Gottlob Frege
PersonRelationship Network
Event Timeline
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Bertrand Russell
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Professional academic |
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| Date | Event Type | Description | Location | Actions |
|---|---|---|---|---|
| 1890-01-01 | N/A | Gottlob Frege completed his theory of sets after five years of work. | N/A | View |
HOUSE_OVERSIGHT_016990.jpg
The text discusses the evolution of the Turing Test and AI communication, contrasting historical text-based interfaces with modern visual displays like Wolfram|Alpha. The speaker questions the utility of a conventional Turing Test, suggesting that a more practical application involves automating tasks like email responses using deep learning and personal data archives.
HOUSE_OVERSIGHT_015845.jpg
This document appears to be page 155 from a book or manuscript titled 'Kittens & Gorillas', stamped with a House Oversight Bates number (015845), indicating it is part of a congressional investigation file. The text discusses mathematical logic, specifically the Barber Paradox and Russell's Paradox, referencing historical figures Bertrand Russell and Gottlob Frege. While the content is academic, its presence in this specific discovery collection suggests it may have been seized from a personal library or document cache relevant to the investigation.
HOUSE_OVERSIGHT_016100.jpg
This document is page 410 from a book index, stamped with 'HOUSE_OVERSIGHT_016100', indicating it is part of an evidence collection by the House Oversight Committee (likely related to investigations involving Epstein/Maxwell and their connections to academia/science). The index lists various scientific, philosophical, and cultural terms and figures, including 'Bill Gates', 'Stephen Hawking', 'Harvard University', and 'Google'. The running header is 'Are the Androids Dreaming Yet?'.
HOUSE_OVERSIGHT_016407.jpg
The text discusses the evolution and modern relevance of the Turing Test, contrasting historical text-based interactions with modern visual interfaces like those used by Siri and Wolfram|Alpha. The speaker argues that visual displays offer higher communication bandwidth than pure language and suggests that a more practical modern Turing Test would be an AI capable of automating personal email responses based on long-term user data.
Paradox in set theory
Russell pointed out the paradox: 'What about the set of sets that does not contain itself?'
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