Statement | S/A/N |
for odds n and m, n*m is even | |
if x^2=1, then x=1 | |
if x! = 1, then x=0 | |
x^0=0 | |
if x+y = z+y, then x=z | |
if x*y < 0, then x<0 or y<0 | |
for x,y>0, if x/y < 1, then x < y | |
x*y > x+y | |
for prime p, p*x is also prime | |
for x,y ≠ 0, if x = 2*y, then x is even | |
for primes p,q,r, p*q*r+1 is prime | |
the sum of the interior angles of a triangle (Euclidean geometry) is 180º | |
if odd prime p = x^2 + y^2, then p ≡ 1 (mod 4) | |
for x,y,z ≠ 0 and n > 2, x^n + y^n = z^n | |
for prime p, x^p - x is divisible by p | |
for odds n and m, n*m is even | |
if x^2=1, then x=1 | |
if x! = 1, then x=0 | |
x^0=0 | |
if x+y = z+y, then x=z | |
if x*y < 0, then x<0 or y<0 | |
for x,y>0, if x/y < 1, then x < y | |
x*y > x+y | |
for prime p, p*x is also prime | |
for x,y ≠ 0, if x = 2*y, then x is even | |
for primes p,q,r, p*q*r+1 is prime | |
the sum of the interior angles of a triangle (Euclidean geometry) is 180º | |
if odd prime p = x^2 + y^2, then p ≡ 1 (mod 4) | |
for x,y,z ≠ 0 and n > 2, x^n + y^n = z^n | |
for prime p, x^p - x is divisible by p | |
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