Quote:
Originally Posted by SaintessHeart
The algebraic proof joke? Do this :
1. Assume A and B are the same, therefore A=B.
2. Multiply both sides by A, so AČ=AB
3. Minus BČ from both sides, and you get AČ - BČ = AB - BČ
4. Since AČ - BČ = (A + B)(A - B), factorising both sides give you (A + B)(A - B) = B(A-B)
5. Take out (A-B) from both sides, and you get A+B=B, therefore A=B-B
6. So A=0. Since A as an algebra can be anything, and A=0, anything can be nothing.
Now why can't causation be correalation?  |
The problem is in step 5.
A=B therefore (A-B) = 0
You divide by zero, making the equation meaningless.
Besides it reads 0=0 from step 3 on anyways.