This is a very basic physics simulation using Verlet Integration. Inspired by Prezza's Works on Youtube. Controls -WASD or Arrow keys to move circles -[SPACE] to spawn a circle -[ENTER] to delete a circle -g to toggle gravity -c to toggle colisions -t to toggle turbo mode (higher quality) (Note this simulation is very limited due to Snap! being browser-based and me not figuring out substeps)data:image/png;base64,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This is a very basic physics simulation using Verlet Integration. Inspired by Prezza's Works on Youtube. Controls -WASD or Arrow keys to move circles -[SPACE] to spawn a circle -[ENTER] to delete a circle -g to toggle gravity -c to toggle colisions -t to toggle turbo mode (higher quality) (Note this simulation is very limited due to Snap! being browser-based and me not figuring out substeps)

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40,-1163217,17true41