Orbital coordinates in motion
Of ferman: Fernando Mancebo Rodriguez--- Personal page. ----Spanish pages

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"Orbital coordinates are spherical coordinates in motion"

Easy definition: "" Given a central point of reference C, the orbital or radial coordinates define us, locate and measure any movement, distance and speed with respect to C of any of the "particles" P that are located or they move in the sphere around C.""

You can also deduce the future situation of these "particles" at a time t.
Geometrically also, the orbital or radial coordinates can draw us multiple types of geometric figures, such as rotation figures, spirals, springs, screws, polygons of all kinds, stars, cones, pyramids, spheres, cylinders, etc.

These coordinates do not use, as a basis, the trigonometry parameters of union with the Cartesian coordinates (sin, cos, etc.), but the angular velocity vectors W and the linear velocity vectors V, both together to a time vector that It is common And it makes the orbitals move.
Also these coordinates can be used without movement, stopping the time, to see the situation of the orbitals at any time.
In the same way, to predict where they can be found at a future time t.

This way, this coordinates type can be defined as dynamic geometry

The orbital coordinates are a system of spherical coordinates that are used as group when being united and developing all their parameters by means of a time vector.
This vector of time -taking it from its beginning until its finalisation- unites and makes work to the whole group of formulas and parameters, with which the result can express us motions and geometric figures.
For it, we apply the formulas of radial coordinates to an imaginary particle (P) that travels and draws us movements, drawings and geometric figures that we want to build.
In the drawing this system is shown; in which P is the imaginary particle that will describe us the figures that we would compose.
--C is the centre or support point from where we will build the figure or motion.
--R is the radius or distance from the centre C to the particle P in each moment.
--O or Alfa, is the radial coordinate in horizontal sense. This coordinate is measured in degrees and in angular speed (Wo)
--H or Beta, is the vertical coordinate that is measured from the horizontal coordinate O. It is measured in degrees and angular speed Wh.
--t is the time that unites to all the parameters of each formula and impels them motion.
Besides these simplified formulas, in many cases we can substitute parameter of angular speed (W.t) for vectors of speed (v.t).
For example, the angular speed of H, (Wh) can be substituted by a displacement vector (v.t) of the point C toward the vertical H.
Addition of more coordinates and vectors of motion can be made in formulas also.

Many are the geometric figures that can be built with these orbital coordines.As example I put the construction of spirals and other geometric figures.

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Orbitals ones.

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Clock

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Spherical expansion, bubble or big-bang / and springs

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Sphere

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Pendulum

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COSMIC and ATOMIC MODEL ||| Video: Cosmic and atomic model
Double slit and camera obscura experiments: ferman experiment ||| Type of Waves: Questions of Quantum Mechanics
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Chart of atomic measures||| The main foundations of the Cosmos' Structure ||| Unstable particles in accelerators
Short summary atomic model ||| Positive electric charges reside in orbits.||| Mathematical cosmic model based on Pi.
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Cosmic Geometry ||| Bipolar electronic: semiconductors ||| Multiverse or multi-worlds||| Light and photons
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Interesting and short life of neutrons ||| Leptons field ||| Macro Microcosm, the same thing.
Fourth dimension of space.||| The way to get a unity theory||| UHECR Ultra-high-energy-cosmic-rays
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Planetary Mechanics : Short summary ||| Easy explanation of the Planetary model||| State and type of Particles
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Planar angles: Trimetry.||| Fractions: natural portions.||| Cosmic spiral ||| Inverse values of parameters and operation
Equivalence and commutive property of division. ||| Concepts and Numbers. ||| Bend coefficient of curves ||| Mathematical dimensions
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Priority Rule in powers and roots ||| The decimal counter ||| The floating point index ||| Paradoxes in mathematics
Direct formula for Pi: The Squaring Pi. ||| The pyramids of Squaring Pi. ||| Functions of Pi ||| Integration formulas Pi.
Squaring the Circle ||| Cocktail formula for Squaring Pi.||| Orbital coordinates in motion: Summary
Oscillating function: Cartesian oscillators ||| The ciclo as unit of angular speed ||| Squaring circles ruler and compass |||
Video: Squaring circles ruler and compass ||| The number Phi and the circumference.speed |||
The The extended Pi ||| Angles trisection||| Squaring the Circle regarding Phi||| Video of the two squares method
Discusion about the Pi as transcendental number|||: Not transcendental Pi||| The chained sets|||
Properties of equalities in limits||| The Phi right triangles ||| Pi and the Circumscription Theorem
Pi triangle by squaring the circle : Vedeo Pi triangle ||| Squaring Pi demonstration by circumscription Theorem LatexPdf
Doubling the cube ||| Framing the circle ||| Phi and Pi: relation formula
Squaring circle with Phi (to 0.000005 of ideal ruler and compass)||| Sbits: Static and dinamic orbital coordinates
Squaring Pi and the Floating Point
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Certainty Principle ||| From the Schrodinger cat to the Ferman's birds ||| The meaning of Dreams
Freely economy ||| Theoricles of Alexandria ||| Rainbow table of elements.||| Satire on the Quantum Mechanics
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Hydrocarbons, water and vital principles on the Earth. ||| Cosmos formula : Metaphysics
Ubiquity Principle of set.||| Positive electric charges reside in orbits.
Chaos Fecundity. Symbiosis: from the Chaos to the Evolution.||| Speed-Chords in galaxies.
The ancient planets Asteron and Poseidon.||| The man and the testosterone.||| Toros say ||| The essence of life
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