Cosmic
Primary Numerical Triangulate is 0,
1, 2p
Linear, symmetrical and numerically sequential set: 0, 1, 2p, 3p, 4, 5p, 6, 7p
-----note; in above, all prime { p } numbers fall on same line--
Quasi-2D, symmetrical, triangular pattern set i.e. 0, 1, 2p defnes triangular pattern s i.e. numerical pattern set 3 integers, as we return to level/line where we began;
0.....2p.........4..........6.........8.........10...........12......
.....1........3p.......5p......7p.......9...........11p...........
----note; all prime numbers except 2p, fall on same line and the only triplet prime set exists 3p, 5p, 7p-----
Quasi-2D, symmetrical, numerical pattern set of 5 integers; 0..................4.....................8.................12....................16................20………..
....1........3p.......5p........7p.......9......11p......13p......15........17p…19p…21……
……2p....…………6..................10...................14...................18......................
---note: all primes except 2p are on inside level/line. A triplet prime set still exists and the defining closure pattern is a numerical 5 set, as we return to level/line where we began-----
Quasi-2D, symmetrical, numerical pattern set of 7 integers { 0-6 };
0……………………6……………………..12……………..
…1……………5p………7p………….11p……13p………..
……2p……4………………8…….10………………14……
……….3p……………………..9…………………………15
---Note; triplet prime gone and triplet twin prime pattern set is on top, inside level/line. All primes except 2p and 3p are on top, inside level/line. -----
Quasi-2D, asymmetrical, numerically sequential pattern set of four levels/lines, that, have been turned inside-out. Still a numerical pattern set of 7 integers; { 0-6 };
…1…………5p……7p…………11p……13p………………17p……19p………
-
-
0…………………6……………………12………………………..18……………
………3p…………………9…………………………15………………………21
-
-
……2p…4………………8…10…………………14……16……………….20
----note: nucleated hexagons appear in our pattern of sequential numbers/integers. 3p, 5p, 7p, 9, 8, 2p is nucleated by #6. #9 is next nucleus, then 12, then 15 etc.
----0, 1, 2p has non-counting zero{ 0 } being nucleus to a cosmic primary triplet, that precedes the overlapping, nucleated hexagons.
---this asymmetrical pattern set could be said to on to infinity on each level/line or we can say the top line/level comes around to finite closure as a great circle that correlates to outer peak of positive curvature of a torus.
---the bottom level/line does the same, but is the inner great circle of the same torus and is the diametric opposite of the peak of positive curvature of same torus
---the two inside levels/lines define the topology of a sine-wave pattern. The sine-wave pattern is associated with all many if not all fermions and bosons of Universe
---the four line/levels each a great circle of a specific numerical torus pattern Ive discovered above, may correlated directly with the four great hexagonal polygonal –or and/or circular--- planes of the cubo{6}-octa{8}hedron aka the Vector Equilibrium in Bucky Fullers Synergetic mathematical explorations
---ergo, we see a cosmic primary fourness associated in quasi-2D, 3D torus numerical patterning and 3D polyhedral mathematics
----the four line/level was also used by Arthur Young { inventor of Bell helicopter } however, he did use the non-counting number/integer zero { 0 }
Linear, symmetrical and numerically sequential set: 0, 1, 2p, 3p, 4, 5p, 6, 7p
-----note; in above, all prime { p } numbers fall on same line--
Quasi-2D, symmetrical, triangular pattern set i.e. 0, 1, 2p defnes triangular pattern s i.e. numerical pattern set 3 integers, as we return to level/line where we began;
0.....2p.........4..........6.........8.........10...........12......
.....1........3p.......5p......7p.......9...........11p...........
----note; all prime numbers except 2p, fall on same line and the only triplet prime set exists 3p, 5p, 7p-----
Quasi-2D, symmetrical, numerical pattern set of 5 integers; 0..................4.....................8.................12....................16................20………..
....1........3p.......5p........7p.......9......11p......13p......15........17p…19p…21……
……2p....…………6..................10...................14...................18......................
---note: all primes except 2p are on inside level/line. A triplet prime set still exists and the defining closure pattern is a numerical 5 set, as we return to level/line where we began-----
Quasi-2D, symmetrical, numerical pattern set of 7 integers { 0-6 };
0……………………6……………………..12……………..
…1……………5p………7p………….11p……13p………..
……2p……4………………8…….10………………14……
……….3p……………………..9…………………………15
---Note; triplet prime gone and triplet twin prime pattern set is on top, inside level/line. All primes except 2p and 3p are on top, inside level/line. -----
Quasi-2D, asymmetrical, numerically sequential pattern set of four levels/lines, that, have been turned inside-out. Still a numerical pattern set of 7 integers; { 0-6 };
…1…………5p……7p…………11p……13p………………17p……19p………
-
-
0…………………6……………………12………………………..18……………
………3p…………………9…………………………15………………………21
-
-
……2p…4………………8…10…………………14……16……………….20
----note: nucleated hexagons appear in our pattern of sequential numbers/integers. 3p, 5p, 7p, 9, 8, 2p is nucleated by #6. #9 is next nucleus, then 12, then 15 etc.
----0, 1, 2p has non-counting zero{ 0 } being nucleus to a cosmic primary triplet, that precedes the overlapping, nucleated hexagons.
---this asymmetrical pattern set could be said to on to infinity on each level/line or we can say the top line/level comes around to finite closure as a great circle that correlates to outer peak of positive curvature of a torus.
---the bottom level/line does the same, but is the inner great circle of the same torus and is the diametric opposite of the peak of positive curvature of same torus
---the two inside levels/lines define the topology of a sine-wave pattern. The sine-wave pattern is associated with all many if not all fermions and bosons of Universe
---the four line/levels each a great circle of a specific numerical torus pattern Ive discovered above, may correlated directly with the four great hexagonal polygonal –or and/or circular--- planes of the cubo{6}-octa{8}hedron aka the Vector Equilibrium in Bucky Fullers Synergetic mathematical explorations
---ergo, we see a cosmic primary fourness associated in quasi-2D, 3D torus numerical patterning and 3D polyhedral mathematics
----the four line/level was also used by Arthur Young { inventor of Bell helicopter } however, he did use the non-counting number/integer zero { 0 }