David Hilbert
PersonRelationship Network
Event Timeline
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Alan Turing
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Kurt Gödel
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Unnamed friend
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| Date | Event Type | Description | Location | Actions |
|---|---|---|---|---|
| N/A | N/A | Hilbert's reaction to Gödel's proof where he stopped working on formalism. | Unknown | View |
| 2025-11-20 | N/A | Hilbert posed a question regarding machine proofs. | Unknown | View |
| 1928-01-01 | N/A | Hilbert clarified the 2nd and 10th problems regarding consistency, completeness, and decidability. | Unknown | View |
| 1901-01-01 | N/A | David Hilbert public lecture presenting mathematical puzzles. | French Academy of Science | View |
| 1900-01-01 | N/A | International Congress of Mathematicians where David Hilbert delivered his lecture on unsolved pr... | Paris | View |
EFTA00001982.pdf
A photograph showing a large black chalkboard, likely from Jeffrey Epstein's New York mansion, covered in handwritten notes, diagrams, and lists. The text includes abstract concepts like 'Power', 'Deception', 'Beauty', and 'Matrix', alongside a list of prominent historical mathematicians and physicists including Leibniz, Heisenberg, Turing, and Hilbert. The board also features sketches of a bell curve and geometric grids.
HOUSE_OVERSIGHT_015932.jpg
This document is page 242 from a book titled 'Are the Androids Dreaming Yet?', included in a House Oversight document production (Bates stamp 015932). The text discusses the history of Fermat's Last Theorem, its solution by Andrew Wiles in 1995, and the philosophical differences between mathematical proof and computer 'brute force' calculations. It contrasts the rigorous standards of mathematicians with the empirical methods of engineers and physicists.
HOUSE_OVERSIGHT_015929.jpg
This document is page 239 from a book or article titled 'Software,' found within the House Oversight Committee's evidence files (Bates stamp HOUSE_OVERSIGHT_015929). The text discusses the history of algorithms, citing Richard Feynman's work on the Manhattan Project and David Hilbert's 10th Problem regarding Diophantine equations. It also details the life of ancient mathematician Diophantus, including a famous algebraic riddle about his age.
HOUSE_OVERSIGHT_015928.jpg
This document is page 238 of a book or manuscript titled 'Are the Androids Dreaming Yet?', bearing a House Oversight Committee Bates stamp (015928). The text explores the 'Origins of Software,' discussing the historical contributions of mathematicians David Hilbert (1901) and Alan Turing (1936) regarding the 'Decision Problem.' It delves into the philosophical and practical implications of whether software can create other software and the digitization of knowledge.
HOUSE_OVERSIGHT_015911.jpg
This document appears to be a page from a biography or history book discussing Alan Turing's development of the theoretical 'Turing Machine' in the mid-1930s. It details his inspiration derived from Gödel's incompleteness theorems and his visualization of a machine using paper tape to compute mathematical problems. The page bears the Bates stamp 'HOUSE_OVERSIGHT_015911', indicating it was included in a document production by the House Oversight Committee.
HOUSE_OVERSIGHT_015894.jpg
This document appears to be page 204 from a book titled 'Are the Androids Dreaming Yet?', which has been included in a House Oversight Committee investigation (Bates stamp HOUSE_OVERSIGHT_015894). The text is a philosophical and mathematical discussion regarding Gödel's Incompleteness Theorems, the liar's paradox, and the concept of inconsistency in mathematical models. It details David Hilbert's angry reaction to Gödel's work and discusses the implications of these theorems on human creativity and knowledge discovery.
HOUSE_OVERSIGHT_015886.jpg
This document is page 196 from a book titled 'Are the Androids Dreaming Yet?', stamped with a House Oversight Bates number (HOUSE_OVERSIGHT_015886). The text discusses the history of mathematics, specifically focusing on Russell and Whitehead's 'Principia Mathematica' (including an Amazon listing screenshot) and David Hilbert's famous 1900 lecture in Paris outlining unsolved mathematical problems. It touches on the 'Decision Problem' and the Clay Institute's Millennium Prizes. While part of an investigation file, the page itself contains historical narrative text and does not explicitly mention Epstein or his associates.
HOUSE_OVERSIGHT_015884.jpg
This document is page 194 from a text titled 'Are the Androids Dreaming Yet?', bearing the Bates stamp HOUSE_OVERSIGHT_015884. The text explores philosophical concepts of knowledge, contrasting mathematician David Hilbert's belief that 'we must know' with Donald Rumsfeld's famous quote about 'known unknowns' and 'unknown unknowns.' While part of a House Oversight production (potentially related to a larger investigation), this specific page contains no direct references to Jeffrey Epstein, his associates, or victims.
HOUSE_OVERSIGHT_015876.jpg
This document appears to be page 186 from a book (possibly titled or containing a chapter 'Are the Androids Dreaming Yet?'), stamped with 'HOUSE_OVERSIGHT_015876'. The text discusses mathematical theory, specifically the concept of different sizes of infinity (countable vs. uncountable/continuum) using the 'Hilbert's Hotel' thought experiment and the concept of Real Numbers. While the document bears a Bates stamp associated with government oversight (likely the investigation into Jeffrey Epstein, as he was known to collect science books), the content of the page itself is purely academic/scientific and contains no direct evidence of criminal activity, names of associates, or flight logs.
HOUSE_OVERSIGHT_015872.jpg
This document appears to be page 182 from a book or manuscript titled 'Are the Androids Dreaming Yet?'. The text explores mathematical concepts surrounding infinity, discussing the 'zigzag method,' Georg Cantor's correspondence with Dedekind, and David Hilbert's 'Infinity Hotel' paradox. The page bears a Bates stamp 'HOUSE_OVERSIGHT_015872', indicating it was collected as evidence by the House Oversight Committee, likely in relation to the investigation into Jeffrey Epstein, though the text itself is purely educational/scientific in nature.
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