Decomposable Limits of Definitions

With the discovery of sound waves in the CMB, we have entered a new era of precision cosmology in which we can begin to talk with certainty about the origin of structure and the content of matter and energy in the universeWayne Hu

There are ways in which I have "perceived the landscape" that may be more appealing to one with Bohmian views? The way in which the analogy of sound is used has deep implications not only in the avenues of expression made about the examples herein shown, but with Helioseismology's as well, and the way in which we can interpret the sun as we look at it in a greater depth.

Phil Warnell said...

as chance serves to be nothing other then an incidental cause and relies on the existence of a realm of the “possible” and not one of the “probable”. By the way your mappings of hills and valleys are quite close to this vision as it represents the “wave” as one element of reality in the Bohmian view. All that remains to be added are the particles and the dynamics that exist in the wave that are relayed to or reacted to by the particles. The mystery does not exist only the ignorance and for some the truth of it being so.

It's an exercise for me to look back over the ideas that had been going on in my mind, and observations being made about "energy stored" in a system. One would never have realized the similarities that "Colour of Gravity" implies, accepting the wave nature of the particle could have given perspective on the idea of consequence as we live our lives. Function humanly possible and the depth of these actions more tangible and though being subtle in the idea of a wave, has given matter states a place to reside given nodal definitions, just as the modular forms do, as they reside in the valleys.



How is it one sees in terms of Lagrangian views when you look out into space now that such congregation of the graviton gathered for it's exemplary views on the nature of vibration.

A Chladni plate consist of a flat sheet of metal, usually circular or square, mounted on a central stalk to a sturdy base. When the plate is oscillating in a particular mode of vibration, the nodes and anti-nodes set up form a complex but symmetrical pattern over its surface. The positions of these nodes and anti-nodes can be seen by sprinkling sand upon the plates;

Potential

* The mathematical study of potentials is known as potential theory; it is the study of harmonic functions on manifolds. This mathematical formulation arises from the fact that, in physics, the scalar potential is irrotational, and thus has a vanishing Laplacian — the very definition of a harmonic function.
* In physics, a potential may refer to the scalar potential or to the vector potential. In either case, it is a field defined in space, from which many important physical properties may be derived.
o Leading examples are the gravitational potential and the electric potential, from which the motion of gravitating or electrically charged bodies may be obtained.
o Many entities in physics may be described as vector fields, but it is often easier to work with the corresponding potentials as proxies for the fields themselves. For instance, some force fields exert forces on a body equal to the product of the field and some invariant scalar property of the body, such as the mass or charge. As a body moves through such a force field, it rises and falls in the field's potential, gaining and losing energy through mechanical work. This exchange of energy allows the interaction to be analyzed in terms of simple laws of conservation of energy, without resorting to kinematics, which can be computationally difficult.
o In electrochemistry there are Galvani potential and Volta potential.
o The gravitational field is a notable example of such a field. The electric field also behaves this way in many cases, though in the general case it does not (see Electric potential and Faraday's Law).
* Specific forces have associated potentials, including the Coulomb potential, the van der Waals potential, the Lennard-Jones potential and the Yukawa potential.

Dr. Jenny's cymatic images are truly awe-inspiring, not only for their visual beauty in portraying the inherent res-ponsiveness of matter to sound (vibration) but because they inspire a deep re-cognition that we, too, are part and parcel of this same complex and intricate vibrational matrix -- the music of the spheres! These pages illumine the very principles which inspired the ancient Greek philosophers Heraclitus, Pythagoras and Plato, and cosmologists Giordano Bruno and Johannes Kepler.

Potential Energy

Potential energy is the energy which is stored. Potential energy exists when there is a force that tends to pull an object back towards some original position when the object is displaced. This force is often called a restoring force. The phrase 'potential energy' was coined by William Rankine.[1] For example, when a spring is stretched to the left, it exerts a force to the right so as to return to its original, un-stretched position. Or, suppose that a weight is lifted straight up. The force of gravity will try to bring it back down to its original position. The initial steps of stretching the spring and lifting the weight both require energy to perform. According to the principle of conservation of energy, energy cannot be created or destroyed; hence this energy cannot disappear. Instead it is stored as potential energy. If the spring is released or the weight is dropped, this stored energy will be converted into kinetic energy by the restoring force — elasticity in the case of the spring, and gravity in the case of the weight.

The more formal definition is that potential energy is the energy of position, that is, the energy an object is considered to have due to its position in space. There are a number of different types of potential energy, each associated with a particular type of force. More specifically, every conservative force gives rise to potential energy. For example, the work of elastic force is called elastic potential energy; work of gravitational force is called gravitational potential energy, work of the Coulomb force is called electric potential energy; work of strong nuclear force or weak nuclear force acting on the baryon charge is called nuclear potential energy; work of intermolecular forces is called intermolecular potential energy. Chemical potential energy, such as the energy stored in fossil fuels, is the work of Coulomb force during rearrangement of mutual positions of electrons and nuclei in atoms and molecules. Thermal energy usually has two components: the kinetic energy of random motion of particles and potential energy of their mutual positions.

As a general rule, the work done by a conservative force F will be



where ΔPE is the change in the potential energy associated with that particular force. The most common notations for potential energy are PE and U. It is important to note that electric potential (commonly denoted with a V for voltage) is not the same as electric potential energy.

We can't actually hear gravational waves, even with the most sophisticated equipment, because the sounds they make are the wrong frequency for our ears to hear. This is similar in principle to the frequency of dog whistles that canines can hear, but are too high for humans. The sounds of gravitional waves are probably too low for us to actually hear. However, the signals that scientists hope to measure with LISA and other gravitational wave detectors are best described as "sounds." If we could hear them, here are some of the possible sounds of a gravitational wave generated by the movement of a small body inspiralling into a black hole.




See:

The Sound of Gravitational Waves

The Sound of the Landscape

Nodes and Anti-nodes

Ways IN which To Perceive Landscape?