• Chakras

    Intro to Charkas

    The energy centers of the body which functions as lens for the Soul

    Charkas get a bad wrap because the people who explain them from a perspective that everything will be alright if you just open your charkas, which is far from the case the case is that charkas are wheel vortexes of etheric energy that act as an interface between the body and the soul; the soul then acts as an intermediary for the sprit. The confusion comes when people tend to add their own illusions to the proceeds of nature. To observe nature and to study and to suspend judgment so that one can arrive that the correct conclusions is skill that is not learned overnight.

    Charkas operate in terms of energy and correspondence. The definition of the charka is a wheel. The spinning wheel acts as interface for the world within and the world outside. In the physical world, they correspond to the physical body and as such line the spine and the nerve ganglion responsible for activity in that area. They also line up with the endocrine system responsible for the product of hormones and regulations of the body functions. As such marked changes in the astral structure of the wheels, has marked changes in the physical body.

    Each of the structures interface with a particular dynamic in reality, the themes are, the correct use and the incorrect use of the properties of being. The being which employs the virtue of the charkas develops holistically and harmoniously. The being which incorrectly employs the charkas, develops vice and hindrances to their development, this strengthens their attachment to physical and astral illusions.

    The wheels also have particular vibrations, much like the musical scale each growing in strength by the shortness of wavelength the compactness of power hidden in the loftiness of awareness. The idea of the seed mantra comes from the idea that within the vibration of the tone comes fourth through sound the fundamental harmonious attributes and virtues of that wheel. Which is why each of the charkas have as seed mantra.

    Each Charka note and Vibration will be given a dedicated post stay tunned

  • Oscillations

    A study into the foundation practical physics and mathematics

    Part #1

    The process in which the post will go is very simple. The nodes of logic shall follow a through movement with the idea being that if succffeicently interested and motivated you could read physics. With all things the nature of knowing and doing is a great difference, my article is a way to show you how to know then maybe you could pontielaly do.

    Let us begin,

    Physics is the science that deals with the fundamental nature of reality, its parts the whole and its movement from atoms to galaxies, it is the study of the universe. Mathematics is the science and study of quality, structure, space, and change. Mathematicians seek out patterns, formulate new conjectures, and establish truth by rigorous deduction from appropriately chosen axioms and definitions. Together they form mathematical physics which allows us to reason about the parts of reality with respect to the general mathematical qualities that reality lends itself to like space change and pattern structure and quality.

    Following the Axiom that vibrations is the nature of the universe it stands to reason that that would be an excellent place to start hence the reason why this article is titled Oscillation; Oscillation is defined as the process of repeating variations of any quantity or measure about its equilibrium value in time. Oscillation can also be defined as a periodic variation of a matter between two values. A vibration is an oscillation of an object, so to say an object has a high vibration in terms of oscillations, it would mean that it moves very rapidly between the equilibrium of two points. Some of examples of the ratio find itself some of the fundamental trig functions, Sine and Cosine which are periodic ratio about a unit circle derived from the tringle. This is important because if the nature of the world is vibration, then the mechanical mapping and understanding of oscillations grants you what Archimedes said give me a lever arm and I can move the whole world.

    I find oscillations to be fascinating as they encompass many different phenomena in the world, form sound waves, to light waves, to gravitational waves generated by black holes. The axiom of as above so below is amazingly useful in the mathematical description of vibration

    So, there is this idea of translation which is so important physically and esoterically to the idea of oscillations. Engineers are basically the guys who look at the object and decide to translate one form of energy into another quite useful or convenient type of energy, the reason being is that it is in our human endeavor that we seek to have higher energy states of knowing and less of expending energy states. A quick example would be that steam, which is heated water, could be converted into rotational movement which then could be translated into the movement of a train or a boat. The reason we see is because oscillations or vibration of particular objects reach the cones of our eyes and then are processed in the retina then it sends signals to the brain at lightspeed to determine the objects in front of us.

    Basically, modern science and ancient wisdom are both correct and agree that the nature of the universe is vibration. The forces and the study of oscillations within and without is the correct study of knowing thyself and the world as it is.

  • Circle

    I think this is a not only an interesting topic but an easy one to grasps particularly because the mathematics is not hard, the harder the mathematics becomes is only because we are adding extra parameters and want to engage with Finner qualities of the circle. One of the reasons I choose this as a starting project because circle is so ubiquitous it has infinite value only because a circle is everywhere, when you want to investigate a deeper aspect of the technical/ mathematical aspect then it is possible only because we started with a nice easy functional foundation. So, with this article although is simples the template for how I hope to think and teach about things. I want to go for something called Mutiple reservation of the same thing because in essence a thing can have many different forms, yet its essence quality remains unchanged. one of the main meanings of abstraction is that in some instance it is the same thing but in a greater instance it stays part of it yet above it in the sense that it never touches a form. Shapes are a great way to discuss this because in the abstract we can conceive of a perfect circle yet in reality we have to contended with coverture and deformities.

    Abstraction of a Tree - Land8

    In my opinion I think mathematics creates the highest abstraction because it ensures a universe that is perfect and orderly in the fashion of creation and destruction of ideas mundane and divine. Mathematical physics, is next in terms of the concretion of ideas becoming things, next is the computational aspect of things which in term relies on the mathematical physics ground to make possible computational devices as representation of finite ideas, which may change to divine as quantum computation becomes a thing however that is beyond the scope of this problem; ideas of programs do things algometrical similarly we can conceive that DNA is a program that drives us algorithmically towards cause and end. Like grow human approaching some limit, typically between 18-25 if condition is met stop growing.

    Because the circle has many properties, and the scope of this article is mathematical representation we will focus on that however some circles see this object as divine in nature and in the broad scheme of things because it encompasses all thing which are its in boundary yet comprise a singular unity as the number 1 which has many implications like is stated beyond the context of teaching in this format.

    So, to reiterate my goal is to have teaching style that in multiple ways views the object of discussion by capturing instances of an abstract essence such that in all cases we can see the design withing the design so to speak.

    MATHEMATICAL ‘

    Unit Circle Labeled With Special Angles And Values | ClipArt ETC

    Definition :

    unit circle is a circle with a radius of 1, centered at the origin (0, 0) in the Cartesian coordinate system. It is used in mathematics, especially in trigonometry, to generalize trigonometric functions and find sine and cosine values given a point on the unit circle.

    Definition : Semantics; the meaning or relationship of meanings of a sign or set of signs

    This is important because its humans are time- binders, and we use signs and symbols across time and space to transmit information from the past to the present and to the present to the future. So, because I will be using many signs and symbols to illustrate points not just in this article but in many articles it important to understand why they are the way they are; I might write an article about that.

    x^2 +y^2 =1

    x can be thought of as a cosine, and y can be thought of as a y =1

    split the circle into values following the algebraic periodic motion and you get two graphs which correspond to the motion of a point moving along the circle we can label that point as P(X,Y) which is P(cos^2(x), sin^2(x))

    by combining the algebraic splitting of the circle, we can represent it algorithmically as program

    COMPUTATIONAL

    def main():
    import numpy as np
    import matplotlib.pyplot as plt
    from matplotlib.widgets import Slider

    fig, ax = plt.subplots()
    plt.subplots_adjust(bottom=0.25)

    theta = np.linspace(0, 2*np.pi, 100)
    r = 1
    x = r * np.cos(theta)
    y = r * np.sin(theta)

    line, = ax.plot(x, y) # Store the line object
    ax.set_aspect('equal')
    ax.set_xlim(-2,2)
    ax.set_ylim(-2,2)
    ax.axis('off')

    axradius = plt.axes([0.2,0.1,0.6,0.03])
    radius_slider = Slider(axradius, 'Radius ',0.1,2.0 , valinit=1)

    def update(val):
    r = radius_slider.val
    x = r * np.cos(theta)
    y = r * np.sin(theta)


    line.set_xdata(x)
    line.set_ydata(y)
    fig.canvas.draw_idle()

    radius_slider.on_changed(update) # Moved outside the update function

    plt.show()

    if __name__ == "__main__":
    main()

    Feel free to test the program take the code and run it into a PyCharm file or whatever software you have that can read a Py file. This article is a little messy but as I refine my presentation skills, I think you guys will in for some great treats.