Let's try to prove the Goldbach Conjecture! All it says is every even number greater than 2 is the sum of 2 primes.
@M4thM1nd Alright let's do this lol.
Here we go...
Anyone else is free to join in, we're just having fun brainstorming here. =P
As I said, for small numbers it's easy to test all the possible combinations of two prime sums, but as these numbers get bigger... it takes too much time
Let's try to get some insights from it
My thoughts are this: \[\Large p+q=2n \\ \Large \frac{p+q}{2}=n\] Now I can rephrase the GC as saying every number greater than 1 is the average of two prime numbers. Maybe this helps since I kind of know stuff about averages. That means that for every number n there is some point between 1 and n that reflects over to another prime: |dw:1425528592489:dw| This is basically an idea I had a while back maybe fun to think about this.
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