A strange mathematic logic which explains why the 2 is equal with the 1.
If x = 1 and y = 1 then:
x = y
1. Multiplying each side by x gives:
x² = xy
2. Subtracting y² from each side gives:
x²-y² = xy-y²
3. Factoring each side gives:
(x+y)(x-y) = y(x-y)
4. Dividing out the common term (x-y) gives:
x+y = y
5. When we put the initial values back in place we get:
1+1 = 1 or
2 = 1
What's wrong with the proof?