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| title: "House Oversight: Estate Documents (Nov 12) (HOUSE_OVERSIGHT_015846)" | |
| source: "House Oversight: Estate Documents (Nov 12)" | |
| sourceUrl: "https://www.justice.gov/epstein" | |
| date: "2026-01-01" | |
| category: "House Oversight" | |
| eftaNumber: "HOUSE_OVERSIGHT_015846" | |
| ocrPages: 1 | |
| ocrChars: 1530 | |
| ocrElapsed: 0.0 | |
| parseTier: "external-legacy" | |
| engine: "engine undisclosed (ep-nov-12.greg.technology mirror)" | |
| externalSource: "greg-ep-nov-12" | |
| externalLicense: "not granted" | |
| externalCredit: "ep-nov-12.greg.technology" | |
| externalUrl: "https://ep-nov-12.greg.technology" | |
| 156 | |
| Are the Androids Dreaming Yet? | |
| It is the barber paradox with the word 'set' substituted for 'barber' | |
| and 'contains' rather than 'shave. But it's essentially the same logical | |
| problem. You might find this rather contrived but mathematicians must | |
| have a system totally free from paradox, otherwise there is no certainty. | |
| Frege's system was holed below the water line. | |
| Eventually, after much further work, a theory of sets was worked out | |
| that does not contain the Russell Paradox. It's called Zermelo-Frankel | |
| set theory, or ZF for short. It solves the Frege problem by forbidding sets | |
| to refer to themselves. It's a bit like Microsoft Excel's solution to dividing | |
| something by zero. It is simply forbidden and generates an error message. | |
| Set theory was fixed and is now the basis of most mathematical thinking. | |
| What is Logic for? | |
| Logic is the foundation of mathematics. Applying it enables us to make | |
| irrefutable statements about things: numbers, lines, planes, equations | |
| and the so on - the things you learned at school - and to prove statements | |
| about these things beyond any doubt. This is not the 'reasonable doubt' | |
| hurdle of our law courts, but an absolute measure: No possible doubt | |
| whatever. | |
| Let's look at one of the earliest mathematical proofs: Euclid's proof | |
| there are an infinite number of prime numbers. Euclid created this proof | |
| in ancient Greece around 300Bc - so far back that logic was in its infancy | |
| ЗонЕсіс | |
| jeeporteps | |
| RILEPIER | |
| 27 LO | |
| 16.1019 | |
| повто, ченя | |
| остратилов 11 | |
| Euclid's Elements 100AD | |
| HOUSE_OVERSIGHT_015846 | |