**3. The
3-D Periodic Table ****(and Bias Planes)**

by Tom Gilmore

Copyright 2018

All graphics by Tom Gilmore

**The
3-D Periodic Table ****(2-8-5)**

** (2)** The
periodic table begins with a pair **(2)** of Elements (Hydrogen and Helium)
that exhibit the duality of active and inert.
This duality extends into the entire periodic table.

**(2-8):** Following this are **(2)** octaves **(8)** of
Elements that exhibit an expanded duality of active and inert (7 active and 1
inert). The octave extends into the
entire remainder of the periodic table.

**(2-8-5):** Following the 2 octaves are 2 sets of 2 more
of the same octaves as the first 2 octaves except that after the second **(2)** Element in
each octave **(8)**, additional Elements
in sub-groups of **(5)** are inserted.
These sets of 5 occur as 3 groups of 10 (2x5), and 2 groups of 15 (3x5),
both adding to 30 each, except that at Element 57 the first group of 15
intercepts and replaces the first Element of the third group of 10, reducing
the third group of 10 down to 9. To show
this pattern correctly requires a 3 dimensional approach to the periodic table,
as shown below.

The first intercepting group of 15 (Elements 57 to 71) are called the
Lanthanides, and are centered on Element 64 (4x4x4). The second set of 15 is centered on 96 (**3/2** of 64).

**Sphere Arrangements and Bias Forms**

The Protons in an Element are
encased individually in spherical force surfaces. Only certain Atomic Numbers can arrange the
Spheres to meet the **Order and Symmetry Laws**, and those that don’t meet the
requirements must bond with other atoms to reach a number of Spheres that does
meet the symmetry requirement **(of 2-dimensional symmetry, but not 3-dimensional symmetry).** The valid Sphere arrangements will
form internal force planes if sufficient Sphere centers align on that plane
(called the Bias), and the Element will be a solid, subject to crystal
forces, but also subject to any atomic bonding that reduces the internal
Bias energy (the law of Lesser Energy).
When there are no Bias planes formed, the Element is inert, meaning it
is a monatomic gas, and it is not subject to atomic bonding.

Valence is one or more positive or negative integer numbers that counts the atomic number distance between an Element and other elements it can bond with. In the Geocubic Model, the valence is the number of Spheres either borrowed or loaned by an Element in bonding with another Element.

**The
Special Groups**

There are clear periodic relationships of valences (and some physical
properties) between some Elements aligned on the periodic table, in particular
the 3 columns enclosed by a rectangle in the diagram below, the inert (zero
valence) at far-right, the halogen (-1 valence) at second column from right,
and the alkali (+1 valence) at far-left.

A – The “Stair-Step” separates the metals (left) from the non-metals
(right).

B – The magnetic group. Iron(26) is the most magnetic, followed by Nickel(28).

C – The “Coinage Group”. Copper(29), Silver((47), and Gold(79).

D – The Platinum Group are “noble” metals, meaning
that in bulk they resist oxidation.

E – The **Refractory
Group** resist
infusion from other metals. This is due
to their “perfect” bias ratio of **3/4**.

**The Refractory Group (3/4 and 3/2)**

The **refractory
group** contains **Bias-to-filler** ratios of **3/4 split to 3/2**.

The internal arrangement of the compressed spheres of Element 41 and 42 are
diagrammed below (with the central diagonal layer isolated). There is a similar diagonal layering in both
Elements 41 and 42, with diagonal layers of 3,9,(17 or
18),9,3. The central diagonal **layers** alternate 5 **rows** of 3 and 4 spheres, the difference being starting with a row
of 3 (Cube/41) or a row of 4 (Cube/42).
This offset layering of rows acts to compact the spheres, as they nestle
between rows.

There is an exact mathematical ratio in Cube/42, (18/24=**3/4**), between 18 Spheres in the
central diagonal layer and the 24 “fillers”.

There are 12 fillers on either side of the central diagonal layer, so there is
an exact ratio (18/12=**3/2**) of the 12 fillers per side to the 18 Bias
Spheres.

This mathematical ratio is repeated at a larger scale in the average of the
two refractory Elements of Cube/73 and Cube/74, as illustrated above. The central diagonal layers alternate 7 rows
of 4 and 5 spheres, the difference being starting with a row of 4 (Cube/73) or
a row of 5 (Cube/74). In this case the
same exact ratios involve the __averaged__ diagonal Bias layers of the two
elements ((31+32)/2=31.5). There are 21
spheres on each side of the diagonal Bias layers, so the ratio of the averaged
diagonal layer (31.5) to the total fillers is (31.5/42=**3/4**), and the ratio of the 21
fillers of each side to the averaged diagonal layer of 31.5 is (31.5/21=**3/2**).

**Evenly Divisible by Ten (3/2 and 3/4)**

Three Elements evenly divisible by 10 also have a diagonal Bias with fillers split to either side.

The 10’s group perfect ratios are inverted from the refractory groups.

The **refractory
group** has **Bias-to-filler** ratios of **3/4 split to 3/2**.

**filler-to-Bias** ratios of **4/3 split to
2/3**

The **10’s
group** has **Bias-to-filler** ratios of **2/3 split to 4/3
**

Using **Bias-to-filler** ratios,

Cube/30 is 12/18 = **2/3**, split to 12/9 = **4/3**

Cube/40 is 16/24 = **2/3**, split to 16/12 = **4/3** **
**Cube/50 is 20/30 =

Using **filler-to-Bias** ratios,

Cube/30 is 18/12 = **3/2**, split to 9/12 = **3/4**

Cube/40 is 24/16 = **3/2**, split to 12/16 = **3/4** **
**Cube/50 is 30/20 =

The inverted perfect ratio can be seen in the split-up of each step of
adding 10, where 4 go to the central Bias diagonal and 6 to the fillers (6/4=**3/2**). Since the added fillers are split 3 to each
side, the ratio of the 3 added Spheres to each side of the 4 added to the
central diagonal is (3/4=**3/4**).

**3 Layer Elements**

With 18 Spheres, Argon(18), the law of order
dictates that the Spheres take on** 3** layers. With 3 layers (an odd number), both even and
odd atomic numbers have valid arrangements (all the way to Iron(26).

Chromium(24) forms compressed double-crossing Bias planes, and this is responsible for its deep shine.

**3 Layers Magnetic ****(Electric Stimulation)**

With 3 layers, a layer cannot take 10 or 11 Spheres (without 4 Spheres lining up), and the next layer-form possible is 12, where 4 rows of 3 are offset (see layer of 12 below).

Iron(26) has a magnetized allotrope shown above
where a layer of 12 is sandwiched between layers of 7. The Spheres on the Iron Bias plane are more
compressed than on the 2 outer planes, and this creates a local 2-dimensional
gravitational distortion (a magnetic field), and the same applies to Nickel,
but to a far lesser degree (due to having 2 additional filler Spheres). The Nickel Bias ratio of 12 Bias to 16
fillers 12/16 is the Bias ratio of **3/4 split to 3/2**. Nickel has no non-magnetized allotrope.

The magnetized Iron allotrope ratio of 12/14 (7/6) is imbalanced, and will gradually revert to the non-magnetic allotrope, de-magnetizing in response to the Law of Lesser Energy. Iron within the magnetic field of magnetic Iron will be charged by the field and convert to the magnetic allotrope (in turn attracting non-magnetic Iron). The strength of a magnet is related to the percent of magnetized Iron in the magnet. Electrical magnetization is based on a flow of Electrons supporting the allotropic form.

A similar electrically induced allotropic change in Neon(10) is exploited in producing Neon light.

Neon(10) is an inert gas that when energized by electric current forms a
diagonal Bias of 6 Spheres as shown above, however when the current is
withdrawn the inert arrangement of Spheres takes over (due to the Law of Lesser
Energy), and the energy of the Bias converts to light. The Electron changes to a Photon, but the
particle is unchanged, only it’s wave-form has
altered. (refer to article on Electrons). By pulsing the
electric current a rapidly flickering conversion from electricity to light is
produced.

Cube/27 is 3x3x3 and as such is symmetrical in all three dimensions,
violating the Law of Symmetry’s **precluded order**. There is no 3-layer distribution of Spheres
that is symmetrical in 2 dimensions, so (59)Cobalt(27)
is **absent
order.**