I think I might've spent a little bit more effort than I expected. I figured out how to animate sprites using anchoring techniques. This is mainly what was used to make those Flash-styled animations. Each part, like the limbs is an individual object that is anchored to its parent. To show this, I used Squirtle from Pokemon Black/White as the game also uses a similar technique to what you see. I gave him some pretty lively animations like jumping. He even blinks occasionally. Credits: The sprites and music are from Pokemon Black/White The background is from Pokemon Diamond/Pearl/Platium, except I poorly modified the background for this 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I think I might've spent a little bit more effort than I expected. I figured out how to animate sprites using anchoring techniques. This is mainly what was used to make those Flash-styled animations. Each part, like the limbs is an individual object that is anchored to its parent. To show this, I used Squirtle from Pokemon Black/White as the game also uses a similar technique to what you see. I gave him some pretty lively animations like jumping. He even blinks occasionally. Credits: The sprites and music are from Pokemon Black/White The background is from Pokemon Diamond/Pearl/Platium, except I poorly modified the background for this project.

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 timetime in milliseconds1000deltaXdeltaYreportertime in milliseconds

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 reporter12

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-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 } elasticreporterdata:image/png;base64,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77480true0.1false103