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Introduction to the Theory Of Everything
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AnEx Information Publisher
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Introduction to the Theory Of Everything
TOE-Modell
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Introduction to the Theory Of Everything
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Overview golden ratio
Overview golden ratio Some people have guessed it for a long time. The golden ratio is not only a mathematical pattern, but also a universal one. One can read countless books on this subject. However, in order to recognise mathematical, physical and philosophical connections, nothing more is needed than this overview.https://doi.org/10.19219/TOE.2018.10/0008
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Introduction to Information Energetics
Introduction to Information EnergeticsAn simple introduction to the world of numbers. Presentation of the most important limits. Indispensable for simply getting to grips with the basic structure of numbers. The TOE-Modell is described in detail in the book "absolut imaginär" https://doi.org/10.19219/TOE.2018/978-3-9522646-0-7 (german edition). https://doi.org/10.19219/TOE.2018.20/0001
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Mathematics in the TOE-Modell
Mathematics in the TOE-ModellWhen was which number system invented/published by which mathematician? What physical limits are associated with it? The mathematical systems are already sensibly arranged here. It is now crucial to understand that although H. Grassmann and G. Cantor calculated with infinitely small or large numbers/quantities, - their number bases were always real. The fact that the imaginary quantities in the form of i to the power of n or 1/ i to the power of n ultimately corresponded exactly to the ideas of Grassmann and Cantor at the time required intensive detailed consideration, which is described in the book "absolute imaginary". https://doi.org/10.19219/TOE.2018.20/0002
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Numeral systems in mathematics
Overview, Numeral systems in mathematicsThe most important mathematical laws and operations, as well as their physical references, are grouped together here. This results in the corresponding areas of expansion, which in turn enable the emergence of certain (basic) forms. This table was created as a summary slide for lecture series. https://doi.org/10.19219/TOE.2018.10/0010
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The emergence of the diversity of forms
TOE-Modell, The emergence of the diversity of forms A simple overview illustrating the origin of the diversity of forms in their respective domains of expansion. https://doi.org/10.19219/TOE.2018.10/0022
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