Proud to announce:
Chromie Squiggles are the on-chain generative art collection most collected by museums globally!
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    Double Spectrum

    Double Spectrum

    Inspired by VonMises’ defining work on Perfect and Full Spectrums, SquiggleDAO asked the question: Does a Double Perfect exist? The answer would be a Squiggle with 512 color hues– each color possible, displayed exactly twice. But alas, that a Double Perfect is mathematically impossible to create because there is no possible combination of segments, steps and color spread that results in precisely 512 color hues.

    Is there hope, however, for a Double Full? Voilà, they do exist! A Double Full is defined as a Squiggle within 1% of a Double Perfect. They are referred to as simply “Doubles” because Double Perfects are not possible and therefore there is no need for differentiation.

    Defining attributes

    A Double Spectrum is a Squiggle with 200 steps that is within 1% of having each of the 256 colors displayed exactly twice (i.e. within 1% of Double Perfect or within 1% of 512 color hues)
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