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H3q5F8CJFndlbF59WrPjGAbmSj1e1j7W8pq1v7RHPFv7+ViafH8smHV/SJozhvjdmOFZBVgD2grIJsL6UAAyglHxvLKsAAyirI9lIKMIBS8rGxrAIMoKyCbC+lAAMoJR8byyrAAMoqyPZSCjCAUvKxsawCDKCsgmwvpQADKCUfG8sqwADKKsj2UgowgFLysbGsAgygrIJsL6UAAyglHxvLKsAAyirI9lIKMIBS8rGxrAIMoKyCbC+lAAMoJR8byyrAAMoqyPZSCjCAUvKxsawCDKCsgmwvpQADKCUfG8sqwADKKsj2UgowgFLysbGsAgygrIJsL6UAAyglHxvLKsAAyirI9lIKMIBS8rGxrAIMoKyCbC+lAAMoJR8byyrAAMoqyPZSCjCAUvKxsawC/wem1tdF4OWu2gAAAABJRU5ErkJggg==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 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
}
elastici1i1i1new resultwhiteitemi121whitevalue2blue2yellow2white1500.01backspacetextcut 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('code');
editor();0100-18random(