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each planet is its own self referal with its automorphic properties based upon its relative golden mean?

2007-02-23 07:52:14 · 1 answers · asked by Anonymous in Science & Mathematics Astronomy & Space

1 answers

Nice words.
I know what each word means.

In this context, the answer is no.

self-referral with automorphic properties: if you compare each point on (and, if you insist, in) a planet with the equivalent point on (and in) the same planet (e.g., the same point compared to itself), you cannot avoid finding a one-to-one correspondence.

Therefore, since this correspondence is unavoidable, it cannot be related to the golden mean (the felicitous middle between two extremes) because even excessive or deficient objects cannot avoid satisfying this self-referral automorphism.

Except perhaps total emptyness. I wonder if the mathematical empty set can be said to satisfy any automorphism. However, planets are not empty sets.

2007-02-23 08:06:01 · answer #1 · answered by Raymond 7 · 1 0

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