Determining if a complex number w = f(z1, z2, z3) is a known triangle center

Why do you do this

Why do you do this

Some people just don't understand the dangers of indiscriminate surveillance.

I discovered this the other day:

9 squared = 81, 9% of 9 is .81
8 squared = 64, 8% of 8 i .64
7 squared = 49, 7% of 7 is .49
6 squared = 36, 6% of 6 is .36
....


So there's that


[Fixed my fuck up - thanks for outlining my flaws, K_A (dick)]

6 squared = 36, 6% of 36 is .36

Check your math, buddy.

Anyway, the pattern you are displaying is a fairly obvious one. 9^2=9*9=81 whereas 9%*9=0.09*9=0.81. 0.09 is two orders of magnitude smaller than 9, which is why the answer also ends up being two orders of magnitude smaller (81 vs 0.81).

Oh I realize how basic it is, its just fun to find patterns. Can you point out which part of my math I need to check? When I do 6^2 I get 36. When I do 6 * .06 I get .36

Oh I realize how basic it is, its just fun to find patterns. Can you point out which part of my math I need to check? When I do 6^2 I get 36. When I do 6 * .06 I get .36

That is correct, but not what you wrote above.

6 squared = 36, 6% of 36 is .36

Fuck .