#reginaldbrooks

PTOP on the BIM Part II

PTOP--How To Make With Fractals

2020, Reginald Brooks

PRIMES on the BIM- Part III

PRIMES vs NO-PRIMES

PRIMES vs NO-PRIMES composite movie of original acrylic paintings and digital filter overlays. ©2019, Reginald Brooks.

“Grids Without Borders”

Description: Math—Art—Physics combine to inform the works of Reginald Brooks. Most recently, the PRIMES and NO-PRIMES have been found to form a definitive pattern upon the same matrix grid (BIM) that also describes the Inverse Square Law and Primitive Pythagorean Triples. Go figure!

“PRIMES vs NO-PRIMES” is part of the math-based “PRIMES vs NO-PRIMES” body of work published earlier this year (2019).

From the original 10 acrylic paintings reflecting on the visualization of the NO-PRIMES directly on the BIM (BBS-ISL Matrix), a series of digital filters was overlaid. Both sets of images have been combined here in this video. The soundtrack is an aggregation of Apple Sound Effects.

For more information on how the BIM can identity ALL the PRIMES by FIRST IDENTIFYING ALL THE NO-PRIMES, please see PRIMES vs NO-PRIMES 1,2,3 and 4 videos.

See more: brooksdesign-ps.net/Reginald_Brooks/Code/Html/MSST/MSST-TPISC_resources/MSST-TPISC_resources.html#TPISC_IV:%20Details

PRIMES vs NO_PRIMES 3

RoughAnimator_5_1-31 video Copyright©2019, Reginald Brooks

“PRIMES_vs_NO-PRIMES-4″  copyright© 2019, Reginald Brooks

Details on the calculated NO-PRIMES forming a nice visual pattern on the BIM.

The algebraic method: NP=6yx±y has 2 variables x and y as shown above.

The 1st Diagonal (parallel to the dividing prime diagonal) = ALL ODD #s.

This includes ALL the PRIMES ≧3.

The 1st Diag. - NP = PRIMES

The algebraic-geometry method:  1st Diag. - SIGO(A²) = PRIMES