data:image/png;base64,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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==2.8044555519242875