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Original proposition:
Every is bigger than 4 even numbers,Must be sums of the two wonderful prime number.
Below must prove the Goldbach suspicion to prove the question:
Namely:
If every is bigger than 4 even numbers to be two
is bigger than sum of establishment that Goldbach suspicion 1 odd
number to have the possibility to establish.If every is bigger than
4 even numbers to be two is bigger than sum of the 1 odd number for
the false that Goldbach suspicion is also a vacation.
Because the wonderful prime number is the odd
number one special form, namely the odd number contains the
wonderful prime number.Also namely, so long as whether there
Every is bigger than 4 even numbers,Must be sums of the two wonderful prime number.
Below must prove the Goldbach suspicion to prove the question:
Namely:
