HOUSE_OVERSIGHT_013652.jpg
2.1 MB
Extraction Summary
3
People
4
Organizations
2
Locations
0
Events
2
Relationships
2
Quotes
Document Information
Type:
Manuscript page / scientific text
File Size:
2.1 MB
Summary
This document is page 152 of a scientific or philosophical manuscript discussing chaos theory, specifically 'limit cycle lock-up' and 'bifurcation' in complex systems. It cites scientists Doyne Farmer (Los Alamos) and Ralph Abraham (UC Santa Cruz) to explain how systems transition from equilibrium to self-oscillations, using metaphors involving Evangelical Christianity and water basins. The document bears a House Oversight Committee bates stamp.
People (3)
| Name | Role | Context |
|---|---|---|
| Doyne Farmer | Scientist / Researcher |
Quoted regarding vulnerability in complex systems; associated with Los Alamos's Prediction Company.
|
| Ralph Abraham | Pioneer in graphical approaches to nonlinear systems |
Cited for his description of the emergence of limit cycles; associated with University of California at Santa Cruz.
|
| Jesus | Religious Figure |
Mentioned in a metaphor regarding Evangelical Christians and 'born again life'.
|
Organizations (4)
| Name | Type | Context |
|---|---|---|
| Los Alamos's Prediction Company |
Organization associated with Doyne Farmer.
|
|
| University of California at Santa Cruz |
Academic institution associated with Ralph Abraham.
|
|
| Evangelical Christians |
Religious group mentioned in a metaphor describing fixed belief systems.
|
|
| House Oversight Committee |
Implied by the bates stamp 'HOUSE_OVERSIGHT'.
|
Locations (2)
| Location | Context |
|---|---|
|
Location of the Prediction Company.
|
|
|
Location of the University of California mentioned.
|
Relationships (2)
Doyne Farmer of the Los Alamos’s Prediction Company
Ralph Abraham, the University of California at Santa Cruz pioneer
Key Quotes (2)
"Those things can hardly wait to roll up."Source
— Doyne Farmer
(Regarding vulnerability in complex systems.)
HOUSE_OVERSIGHT_013652.jpg
Quote #1
"The limit cycle lock-up occurs most often as a sudden, discontinuous change, called a bifurcation, into autonomous self-oscillations from an equilibrium state around which there was some random variation."Source
— Author
(Describing scientific theory.)
HOUSE_OVERSIGHT_013652.jpg
Quote #2
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