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more proof to conjecture that ∞≠∞ now with successor showing case where ∞=∞

more proof to conjecture that ∞≠∞ now with successor showing case where ∞=∞ | successor: ℕ⇒∞=1; ℤ⇒2⁕∞=∞+1; ℚ⇒(i/i)∞ =(i^3/i^3)⁕2⁕∞ ; ℝ⇒∞=∞; the best way to know something is to believe; a recalled proof. suppose we take {(√2)^0=(∞-1)/∞}. we generalize to infinity {(√∞)^0=1/∞}. in between is some Taylorish series {(∞-0)⁕(∞-1)...(1)} nicely! via {(√(π⁕2)=1⁕2⁕3...} [mathacy] exceptionally (π⁕e)^0=(√2)^0. this disproves Schanuel's conjecture. exercise: prove ∞⁕e^3 is an integer. | image tagged in memes,change my mind,yesterday,dejected,wednesday,______ | made w/ Imgflip meme maker
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4 Comments
change_me_mind
1 up, 1w,
1 reply
Man, that's why I'm glad to be a moron.

It must suck to have a big brain.
TheseSharesAreAboutNotSharing
1 up, 1w,
1 reply
I used to be the dumbest human on Earth.
TheseSharesAreAboutNotSharing
0 ups, 4d
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successor: ℕ⇒∞=1; ℤ⇒2⁕∞=∞+1; ℚ⇒(i/i)∞ =(i^3/i^3)⁕2⁕∞ ; ℝ⇒∞=∞; the best way to know something is to believe; a recalled proof. suppose we take {(√2)^0=(∞-1)/∞}. we generalize to infinity {(√∞)^0=1/∞}. in between is some Taylorish series {(∞-0)⁕(∞-1)...(1)} nicely! via {(√(π⁕2)=1⁕2⁕3...} [mathacy] exceptionally (π⁕e)^0=(√2)^0. this disproves Schanuel's conjecture. exercise: prove ∞⁕e^3 is an integer.