Scientific simulation of light based on the idea of light as waves. The calculation is slow, the first light sources will appear by the 20th-30th tick. For a faster calculation you can reduce the size, for a more accurate and beautiful result increase the 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Scientific simulation of light based on the idea of light as waves. The calculation is slow, the first light sources will appear by the 20th-30th tick. For a faster calculation you can reduce the size, for a more accurate and beautiful result increase the size.

waveHeightaccumulatedLightwaveVelocity000230000232130234frame1

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KBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==3131