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Discrete Philosophy Page 1 |
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![]() ![]() ![]() ![]() ![]() Page 4 How many unique strandard-sized pages of writings and drawings can you produce? Ans: Some 10million pages. ![]() Page 5 A mega-digit number of geometrical figures. ![]() Page 6 A mega-digit number of symbols. ![]() Page 7 A mega-digit number of pages of unique information. ![]() Page 8 Constructing the Grand Map of Everything. ![]() Page 9 Essentially Every Academic Subject Represented ![]() Page 10 Essentially Every Non-Academic Subject Represented ![]() Page 11 A New Quantitative Approach to All Information ![]() Page 220 Chapter: "INFINITE BUTTERFLIES" Mapping Information of the Universe onto Butterfly Wings ![]() Page 220.1 How many unique butterflies do you need to get the complete works of Shakespeare? ![]() Page 220.2 A Small Book About The BIG EVERYTHING. ![]() Page 220.3 Page 301.1 Commentary Section. ![]() Page 520.102 The foundation starts with defining a mathematical object called a PAGE. ![]() Page 520.105 Building grand geometric objects out of pages. |
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