def superset(j,x,y,itr,sSym=False):
'''Superset Fractal Calculator. /Expensive./
j = size of julia sets to be calculated.
x,y = final size of image
itr = number of iterations to run for.
sSym = if fractal is symmetrical beneath 0i, setting this to true cuts the
----rendering time in half. Note, if fractal is assymetrical, will cause
----innacurate results. If fractal has rotal symetry in a power of 2, set to
----2. Due to fundamental limitations in the current implementation,
----odd-n rotal symmetry cannot be rendered properly.
'''
field.updateMulti(resX=x,resY=y,magnitude=1)
#Julia Coords for inverse supersets.
cX,cY = 0,0#-.783091,-.149219#.296906,.502234
final = []
formSet = 1
mSet = True
for rows in range(y):
for points in range(x):
output = calculate(formSet,2,itr,mSet,complex(plane.posX,plane.posY)
,complex(cX,cY),0,j,j)
rgb = [0,0,0]
field.posX += field.fundamentalStep
#Accumulate the pixels in output into a single-pixel list
for vals in range(len(output)):
rgb[vals%3] += output[vals]
#Add to final a pixel which is the average of all pixels in output
final += [int(rgb[i]/(len(output)/3)) for i in range(len(rgb))]
#Satisfy idle curiosity
if rows%15 == 1: print('Render is',str(round((rows/y)*(2 if sSym else 1)
*100, 3))+'% done.')
field.posY += field.fundamentalStep
field.posX = field.reset[0]
if sSym and field.posY > 0:
final += symmetry(final,0,rows,y,x)
break
print("Render complete.")
toPPX(3,True,final,x,y,fname='Renders/c('+str(cX)+','+str(cY)+') at '+str(j)
+' ['+tBaseN(randint(0,1230942345))+']')
def run(x,y, fSet):
output = calculate(fSet,2,80,0,(0j),(0+0j),False,x,y,"Q",lambda c:c)
print("Render Complete. Writing to file...")
toPPX(3,True,output,x,y,fname = 'Renders/render')
print("Done.")