HOUSE_OVERSIGHT_013707.jpg
2.02 MB
Extraction Summary
7
People
1
Organizations
0
Locations
0
Events
1
Relationships
3
Quotes
Document Information
Type:
Scientific text / academic paper / book excerpt
File Size:
2.02 MB
Summary
This document appears to be page 207 of a scientific paper or book contained within a House Oversight production (likely related to the Epstein investigation given the context of scientific funding). The text discusses statistical analysis, probability theory, biological processes, and randomness, citing various researchers including Feller, Erdos, Renyi, and Hermann Haken. It specifically explores the concepts of coin toss probability, variance in biological events, and 'synergetics'.
People (7)
| Name | Role | Context |
|---|---|---|
| Hermann Haken | Scientist / Cited Expert |
Described as the 'father of laser-inspired synergetics'
|
| Feller | Author (Cited) |
Cited for work from 1968 regarding statistical distribution
|
| Erdos | Author (Cited) |
Cited for work from 1970 regarding coin tossing mechanisms
|
| Renyi | Author (Cited) |
Cited for work from 1970 regarding coin tossing mechanisms
|
| Steriade | Author (Cited) |
Cited for work from 1990 regarding visual attention
|
| McCarley | Author (Cited) |
Cited for work from 1990 regarding visual attention
|
| Wegner | Author (Cited) |
Cited for work from 1994 regarding the 'white bear' thought suppression concept
|
Organizations (1)
| Name | Type | Context |
|---|---|---|
| House Oversight Committee |
Indicated by the document footer 'HOUSE_OVERSIGHT_013707'
|
Relationships (1)
Described as the father of laser-inspired synergetics
Key Quotes (3)
"Hermann Haken, the father of laser-inspired 'synergetics,' has said that biological mechanisms are not in a steady"Source
HOUSE_OVERSIGHT_013707.jpg
Quote #1
"It has been proven that the expected run length grows with n coin flips... like the logarithm... of n."Source
HOUSE_OVERSIGHT_013707.jpg
Quote #2
"Instead of 'regressing to the mean' with increasing sample length or number, the likelihood of a larger deviation than previously observed increases with n."Source
HOUSE_OVERSIGHT_013707.jpg
Quote #3
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