This is the precise animation of Dan Winter's new equation for the radii of hydrogen- in relation to Planck- (length AND time):ref goldenmean.info/goldenproof
It is also the proven precise geometry of photons angles for the primary colors- which is the reason color AND photosynthesis exist (phase conjugation): goldenmean.info/fractalcolor
This also precisely the geometry of the relationship of the proton, to planck, to black holes (ref:Nassim) see goldenmean.info/selforganization
It is also the proven geometry of the DNA, Earth's magnetic lines, and arrangment of masses in the UNIVERSE!
It is also the basic geometry of (golden ratio based) E8- Unified Field by Lisi
It is also the precise geometric relationship of brainwaves during PEAK PERCEPTION/ BLISS (the reason attention is electrical CENTRIPETAL)

In summary- this PHASE CONJUGATION optimized by golden ratio is the CAUSE and MECHANISM of:

- HYDROGEN (+ all atoms have gravity/'implosive collapse' only because their nuclear geometry is golden ratio fractal to their electrons)

-the GRAVITY

- all FUSION / black holes / all centripetal forces / all self organization

- all LIFE / PERCEPTION / BLISS / - and the CAUSE of color / and photosynthesis (goldenmean.info/fractalcolor

Welcome to the Star Mother Kit II instruction page.

The Star Mother Kit II builds a 3-dimensional fractal that can be used for meditation, for visualising and understanding sacred geometry, and, as the geometry of the Star Mother Kit II is closely related to the five platonic solids, even for teaching mathematics.

This page gives detailed instructions on how to build your Star Mother Kit II and how to recognise some of the contained geometries and their relationship to each other. All photos on this page can be clicked to obtain larger copies.

More information on the meaning of the Star Mother Kit II can be found under
www.goldenmean.info/kit/

The Star Mother Kit II is built from 286 individual items, 58 ball connectors and 228 rods.

40 white connectors

12 yellow connectors

6 red connectors

90 long rods

30 medium rods

72 short rods

36 green rods

size comparison

The first stage consists of building the inner octahedron. For this you will need

• 6 red connectors,
• 12 green rods.

Connect two green rods to one red connector as shown, from two different angles, in the two photos to the right.

Repeat one more time to build a total of two.

Connect the two "open triangles" with two new red connectors to form a – seemingly slightly lopsided – square as shown in the top photo.

The new connections for the two new corners of the square are different to the connections built above, the two lower photos show this new type of connection from two different angles.

Connect four new green rods to one new red connector to form a pyramid cap as shown in the photo.

Repeat one more time to build a total of two.

Connect one of the pyramid caps with the square to form a complete pyramid as shown in the top photo.

The second photo shows how to align the pyramid cap with the square so that all connections fit.

Add the second pyramid cap to the other side of the square to complete the octahedron.

Note how the result is completely symmetric – it looks the same from every corner.

The second stage stellates the octahedron to form a star tetrahedron plus a cube. The required pieces are

• 8 white connectors,
• 24 green rods,
• 12 short blue rods.

Connect three new green rods to one new red connector as shown in the photo. Note the counter-clockwise orientation of the three rods.

Repeat three more times to build a total of four.

Connect these four three-sided pyramid caps to the octahedron as shown in the top photo.

Note that the pyramid caps will not fit on all triangles of the octahedron; they have to be chosen such that the connection to the red connectors is just as in the lower photo.

Connect three new green rods to one new red connector as shown in the photo. Note that the orientation of the three rods is now clockwise.

Repeat three more times to build a total of four.

Complete the star tetrahedron by adding these four three-sided pyramid caps to the free triangles of the octahedron.

In the end, every triangle consisting of three red connectors, the outside triangles of the octahedron, must have a pyramid cap attached.

The 8 white connectors at the tips of the star tetrahedron simultaneously form the cube shown in the top photo.

Add the 12 short blue rods to the star tetrahedron to form this cube by making the connections as shown in the photos.

The lower photo shows the connections of the rods to the white corner connectors in greater detail.

The third stage consists of building an icosahedron and the corners of a dodecahedron. For this stage you will need

• 12 yellow connectors,
• 12 white connectors,
• 60 short blue rods,
• 30 medium blue rods.

Connect five short green rods to one yellow connector as shown in the photos.

Repeat eleven more times to build a total of twelve.

In the next step the twelve "spiders" will be added to the cube, and the missing white connectors added, to form what is shown in the top photo.

The twelve yellow connectors outside are in the shape of an icosahedron, the twenty white connectors inside are in the shape of a dodecahedron.

The four red connectors in the lower photo illustrate how one square face of the cube fits together with the dodecahedron.

Connect the twelve spiders to the cube as shown in the photos.

Note that the resulting pattern is asymmetric in that every spider has two legs connected to two cube corners, and three legs floating in mid-air, two on one side and one on the other.

The lower photo shows the detail at one of the cube corners. The two blue rods pointing upwards are part of the newly added spiders.

The first spider can be connected arbitrarily. All further spiders have to be connected such that, outwards of each cube face, there are two points where three floating spider's legs meet. The twelve white connectors are added to these spider-legs meeting-points, each one connecting three legs as shown in the top photo and detail in the middle photo.

(The two white connectors exactly on the line connecting the left-most and right-most yellow connector in the top photo, and the center-most white connector in the middle photo, are such floating connectors.)

The lower photo shows the finished construction with all spiders and the connecting white connectors added.

Connect every adjacent pair of yellow connectors with a medium blue rod to complete the icosahedron.

The top photo shows the icosahedron alone, the lower photo shows the completed stage with the new icosahedron edges added.

The final stage consists of stellating the icosahedron to form the outside dodecahedron. Required are

• 20 white connectors,
• 90 long blue rods.

Connect three long blue rods to one white connector as shown in the photo.

Repeat nineteen more times to build a total of twenty tents.

Connect one tent to each of the twenty icosaeder surfaces, that is each of the outside triangles made from yellow connectors, as shown in the photos.

In the middle photo, the five blue rods pointing slightly towards the viewer belong to five tents; the five blue rods pointing slightly away from the viewer are five edges of the icosaeder, that is they lead to other yellow connectors.

The lower photo shows the icosaeder with all twenty stellating tents added.

Connect every pair of adjacent outside white connectors with a long blue rod to complete the dodecahedron.

The middle photo shows the alignment of the dodecahedron rods. The two rods in the foregrond pointing north-east and north-west are dodecahedron edges; the three rods in the foreground pointing north are the stellating tent.

The top photo shows the dodecahedron alone, the lower photo shows the completed kit with the new dodecahedron edges added.

Note how the x,y,z values of each of the vertex of all the nodes in the star mother- are simple exponents (whole number multiples) of Golden Mean .618 , 1.0, 1.618, 2.618

This is mathematic evidence- further- that since by trig- we see- this confirms that in addition-EACH POINT IS ALWAYS A MULTIPLE OF GOLDEN RATIO ALSO- IN DISTANCE TO CENTER POINT!

This- as has been recently proven in the structure of hydrogen - is how this model- is effectively (quoting mathematician - El Naschie) - how the GOLDEN QUANTUM FIELD THEORY- is EVIDENCE THAT FRACTALITY IS THE CAUSE OF GRAVITY.

--

So - we reprint the list here - as Dan Winter published in his first book ONE CRYSTAL'S DANCE- (over 30 years ago)-

of the Golden Coordinates of the Star Mother:

This set assumes- cube edge = 2 units

So the tetra edges would be square root of 2 times 2

Dodeca edge = .618 times 2

Icosa edge = 1.618 times 2

and the NEXT outer dodeca stellation edge 2.618 times 2

--

Vertex of the octahedron: (6)

0,1,0

1,0,0

0, -1,0

-1,0,0

0,0,1

0,0,-1

--

Vertex of the cube (8)

1,1,1,

1,-1,1

-1,-1,1

-1,1,1,

1,1,-1

1,-1,-1

-1,-1,-1

-1,1,-1

--

Vertex of the dodecahedron (20):

The dodeca vertex are composed exactly of the above 8 vertex of the cube- PLUS-these additional 12:

-.618, 1.618, 0

.618, 1.618, 0

1.618, 0, .618

1.618, 0, -.618

-.618, -1.618, 0

.618, -1.618, 0

-1.618, 0, .618

-1.618, 0, -.618

0, .618, 1.618

0, -.618, 1.618

0, .618, -1.618

0, -.618, -1.618

---

Vertex of the Icosahedron (12):

2.618, 0, 1.618

2.618, 0, -1.618

-2.618, 0, 1.618

-2.618, 0, -1.618

-1.618, 2.618, 0

1.618, 2.618, 0

-1.618, -2.618, 0

1.618, -2.618, 0

0, 1.618, 2.618

0, -1.618, 2.618

0, 1.618, -2.618

0, -1.618, -2.618

--

Quoting further from One Crystal's Dance by Dan Winter - in his 20's

"Note how simple it is to continue infinitely..

simply extend every icosahedron edge length straight out by ratio Golden Mean, to make another Dodeca, then extend that dodeca edge straight out again by Golden Ratio longer to make another

icosa etc. Alternating (interdigitating) infinitely.

Each succeeding dodeca or icosa can be plotted digitally by simply multiplying by Golden Mean squared (2.618) to the vertex coordinates of the previous!

Use vision to understand the physical (phi cycle) significance of this. The distance from every node to every axis of symmetry, AND to the core (center point) is ALWAYS a power of the GOLDEN MEAN. See 12 golden mean, spiral cones, in this required pyramid like angular relation, making our STAR MOTHER, and indirectly the dodecahedron of DNA. See concentric spheres as wave bubbles. The wave length must divide evenly into the RADIUS AS A POWER OF THE GOLDEN MEAN. This fulfills the requirement that waves colliding toward center of gravity (mass), in order to conserve momentum (order, memory, mind) must not interfere with each other. The harmonics make ONLY constructive interference as they nest in this way."

(30 years later this seems precisely predictive of El Naschie's GOLDEN QUANTUM FIELD THEORY- MATHEMATICS- agreeing that this FRACTALITY IS THE CAUSE OF GRAVITY.

(see golden ratio proven in the structure of hydrogen.. goldenmean.info/poleshift - bottom

see this nest become the atomic table: goldenmean.info/creation