Ens dediquem a tirar 100 daus. Si surt un 6, el dau desapareix. Si no surt, el tornem a tirar. Anem repetint el procés fins que desapareixen tots. Quin és el 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Ens dediquem a tirar 100 daus. Si surt un 6, el dau desapareix. Si no surt, el tornem a tirar. Anem repetint el procés fins que desapareixen tots. Quin és el comportament?

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 _ 501

de:Grad _ ca:graus de _ radians pt:_ radianos em graus 0.5

de: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 } elasticend time1000deltaXdeltaY

de: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 positiondirectionsizetempovolumebalance1

de: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-outelastic

unknown 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 } elastic

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01