Intersector

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Intersector Intersection and/or no intersect autonomous, orthogonal and perspective view. In the form of autonomous valence, prepared by hand and computer aided/assisted. While creating the layers, the package and special wrapping procedure (dimensional intersector wrapping) were used. For the mandelbrot F(n)^2 case, the result close to the highest level intersection area has been found. In some intersections, it was noticed that there was an intersection with the corners of the area, on how it was formed. If you continue the review to the end, you can evaluate the methods it contains. The method can generate cosmic results when special intersections/non-intersection occur. INTERSECTOR 0 ITERATION 0 INTERSECTOR 0 ITERATION 1 INTERSECTOR 1 ITERATION 2 INTERSECTOR 2 ITERATION 3 INTERSECTOR 3 ITERATION 4 Mean of this infinity: Absulute A0 NON SECTOR INTERSECTOR 0 ITERATION 0 Absulute A1 NON SECTOR INTERSECTOR 0 ITERATION 1 Absulute B0 SECTOR INTERSECTOR 1 ITERATION 2 Absulute B1 SECTOR INTERSECTOR 2 ITERATION 3 Absulute C0 SECTOR INTERSECTOR 3 ITERATION 4 Absulute C1 SECTOR BASELINE f(n)^2 = ( (abs(re(z))^(600) + i x abs(im(z)))^(-600) + c^(-600) ), high loads/payloads. <hr /> Energy Ideals. 1 [+] 1 = ?. 1 [-] 1 = ?. 1 [x] 1 = ?. 1 [/] 1 = ?. 1 (+) 1 = ?. 1 (-) 1 = ?. 1 (x) 1 = ?. 1 (/) 1 = ?. 1 [+] infinities = ?. 1 [-] infinities = ?. 1 [x] infinities= ?. 1 [/] infinities = ?. 1 (+) infinities = ?. 1 (-) infinities = ?. 1 (x) infinities= ?. 1 (/) infinities = ?. 1 [+] infinite autonomous = ?. 1 [-] infinite autonomous = ?. 1 [x] infinite autonomous = ?. 1 [/] infinite autonomous = ?. 1 (+) infinite autonomous = ?. 1 (-) infinite autonomous = ?. 1 (x) infinite autonomous = ?. 1 (/) infinite autonomous = ?. My autonom evaluation, which I prepared as a complement to 6 Level, 8 Level, 10 Level and Areal, will use [1+1], [1-1], [1x1, [1/1] values here if it can reach more values. To match the numeric science to the autonom science in this case, it will need to be extended with the BASE identifier instead of the normal level identifier. Numerical autonomous limit { 0 (prime timeline) [2 (number root), 3, 4, 5 (periodic root), 6, 7, 8, 9] 1 (common root) (real time) }. When we change the state to a different base, it will have to cover identifiable autonomies, and new base { 0 a (prime timeline) [2 c (number root), 3 d, 4 e, 5 f (periodic root), 6 g, 7 h, 8 i, 9 j, k (series periodic root), l, m, n, o, p, q (quadrant number root) , r, s, ..., ATONORMA] 1 b (common root) (real time) } and base AUTONORM. The closest definition of this new descriptor is ATONORMA AUTONORM BASELINE INFINITE. The numerical limiter will allow the [ 0,1 (common root) ] range instead of the chamber [ V ] balance for the autonomous. NUMBERLOGIC 0 (prime timeline) [2 (number root), 3, 4, 5 (periodic root), 6, 7, 8, 9] 1 (common root) (real time) }. 0 [ 2, 3, 4, ,5 ,6, 7, ,8, 9 ] 1, {10 BASELINE}, INFINITE. AUTONORM { 0 a (prime timeline) [2 c (number root), 3 d, 4 e, 5 f (periodic root), 6 g, 7 h, 8 i, 9 j, k (series periodic root), l, m, n, o, p, q (quadrant number root) , r, s, ..., ATONORMA] 1 AUTONORM b (common root). 0 [ 2, 3, 4, ,5 ,6, 7, ,8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21] 1, {22 BASELINE}, INFINITE. The value of autonomous level has not yet been determined. 0L = 1L, 2L, 4L, 6L, 8L, 10L, 12L AREAL, 14L, 16L, 18L, 20L. or 10L, 8L, 6L, 4L, 2L, 1L, 0L, NON L. 10L -> 0 [2,3,4,5,6,7,8,9,10,11] 1, {BASELINE 12}, INFINITE. 8L -> 0 [2,3,4,5,6,7,8,9] 1, {BASELINE 10}, INFINITE. 6L -> 0 [2,3,4,5,6,7] 1, {BASELINE 8}, INFINITE. 4L -> 0 [2,3,4,5] 1, {BASELINE 6}, INFINITE. 2L -> 0 [2,3] 1, {BASELINE 4}, INFINITE. ? MADALYON EKINOXAN ???????? ????????. 1L -> 0 [2] 1, {<b>BASELINE 3</b>}, INFINITE. ? ATONORMA AUTONORM <b>BASELINE</b> INFINITE. <b>0L</b> -> {BASELINE ?}, INFINITE. ? ???????? ???????? TIMELINE ????????. NON L -> {BASELINE ?}, INFINITE. ? ???????? ???????? NONLIVEL ????????. <hr /> It is possible that the separation of infinities in prime timeline, besides becoming apparent, is a rare form of autonomy that can be found in the form of being in a fairly large area (NO 0L -> ????????? ????????? NONL NONLIVEL ??????????). <hr /> Sciences whose existence and non-existence are equal to each other are <b>called prime</b>. Early stage review: Behavior miter is a prime behavior attribute. ? F(?ey&es?) = 2 x ((re(z))+i x (im(z)))+(((re(z)))^2)+(1/(i x (im(z)))^2)+((i x (im(z)))^2)+c^6 x ((re(z))+i x (im(z)))^(1/2). <hr /> F(ey&es) -> Manual works, in KALEDESCOPIC case, 3D complications can be created based on a special situation. However, there is a need for more studies to monitor the regional situation in the complication that occurs. In this case, it can still mark some special regions of the DENSITY feature. It does not respond to some normal equivalences as we expect, it may need to determine its own DARK POINT. Another special ability, it can create a special and simple part autonomous dimension DENSITY in case of LOAD. I have prepared examples below of this feature for you to examine. However, since it can indicate a high level of depth, it can be quite difficult to understand in some cases. Depth can determine amplitude over 3D if you're not careful. EY&ES: Over 3D. Simple manual 3D kaledescopic complication. (L triangled cut) + (Inverse) (L triangled cut) + (Rotate) (L triangled cut) + + (Inverse) (L triangled cut) + (Inverse) (L triangled cut) + (Rotate) (L triangled cut) 0 DARK POINT (My Manual Works) REGIONING.KATALOXA.FIELDS.0.to.26.8x3.6x6.blend <hr /> See Creation Realities: https://www.thingiverse.com/thing:5404057 There are quite a lot of segregation zones in KATALOXA, you can create sub-foundations belonging to the zones in kataloxa to kataloxa fields. KATALOXA FIELDS -> SEGRATION FIELDS ZONE -> SEGMENT ZONES -> KATALOXA. Due to its autonomous capability, various autonomouss can have special intersection capability. <hr /> Prepared Autonomies: INTERSECTOR. ELIPSIOD 6 8 10. EY&ES. PENTAGONAL SERIES. A(SQUARE). CUBE - 2cube. TORK V (Permanent Energy). LA METRICS AND VA METRICS. -N? (-9primemaze) -NFn. TETRA.DEVINGEN.0.1.2.3.4.5.6N. 12L.PINPOINTS. KATALOXA FIELDS. RARE DEFINATORS. LIVES SHELL. <hr />