Sign in to FlowVella

Forgot password?
Sign in with Facebook

New? Create your account

Sign up for FlowVella

Sign up with Facebook

Already have an account? Sign in now


By registering you are agreeing to our
Terms of Service

Share This Flow

Loading Flow

loading...

Downloading Image /

loading...

Downloading Image /

loading...

Downloading Image /

loading...

Downloading Image /

loading...


In fact, drop vertically down from any PD squared number until you intersect with its squared complement and you will have landed on a Primitive Pythagorean Triple (PPT) row, with a^2 + b^2 culminating with c^2 where that row now intercepts horizontally with the PD, giving a^2 + b^2 = c^ . Repeating this will identify all the PPTs.


But wait! Now divide every Inner Grid (IG) cell value by 24 and you will generate a criss- crossing diamond grid overlay pattern with almost magical properties!


The BIM÷24 grid will break out the overall matrix into two (2) types of ODD Axis rows:


• those ÷3 that are never PPT, never PRIMES = Non-Active Rows (NON-AR);


• those NOT ÷3 that PPTs and PRIMES are exclusively found on = Active Row Sets (ARS) or Active Rows (AR) for short.


NOTE: a necessary, but not sufficient, condition as some AR have neither.

Downloading Image /

loading...

Downloading Image /

loading...

Downloading Image /

loading...

Downloading Image /

loading...

Downloading Image /

loading...

Downloading Image /

loading...
  • 1

  • 2

  • 3

  • 4

  • 5

  • 6

  • 7

  • 8

  • 9

  • 10

PRIMES_vs_NO-PRIMES

By RBrooks

Identifying the PRIMES (P) from the NO-PRIMES (NP) from the pool of ODD numbers is a matter of separation, as one defines the other. Amongst a list of all the ODD numbers (≥3), one may reveal ALL the PRIMES (P) simply be identifying ALL the NO-PRIMES (NP). Two new methods: 1.) algebraic and 2.) algebraic geometry — identify ALL the NP from any list of sequential ODD numbers.