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The Inner Structure of the I
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The Intelligent Enneagram
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the Rademacher form R (Figure 6) of representation of the genomatrix [C A (r 0+r 3+r 5+r 7)*(r 0+r 2+r 4+r 6) = (r 0+r 3+r 5+r 6)*(r 0+r 2+r 4+r 7) = (r 0+r 3+r 4+r 7)*(r 0 (r 0+r 3+r 4+r 6)* (r 0+r 2+r 5+r 7) = R. This property of complementarity of R 123-qua vaguely reminiscent of the genetic phenomenon of complementarity of nitroge in DNA and RNA. (By the way, the multiplication of this matrix R (Figure 6) gives its tetra-reproduction (R 2=4*R), which is reminiscent of the genetic phen tetra-reproductions of germ cells and genetic materials in meiosis). It is obvious that for such R 123-quaternions one can receive a special vector calc analogy with the case of Hamilton quaternions where a product of the vector parts of q with their conjugations are used to receive formulas of the vector calculatio 3-dimensional physical space.
6. Dyadic shifts of binary numerations of columns and rows in the initial gen
A disposition of each of the triplets in the initial genomatrix [C A; U G] (3) (F defined by binary numerations of its column and its row (these numerations reflec properties of triplets from viewpoints of the first two binary sub-alphabets on Figur initial order of positions of binary-numerated columns and rows (Figure 4) is cha dispositions of triplets are also changed that lead to a new mosaic genomatrix. Le genomatrices which arise if the binary numeration of columns and rows is changed by modulo-2 addition of their binary numerations with one of binary numbers from t group (2). In these cases the initial order of binary numerations of columns and rows o (that is 000, 001, 010, 011, You're 100, 101, 110,a Preview 111) is replaced by the following Reading numerations of columns and rows: Unlock full access then with a001, free trial. №1) if 001 is taken for modulo-2 addition, 000, 011, 010, 101, 100, 111, 11 №2) if 010 is taken for modulo-2 addition, then 010, 011, 000, 001, 110, 111, 100, 10 Download With Free Trial №3) if 011 is taken for modulo-2 addition, then 011, 010, 001, 000, 111, 110, 101, 10 №4) if 100 is taken for modulo-2 addition, then 100, 101, 110, 111, 000, 001, 010, 01 №5) if 101 is taken for modulo-2 addition, then 101, 100, 111, 110, 001, 000, 011, 01 №6) if 110 is taken for modulo-2 addition, then 110, 111, 100, 101, 010, 011, 000, 00 №7) if 111 is taken for modulo-2 addition, then 111, 110, 101, 100, 011, 010, 001, 00 100 (4)
101 (5)
110 (6)
111 (7)
000 (0)
100(4)
CGG 0
CGU 1
CUG 2
CUU 3
AGG 4
101(5)
CGA 1
CGC 0
CUA 3
CUC 2
AGA 5
110(6)
CAG 2
CAU 3
CCG 0
CCU 1
AAG 6
111(7)
CAA 3
CAC 2
CCA 1
CCC 0
AAA 7
001 (1)
010 (2)
011 (3)
AGU 5
AUG 6
AUU 7
+++
AGC 4
AUA 7
AUC 6
AAU 7
ACG 4
ACU 5
AAC 6
ACA 5
ACC 4
+++ --+ --+
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