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Easing Equations in Python (orig by Robert Penner)
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# ported from http://www.gizma.com/easing/ | |
# by http://th0ma5w.github.io | |
# | |
# untested :P | |
import math | |
linearTween = lambda t, b, c, d : c*t/d + b | |
def easeInQuad(t, b, c, d): | |
t /= d | |
return c*t*t + b | |
def easeOutQuad(t, b, c, d): | |
t /= d | |
return -c * t*(t-2) + b | |
def easeInOutQuad(t, b, c, d): | |
t /= d/2 | |
if t < 1: | |
return c/2*t*t + b | |
t-=1 | |
return -c/2 * (t*(t-2) - 1) + b | |
def easeInOutCubic(t, b, c, d): | |
t /= d/2 | |
if t < 1: | |
return c/2*t*t*t + b | |
t -= 2 | |
return c/2*(t*t*t + 2) + b | |
def easeInQuart(t, b, c, d): | |
t /= d | |
return c*t*t*t*t + b | |
def easeOutQuart(t, b, c, d): | |
t /= d | |
t -= 1 | |
return -c * (t*t*t*t - 1) + b | |
def easeInOutQuart(t, b, c, d): | |
t /= d/2 | |
if t < 1: | |
return c/2*t*t*t*t + b | |
t -= 2 | |
return -c/2 * (t*t*t*t - 2) + b | |
def easeInQuint(t, b, c, d): | |
t /= d | |
return c*t*t*t*t*t + b | |
def easeOutQuint(t, b, c, d): | |
t /= d | |
t -= 1 | |
return c*(t*t*t*t*t + 1) + b | |
def easeInOutQuint(t, b, c, d): | |
t /= d/2 | |
if t < 1: | |
return c/2*t*t*t*t*t + b | |
t -= 2 | |
return c/2*(t*t*t*t*t + 2) + b | |
def easeInSine(t, b, c, d): | |
return -c * math.cos(t/d * (math.pi/2)) + c + b | |
def easeOutSine(t, b, c, d): | |
return c * math.sin(t/d * (math.pi/2)) + b | |
def easeInOutSine(t, b, c, d): | |
return -c/2 * (math.cos(math.pi*t/d) - 1) + b | |
def easeInExpo(t, b, c, d): | |
return c * math.pow( 2, 10 * (t/d - 1) ) + b | |
def easeOutExpo(t, b, c, d): | |
return c * ( -math.pow( 2, -10 * t/d ) + 1 ) + b | |
def easeInOutExpo(t, b, c, d): | |
t /= d/2 | |
if t < 1: | |
return c/2 * math.pow( 2, 10 * (t - 1) ) + b | |
t -= 1 | |
return c/2 * ( -math.pow( 2, -10 * t) + 2 ) + b | |
def easeInCirc(t, b, c, d): | |
t /= d | |
return -c * (math.sqrt(1 - t*t) - 1) + b | |
def easeOutCirc(t, b, c, d): | |
t /= d; | |
t -= 1 | |
return c * math.sqrt(1 - t*t) + b | |
def easeInOutCirc(t, b, c, d): | |
t /= d/2 | |
if t < 1: | |
return -c/2 * (math.sqrt(1 - t*t) - 1) + b | |
t -= 2 | |
return c/2 * (math.sqrt(1 - t*t) + 1) + b |
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