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![Far Along The Derivation We Remember Mentally Making The Right Move: √2/√2-2⁕1/∞⁕√2/√2...Coffee Ice Cream Break | WITH LEMMA:
{(∞-1)/∞} ± [{(∞-1)/∞}/∞]
= ∞*{(∞-1)/∞} PROVIDING CYCLIC {(1-∞)/∞}^(1/2) =
{(∞-1)/∞}^(1/4) = {(1-∞)/∞}; SHOW THAT GELFOND-SCHNEIDER CONSTANT
WHICH IS DEFINED AS 2^(√2) DERIVES √2/√2 = -0 VIA
(-0)^∞=(-0)⁕(-0)^(∞-1) AS (-0)^{∞/(∞-1)}=0 AS
(0)^{(∞-1)/∞}=-0 AS (1-1)^∞ = 2⁕√2/√2
- 2⁕√2/√2 AS (∞-∞)⁕(1+1)/(1+1)=√2/√2 - √2/√2
AS (2⁕∞/2)-(2⁕∞/))=√2/√2 - √2/√2
AS √2/√2 + (2⁕∞/2)=√2/√2 + (2⁕∞/2)) AS
√2/√2 + ∞⁕(√2⁕/√2)^2=√2/√2 + ∞⁕(√2⁕/√2))^2 AS
√2/√2⁕ + (√2⁕/√2+ ((√2⁕/√2)-(1/∞)⁕((√2⁕/√2)))^2=
√2/√2 +((√2⁕/√2)-(1/∞)⁕((√2⁕/√2)))^2 AS
√2/√2 +1- 2/∞ + 1/∞^2 = √2/√2 +1- 2/∞ + 1/∞^2
AS √2/√2 +(1+1/∞)^2 = √2/√2 +(1+1/∞)^2 AS √2/√2 =√2/√2; THEREFORE DIAGONAL
OF POSITIVE REALS
LIST AS '1111111.....11111'
EQUALS DIAGONAL OF
NEGATIVE REALS LIST
AS '00000.....00000"; WHICH IS NICELY EXPLAINED
BY INFORMATION THEORY
IN THAT THE GREATER
HOMOGENEITY OF A
STRING OF DIGITS THE
LESS INFO IT SUPPLIES. SO IN SHORT CANTOR
DIAGONALS SYMMETRICALLY
PROVIDE ACCORDING TO
INFORMATION THEORY
NO INFORMATION TO BE
COUNTED BIJECTIVELY
WHICH IS THE LITERAL
OPPOSITE OF UNRESTRICTED
COMPREHENSION CONCERNS | image tagged in memes,expanding brain | made w/ Imgflip meme maker](http://i.imgflip.com/9q6xct.jpg)
