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HarmonyPhi | Phi explained

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Uploaded on Mar 18, 2009

What is Phi?
The Golden Ratio is represented numerically as 1:1.618 and the number 1.618 has been given the name Phi. It is a constant found throughout nature and is beautifully revealed in the shape of the nautilus shell, the shape of the human ear, in spiral galaxies and even in the rhythm of our own heartbeat its shape has natural appeal to us. It resonates throughout creation connecting us to the universe and to each other.

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Top Comments

  • xTheDeathSaintx

    yeah yeah, and im sure somehow this equals to 23...

    · 13

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  • abdul rahman

    The dimensions of a credit card are 86 millimeters by 54 millimeters. which means when we divide it results to 1.592592592592593

    · 10

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All Comments (41)

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  • JSprayaEntertainment

    can phi be found the the " Fibonacci & Jnhm Matrix ? "

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  • 37rainman

    Come now! You certainly didnt measue a credit card to an accuracy of 16 figures, and they certainly cant cut them to that accuracy. (-;

    ·

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    in reply to abdul rahman (Show the comment)
  • 37rainman

    And also: 1/(any phi^odd) = (the decimal portion of that phi^odd)

    AND: (any phi^even) = 1/[1 - (the decimal portion of that phi^even)]

    Exactly!

    (';

    ·

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    in reply to Jonathan Louise (Show the comment)
  • 37rainman

    with all due respect, that is not true! That # = an infinitly large #! Please explain

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    in reply to boe rhae (Show the comment)
  • Bassoon Goon

    1 plus the square root of 5 divided by 2 = phi φ

    :-)

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  • boe rhae

    the square root of 1 + square root of 2 + root 3 + root 4 etc...

    gets closer and closer to phi

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  • Kevin Zilverberg

    Blablablablabla wishful thinking till the end!

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  • Jonathan Louise

    and phi^2=phi+1 :)

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    in reply to Juho Grohn (Show the comment)
  • Juho Grohn

    For people wondering, Phi's exact value is (1+sqrt5)/2.

    An interesting note is that Phi-1 = 1/Phi.

    ·

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  • maxx mabemwe

    What happens when you round that decimal off ? I get 1.6, That's pretty close to Phi.

    ·

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    in reply to abdul rahman (Show the comment)
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