```Date: Jan 17, 2013 4:45 AM
Author:
Subject: Identify infinitely many composites of three different types each<br> with an assigned rate of returning primalities in their adjacencies

SUPPOSE all composites consist of one of three types:1) a composite * a composite (whereby +1 or -1 returns a prime or bothor neither do)2) a composite * a prime (whereby +1 or -1 returns a prime or both orneither do)3) a prime * a prime (whereby +1 or -1 returns a prime or both orneither do)I begin to calculate the percentage rates of prime returns, but waswondering if anyone has planed this out and found the rates to behavein what way and in what if at all variance exists between them.2*2 is first TYPE 3 and 2*2+1 or -1 is 3 or 5 both prime so firstentry is 2/2 and 100% incidence of returning a prime.2*3 is second TYPE 3 and 5 and 7 produced 2/2 and 100% incidence ofprime.2*4 is a TYPE 2 and 7 and 9 makes it 1/2 or 50% incidence of prime.3*4 is a TYPE 2 and 11 and 13 add 2/2 to become 3/4 or 75% incidenceof prime return on tier 2 of type 2.ETC., et al for all types plot an curve return a table, examine thedifferences if any existInteresting question to consider, when we multiple two primes, is theresult number any more or less likely to be adjacent to a prime, or isjust the opposite true and are multiply composites the cornerstone? Orperhaps it is the combination of the two (the TYPE 2 line) essentialor interesting. In any event the world will be forever changed oncethe smart people (the rest of them get a handle on this). Is itpossibly all three despite early differential fluctuations to planeout the same, or do they diverge or converge and where, if, when, andwhy, and what does this infer about physics in notions of compositestructures and quantum mechanics, molecular constructs, etc. I am alittle arrogant sounding but just going to let the merits of themathematics or the ragged jealousy of the dunces prevail around mewith the usual bally-who of insults I shall wear as a badge of honor,I suppose, in some system, perpetually.
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