ABCD

Goldbach Conjectures

The weak twin primes conjecture states that there are infinitely many pairs of primes. The strong twin primes conjecture states that every prime p has a twin prime (p+2), although (p+2) may not look prime at first. The tautological prime conjecture states that the tautological prime conjecture is true.
[[In the center of the panel are the large words 'GOLDBACH CONJECTURES'. Around it are six boxes: two above it, and two on each side, one below the other. They read: Weak: Every odd number greather than 5 is the sum of three primes. Strong: Every even number greater than 2 is the sum of two primes. Very weak: Every number greater than 7 is the sum of two other numbers. Very strong: Every odd number is prime. Extremely weak: Numbers just keep going . Extremely strong: There are no numbers above 7. {{Title text: The weak twin primes conjecture states that there are infinitely many pairs of primes. The strong twin primes conjecture states that every prime p has a twin prime (p+2), although (p+2) may not look prime at first. The tautological prime conjecture states that the tautological prime conjecture is true.}}
The weak twin primes conjecture states that there are infinitely many pairs of primes. The strong twin primes conjecture states that every prime p has a twin prime (p+2), although (p+2) may not look prime at first. The tautological prime conjecture states that the tautological prime conjecture is true.