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

501

0.5table

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 } elasticlast1

1

2000.60.8-1quadratic-outlinearquadratic-outquadratic-inquadratic-out2quadratic-in-out.52421cubic-incubic-outt1cubic-in-out.54122221quart-inquart-outt1quart-in-out.5818tsine-in1sin9090sine-outsin90sine-in-out1cos90elasticquadratic-inlinearquadratic-inquadratic-inquadratic-out2quadratic-in-out.52421cubic-incubic-outt1cubic-in-out.54122221quart-inquart-outt1quart-in-out.5818tsine-in1sin9090sine-outsin90sine-in-out1cos90elastic