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: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