Energy Defined

E=MC2 is a one size fits all type of statement, but energy does not comply with the demands of the statement.

It is assumed that an increase in mass affects an increase in energy, which is true in a very general sense, but untrue in a specific sense.

In order for this famous equation to stand the test of time, energy must be equally proportional for all substances.  In other words, a certain mass of hydrogen must possess the same quantity of energy as an equal mass of uranium.

No allowance is made for an underlying force of energy, as E=MC2 associates energy with mass in terms of a resistant force.

When we talk about an underlying force of energy, such as Non-linear Time Field Frequency Acceleration, as described in the June 05 post entitled “The Energy”, we are talking about a dynamic force capable of sustaining the form and function of all physical structure.

In respect to atomic elements it is apparent that their form and function is characteristic of their physical identity.

Each element on the periodic table has a different mass, whereby we assume the more massive elements to possess greater energy, which is true in a very general sense.

In this respect we assumed that energy radiates isometrically from within each element.

In the case of the hydrogen atom and the uranium atom, the uranium atom has the greater mass/energy, but the hydrogen atom has the higher ratio of energy per unit of mass in terms of an underlying force of energy.

Each atomic element has a certain ratio of energy per unit of mass, with hydrogen having the highest ratio of energy per unit of mass of any known element.

Also, if we have two unequal masses of the same element, the smaller or lesser of the two masses will have the higher ratio of energy per unit of mass.  This means that the smaller portion of any given substance has the higher ratio of energy per unit of mass.

As the mass of any similar substance increases, the ratio of energy per unit of mass decreases proportionally.

If we have two equal portions of a similar substance, the two equal portions will have a higher ratio of energy per unit of mass than if they were combined as one single mass.

In relation to atomic structure the underlying energy is always focused to the center of field and does not radiate under any circumstances, in that the underlying energy is non-resistant.  Therefore, an increase in the underlying energy affects a decrease in resistance to a further increase in energy, while a decrease in the underlying energy affects an increase in resistance to a further increase in energy.

If we break a given substance into many pieces we have not accessed its internal energy.  Even if we break an atoms nucleus we have not accessed its internal energy, but have in fact increased the ratio of energy per unit of mass associated with the broken pieces.  No energy is released, as the energy remains focused to the center of field.

Energy in terms of a non-resistant force of energy allows for a greater understanding of energy in providing for the form and function of physical structure.

© 2006 David Barclay