Module easing 

Module containing different easing functions.

An easing function is a Curve that’s used to transition between two values. It takes a time parameter, where a time of zero means the start of the transition and a time of one means the end.

Easing functions come in a variety of shapes - one might transition smoothly, while another might have a bouncing motion.

There are several ways to use easing functions. The simplest option is a struct thats represents a single easing function, like SmoothStepCurve and StepsCurve. These structs can only transition from a value of zero to a value of one.

let smoothed_value = SmoothStepCurve.sample(time);

let stepped_value = StepsCurve(5, JumpAt::Start).sample(time);

Another option is EaseFunction. Unlike the single function structs, which require you to choose a function at compile time, EaseFunction lets you choose at runtime. It can also be serialized.

let mut curve = EaseFunction::Linear;

if make_it_smooth {
    curve = EaseFunction::SmoothStep;
}

let value = curve.sample(time);

The final option is EasingCurve. This lets you transition between any two values - not just zero to one. EasingCurve can use any value that implements the Ease trait, including vectors and directions.

// Make a curve that smoothly transitions between two positions.
let start_position = vec2(1.0, 2.0);
let end_position = vec2(5.0, 10.0);
let curve = EasingCurve::new(start_position, end_position, EaseFunction::SmoothStep);

let smoothed_position = curve.sample(time);

Like EaseFunction, the values and easing function of EasingCurve can be chosen at runtime and serialized.

Structs

BackInCurve

f(t) = 2.70158 * t³ - 1.70158 * t²

BackInOutCurve

Behaves as BackIn for t < 0.5 and as BackOut for t >= 0.5

BackOutCurve

f(t) = 1.0 + 2.70158 * (t - 1.0)³ - 1.70158 * (t - 1.0)²

BounceInCurve

bouncy at the start!

BounceInOutCurve

Behaves as BounceIn for t < 0.5 and as BounceOut for t >= 0.5

BounceOutCurve

bouncy at the end!

CircularInCurve

f(t) = 1.0 - sqrt(1.0 - t²)

CircularInOutCurve

Behaves as CircularIn for t < 0.5 and as CircularOut for t >= 0.5

CircularOutCurve

f(t) = sqrt((2.0 - t) * t)

CubicInCurve

f(t) = t³

CubicInOutCurve

Behaves as CubicIn for t < 0.5 and as CubicOut for t >= 0.5

CubicOutCurve

f(t) = (t - 1.0)³ + 1.0

EasingCurve

A Curve that is defined by

ElasticCurve

f(omega,t) = 1 - (1 - t)²(2sin(omega * t) / omega + cos(omega * t)), parametrized by omega

ElasticInCurve

f(t) = -2.0^(10.0 * t - 10.0) * sin((t * 10.0 - 10.75) * 2.0 * π / 3.0)

ElasticInOutCurve

Behaves as ElasticIn for t < 0.5 and as ElasticOut for t >= 0.5

ElasticOutCurve

f(t) = 2.0^(-10.0 * t) * sin((t * 10.0 - 0.75) * 2.0 * π / 3.0) + 1.0

ExponentialInCurve

f(t) ≈ 2.0^(10.0 * (t - 1.0))

ExponentialInOutCurve

Behaves as ExponentialIn for t < 0.5 and as ExponentialOut for t >= 0.5

ExponentialOutCurve

f(t) ≈ 1.0 - 2.0^(-10.0 * t)

LinearCurve

f(t) = t

QuadraticInCurve

f(t) = t²

QuadraticInOutCurve

Behaves as QuadraticIn for t < 0.5 and as QuadraticOut for t >= 0.5

QuadraticOutCurve

f(t) = -(t * (t - 2.0))

QuarticInCurve

f(t) = t⁴

QuarticInOutCurve

Behaves as QuarticIn for t < 0.5 and as QuarticOut for t >= 0.5

QuarticOutCurve

f(t) = (t - 1.0)³ * (1.0 - t) + 1.0

QuinticInCurve

f(t) = t⁵

QuinticInOutCurve

Behaves as QuinticIn for t < 0.5 and as QuinticOut for t >= 0.5

QuinticOutCurve

f(t) = (t - 1.0)⁵ + 1.0

SineInCurve

f(t) = 1.0 - cos(t * π / 2.0)

SineInOutCurve

Behaves as SineIn for t < 0.5 and as SineOut for t >= 0.5

SineOutCurve

f(t) = sin(t * π / 2.0)

SmoothStepCurve

f(t) = 3t² - 2t³

SmoothStepInCurve

Behaves as the first half of SmoothStepCurve.

SmoothStepOutCurve

Behaves as the second half of SmoothStepCurve.

SmootherStepCurve

f(t) = 6t⁵ - 15t⁴ + 10t³

SmootherStepInCurve

Behaves as the first half of SmootherStepCurve.

SmootherStepOutCurve

Behaves as the second half of SmootherStepCurve.

StepsCurve

n steps connecting the start and the end. Jumping behavior is customizable via JumpAt. See JumpAt for all the options and visual examples.

Enums

EaseFunction

Curve functions over the unit interval, commonly used for easing transitions.

JumpAt

Configuration options for the EaseFunction::Steps curves. This closely replicates the CSS step function specification.

Traits

Ease

A type whose values can be eased between.