0},"init_eqs_eel":"","frame_eqs_eel":"t1 = 1;\nt3 = sin(time/2);\nt3 = max (t3,0);\nt3 = 4.9*min(t3,.2);\n","point_eqs_eel":"t1 = (t1*67+37)%4096;\nt2 = t1/4096;\n\nk1 = (100*sample+time*2)%2;\nk2 = (100*sample+time*5)%2;\n\nx = .49 + .48*sin(sample*31+t2*time/27);\ny = 0 + .2*t2 + .2*sin(sample*131+t2*time/7);\n\n\n\na = 1;\nr = .07;\n "},{"baseVals":{"enabled":1,"scaling":0,"smoothing":0,"a":0},"init_eqs_eel":"","frame_eqs_eel":"t1 = 1; t2 = 7;","point_eqs_eel":"r = .31;\nb = 0;\ng = .0;\n\na = 1;\n//g = 1;b=1;\n\nt1 = (t1*67 + 37)%4096;\npx = (t1-2047)/4096;\n\nt2 = (t2*67 + 37)%4096;\npy = (t2-0)/4096;\n\n\nk1 = (sample*100)%8;\n\ny = py/3.5 + .0;\na = below(y,.2);\n\nx = .5 + .4*sin(sample*26) ;\n"},{"baseVals":{"enabled":1,"samples":100,"scaling":0,"smoothing":0,"a":0},"init_eqs_eel":"","frame_eqs_eel":"\nt1 = sin(time*3);\nt2 = cos(time*3);\n\nt3 = sin(time/3);\nt4 = cos(time/3);\n\nt5 = cos(time/4)/2;\n\n//give him a break\n//bird = 1;\n\nground = below(t5,-.9);\ntrig = below(rand(100),1);\ntrig = trig * bnot(ground) * bnot(bird);\nbird = bird * bnot(ground);\n\nbird = bnot(bird)*trig;\n\nt6 = bird;","point_eqs_eel":"\nr = 1; g = 0; b = 0;\nk1 = below(sample,.5);\n\ndx = .01*k1*sin(sample*50);\n\n\nf1 = sqr(dx);\n\ndy = 40*f1*t1 + t2/150;\ndy = dy+ (1-k1) * .002*sin(sample*50);\n\nx = dx + .5 + .1*t3;\n\ndy = dy + .2*dx*t4;\n\ny0 = t5;\ny = dy+ .5 + y0/8;\n\na = .04;\n\n"},{"baseVals":{"spectrum":1,"usedots":1,"smoothing":0,"enabled":0},"init_eqs_eel":"","frame_eqs_eel":"","point_eqs_eel":""}],"init_eqs_eel":"","frame_eqs_eel":"dec_med = pow (0.8, 30/fps);\ndec_slow = pow (0.9, 30/fps);\nbeat = max (max (bass, mid), treb); \navg = avg*dec_slow + beat*(1-dec_slow);\nis_beat = above(beat, .5+avg+peak) * above (time, t0+.2);\nt0 = is_beat*time + (1-is_beat)*t0;\npeak = is_beat * beat + (1-is_beat)*peak*dec_med;\nindex = (index + is_beat) %16;\nindex2 = (index2 + is_beat*bnot(index))%5;\nmonitor = index2;\n\nq20 = avg;\nq21 = beat;\nq22 = peak;\nq23 = index;\nq24 = is_beat;\nq26 = bass + mid + treb;\n\nsb = sb*dec_med + q21*(1-dec_med);\nq29 = sb;\n\nk1 = is_beat*bnot(index)*bnot(index2);\np1 = (index2-2);\n\np2 = dec_med * p2+ (1-dec_med)*p1;\np3 = dec_med * p3+ (1-dec_med)*p2;\nq5 = cos(p3*3.14/2);\n\nrott = rott + .003*30/fps*p3;\n\nq1 = cos(rott);\nq2 = sin(rott);\nq3 = -q2;\nq4 = q1;\n\nmovx = movx + .002*30/fps;\nq28 = movx;\n\nq15 = (1+sin(time/23))*.15;\nq29 = 4*(.5+sin(t