Energy, Frequency and Vibration

The late great Nikola Tesla—the Serbian-American inventor and electrical engineer–best known for discovering alternating electric current and lighting up our world was quoted as saying:

If you want to find the secrets of the universe, think in terms of energy, frequency and vibration.”

― Nikola Tesla

What Tesla is referring to are the properties of energy and their associated behaviors.

To understand energy and associated behaviors it is first necessary to understand the meaning of the term’s vibration, frequency and resonance.

Physicist tells us that at the atomic and sub-atomic level everything is in motion and wherever there is motion there is vibration. In other words, everything in the universe is in a constant state of vibration.

Vibration is typically described as a periodic or cyclic motion between two extremes around a mid-point. What this seems to imply is that all motion is circular which is not totally accurate because, according to Kepler, there are no perfectly round circles in space–only ellipses of varying eccentricities.

The important difference between circular orbits and elliptic orbits is the construction of their orbital diameters. When circular orbits are divided by Pi the result is the length of their orbital diameters (which is precisely two times the orbit’s radius). With an ellipse, however, the orbital diameter is replaced with the line of apsides (below).

The line of apsides is composed of two axes of differing lengths. One axis is the distance from the center of rotation to the orbit’s aphelion and the other axes is the distance from the center of rotation to the orbit’s parhelion. Those two components cause two opposing fields or waves to be created (see below). The variance in length of the two axies is what defines the synodic period (the number of rotations necessary to evenly distribute the variance and return to the point of equilibrium). Newton’s theorem of revolving orbits describes this phenomenon as apsidal or orbital precession.

Rotation generated sinewaves

Fast, Slow and Mean 

The above simulation shows how the shorter axis generates a smaller circle rotating closer to the center of rotation at a higher rate of velocity. As this faster rotating wave begins to overtake the slower wave the physical distance between the waves contract. Once the faster wave passes the slower wave, the physical distance between the waves expand. This expansion and contraction create a pattern of vibrational frequency between the two components. Frequency is the number of oscillations (or cycles) occurring in a period of one-second.

The orbital frequency of planets is measured in the number of kilometers (or miles) traveled per-second. Saturn, for example, orbits at 6-miles per-second.

The chart below illustrates how the 360-degrees associated with circles or cycles are carried forward to the waveform created by the spiraling motion and serves to identify extreme points reached by the wave (90-270) as well as its mid-point (180 degrees). The scale on the left-hand side is divided into opposite polarities (+ /- values) which measures the wave’s strength (amplitude) as it progresses.

Everything that vibrates resonates at a frequency based on the configuration of energy that holds the matter together.

A tuning fork is a good example of the precise configuration of matter to achieve a specific sound. A wind chime is also an example of the same material, at different lengths, each having its own unique fundamental frequency and sound. Orbiting planets also have their own unique fundamental frequencies.

Harmonics are simply multiples of a fundamental frequency. The examples below show the wave patterns of progressively higher harmonic frequencies.

The frequencies of the sinewaves in the above illustration represent the “synodic mean” of the two opposing waveforms that are generated by an ellipse in motion.

Newton’s 3rd. Law of Motion:

” To every action there is always opposed an equal reaction”.

His theorem of revolving orbits was his first attempt to explain the concept of apsidal precession; i.e. (the synodic interaction of two opposing particles). Both are influenced by two opposing forces–gravity and magnetic radiation. As one component falls under the influence of one force, the other component falls under the influence of the other force. The result is dual curvature.

Both gravitation and radiation have their own systems of curvature and each is opposed to the other for their purposes are directly opposed.

The curvature of gravitation, for example, is centripetal and is controlled by the north-south magnetic poles. Its purpose is to extend bodies in motion from their wave axes to their wave amplitudes. The curvature of radiation, on the other hand, is centrifugal and controlled by the east-west equatorial axes.

Between those two opposing forces or waves is a plane of zero curvature which bounds the wave fields and insulates the effect of one wave from the other based on the principle of opposing polarities (below).

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Gravitation and radiation (magnetic) fields are generated as apsidal precession gradually rotates the line joining the apsides of an ellipse.

In the following set of examples, the ellipse shape defined as Kepler (A) marks the point of equilibrium. As the orbit progresses Kepler (A) opens into what appears to be two ellipses as shown in Kepler (B). As the orbiting continues the line of apsides appears to shrink–forming a cavity resembling the shape of a Vesica-Pisces (Kepler (C)). Naturally, the lines presented in these examples are invisible fields of force like the atmospheric bubble surrounding Earth. We can’t see it, but we know it’s there.

Orbital precession works like the winding of a clock; the spring is wound centripetally (transferring energy potential to the spring). Then, the process reverses and centrifugal motion turns the potential energy into kinetic energy as the spring unwinds. The number of times that a clock winds and unwinds is governed synodically.

Apsidal Motion

Physicist tell us “that Atomic particles, in free form; i.e. (not bound into an atom) carry an electric charge and, when those charged particles are put into motion, an electric current flow produces a force field around itself as it flows.” Force fields manifest themselves in sine-waves as a result of sympathetic vibrations taking place within apsidal cavities (see regions A & B below).

Trapped charge is contained in apsidal cavities by the polarity differential of the two opposing fields. In the above example, free charge is trapped between line-1 and base-0 (the line of apsides which has zero curvature). And because like charges repel, all movements towards line-1 are repelled back towards base-0, which are then repelled back towards line-1 and so on and so on. The resulting vibrational frequencies shown as green lines are based on the fluctuating distance between line-1 and base-0 and its opposite, line-2 and base-0.

As the cycle progresses the charge; i.e. (green vertical lines) is compressed into a smaller and smaller area as the distance between Line-1 and base-0 contracts. That causes faster and faster vibrations at higher and higher frequencies. At the moment of convergence both regions disappear and, then, reappear as regions of the opposite polarity.

Where do the trapped charges go?

The faster and faster vibrations generated during the convergence phase can cause a, theoretically, infinite rise in frequency. The point of convergence is the “Omega Point” of greatest energetic intensity–where mathematical singularities are thought to form in energy fields—releasing a sudden burst of current across the point of convergence and allowing the trapped charge to flow to the other side.

What is being described here is a process where low potential accumulates into high potential by generating high amperage of low voltage pressure into low amperage of high voltage pressure. This is all that Nature does to perform work, whether to create a storm or a solar system.

Apsidal Precession

Apsidal precession exists at every scale. Planets, suns, solar systems, electrons, protons and atomic systems are the familiar results of this force which gathers energy into smaller volumes of dense masses. “All that is required is an ellipse in motion“.

The term, apsidal precession, is familiar to astronomers. But, because of the relatively small eccentricities in planetary orbits, Newton’s theorem of revolving orbits is basically ignored. Doing so, however, may be of no small consequence. Planet Earth, for example, has an apsidal precession period of about 14.95-years. That produces a wave structure with 4-maximum amplitude peaks or 1-maximum amplitude peak every 3.7375 years which is suspiciously close to the El Niño-La Niña effect.

The next post in this series is “The Solar System & How It Works”.

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Younger-Dryas Period–Mystery Solved?

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Starting in about 13,000 (BCE) the Earth experienced three major climatic catastrophes–one after another; i.e. (Bölling-Allerød, Younger-Dryas and Pre-boreal warming periods). They are described here as catastrophic because that 1-2-3 punch is said to have annihilated a significant percentage of life on Earth.

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  • The Bölling-Allerød interstadial was a sudden, intense, climatic warming (~12° C; ~21° F) period which caused dramatic melting of large Ice Age ice sheets that covered Canada and the northern U.S., all of Scandinavia, and much of northern Europe and Russia. Sea level that had been 120 m (~400 ft) lower than present rose quickly and submerged large areas that had been dry land during the Ice Age. This warming occurred abruptly in only a few years (Steffensen et al., 2008). This warm period ran from c. 12,800 to c. 10,900 (BCE). It ended abruptly with the onset of the Younger Dryas.
  • The Younger-Dryas was a cold period that reduced temperatures back to near-glacial levels within a decade. It began about 10,900 (BCE) when global temperatures plunged sharply (~8°C; ~14° F), sparking a 1200-year period of glacial re-advance. Its end came abruptly with the onset of Pre-boreal warming about 9,700 (BCE).
  • Pre-boreal warming began about 9,700 (BCE) when, almost overnight, global temperatures rose parabolically (~12° C; ~21° F), marking the end of the Younger Dryas cold period and the end of the Pleistocene Ice Age. The peak rise in temperatures was reached about 9,500 (BCE) 
    

There has been an abundance of speculation as to the cause of these events (even a book or two) but no one has offered an explanation that ties all three events together. This article argues that all three events may have a physical cause and, if so, their timing may be predictable. The supposition is presented in a logical, well laid-out, manner and is supplemented with ample charts and diagrams. The analysis begins by identifying the underlying motion that is believed to cause the precession of the equinoxes and then introduces a series of harmonic structures that may provide an answer for the abrupt shifts in temperatures occurring between 13,000- and 9,500 BCE (video).

The precession of the equinoxes is the observable phenomena of the rotation of the heavens around the Earth–a cycle that is said to span a period of (approximately) 25,920 years (Platonic year).

The cause of the precession of the equinoxes remains a hotly debated topic. At the heart of the debate is the source of the underlying motion that cause the equinoxes to precess. I believe that motion is a cycle of 80-years and that apsidal precession is the phenomena that produces the 25,920-year precession cycle.

Apsidal or orbital precession is the gradual rotation of the line joining the apsides of an elliptic orbit which are the points of its closest and farthest approach. For the 80-year cycle, the closest point to its center of rotation is “A” (79.753846153-years). The farthest point is “B” (80.24767802-years). Therefore, a mean orbital period of 80-years.

Apsidal Motion

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Apsidal motion is like the winding of a clock; the spring is wound by synodic interaction of its two components. Therefore, the spring winds 162.5 turns in one direction (high-potential) and then, unwinds for another 161.5 turns in the other direction (low-potential). The combined synodic motion of 324 turns or orbits is the foot print of the Platonic-year; i.e. (25,920-years), a period commonly associated with precession.

Ancient Mayan Creation Cycles–The Connection

The ancient Maya called themselves the children of the Sun with the Moon being the mother and the Sun the father. They are widely acknowledged as gifted astronomers and were without equal when it came to calendar making. But, rather than using just one calendar, as we do today, the Maya used several calendars—simultaneously—which were all magically integrated into one grand timekeeping system.

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Ancient Mayan Integrated Timekeeping System

Their timekeeping system was mechanical in nature and consisted of four intermeshing gears (like what you would find in a pocket watch) and, as the primary calendar is advanced by one day, the others updated themselves proportionately. They were not so much interested in time–their primary focus was timing.

For each of the calendars they built a mathematical model in the form of a stone pyramid which was impervious to the passing of time and able to withstand the cataclysmic forces of nature… the only way of insuring the long-term survival of their sacred technologies.

Mayan cycles are all harmonic derivative’s of the Pleiades cycle which consists of 26,000-tuns (360-day years). Interestingly, the 26,000-tun cycle is also the approximate period of the precession of the equinoxes. Therefore, from the Pleiadean perspective, the Sun would appear to make one full revolution around Alcyone (the central star of the Pleiades group) every 26,000-tuns or 9,360,000-days.

The following illustration shows the two primary intervals of time that makeup the Pleiades cycle. 1. 26,000 /4 = 6,500 Mayan years and 2. 26,000 /5 = 5,200 Mayan years or the 4th and 5th harmonics. The 6,500 year periods define the galactic alignment. The 5,200 year periods are said to be cycles of creation. Naturally, creation implies an ending.

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On close inspection of the 26,000 year cycle you’ll see that the cycle oscillates back and forth between 26,000 and 25,840 years with a mean of 25,920 Mayan years (below).

Mayan-Harmonics

Therefore, the simulation values used in our mathematical model are 6,480 and 5,184 instead of 6,500 and 5,200. Before a simulation of the interactions between the two cycles can be run, however, a start date or end date for the cycles is required. And, there’s only one date that Mayan scholars generally agree on and that is -3112 or -3113 BCE. So, the date chosen for the model was -3/21/3112 BCE. By simply adding 5,184 the calculated end date is 2,072 AD.

The chart below shows the simulated interactions of vibrational frequency  patterns created by the two cycles over a period of 16,000-years–ending in 2072 AD. For context, the results of the calculations are overlaid with Ice-Core temperature data for the same period of time. The apparent correlations between the two cycles and abrupt changes in temperature, such as occurred during the Bölling-Allerød, Younger-Dryas and Pre-boreal periods are striking.

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As you can see in the close-up below, the chart leaves little room for doubt that the two cycles are somehow linked to abrupt climate shifts (red dotted lines).

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Apparent Correlations

Temperature turning-points appear to correlate with wave amplitudes of +100% or -100% or 0% and, when the waves cross each other’s path. The data has not been manipulated in any way. The cycle components are simply responding to a common ending date of 2072 AD. The sinewave calculations simply work backwards from that point.

How did they know?