1 line
5.9 KiB
JSON
1 line
5.9 KiB
JSON
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{"version":1,"baseVals":{"rating":0,"gammaadj":1.28,"decay":0.8,"echo_zoom":1,"echo_orient":3,"wave_brighten":0,"brighten":1,"wave_a":0.001,"wave_scale":1.001775,"wave_smoothing":0.9,"modwavealphastart":0.5,"modwavealphaend":1,"warpanimspeed":1.321288,"warpscale":1.986883,"zoomexp":0.8802,"zoom":0.9998,"warp":0.01,"sx":0.9999,"sy":0.9998,"wave_r":0.5,"wave_g":0.5,"wave_b":0.5,"ob_size":0,"ob_r":1,"ob_g":1,"ob_b":0.5,"ob_a":1,"ib_size":0,"ib_r":0,"ib_g":0.3,"ib_b":0,"mv_x":0,"mv_y":0.000001,"mv_l":1,"mv_g":0.91,"mv_b":0.71,"mv_a":0},"shapes":[{"baseVals":{"sides":60,"additive":1,"thickoutline":1,"rad":0.398722,"g":1,"b":0.7,"r2":1,"g2":0.8,"border_a":0,"enabled":0},"init_eqs_eel":"","frame_eqs_eel":"ax=0; ay=0; az=-30;\n\nbx = ax;\nby = ay*cos(q1) - az*sin(q1);\nbz = ay*sin(q1) + az*cos(q1);\n\nax = bx*cos(q2) - bz*sin(q2);\nay = by;\naz = bx*sin(q2) + bz*cos(q2);\n\nbx = ax*cos(q3) - ay*sin(q3);\nby = ax*sin(q3) + ay*cos(q3);\nbz = az;\n\nvx=bx; vy=by; vz=bz;\n\nx=vx/abs(vz-10)+.5;\ny=vy/abs(vz-10)+.5;\n\na=below(vz,0);"},{"baseVals":{"enabled":1,"sides":60,"additive":1,"textured":1,"rad":0.559237,"ang":1.884956,"tex_ang":0.69115,"tex_zoom":2.348658,"g":0.1,"b":1,"a":0.2,"r2":1,"g2":0.05,"b2":0.4,"border_a":0},"init_eqs_eel":"","frame_eqs_eel":""},{"baseVals":{"enabled":1,"sides":60,"additive":1,"textured":1,"rad":1.54304,"ang":6.283185,"tex_ang":6.283185,"tex_zoom":0.305462,"r":0,"g":0.5,"b":0.6,"a":0.4,"g2":0,"a2":0.8,"border_a":0},"init_eqs_eel":"","frame_eqs_eel":"tex_ang=bass;"},{"baseVals":{"sides":6,"additive":1,"rad":0.1149,"g":1,"b":0.7,"r2":1,"g2":0.8,"border_a":0,"enabled":0},"init_eqs_eel":"","frame_eqs_eel":"q8=-q8+1;\nt=(frame%6+4);\nsides=if(equal(t%2,0),6,60);\n\nr=equal(t,4)*.3+equal(t,6)*.1+equal(t,8)*.3;\ng=equal(t,4)*.1+equal(t,6)*.5+equal(t,8)*.15;\nb=equal(t,4)*.6+equal(t,6)*.3+equal(t,8)*.0;\n\nr2=equal(t,4)*.3+equal(t,6)*.1+equal(t,8)*.3;\ng2=equal(t,4)*.1+equal(t,6)*.5+equal(t,8)*.15;\nb2=equal(t,4)*.6+equal(t,6)*.3+equal(t,8)*.0;\n\nr=r+equal(t%2,1);\ng=g+equal(t%2,1);\nb=b+equal(t%2,1)*.7;\n\nr2=r2+equal(t%2,1);\ng2=g2+equal(t%2,1)*.8;\n\nrad=equal(t,4)*.1+equal(t,5)*.14+equal(t,6)*.14+equal(t,7)*.18 +equal(t,8)*.12+equal(t,9)*.2;\n\nan=atan2(q8-.5,q7-.5);\nang=0+equal(t%2,0)*2*an;\nang=if(equal(t,6),-ang,ang);\n\nd=sqrt(sqr(q7-.5)+sqr(q8-.5));\na=above(1-d,0)*sqrt(1-d);\n\nx=t*(.5-q7)*.1617+q7;\ny=t*(.5-q8)*.1617+q8;"}],"waves":[{"baseVals":{"enabled":1,"usedots":1,"additive":1,"smoothing":0},"init_eqs_eel":"","frame_eqs_eel":"advance=advance+ 0.005;\nadvance=if( above(advance,2) , 0, advance);\nt1=advance","point_eqs_eel":"s=sample*6.28;\n\n//plot random x position via function of sample pos;\nxp=sin(s)+sin(s*0.34)+sin(s*24.3)+sin(s*13.8);\nxp=xp*0.20;\n\n//plot random y position via function of sample pos;\nyp=cos(s)+sin(s*0.24)+cos(s*17.4)+sin(s*37.7);\nyp=yp*0.20;\n\n//plot random z position via function of sample pos;\nzp=cos(s)+cos(s*5.24)+cos(s*47.4)+cos(s*27.7);\nzp=zp*0.25;\n\n//pull stars toward screen\nzp=zp + 1 - t1;\n\n//correct when below 0\nzp=if( below(zp,0) , zp+2 , zp );\n\n//darken far stars\na=(1 - zp*0.5);\n\nzp=zp*0.7;\n\nx_screen=xp/zp + 0.5;\ny_screen=yp/zp + 0.5;\n\nx=x_screen;\ny=y_screen;\n\nr=1;\ng=1;\nb=1;\n"},{"baseVals":{"enabled":1,"usedots":1,"thick":1,"additive":1,"smoothing":0},"init_eqs_eel":"","frame_eqs_eel":"","point_eqs_eel":"ax = 10*.5*(sin(100*sample+1.865)+1)*sin(300*6.2831*sample+3.14*sample);\nay = 10*.5*(sin(100*sample+5.23)+1)*cos(200*6.2831*sample+ 3.14*sample+.1454);\naz = 5*(sin(100*sample+.234)+1)*sin(400*6.2831*sample+3.14*sample+1.84);\n\nbx = ax;\nby = ay*cos(q1) - az*sin(q1);\nbz = ay*sin(q1) + az*cos(q1);\n\nax = bx*cos(q2) - bz*sin(q2);\nay = by;\naz = bx*sin(q2) + bz*cos(q2);\n\nbx = ax*cos(q3) - ay*sin(q3);\nby = ax*sin(q3) + ay*cos(q3);\nbz = az;\n\nvx=bx; vy=by; vz=bz;\n\nx=vx/abs(vz-10)+.5;\ny=vy/abs(vz-10)+.5;\n\na=above(vz,0)*(.05*(5-abs(az)))"},{"baseVals":{"enabled":1,"thick":1,"additive":1,"smoothing":0,"g":0.500001,"b":0.100001},"init_eqs_eel":"","frame_eqs_eel":"","point_eqs_eel":"t=above(sin(20*6.2831*sample+time*16),0);\na
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