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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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.125.13045.125.17090.125.1510.125.131.650796875468111031.1108798075553873.79827255799772quadratic-in-out,cubic-in-out,quart-in-out,sine-in-out0