Phase Transition Equations — Introduction
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The ideal structure of energetic matter is the wave formation, which is comprised of an energetic and magnetic loop. Under ideal conditions, such as the photon, the two loops are equal insofar as the properties of their energetic matter are concerned.

The structure of the wave formation is amenable to the creation of various life forms. Any change in the proportion of energetic matter in the loops leads to a new phase transition in which one of the loops has more energetic properties. These changes to the equilibrium between the energetic and magnetic loop result in different behaviors.

To follow are mathematical equations for the balance between the energetic and magnetic loop of a wave formation in various phase transitions:

1. High Energetic Phase Transition (Hyperspace):

Energetic Loop(x)	=	Magnetic Loop	= 1 = 1	Energetic Loop(x)
Magnetic Loop		Energetic Loop(x)		Magnetic Loop

In hyperspace, energetic matter (energy, space and time) propagates endlessly, while the magnetic loop (matter) almost disappears.

2. The Duality Phase:

The phase transition of a photon is in a state of duality whereby the magnetic loop equals the energetic loop, which equals 1. In this phase, both loops are balanced and therefore the photon has the longest lifespan.

3. Low Energetic-High Magnetic Phase Transition

Magnetic Loop(x)	=	Energetic Loop	= 1 = 1	Energetic Loop(x)
Energetic Loop		Magnetic Loop(x)		Magnetic Loop

In this phase, the magnetic loop is induced to compliment the energetic loop by accelerating the pace at which it spins. This helps maintain the equilibrium of the wave. Moreover, energy, space, and time are most condensed in this phase, as the magnetic properties (loop) gain the ascendancy! In fact, this is exactly what transpires in a nuclear bomb, as extremely condensed units of energy, space and time are released by the explosion.

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Dr. Chaim Tejman, Copyright© 2001. All rights reserved.

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