Sankhya: Difference between revisions
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The Sankhyakarika (Sankhya) created in Sanskrit by Maharashi Kapila ages ago, is a unified theory of |
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universal phenomenon that contains 68 axiomatic theorems of algebraic logic. It describes the entire |
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spectrum of universal phenomenon as an interactive field activity functioning in a holographic mode. It is |
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a relational (relativistic) theory that uses additionally two novel concepts of self-similarity and simultaneity |
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as basic principles to define the fundamental holographic field. It is a dimensionless and scale-invariant |
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theory as it describes all phenomenon by counting interactive events in terms of a precise elemental |
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activity constant, derived internally through axioms. It also derives all the universal limits, physical |
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constants and operating parameters through internal axioms, without any dependance on external or |
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experimental inputs. Yet such derived values relate to all known and measured parameters in physics |
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with an accuracy that is well within the acceptable tolerance limits. The holographic theory is reflection |
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invariant and hence there exits a reciprocal value for every interactive event. Further, the interactive count |
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values in the external, observable sequential domain is equated exactly to the stable holographic states in |
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the simultaneous hidden internal states. |
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Revision as of 07:35, 27 March 2013
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The Sankhyakarika (Sankhya) created in Sanskrit by Maharashi Kapila ages ago, is a unified theory of universal phenomenon that contains 68 axiomatic theorems of algebraic logic. It describes the entire spectrum of universal phenomenon as an interactive field activity functioning in a holographic mode. It is a relational (relativistic) theory that uses additionally two novel concepts of self-similarity and simultaneity as basic principles to define the fundamental holographic field. It is a dimensionless and scale-invariant theory as it describes all phenomenon by counting interactive events in terms of a precise elemental activity constant, derived internally through axioms. It also derives all the universal limits, physical constants and operating parameters through internal axioms, without any dependance on external or experimental inputs. Yet such derived values relate to all known and measured parameters in physics with an accuracy that is well within the acceptable tolerance limits. The holographic theory is reflection invariant and hence there exits a reciprocal value for every interactive event. Further, the interactive count values in the external, observable sequential domain is equated exactly to the stable holographic states in the simultaneous hidden internal states.