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Top Pages Related to: Meter Length

  • => TIME CHEST - 3.4.7 The Theoretical Speed of Light
  • ... rger than f and infty in dimensions smaller than f . For example, the Koch Snowflake curve has dimension between one and two, so its measure in one-dimension is infinite, , which is its perimeter length, but its area, as a measure of two-dimensions is zero, but along the line and not as th ...


  • => ULTIMATE SYMMETRY - IV.4.4 The Sexagesimal System
  • ... tandard measure, but the Cubit rods that have survived range from  to  meters. Nevertheless, even with the current conventional measurement units, when we make a pendulum with one meter length and we displace its mass with a small angle or distance, it will take almost exactly on ...


  • => ULTIMATE SYMMETRY - I.2.1 Fractals and Divergent Series
  • ... p;in dimensions smaller than . For example, as shown in Figure I.2, the Koch Snowflake curve has dimension between one and two, so its measure in one-dimension is infinite, which is its perimeter length, but its area, as a measure of two-dimensions is zero, but that area is taken along the ...


  • => DUALITY OF TIME - 7.3.3  The Sexagesimal System
  • ... t attested standard measure, but the Cubit rods that have survived range from to meters. Nevertheless, even with the current conventional measurement units, when we make a pendulum with one meter length and we displace its mass with a small angle or distance, it will take almost exactly on ...


  • => DUALITY OF TIME - 7.3.4  Fractals and Divergent Series
  • ... and in dimensions smaller than . For example, as in Figure 7.10, the Koch Snowflake curve has dimension between one and two, so its measure in one-dimension is infinite, , which is its perimeter length, but its area, as a measure of two-dimensions is zero, but along the line and not as th ...



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    Welcome to the Single Monad Model of the Cosmos and Duality of Time Theory
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    I have no doubt that this is the most significant discovery in the history of mathematics, physics and philosophy, ever!

    By revealing the mystery of the connection between discreteness and contintuity, this novel understanding of the complex (time-time) geometry, will cause a paradigm shift in our knowledge of the fundamental nature of the cosmos and its corporeal and incorporeal structures.

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    Because He loves beauty, Allah invented the World with ultimate perfection, and since He is the All-Beautiful, He loved none but His own Essence. But He also liked to see Himself reflected outwardly, so He created (the entities of) the World according to the form of His own Beauty, and He looked at them, and He loved these confined forms. Hence, the Magnificent made the absolute beauty --routing in the whole World-- projected into confined beautiful patterns that may diverge in their relative degrees of brilliance and grace.
    paraphrased from: Ibn al-Arabi [The Meccan Revelations: IV.269.18 - trans. Mohamed Haj Yousef]
    quote