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→Pi contains pi: is
|style="background-color:lightblue"|'''''What? Why should this be true?''''' Mathematicians have not proofed yet that π is a [[normal number]]! You can easily construct a irrational number which contains an approximation of π of length 10<sup>10,000</sup>, but no approximation of length 10<sup>10,000</sup> + 1 . Perhaps God constructed π this way - just to teach mathematicians a little humility. No one knows yet.
|style="background-color:lightblue"|'''''What? Why should this be true?''''' Mathematicians have not proofed yet that π is a [[normal number]]! You can easily construct a irrational number which contains an approximation of π of length 10<sup>10,000</sup>, but no approximation of length 10<sup>10,000</sup> + 1 . Perhaps God constructed π this way - just to teach mathematicians a little humility. No one knows yet.
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|style="background-color:lightblue"|But even if your conclusion was true, you would have proofed only that π contains approximations of every imaginable '''''finite''''' length - not of '''''infinite length'''''. That the same principle which allows you to count to every number, but never reach infinity.
|style="background-color:lightblue"|But even if your conclusion was true, you would have proofed only that π contains approximations of every imaginable '''''finite''''' length - not of '''''infinite length'''''. That is the same principle which allows you to count to every number, but never reach infinity.
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|style="background-color:pink"|Q.E.D.
|style="background-color:pink"|Q.E.D.