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In the Beginning was Information

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Theorem 11: A code system is always <strong>the</strong> result of a mentalprocess (see footnote 14) (it requires an intelligent origin orinventor).The expression “rejoice” appears in different languages and codingsystems in Figure 13. This leads to ano<strong>the</strong>r important empirical<strong>the</strong>orem:Theorem 12: Any given piece of information can be representedby any selected code.Comment: Theorem 12 does not state that a complete translation isalways possible. It is an art to suitably translate and expressmetaphors, twists of logic, ambiguities and special figurative stylesinto <strong>the</strong> required language.It is possible to formulate fundamental principles of informationeven at <strong>the</strong> relatively low level of codes by means of <strong>the</strong> above <strong>the</strong>orems.If for example one finds a code underlying any given system,<strong>the</strong>n one can conclude that that system had a mental origin. <strong>In</strong><strong>the</strong> case of <strong>the</strong> hieroglyphics nobody suggested that <strong>the</strong>y werecaused by a purely physical process like random mechanicaleffects, wind, or erosion; Theorem 11 is thus validated.The following is a brief list of some properties common to all codingsystems:– A code is a necessary prerequisite for establishing and storinginformation.– Every choice of code must be well thought out beforehand in<strong>the</strong> conceptual stage.– Devising a code is a creative mental process.– Matter can be a carrier of codes, but it cannot generate anycodes.B) The Actual SyntaxDefinition 4: The actual syntax describes <strong>the</strong> construction of sentencesand phrases, as well as <strong>the</strong> structural media required for67

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