MA&NU Dimension

MA&NU works large level lost out center. When change like below this equaiton MA&NU position no change but horizon sense change with for other realities. When the view crosses, the mix plotting can start.

F[N]=(abs(re(z))+i*abs(im(z)))^2+c^6

Special (Discovery): Mandelbrot Set Solved Minimum 2^32 = 4294967296 for minimum ideal intersections. However, it can intersect with limited [ 1/6, 1/8, 1/10, 1/24, 0:Limited ].

Special (Discovery): Our Central Cosmology Shell Analysis. Minimum overlap includes 4386728 capsulations in NO&NE ( +XYZ ).

Mandelbrot Set Solved (Special series iteration). It contains the horizon valence of a hard-to-find PRIME. I tried to examine what can be known in this dimension. 4D VUP, N2P VUP, FRACTING NO OVUM ROUTE VUP, 10D SERIES VUP, 12D PERSPECTIVE VUP, MA&NU intersection region, V (VP, VPR, VUP, VUPR, VDP, VDPR, VLP, VLPR), can create a dark center, can indicate dark density in the dark area, p(0) = p1 -> p2 -> p3 -> p4 -> p5 -> p6 -> p7 -> p8 -> p_dimension_mapping_0, 0L = 1L, 2L, 4L, 6L, 8L, 10L, 12L AREAL, 14L, 16L, 18L, 20L. It is intended for displaying a special series of the status of the loading special subjects. In the examinations I have hand made, it has been shown that there are situations that are similar but not the same in special cases that occur in the 1st level dimensions. Other similarities are ( [0x[Nx[beta ever]]] <==> [0x[[-[ever meta]]xN]] ) X ( 0x[-8Fn] >==< 0x[8Fn] ).

Mandelbrot FN ( INFINITE DARK ) -> BULUNAMA | AMANLOOP -> [ 1/6; 1/8; 1/10; 1/24 ] Infinite/finite state or loop, not found, not be present. It can create a state of being in various differentiated loads or indicate an intersection. Its, who is in an infinite state does not allow access to information about itself. F(N) -> ((re(z))+ix(im(z)))^8+c^(1/8) -> ((re(z))+ix(im(z)))^24+c^(1/24). Its gave the dark common exception intersection. From the simple point of view, it created a meaningful but difficult intersection.

Check other realities:

Cosmology Realities (e.g.: MA&NA: Number 2 Prime: DRAGON Capsulation Solution). https://www.thingiverse.com/thing:4730415

CREATION REALITIES: https://www.thingiverse.com/thing:5404057

MA&NA +216M Center Region (We are in): https://www.thingiverse.com/thing:5799821

Intersectoral: (e.g.: Mandelbrot set with special manual autonomies.) https://www.thingiverse.com/thing:5609664

When we placed and ellipsoid sphere inwards in an ideal number, it formed and intersection with the layers formed.

F(n) = ((re(z))+i(im(z)))^8+c^(1/8). F(n) = ((re(z))+i(im(z)))^9+c^(1/9). F(when changed baseline for n) = ((re(z))+i(im(z)))^(-18.99)+c^(1/18.99). F(ON BASELINE N, A [0:n], B [0:m], Biology Autonomous) = ((re(z))+i(im(z)))^(-A)+c^(1/B).

Manual N(XYZ) = Internal sector of E.6.8.10 Ellipsoid. Intersecs of = For Areas with presence density. View of = Orthogonal, Perspective.

When I changed the baseline, it gave a hint about the exterior and sustainability for the previous autonomous, with gave horizon of sight region.

Biology Autonomous (+Gen -Gen *Gen /Gen ,Comagen .DangerZone): F(ON BASELINE N, A [0:n], B [0:m], Biology Autonomous) = ((re(z))+i(im(z)))^(-A)+c^(1/B).