Colouring

Because of the lack of our COLOURING PRIME SCIENCE.

C -> C10 [[C0 (C1, C2, C3, C4, C5, C6, C7, C8)] C9].

Simple Cartesian ([C1, C2, C3, C4, C5, C6], C7, C8). Simple Dimension (C12X, C34Y, C56Z) C78OUT. Internal Autonomous C0 (C1, C2, C3, C4, C5, C6, C7, C8). Base, Internal, Outer Autonomous (C10, C0, C9). Simple Logics 24 (8,8,8) Count.

Files: n.16.VP.groups.color.scad NN.00.16.VPs.groups.capsulation.colors.scad

// ## // 16 VPs CAPSULATION COLORS SHELL // 5xN! CUBIC 3D COLOR SHELL // SIMPLE ITERATION AND COLORING // // DEFAULT xyz1[1:2:5] Matrix // DEFAULT xyz2[1:2:5] Matrix // DEFAULT xyz3[1:2:5] Matrix // DEFAULT x4[1:2:5] y4[3:2:1] z4[3:2:1] Matrix // DEFAULT 3 x 19683 = 59049 element! // DEFAULT 16 VP Capsulation! // DEFAULT 1, 2, 3, 4, 5, 6, 7, 8 VP Capsulation FULL! // // NORMAL xyz1[1:2:5] Matrix // NORMAL xyz2[1:2:5] Matrix // NORMAL xyz3[1:2:5] Matrix // NORMAL xyz4[1:2:5] Matrix // NORMAL 9 x 59049 = 531441 element! // NORMAL 1 2 3 4 5 6 7 8 VP Capsulation FULL! // NORMAL 9 10 11 12 13 14 15 16 VP Capsulation FULL! // // ## // Results: // // DEFAULT 59049 default elements! // DEFAULT Normalized 3D tree has 59049 elements! // DEFAULT Total rendering time: 0:01:50.338 // ## // Futuring Color: // // |+| 01 VP Cs : white -> WHITE // |-| 02 VP Cs : black - 1 : goes shine black // |+| 03 VP Cs : white + 1 : goes gray // |-| 04 VP Cs : red -> RED // |+| 05 VP Cs : white + 2 : goes gray // |-| 06 VP Cs : black - 2 : goes shine black // |+| 07 VP Cs : white + 3 : goes gray // |-| 08 VP Cs : red - 1 : goes yellow // |+| 09 VP Cs : white + 4 : goes gray // |-| 10 VP Cs : black - 3 : goes blue // |+| 11 VP Cs : white + 5 : goes black // |-| 12 VP Cs : red - 2 : goes yellow -> YELLOW // |+| 13 VP Cs : white + 6 : goes black // |-| 14 VP Cs : black - 4 : goes blue -> BLUE // |+| 15 VP Cs : white + 7 : goes black -> BLACK // |-| 16 VP Cs : red - 3 : goes green -> GREEN // // ?00 VP C : dark black, red:40 blue:20 green:10 // ?00 VP C : RED BLUE GREEN DARK BLACK // ?NN VP C : shine cyan : red:-40 blue:-20 green:-10 // ?NN VP C : GREEN BLUE RED LIGHT CYAN // // |+| 01 VP x 1=1 Capsulation // |-| 02 VP x 26^1=26 Capsulation // |+| 03 VP x 26^1=26 Capsulation // |-| 04 VP x 26^2=676 Capsulation // |+| 05 VP x 26^1=26 Capsulation // |-| 06 VP x 26^2=676 Capsulation // |+| 07 VP x 26^2=676 Capsulation // |-| 08 VP x 26^3=17576 Capsulation // |+| 09 VP x 26^1=26 Capsulation // |+| 10 VP x 26^2=676 Capsulation // |+| 11 VP x 26^3=17576 Capsulation // |-| 12 VP x 26^3=17576 Capsulation // |+| 13 VP x 26^2=676 Capsulation // |-| 14 VP x 26^3=17576 Capsulation // |+| 15 VP x 26^3=17576 Capsulation // |-| 16 VP x 26^4=456976 Capsulation // // [+][-]Groups total [548341] divisible by 97 // // ## // NORMAL ix[125:749] INDEX // NORMAL iy[125:749] INDEX // NORMAL iz[125:749] INDEX // CENTER XYZ[437,437,437] INDEX // ##

( N X Y Z ) -> Dark Dimension Evaluation. ( +Gen -Gen ,Gen .Danger Zone ) -> (+G -G ,G, .Z) -> (+ - , .) -> Biology Unit Evaluation. ( N 0 N L ) -> Darkside Evaluation. ( 8, 8, 8 ) 24 Unit -> Cartesian Evaluation. ( A6, B8, C10 ) 24 Unit -> Dimension Evaluation. ( 0L ) -> ( KATALOXA ) 24 Indexes -> Prime Timelines. ( 1L ) -> 0 [2] 1, {BASELINE 3}. ATONORMA AUTONORM BASELINE INFINITE. ( NONL ) -> ? -> ???????? ???????? NONLIVEL ????????. ( T O R K ) -> ? -> (It gives the intersection in the manual run states with the present state and prime parts).

Tourque V: Permanent energy.

TORK V = 1V = N x V = 1W = (W / N) x (1 x Radial) = (W / N) x (N x R) = (W / N) x (n x r) = (w / n) x (n x r).

1V (STOP) < (W / N) X (N x R). 1V (MAX) = (W / N) X (N x R). 1V (MIN) > (W / N) X (n x r).

Maximum tourque on radial (W / N) X (N x R). Minimum tourque on radial (W / N) X (n x r).

( T O R K ) -> ? -> (It gives the intersection in the manual run states with the present state and prime parts).

? ASABITAL MANOROTA ???????? ????????. ? ???????? ???????? N! ???????? ????????.