Any prime number is the average of at least one pairs of inequal prime numbers
According to Goldbach’s conjecture, any 2*p = p + p fulfills it. This can be a little stronger, to make 2*p=p1+p2, p1 <> p2, it still stands. For example: “Prime[5]:11+/-6*1=5+17” “Prime[6]:13+/-6*1=7+19” “Prime[7]:17+/-6*1=11+23” “Prime[8]:19+/-6*2=7+31” “Prime[9]:23+/-6*1=17+29” “Prime[10]:29+/-6*2=17+41” “Prime[11]:31+/-6*2=19+43” “Prime[12]:37+/-6*1=31+43” “Prime[13]:41+/-6*2=29+53” “Prime[14]:43+/-6*4=19+67” The full list up to: “Prime[1306583450]:30158696947+/-6*185=30158695837+30158698057” is downloadable as GoldbachAverage_typed_ranks.primes.tgz (caution, large file). It is straight […]
