The ubiquitous nature of the Fibonacci Sequence appears yet again,

in the Partitioning of the Greater Circle into smaller and smaller units,
based on the natural integers like 1, 2, 3, 4 etc
and identifying the smaller or diminishing circle sub-sets
made from radius lengths of 1 and 2
have a surprising result,
that when we sum the radii of 1s and 2s, along the diameterical plane
their sum is always a Fibonacci Number
and grow in this natural progression
1-1-2-3-5-8-13 etc.

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