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Method: Free Energy Minimization

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Naive Mean-Field approximation

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Other methodsΒΆ

  • Naive Mean-Field approximation
    • Small coupling variability \((g = 2)\) and small sample size \((L = 2 \times 10^3)\)
    • Small coupling variability \((g = 2)\) and large sample size \((L=10^5)\)
    • Very small coupling variability \((g=0.5)\) and small sample size \((L=2 \times 10^3)\)
    • Very small coupling variability \((g=0.5)\) and large sample size \((L=10^5)\)
  • Thouless-Anderson-Palmer mean field approximation
    • Small coupling variability \((g = 2)\) and small sample size \((L = 2 \times 10^3)\)
    • Small coupling variability \((g = 2)\) and large sample size \((L = 10^5)\)
    • Very small coupling variability \((g = 0.5)\) and small sample size \((L = 2 \times 10^3)\)
    • Very small coupling variability \((g = 0.5)\) and large sample size \((L = 10^5)\)
  • Exact mean field approximation
    • Small coupling variability \((g = 2)\) and small sample size \((L = 2 \times 10^3)\)
    • Small coupling variability \((g = 2)\) and large sample size \((L = 10^5)\)
    • Very small coupling variability \((g = 0.5)\) and small sample size \((L = 2 \times 10^3)\)
    • Very small coupling variability \((g = 0.5)\) and large sample size \((L = 10^5)\)
  • Maximum Likelihood Estimation
    • Small coupling variability \((g = 2)\)
    • Large coupling variability \((g = 4)\)
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