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From: Inverse 19 mathematics on 30 May 2010 09:50 We are told that current mathematics has programs that can develop Prime number list into trillions. We have, using our -1 tangent method from scratch developed a program that can not only develop infinite Prime number lists but that which has 1.Consecutive Prime numbers till ever, WITHOUT one error or miss. 2. Place convergennt a divergent Prime numbers as two seperate lists besides a single list .. 3. We place all numbers divisible by 3 in the midline. The point is that we are willing to go "head to head" on Scimath itself with your current mathematics best programs. For starters we are willing to post the last million of the 170 Million prime numbers( We can go into Trillions with technical help) on scimath and Your Current mathematics numbers theorists( Cryptologists), post your same millions and lets compare . What is the rationale if atall in your Mathematics to find big Bertha Prime numbers?, what are you going to do with just these, we developed a complete prime number placement. Could you not be sure of these with your program? , In our program you do not have the check primality, because it will be accurate till infinity. In the future we now will try and develop an equation to "numeralize" , spatial curved proportions, similar to the Temporal Numberalization of the Linear proprtions (1,2,3,4 etc.). We have produced fromm scratch a basis in our programs for placement of Prime numbers Hope Reseach Hope Research |