Just a recursive tree with some randomized animations from the animation library :)data:image/png;base64,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 a recursive tree with some randomized animations from the animation library :)de:animiere Setter _ Getter _ Delta _ über _ Sek. beschleunigt _
ca:modifica setter _ i getter _ amb delta _ en _ segons de forma _
pt:anima com modificador _ e inspector _ de _ em _ s de forma _
501de:Grad _
ca:graus de _ radians
pt:_ radianos em graus
0.5de:Fehler _
pt:assinala o erro _
de:gleite _ in _ Sek. beschleunigt: _
ca:llisca _ en _ segons de forma _
fr:glisser _ en _ sec. accélérer _
pt:desliza _ em _ s de forma _
501linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elasticde:animiere _ um _ in _ Sek. beschleunigt: _
ca:modifica _ amb _ en _ segons de forma _
pt:anima _ de _ em _ s de forma _
x positionx position
y position
direction
size
ghost effect
color effect
saturation effect
brightness effect
fisheye effect
whirl effect
pixelate effect
mosaic effect
negative effect
tempo
volume
balance501linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elasticy positiondirectionsizetempovolumebalance112de:Beschleunigung _
ca:de forma _
pt:a forma _
linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elasticquadratic-inquadratic-outquadratic-in-outcubic-incubic-outcubic-in-outquart-inquart-outquart-in-outsine-insine-outsine-in-outelasticunknown easing function ""de:für _ = _ bis _ _ in _ Sek. beschleunigt: _ _
ca:per _ = _ fins _ _ en _ segons de forma _ _
pt:para _ de _ a _ _ em _ s de forma _ _
01001linearlinear
quadratic={
quadratic-in
quadratic-out
quadratic-in-out
}
cubic={
cubic-in
cubic-out
cubic-in-out
}
quart={
quart-in
quart-out
quart-in-out
}
sinusoidal={
sine-in
sine-out
sine-in-out
}
elasticdata:image/png;base64,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2035.125.13045.125.17090.125.1510.125.133.039953203263051025.7214970410526277.25797564634169quadratic-in-out,cubic-in-out,quart-in-out,sine-in-out0