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II. Small Object Axioms |
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2.1 Foundation Axioms |
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Article 05- Existence and Paradox |
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Canon 314 |
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The axioms within the Class of Natural Law of Existence are: |
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1. The axiom class of EXISTENCE is derived from the existence of Can.300-(Unique Collective Awareness) , Can.301-(Universal Law), Can.302-(Intention) , Can.303-(EIKOS), Can.304-(Object) , Can.305-(Co-Dependence), Can.306-(Specialization) , Can.307-(GEOLEX) , Can.308-(Awareness of Position) , Can.309-(Neighbours) , Can.310-(Position) , Can.311-(Motion) , Can.312-(Conservation) and Can.313-(Limit). |
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2. EXISTENCE is (1) an observer and (2) an OBJECT observed. |
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3. EXISTENCE depends upon the existence of both concepts (observer and observed) together in an active relationship. |
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4. EXISTENCE depends upon RULES and MATTER. |
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5. MATTER without RULES cannot EXIST in REALITY. Therefore RULES without MATTER cannot exist in REALITY. |
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6. RULES without MATTER EXIST only as a CONCEPT (as a THEORY). |
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7. RULES are equivalent to Unique Collective Awareness. Therefore MATTER is equivalent to a SINGULAR OBJECT. |
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8. RULES of EXISTENCE are equivalent to the THREE HUNDRED and SIXTY (360) axiom SETS of the UCA MODEL as defined here. Therefore RULES are equivalent to the UCA MODEL. |
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9. A DREAM is equivalent to RULES and MATTER EXIST in REALITY plus RULES without MATTER EXIST in THEORY. |
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10. EXISTANCE is equivalent to a DREAM. |
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Canon 315 |
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The axioms within the Class of Natural Law of PARADOX are: |
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1. The axiom class of PARADOX is derived from the existence of Can.314-(Existence). |
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2. A paradox has the form A implies not-A, and not A implies A. |
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3. For 1 plus 1 to equal 2, 1 must equal 1. Therefore the definition of 1 equalling must be valid to infinity. Therefore 1 is never completely 1. |
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4. The paradox exists for everything 1 and less and everything 0 and greater. |
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5. The AWARENESS of an OBJECT is equivalent to the application of RULES to MATTER. Therefore EXISTENCE is equivalent to a PARADOX. |
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