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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 positionsteps
x 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
}
elasticdeltay 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-outquadratic-inquadratic-in-outcubic-outcubic-incubic-in-outquart-outquart-inquart-in-outsine-outsine-insine-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
}
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sB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==3