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Lorenz Attractor Demonstration

Lorenz Attractor Demonstration
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2016-10-23 12:32
FunctionTrigonometryCalculusParametric EquationGeometric Construction
This example demonstrates the trajectory of the Lorenz attractor, a key concept in chaos theory. It involves differential equations, function graphing, parametric equations, and visualizes complex dynamic systems. The construction uses GeoGebra commands like Segment and various objects (a, b, c, A1-F5). Suitable for high school students and enthusiasts of mathematical chaos.

GeoGebra Commands & Parameters

  1. Segment(G1, J1) → K1
  2. Segment(G2, J2) → K2
  3. Segment(G3, J3) → K3
  4. Segment(G4, J4) → K4
  5. Segment(G5, J5) → K5
  6. Segment(G6, J6) → K6
  7. Segment(G7, J7) → K7
  8. Segment(G8, J8) → K8
  9. Segment(G9, J9) → K9
  10. Segment(G10, J10) → K10