: #Laughs |Theorem: 1 + 1 = 2Proof:n(2n - 2) = n(2n - 2)n(2n - 2) - n(2n - 2) = 0(n - n)(2n - 2) = 02n(n - n) - 2(n - n) = 02n - 2 = 02n = 2n + n = 2or setting n = 11 + 1 = 2

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#Laughs |Theorem: 1 + 1 = 2Proof:n(2n - 2) = n(2n - 2)n(2n - 2) - n(2n - 2) = 0(n - n)(2n - 2) = 02n(n - n) - 2(n - n) = 02n - 2 = 02n = 2n + n = 2or setting n = 11 + 1 = 2

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: It is not necessary to understand things in order to argue about them. - Pierre Beaumarchais French businessman & comic dramatist (1732 - 1799) #Quotes

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: #Laughs There's a guy who's hiking in the woods one day when a bear chases him up a really tall tree. The bear started to climb the tree, so the guy climbed up higher.

@FunnyJohny

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: #Laughs The not necessarily well-prepared student sat in his life scienceclassroom staring at a question on the final exam paper.

@FunnyJohny

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: #Laughs |Theorem: 1 + 1 = 2Proof:n(2n - 2) = n(2n - 2)n(2n - 2) - n(2n - 2) = 0(n - n)(2n - 2) = 02n(n - n) - 2(n - n) = 02n - 2 = 02n = 2n + n = 2or setting n = 11 + 1 = 2

More posts by @FunnyJohny

: It is not necessary to understand things in order to argue about them. - Pierre Beaumarchais French businessman & comic dramatist (1732 - 1799) #Quotes

: #Laughs There's a guy who's hiking in the woods one day when a bear chases him up a really tall tree. The bear started to climb the tree, so the guy climbed up higher.

: #Laughs The not necessarily well-prepared student sat in his life scienceclassroom staring at a question on the final exam paper.

: The beginnings and endings of all human undertakings are untidy. - John Galsworthy #Quotes

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