HOME | DD
Published: 2014-05-13 23:05:18 +0000 UTC; Views: 101; Favourites: 2; Downloads: 0
Redirect to original
Description
Wasting my time in math.
funiest equation I've found with my wasted time
for the two next equation you need these setup:
degree not the radian
t min: 7000
t max: 36000
t step: 90
weird spirals like the one up:
y(t)= cos(t+int(arcsin(sin(t/90*90/(180/90)/1000))/90*(180/90)*1000)*(0.8/((36000-t)/36000+1)))*(36000/t-1)
x(t)= sin(t+int(arcsin(sin(t/90*90/(180/90)/1000))/90*(180/90)*1000)*(0.8/((36000-t)/36000+1)))*(36000/t-1)
weird spirals who will flip during turn:
y(t)= cos(t+int(arcsin(sin(t/90*90/(180/90)/20))/90*(180/90)*20)*(1.0/((36000-t)/36000+1)))*(36000/t-1)
x(t)= sin(t+int(arcsin(sin(t/90*90/(180/90)/20))/90*(180/90)*20)*(1.0/((36000-t)/36000+1)))*(36000/t-1)
for the next one you need these setup:
Tmin=-5000 (you can change it, it's where it will start to draw the thing)
Tmax=10800 (you can change it, it's the number of line/360 'or turn' the thing will draw)
Tstep=90 (you can change it, it's 360/by the number of side it will have ex:360/4=90 4 is the number of side a square have)
Xmin= alway -94/31
Xmax= alway 94/31
Xscl=[1,∞] (you can change it, it's the number of turn it will take to switch the side it draw)
Ymin=alway -2
Ymax=alwan 2
Yscl=2 (you can change it, more the number is high more the draw will turn fast)
fun with TI-8x graphic calculator:
Xt= cos(T+int(sin-¹(sin(T/Tstep*90/(180/Tstep)/Xscl))/90*(180/Tstep)*Xscl)*(Yscl/((Tmax-T)/Tmax)))*((Tmax-T)/Tmax)*3.5
Yt= sin(T+int(sin-¹(sin(T/Tstep*90/(180/Tstep)/Xscl))/90*(180/Tstep)*Xscl)*(Yscl/((Tmax-T)/Tmax)))*((Tmax-T)/Tmax)*3.5


















