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OBSERVATION FORM Date ___Teacher ___Observer ___Terms Social Cue (SC) Proximity (P) Attention Signals (AS) Response Signal (RS) Time Limits (TL) Expectations (Ex) Engagement (En) Voice (V) Wittiness
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How to fill out controlling basins of attraction

01
Identify all the critical points of the system
02
Calculate the Jacobian matrix for each critical point
03
Determine the eigenvalues of the Jacobian matrix
04
Classify the critical points based on their eigenvalues
05
Draw the phase portrait to visualize the controlling basins of attraction

Who needs controlling basins of attraction?

01
Anyone studying the dynamics of a system
02
Engineers designing control systems
03
Researchers in the field of chaos theory
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Controlling basins of attraction are the areas that determine the behavior of a dynamic system. They represent the equilibrium points or states to which a system will eventually settle.
Controlling basins of attraction are usually filed by scientists, engineers, or researchers working in the field of dynamical systems.
Controlling basins of attraction can be filled out by running simulations or mathematical analyses to determine the equilibrium points of a system.
The purpose of controlling basins of attraction is to understand and predict the behavior of a dynamic system under different conditions.
Information such as system parameters, initial conditions, equations of motion, and stability analysis results must be reported on controlling basins of attraction.
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