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PinwheelsEditing second value (animated)Which values give polygon/asterict?610070backup = (percent/100)*sizede: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
}
elastic