Free Energy, Entropy, and Temperature
\(F = E - TS\).
- where
- \(F\). is the free energy
- The nature tries to diminish the free energy.
- Minimizing $F$ involves a trade-off between energy minimization ($E\downarrow$) and entropy maximization ($S\uparrow$).
- \(E\). is the energy
- the internal energy or potential
- the tendency to reach a low-energy, highly-ordered state (e.g., specific data patterns).”
- \(S\). is the entropy
- The statistical measure of microstates
- a state with higher entropy has a higher probability of occurrence due to the larger number of possible configurations.
- \(T\). is the temperature
- Acts as a scaling factor that controls the balance
- high $T$ promotes exploration (Entropy-driven), while low $T$ promotes exploitation (Energy-driven).
- \(F\). is the free energy
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