data:image/png;base64,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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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.1408025.1609025.151525.147.2602612385901751030.91464338489453286.10094865833341quadratic-in-out,cubic-in-out,quart-in-out,sine-in-out0