Assume a=b Multiply both side by b and get ab=b^2 Subtract from both sides a^2, you get: ab-a^2=b^2-a^2, which is, when factoring: a(b-a)=(b+a)(b-a) Divide both sides by the common factor (b-a), and you get a=b+a, but since a=b, the last relation is a=2a, and when dividing both sides with a, you get 1=2
Perhaps
First we state that girls require time and money, which we state as: Girls = Time * Money
Now, as we all know, Time = Money, so our formula becomes: Girls = Money * Money = Money^2
It is also known that Money is the root of all evil: Money = Evil^(.5)
Substituting this in, we find that: Girls = (Evil^(.5))^2 which simplifies to:
Girls = Evil
or, above better viewed as
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