Okay, so i remember getting deeper into this spiral RnD, and had been working on understanding different types of spirals.

Here is a result of my RnD that i did a while ago, using MaxScript:

--Basic start point, pCenter = Dummy() pCenter.scale = point3 0.05 0.05 0.05 pCenter.pos = point3 0 0 0 centerX = pCenter.position.x centerY = pCenter.position.y centerZ = pcenter.position.z /* Thank you: https://swiftcoder.wordpress.com/2010/06/21/logarithmic-spiral-distance-field/ HINT: convert to and from radians = degrees * (pi/180) degrees = radians * (180/pi) */ --initial vars from formula:r = ae^{b*theta}\, a = 0.0 -- controls the starting angle b = 0.1 -- controls how tightly the spiral is wound. t = 0.0 -- this is start angle theta = t * (pi/180) across = atan(1/b) end = 180.0 -- specify max degrees for theta = 0 to end do ( r = pow e (b*theta) r *=0.01 print r x = centerX + cos(theta) * r y = centerY + sin(theta) * r pt = Dummy() pt.scale = point3 0.1 0.1 0.1 pt.pos = point3 x y centerZ )