This document is page 219 of a scientific paper found within House Oversight files (marked HOUSE_OVERSIGHT_013719). It discusses complex mathematical concepts regarding chaos theory, specifically Lyapounov exponents and the Rössler attractor, and applies these concepts to neurosciences, specifically the prediction of epileptic seizures via EEG analysis. The text cites various researchers between 1979 and 1996. While part of the Epstein-related file dump, the page itself contains no direct information regarding Jeffrey Epstein, his finances, or his associates, other than potentially being work funded by or of interest to him.
| Name | Role | Context |
|---|---|---|
| Rössler | Researcher/Scientist |
Cited for generic chaotic system and 'hyperchaos' (1979)
|
| Shaw | Researcher |
Cited regarding Lyapounov spectrum (1981)
|
| Gallez | Researcher |
Cited regarding EEG attractor studies (1991)
|
| Babloyantz | Researcher |
Cited regarding EEG attractor studies (1991)
|
| Sano | Researcher |
Cited regarding Lyapounov exponent computation (cited as 1885, likely typo for 1985)
|
| Sawada | Researcher |
Cited regarding Lyapounov exponent computation (cited as 1885, likely typo for 1985)
|
| Wolf | Researcher |
Cited regarding Lyapounov exponent computation (1985)
|
| Eckmann | Researcher |
Cited regarding Lyapounov exponent computation (1986)
|
| Guckenheimer | Researcher |
Cited regarding global bifurcation (1983)
|
| Holmes | Researcher |
Cited regarding global bifurcation (1983)
|
| Iasemidis | Researcher |
Cited regarding EEG and epileptic seizures (1988, 1990, 1996)
|
| Sackellares | Researcher |
Cited regarding EEG and epileptic seizures (1996)
|
"The best examples come from the observations of this kind of change in the EEG predicting the onset of epileptic seizures in patients with focal or temporal lobe epilepsy"Source
"A counter-intuitive fact about the stability of a dynamical system when a decrease in the value of λ(+) is observed such that λ(+) → λ(0) , is that this more neutral stability augers a global bifurcation"Source
"loss of hyperbolic stability"Source
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