Here we state a theorem that finds composite numbers. Proof will be given elsewhere. Theorem: Let $latex A = \{ a: 1\leq a\leq N\}$ and $latex B = \{b: 1\leq b\leq N\}$ Define $latex x =\frac{a+b+1+\sqrt((a-b)^2+2a+2b+5)}{2}$ for $latex a$ in $latex A$ and $latex b$ in $latex B$. If $latex x\in \mathbb{N}$, then $latex x+1$... Continue Reading →
A Formula that Sends Primes Into Integers And Composites Into Fractions
Here we introduce a formula that sends primes numbers into natural numbers and composite into fractions. L(n)=π(n) +(n-pπ(n))/Δ where π(n) is the prime-counting function and Δ is the gap between two consecutive primes. We calculate the first few numbers. L(1) = 0, L(2) = 1, L(3) = 2, L(4) = 2.5, L(5) = 3, L(6)... Continue Reading →
Who Says that Primes Have No Formula
Who says that primes Have no formula And that they are random We all know that Primes are in a set And that set is P Let 1st prime be p1 2nd be p2 3rd be p3 And then so on We don't care What their values are What we care Is that they come... Continue Reading →
Who Says That Primes Have No Formula
Who says that primes Have no formula And that they are random We all know that Primes are in a set And that set is P Let 1st prime be p1 2nd be p2 3rd be p3 And then so on We don't care What their values are What we care Is that they come... Continue Reading →
Mr. Monologue 