Quantum Universal Triangular Tetrahedral YHVH Bible Codes 153 Part 2 God's Signature

Numbers which are simultaneously triangular and tetrahedral satisfy the binomial coefficient equation.

Te1 = Tr1 = 1
Te3 = Tr4 = 10
Te8 = Tr15 = 120
Te20 = Tr55 = 1540
Te34 = Tr119 = 7140

Tetrahedron^1 = Triangle^1 = 1
Tetrahedron^3 = Triangle^4 = 10
Tetrahedron^8 = Triangle^15 = 120
Tetrahedron^20 = Triangle^55 = 1540
Tetrahedron^34 = Triangle^119 = 7140

Mind is matter, and that even elementary particles exhibit incredibly basic forms of consciousness. Before you write that off, consider this. Consciousness can vary in complexity. We have good reason to think that the conscious experiences of a horse are much less complex than those of a human being, and that the conscious experiences of a rabbit are less sophisticated than those of a horse. As organisms become simpler, there may be a point where consciousness suddenly switches off – but it’s also possible that it just fades but never disappears completely, meaning even an electron has a tiny element of consciousness.

Panpsychism is an ancient view that consciousness is a fundamental and ubiquitous feature of the physical world. But the “new wave” of panpsychism lacks the mystical connotations of previous forms of the view. There is only matter – nothing spiritual or supernatural – but matter can be described from two perspectives. Physical science describes matter “from the outside”, in terms of its behaviour, but matter “from the inside” is constituted of forms of consciousness.

Fibonacci crystal or quasicrystal is a model used to study systems with aperiodic structure. Both names are acceptable as a 'Fibonacci crystal' denotes a quasicrystal and a 'Fibonacci' quasicrystal is a specific type of quasicrystal. Fibonacci 'chains' or 'lattices' are closely related terms, depending on the dimension of the model. While it is used mostly as a theoretical construct, physical models are implemented in order to verify the concept empirically. Most of its applications pertain to various areas of solid state physics

Tribonacci constant has less practical application than the golden ratio, though it can be used to calculate the volume of a snub cube. The algorithm above can be extended to any finite n number of integers, and the term for this collection of numbers is the polynacci numbers generalized stems from the fact that the Tribonacci numbers (m = 3) so defined
bears with the Tribonacci with initial conditions 0, 1, 1 the same resemblance as the Lucas sequence does with the Fibonacci sequence. Esanacci (hexanacci or "6-anacci") numbers.

6, 1, 3, 7, 15, 31, 63, 120, 239, 475, 943, 1871, 3711, 7359, 14598, 28957, 57439, 113935, 225999, 448287, 889215, 1763832, 3498707, 6939975, 13766015, 27306031, 54163775, 107438335, 213112838, 422726969, 838513963, 1663261911

For n >= 3, a(n) is the number of cyclic sequences consisting of n zeros and ones that do not contain three consecutive ones provided the positions of the zeros and ones are fixed on a circle. This is proved in Charalambides (1991) and Zhang and Hadjicostas (2015). For example, a(3)=7 because only the sequences 110, 101, 011, 001, 010, 100 and 000 avoid three consecutive ones. (For n=1,2 the statement is still true provided we allow the sequence to wrap around itself on a circle.)

The 3-Fibonacci sequence is
0, 1, 3, 10, 33, 109, 360, 1189, 3927, 12970, 42837, 141481, 467280, 1543321, 5097243, 16835050, 55602393, 183642229, 606529080

9th dimensional Zyx-module of Fibonacci integer sequences consists of all integer sequences. Four dimensional hyper-tetra is "3,3,3". Does 3 + 3 + 3 = 9

0, 0, 0, 0, 1, 5, 15, 35, 70, 126, 210, 330, 495, 715, 1001, 1365, 1820, 2380, 3060, 3876, 4845, 5985, 7315, 8855, 10626, 12650, 14950, 17550, 20475, 23751, 27405, 31465, 35960, 40920, 46376, 52360, 58905, 66045, 73815, 82251, 91390, 101270, 111930, 123410

A pentatope number is a number in the fifth cell of any row of Pascal's triangle starting with the 5-term row 1 4 6 4 1 either from left to right or from right to left.

Number of 4-dimensional partitions of n.

1, 5, 15, 45, 120, 326, 835, 2145, 5345, 13220, 32068, 76965, 181975, 425490, 982615, 2245444, 5077090, 11371250, 25235790, 55536870, 121250185, 262769080, 565502405, 1209096875, 2569270050, 5427963902, 11404408525, 23836421895, 49573316740, 102610460240

Supersymmetric Partition Functions and a String Theory in 4 Dimensions with String theory propagating in a non-commutative deformation of the four dimensional space T* T^2 whose scattering states correspond to superconformal theories in 5 dimensions and the scattering amplitudes compute superconformal indices of the corresponding 5d theories. The superconformal theories are obtained by M-theory compactifications on singular CY 3-folds or equivalently from a web of 5-branes of type IIB strings. The cubic interaction of this string theory for primitive winding modes corresponds to the (refined) topological vertex. The oscillator modes of the string theory correspond to off-shell states and carry information about co-dimension 2 defects of the superconformal theory. Particular limits of a subset of scattering amplitudes of this string theory lead to the partition functions of A_n Gaiotto theories for all n, compactified on S^4, i.e., to amplitudes of all Toda theories.

Gosper's algorithm finds a hypergeometric closed form for the indefinite sum of hypergeometric terms. It can happen that there is no such closed form, but that the sum over all n, or some particular set of values of n, has a closed form. This question is only meaningful when the coefficients are themselves functions of some other variable. So, suppose a(n,k) is a hypergeometric term in both n and k: that is, a(n, k)/a(n − 1,k) and a(n, k)/a(n, k − 1) are rational functions of n and k. Then Zeilberger's algorithm and Petkovšek's algorithm may be used to find closed forms for the sum over k of a(n, k).

Hypergeometric identities are equalities involving sums over hypergeometric terms, i.e. the coefficients occurring in hypergeometric series. These identities occur frequently in solutions to combinatorial problems, and also in the analysis of algorithms. These identities were traditionally found 'by hand'. There exist now several algorithms which can find and prove all hypergeometric identities.

A octahedron is a polyhedron with eight faces, twelve edges, and six vertices. The term is most commonly used to refer to the regular octahedron, a Platonic solid composed of eight equilateral triangles, four of which meet at each vertex.

FIBnacci HONEYCOMBs

Octanacci numbers:
0, 0, 0, 0, 0, 0, 0, 1, 1, 2, 4, 8, 16, 32, 64, 128, 255, 509, 1016, 2028, 4048, 8080, 16128,

The "birth" year of the USA is 888 x 2 = 1776, or 4 x 444 GREEK GEMATRIA Jesus = 10 + 8 + 200 + 70 + 400 + 200 = 888. The trinity function 83+ 83 + 83 = 1536, applied again it becomes 369, then again 972, then 1080 then 513 and finally 153. 153 is special. The trinity function reveals that 153 is a Self Resurrecting number. 1^3 + 5^3 + 3^3 = 1 + 125 + 27 = 153. 153 is even found in every 3rd number. http://www.weborix.com/153.htm. June 3rd is the 153rd day of the year. 153153 is the smallest odd abundant number ending in 3. 153153, 351351, 513513 are all odd abundant number. 8064 is the smallest possible volume (and 6384 is the smallest possible surface) of a perfect tetrahedron. Its integral edge lengths are 25, 39, 56, 120, 153 and 160. 117 is the smallest possible length of the longest edge of a perfect tetrahedron with integral edge lengths. Its other edge lengths are 51, 52, 53, 80 and 84.

The mirror number 351, Adding 153 to 351 gives 504, another significant Gematrian number on the list. The Pope and the Omphalos Stone at Delphi are related to 153. The number 54 is the first in-between number to have the 666 tangent. The numbers 6, 10, 36, 55, 66, 78, 153, 351 and 666 are among the "Triangle Numbers." They can be arranged in even rows like bowling pins. With the above listed numbers, the number of rows for each is 3 (6), 4 (10), 8 (36), 10 (55), 11 (66), 12 (seventy eight), 17 (153), 26 (351) and 36 (666). This also means that adding from 1 through the row number gives the total number. The numbers 1 through 17 add to 153.

THE CHILDREN OF GOD=153
THAT IS THERE NUMBER THE PARADISE OF GOD=153
THE KINGDOM OF GOD=153

http://www.theologos.net/intro_bk.shtml
http://www.fivedoves.com/letters/may2011/barrya526.htm

The Star Tetrahedron in the Sphere enclosing the Star tetrahedron is the same sphere that encloses the cube within the firmament because of the Fractal Expansion/Contraction Pattern The Cube of Space, related to the Element Earth, explains Everything there is to Know on Our Level of Existence, Mother Earth.

Maimonides wrote that the book should be erased and all mention of its existence deleted while throughout the era of merkabah mysticism the problem of creation was not of paramount importance, the treatise Sefer Yetzirah ("Book of Creation") represents an attempt at cosmogony from within a merkabah milieu. Neoplatonism, Pythagoreanism with Stoicism explains the theory of creation in which God creates the universe by combining the 22 letters of the Hebrew alphabet, along with emanations represented by the ten numerals, or sefirot.

What is special about Ophiuchus?
IT as well as nine other constellations that occasionally can be visited by the Moon and planets: Auriga, the Charioteer;Cetus, the Whale; Corvus, the Crow; Crater, the Cup; Hydra, the Water Snake;Orion, the Hunter; Pegasus, the Flying Horse; Scutum, the Shield; and Sextans, the Sextant.

The number 7 is a recurring numerical theme in the Hebrew scriptures. The menorah's seven lamps on four branches correspond to the lights of the seven Classical planets: the Moon, Mercury, Venus, the Sun (4th), Mars, Jupiter, and Saturn. Hebrew mysticism recognized their great importance. Therefore, along with the four lunar phases being slightly over seven days (~7.4 days) each, the number 7 was held in very high regard. The Torah reflects this with Bereishit (Book of Genesis 1:1) being seven words and twenty-eight letters (7x4) in its original Hebrew. This is "God's signature" and it is true. "And God said, 'Let there be lights in the heavens to separate the day from the night, and let them serve as signs to mark seasons, days, years and festivals'...the 4th day (of 7)." Most scholars identified the 12 signs of the zodiac with the 12 sons of Jacob/twelve tribes of Israel.

The moving stars category includes our seven Solar System planets. They are called in Hebrew (in plural form) Koch•vey Le•chet. The singular is Ko•chav Le•chet. The word: ‘le•chet’ means ‘going’ or ‘walking.’ In Biblical Hebrew, ‘le•chet’ is considered an Infinitive Absolute − the very basic, nucleus form of a word or concept. It is, hence, the core word for ‘moving.’ In fact, the mere English name ‘planet’ comes from the Greek name, πλανήτης‚ (planetes), which means ‘moving about’ (something like ‘moving back and forth’).

The other group was named by the IAU ‘the Fixed Stars.’ In Hebrew, they are called Koch•vey She•vet. The singular is Ko•chav She•vet. The word ‘she•vet’ means ‘sitting’ or ‘being settled.’ In Biblical Hebrew ‘she•vet’ is also considered an Infinitive Absolute − the very basic, nucleus form of a word or concept. It is, hence, the core word for ‘stationary.’ Of course, our current understanding is that nothing is really fixed in outer space, but because of the great distance of these stars from Earth (A•retz) they look as though they were stationary (She•vet).

The IAU indeed, changes its definitions from time to time as the science of Astronomy develops, but we still count seven planets in our Solar System and still call them ‘moving stars,’ both in Hebrew and English since from the Biblical era to today.

The names of the five planets, one star and one moon [planetary satellite] are:

Shabbatai שבתאי, Saturn
Meaning: "the restful one," whose name is parallel to that of the Sabbath Day; the Seventh day; the day of rest. Esoterically, Saturn embodies Time itself. In the midst of time's passage, Saturn remains still and silent, drawing all endeavors to a close.
Tzedeq צדק, Jupiter
Meaning: "righteousness", as Jupiter is the embodiment of divine influx.
Ma'adim מאדים, Mars
Meaning: "the red one"
Ḥammah חמה, the Sun
Meaning: "the hot one"
Kokhevet כוכבת, Nogah נוגה or Kokhav-Nogah כוכב נוגה, Venus
Meanings: "the she-planet," "the bright one," or "the bright planet," respectively
Kokhav כוכב, Mercury
Meaning: "the planet," since Mercury is the Principle of planetary influence, in and of itself. The Mercurial principle is that of multiplorancy. It embodies our means of adaptation, and represents the many facets of existence. In being deemed simply as "the planet", Mercury is presented as a blank slate; an open-ended modality of being.
Levanah לבנה, the Moon
Meaning: "the white one"

Planets of the Solar System: מערקור‎ (merkur), ווענוס‎ (venus), ערד‎ (erd), מאַרס‎ (mars), יופּיטער‎ (yupiter), סאַטורן‎ (saturn), אוראַנוס‎ (uranus), נעפּטון‎ (neptun)

Some of the planets perhaps were not known during the biblical era and do not have Hebrew names (Uranus and Neptune).

Supergalactic coordinates are coordinates in a spherical coordinate system which was designed to have its equator aligned with the supergalactic plane, a major structure in the local universe formed by the preferential distribution of nearby galaxy clusters (such as the Virgo cluster, the Great Attractor and the Pisces-Perseus supercluster) towards a (two-dimensional) plane

The north supergalactic pole (SGB = 90°) lies at galactic coordinates (lz = 47.37°, bz = +6.32°). In the equatorial coordinate system (epoch J2000), this is approximately RA = 18.9h, Dec = +15.7°.
The zero point (SGB = 0°, SGL = 0°) lies at (lx = 137.37°, bx = 0°). In J2000 equatorial coordinates, this is approximately 2.82h, +59.5°. So the transformation from a triple of Cartesian supergalactic coordinates to a triple of galactic coordinates.

Celestial coordinate system (or celestial reference system) is a system for specifying positions of satellites, planets, stars, galaxies, and other celestial objects. Coordinate systems can specify an object's position in three-dimensional space or plot merely its direction on a celestial sphere, if the object's distance is unknown or trivial.

A star's galactic, ecliptic, and equatorial coordinates, as projected on the celestial sphere. Ecliptic and equatorial coordinates share the March equinox as the primary direction, and galactic coordinates are referred to the galactic center.

Earth-centered inertial (ECI) coordinate frames have their origins at the center of mass of Earth and do not rotate with respect to the stars. ECI frames are called inertial, in contrast to the Earth-centered, Earth-fixed (ECEF) frames, which remain fixed with respect to Earth's surface in its rotation. It is convenient to represent the positions and velocities of terrestrial objects in ECEF coordinates or with latitude, longitude, and altitude. However, for objects in space, the equations of motion that describe orbital motion are simpler in a non-rotating frame such as ECI. The ECI frame is also useful for specifying the direction toward celestial objects.

If the observable universe encompasses the entire universe, we may be able to determine the structure of the entire universe by observation. However, if the observable universe is smaller than the entire universe, our observations will be limited to only a part of the whole, and we may not be able to determine its global geometry through measurement
the data are also consistent with other possible shapes, such as the so-called Poincaré dodecahedral space and the Sokolov–Starobinskii space (quotient of the upper half-space model of hyperbolic space by 2-dimensional lattice

The local geometry of the universe is determined by whether the density parameter Ω is greater than, less than, or equal to 1. A spherical universe with Ω > 1, a hyperbolic universe with Ω < 1, and a flat universe with Ω = 1. These depictions of two-dimensional surfaces are merely easily visualizable analogs to the 3-dimensional structure of (local) space. One of the presently unanswered questions about the universe is whether it is infinite or finite in extent. For intuition, it can be understood that a finite universe has a finite volume that, for example, could be in theory filled up with a finite amount of material, while an infinite universe is unbounded and no numerical volume could possibly fill it. Mathematically, the question of whether the universe is infinite or finite is referred to as boundedness. There exist many finite spaces, such as the 3-sphere and 3-torus, which have no edges. Mathematically, these spaces are referred to as being compact without boundary. The term compact basically means that it is finite in extent ("bounded") and complete. The term "without boundary" means that the space has no edges. Moreover, so that calculus can be applied, the universe is typically assumed to be a differentiable manifold. A mathematical object that possesses all these properties, compact without boundary and differentiable, is termed a closed manifold. The 3-sphere and 3-torus are both closed manifolds.

Planck mission released in 2015 show the cosmological curvature parameter, ΩK, to be 0.000±0.005, consistent with a flat universe. In the absence of dark energy, a flat universe expands forever but at a continually decelerating rate, with expansion asymptotically approaching zero. With dark energy, the expansion rate of the universe initially slows down, due to the effect of gravity, but eventually increases. The ultimate fate of the universe is the same as that of an open universe. A flat universe can have zero total energy would be Ω = 0. It is incompatible with observations that definitely rule out such a large negative spatial curvature. However, as a background in which gravitational fields (or gravitons) can operate, due to diffeomorphism invariance, the space on the macroscopic scale, is equivalent to any other (open) solution of Einstein's field equations.

The center of the Universe is a concept that lacks a coherent definition in modern astronomy; according to standard cosmological theories on the shape of the universe, it has no center. Many mythological cosmologies included an axis mundi, the central axis of a flat Earth that connects the Earth, heavens, and other realms together. In the 4th century BCE Greece, philosophers developed the geocentric model, based on astronomical observation; this model proposed that the center of the Universe lies at the center of a spherical, stationary Earth, around which the Sun, Moon, planets, and stars rotate. With the development of the heliocentric model by Nicolaus Copernicus in the 16th century, the Sun was believed to be the center of the Universe, with the planets (including Earth) and stars orbiting it.

The cosmological principle is an extension of the Copernican principle which states that the Universe is homogeneous (the same observational evidence is available to observers at different locations in the Universe) and isotropic (the same observational evidence is available by looking in any direction in the Universe). A homogeneous, isotropic Universe does not have a center.

If the multiverse is true the hope of finding a rational explanation for the precise values of quark masses and other constants of the standard model that we observe in our Big Bang is doomed, for their values would be an accident of the particular part of the multiverse in which we live. There is a smoothing and flattening time that occurs during a period of slow contraction, so quantum fluctuations are not inflated and cannot produce a multiverse. As a result, the ekpyrotic and cyclic models predict simple physical properties that are consistent with current experimental evidence without producing a multiverse.

An advantage of ekpyrotic and cyclic models is that they do not produce a multiverse. This is important because when the effects of quantum fluctuations are properly included in the Big Bang inflationary model, they prevent the universe from achieving the uniformity and flatness that the cosmologists are trying to explain.[citation needed] Instead, inflated quantum fluctuations cause the universe to break up into patches with every conceivable combination of physical properties. Instead of making clear predictions, the Big Bang inflationary theory allows any outcome, so that the properties we observe may be viewed as random chance, resulting from the particular patch of the multiverse in which the Earth resides.[citation needed] Most regions of the multiverse would have very different properties.

The Clifford torus is the simplest and most symmetric Euclidean space embedding of the cartesian product of two circles S1a and S1b. It is named after William Kingdon Clifford. It resides in R4, as opposed to in R3. A four-dimensional torus has a skin which is a circle times a circle times a circle. You can't build a model of a 4D torus in 3D space, any more than you can build a 3D shape inside a thin plane. But if you slice the 4D shape, you get a 3D slice.

It is now known that 4-dimensional space itself (or R4) comes in a variety of flavours. There is the usual flat space, but alongside it are the exotic R4s. Each of these is topologically identical to ordinary space, but not differentially so there are actually infinitely many of these alternative realities. In this respect, the fourth dimension really is an infinitely stranger place than every other domain: for all other dimensions n, there is only ever one version of Rn.

In 4D, when we start with a sphere and extrude it into 4D to get an uncapped spherinder, this is not the case! If you perform the first method, you get a spheritorus. If you perform the second method, you get a torisphere. This makes the spheritorus and torisphere toratopic duals to each other. Because they are toratopic duals, taking one of the pair and turning it "inside-out" gives you the other one – it follows that the two are topologically equivalent.

The 8th dimension has the 8D sphere, followed by 260 uniquely shaped types of donut. This object is one of them. It is defined by a degree-128 equation with 8 variables and 7 coefficients. These coefficients are the various radii, where the right-hand side is the solid ring of radius 1, and the left-hand side are the 6 separate holes (which are parallel to their own 2-plane), where it curves around in a perfect circle.

What Does Merkaba Mean?
The word Merkaba can be broken down thus: MER: rotating fields of light, KA: spirit, and BA: soul (this is taken from an 18th dynasty Egyptian translation, and in Hebrew it means 'chariot'). Therefore, Mer-Ka-Ba means the spirit or energy body surrounded by counter-rotating fields of light, or spirals of energy (as with a strand of DNA), which transport spirit or consciousness from one dimension to another.

What is a Merkaba?
The MekaBa is the Light Body vehicle, and it is the key to understanding how to move from one dimension or level to another. It is the divine light vehicle supposedly used by Ascended Masters to connect with, and reach those in tune with the higher realms. When this shape is activated around your body, you are in a place of complete protection, with the surrounding energy being generated from pure Divine Love. It is believed that with practice, using the energy and shape visualization of a Merkaba, you can activate an energy field around you which is capable of carrying your consciousness directly to higher realms. When meditating, try sitting holding a MerKaBa and picture yourself inside this shape, with the two tetrahedrons rotating (as described above). It takes some practice, but is eased greatly by actually having a Merkaba to focus on! When achieved you will be sitting in a place of complete protection, harmony and Universal balance.

Molecular Shapes are like merkabas include things ike CH3Cl tetrahedral; CH2Cl2 tetrahedral; HCN linear; CH2O trigonal planar; O3 bent; BH3 trigonal planar (in this molecule there are only six electrons around the central atom); PCl3 trigonal pyramidal; all show us the tetra code in nature and more.

Formation of ice particles in the Earth's atmosphere strongly affects the properties of clouds and their impact on climate. Despite the importance of ice formation in determining the properties of clouds, the Intergovernmental Panel on Climate Change (IPCC, 2007) was unable to assess the impact of atmospheric ice formation in their most recent report because our basic knowledge is insufficient. Part of the problem is the paucity of quantitative information on the ability of various atmospheric aerosol species to initiate ice formation. Here we review and assess the existing quantitative knowledge of ice nucleation by particles immersed within supercooled water droplets. We introduce aerosol species which have been identified in the past as potentially important ice nuclei and address their ice-nucleating ability when immersed in a supercooled droplet. We focus on mineral dusts, biological species (pollen, bacteria, fungal spores and plankton), carbonaceous combustion products and volcanic ash. In order to make a quantitative comparison we first introduce several ways of describing ice nucleation and then summarise the existing information according to the time-independent (singular) approximation. Using this approximation in combination with typical atmospheric loadings, we estimate the importance of ice nucleation by different aerosol types. According to these estimates we find that ice nucleation below about −15 °C is dominated by soot and mineral dusts. Above this temperature the only materials known to nucleate ice are biological, with quantitative data for other materials absent from the literature. We conclude with a summary of the challenges our community faces. A bounce like solution with nonzero energy is used for the explicit calculation of the decay rate of an excited state of the inverted double-well potential. Three negative eigenvalues are associated with the second variation of the action at the nonvacuum bounce which is different from the case of the vacuum bounce. The imaginary part of the energy results only from the symmetry of the bounce itself, and the additional negative eigenvalues do not present difficulties. In fact, it is shown explicitly that only one negative eigenvalue contributes to the tunneling. The calculated imaginary part of the energy of the excited state is in agreement with that of WKB calculations. The tunneling effects are investigated for high and low energies compared with the barrier height. Finally the Bogomolny-Fateyev relation is established.

Double tetrahedron structure of the nucleus?
Expanding a double tetrahedron formation of equal spheres arranged in fcc structure correlation between the positions of the nucleons and quantum numbers has been detected. The number of protons in the structure is not simply consistent with all the corresponding quantum numbers but also bears the same physical meaning as in quantum mechanics. The detected correlations between lattice positions of the protons and quantum numbers raise the possibility the solid nuclear structure might be able to provide an explanation for the single particle properties of the nuclei. Si+4 is a highly charged cation, Pauling's rules state that it should be separated a far as possible from other Si+4 ions. Thus, when these SiO4-4 tetrahedrons are linked together, only corner oxygens will be shared with other SiO4-4 groups. Several possibilities exist and give rise to the different silicate groups.