930.00 Tetrahelix: Unzipping Angle
930.10 Continuous Pattern Strip: "Come and Go" 
Fig. 930.11 
930.11 Exploring the multiramifications of spontaneously regenerative reangulations and triangulations, we introduce upon a continuous ribbon a 60degreepatterned, progressively alternating, angular bounceoff inwards from first one side and then the other side of the ribbon, which produces a wave pattern whose length is the interval along any one side between successive bounceoffs which, being at 60 degrees in this case, produces a series of equiangular triangles along the strip. As seen from one side, the equiangular triangles are alternately oriented as peak away, then base away, then peak away again, etc. This is the patterning of the only equilibrious, never realized, angular field state, in contradistinction to its sinecurve wave, periodic realizations of progressively accumulative, disequilibrious aberrations, whose peaks and valleys may also be patterned between the same length wave intervals along the sides of the ribbon as that of the equilibrious periodicity. (See Illus. 930.11.) 
930.21 The two uncovered triangles of the octahedron may be covered by wrapping only one more triangularly folded ribbon whose axis of wraparound is one of the XYZ symmetrical axes of the octahedron. 
930.25
All of the vertexes of the intercrossings of the three,
six, nineribbons'
internal parallel lines and edges identify the centers
of spheres closestpacked into
tetrahedra, octahedra, and icosahedra of a frequency
corresponding to the number of
parallel intervals of the ribbons. These numbers (as
we know from Sec.
223.21) are:

930.26 Thus we learn sumtotally how a ribbon (band) wave, a waveband, can self interfere periodically to produce inshuntingly all the three prime structures of Universe and a complex isotropic vector matrix of successively shuttlewoven tetrahedra and octahedra. It also illustrates how energy may be waveshuntingly selfknotted or self interfered with (see Sec. 506), and their energies impounded in local, highfrequency systems which we misidentify as onlyseeminglystatic matter. 
931.00 Chemical Bonds 
931.10 Omnicongruence: When two or more systems are joined vertex to vertex, edge to edge, or in omnicongruencein single, double, triple, or quadruple bonding, then the topological accounting must take cognizance of the congruent vectorial build in growth. (See Illus. 931.10.) 
931.51 The behavioral hierarchy of bondings is integrated fourdimensionally with the synergies of massinterattractions and precession. 
932.00 Viral Steerability 
932.01 The four chemical compounds guanine, cytosine, thymine, and adenine, whose first letters are GCTA, and of which DNA always consists in various paired code pattern sequences, such as GC, GC, CG, AT, TA, GC, in which A and T are always paired as are G and C. The pattern controls effected by DNA in all biological structures can be demonstrated by equivalent variations of the four individually unique spherical radii of two unique pairs of spheres which may be centered in any variation of series that will result in the viral steerability of the shaping of the DNA tetrahelix prototypes. (See Sec. 1050.00 et. seq.) 
933.00 Tetrahelix 
Fig. 933.01 
933.01 The tetrahelix is a helical array of triplebonded tetrahedra. (See Illus. 933.01) We have a column of tetrahedra with straight edges, but when facebonded to one another, and the tetrahedra's edges are interconnected, they altogether form a hyperbolicparabolic, helical column. The column spirals around to make the helix, and it takes just ten tetrahedra to complete one cycle of the helix. 
933.02 This tetrahelix column can be equiangletriangular, tripleribbonwave produced as in the methodology of Secs. 930.10 and 930.20 by taking a ribbon three panels wide instead of onepanel wide as in Sec. 930.10. With this triple panel folded along both of its interior lines running parallel to the threebandwide ribbon's outer edges, and with each of the three bands interiorly scribed and folded on the lines of the equiangletriangular wave pattern, it will be found that what might at first seem to promise to be a straight, prismatic, threeedged, triangularbased column^{__}upon matching the nextnearest above, wave interval, outer edges of the three panels together (and taping them together)^{__}will form the same tetrahelix column as that which is produced by taking separate equiedged tetrahedra and facebonding them together. There is no distinguishable difference, as shown in the illustration. 
933.04 Such tetrahelical columns may be made with regular or irregular tetrahedral components because the sum of the angles of a tetrahedron's face will always be 720 degrees, whether regular or asymmetric. If we employed asymmetric tetrahedra they would have six different edge lengths, as would be the case if we had four different diametric balls^{__}G, C, T, A^{__}and we paired them tangentially, G with C, and T with A, and we then nested them together (as in Sec. 623.12), and by continuing the columns in any different combinations of these pairs we would be able to modulate the rate of angular changes to design approximately any form. 
933.08 Closest Packing of Differentsized Balls: It could be that the CCTA tetrahelix derives from the closest packing of differentsized balls. The Mites and Sytes (see Sec. 953) could be the tetrahedra of the GCTA because they are both positive negative and allspace filling. 
Next Section: 934.00 