Strange Attractor Reggae I Version

>> YOUR LINK HERE: ___ http://youtube.com/watch?v=iCEcEm8EEAU

[Intro] • It's coming clear to me • Your non-linearity • Non-repeating trajectory • (Bound to destiny) • [Verse 1] • Don't be such a fool • (Under deterministic rule) • Provide insight into constraint • (Physics of self-restraint) • [Bridge] • It's coming clear to me • Your non-linearity • Non-repeating trajectory • (Bound to destiny) • [Chorus] • Strange (attractor) • Chaotic factor • Strange (attractor) • The long term actor • [Verse 2] • A scientific tool • (A deterministic rule) • How bound is found • (With chaos all around) • [Bridge] • It's coming clear to me • Your non-linearity • Non-repeating trajectory • (Bound to destiny) • [Chorus] • Strange (attractor) • Chaotic factor • Strange (attractor) • The long term actor • [Outro] • It's coming clear to me • Your non-linearity • Non-repeating trajectory • (Bound to destiny) • A SCIENCE NOTE • A strange attractor is a concept from mathematics and chaos theory that describes a pattern or structure in a dynamical system where the system's behavior appears random or chaotic but is actually governed by underlying deterministic rules. These attractors are strange because they exhibit non-repeating, fractal-like patterns, meaning they have a complex structure that can be infinitely detailed when examined closely. • Key Features of Strange Attractors: • Deterministic Chaos: The system follows deterministic laws, but its behavior is highly sensitive to initial conditions. Small changes in starting points can lead to vastly different outcomes, often described as the butterfly effect. • Fractal Geometry: Strange attractors often have a fractal structure, meaning they display self-similarity at different scales. • Long-Term Behavior: The attractor represents the long-term state of the system, where it settles into a bounded yet non-repeating trajectory. • Nonlinearity: Strange attractors arise in nonlinear systems, where outputs are not directly proportional to inputs. • Examples of Strange Attractors: • Lorenz Attractor: Found in models of atmospheric convection, it is often used to illustrate chaotic behavior in weather systems. • Rössler Attractor: Another example of a strange attractor, often used in studying chemical reactions and biological systems. • Double Pendulum: The motion of a chaotic double pendulum can produce a strange attractor when its trajectory is plotted in phase space. • In Practical Terms: • Strange attractors are found in natural systems such as weather patterns, fluid dynamics, population dynamics, and even stock market fluctuations. While the exact state of the system may be unpredictable, the strange attractor provides insights into the system's overall behavior and constraints. • On Spotify • https://open.spotify.com/artist/3wOyF... • From the album Reggae Today by Narley Marley • http://membrane.com/rombox/Narley_Mar...

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