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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B8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==i01050quadratic-in2