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In the Beginning was Information

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no purpose or intent; he represents <strong>the</strong> highest fortuitous organisationalform of matter and energy.”<strong>In</strong> this respect one more <strong>the</strong>orem is required:Theorem 23: There is no known natural law through whichmatter can give rise to information, nei<strong>the</strong>r is any physicalprocess or material phenomenon known that can do this.Synopsis: It should be clear that information is a multi-layeredconcept. Shannon’s <strong>the</strong>ory embraces only a very small fraction of<strong>the</strong> real nature of information, as can easily be ascertained in termsof <strong>the</strong> five levels that we discussed. Contradictory statements anderroneous conclusions of many authors are a result of discussinginformation without being clear about <strong>the</strong> relevant level, norwhe<strong>the</strong>r <strong>the</strong> appropriate level lends itself to wide ranging conclusions.It is for example not possible to find answers about <strong>the</strong> originof biological systems, when one only considers <strong>the</strong> statisticallevel. Even when impressive ma<strong>the</strong>matical formulations are forthcoming,<strong>the</strong>y will bring no clarification if <strong>the</strong>y are restricted to <strong>the</strong>level of Shannon’s <strong>the</strong>ory. Well-founded conclusions are only possiblewhen <strong>the</strong> sender/recipient problem is treated fully at all fiveinformation levels.All of <strong>the</strong> <strong>the</strong>orems 1 to 23 formulated thus far, as well as <strong>the</strong>orems24 to 30 which will follow, are based on empirical reality. Theymay thus be regarded as natural laws, since <strong>the</strong>y exhibit <strong>the</strong> characteristicsof natural laws as explained in Chapter 2. These <strong>the</strong>oremshave been tested in real situations (compare Theorem N1 in paragraph2.3). Any natural law can be rejected <strong>the</strong> moment a singlecounter example is found, and this also holds for <strong>the</strong>se information<strong>the</strong>orems. After many talks by <strong>the</strong> author at colleges and universities,both abroad and at home, no researcher could mention onesingle counter example. <strong>In</strong> one case somebody said that it might bepossible that one of <strong>the</strong>se <strong>the</strong>orems could be negated a few millionyears in <strong>the</strong> future, when a counter example may be found. Myanswer <strong>was</strong> that it <strong>was</strong> possible, as in <strong>the</strong> case of all natural laws.However, even if one or more of <strong>the</strong> <strong>the</strong>orems could be nullified bya counter example after a few million years, we still have to accept<strong>the</strong>m and live with <strong>the</strong>m now.79

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