Fix caption
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@ -74,7 +74,8 @@ of Var$(\epsilon) = 0.0001$. %
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\begin{figure}[H]
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\centering
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\includegraphics[width=\linewidth]{../images/pd_estimate_1_0.pdf}
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\caption{Distribution of values of energy per spin, when temperature is $T = 1.0 J / k_{B}$}
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\caption{Distribution of values of energy per spin, when temperature is $T = 1.0 J / k_{B}$.
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The green line shows the normal curve $\mathcal{N}(\langle \epsilon \rangle, \text{Var}(\epsilon))$.}
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\label{fig:histogram_1_0}
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\end{figure} %
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In Figure \ref{fig:histogram_2_4}, for $T_{2}$, the samples of energy per spin is
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@ -82,7 +83,8 @@ centered around the expectation value $\langle \epsilon \rangle = -1.2367$. %
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\begin{figure}[H]
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\centering
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\includegraphics[width=\linewidth]{../images/pd_estimate_2_4.pdf}
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\caption{Distribution of values of energy per spin, when temperature is $T = 2.4 J / k_{B}$}
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\caption{Distribution of values of energy per spin, when temperature is $T = 2.4 J / k_{B}$.
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The green line shows the normal curve $\mathcal{N}(\langle \epsilon \rangle, \text{Var}(\epsilon))$.}
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\label{fig:histogram_2_4}
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\end{figure} %
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However, we observed a higher variance of Var$(\epsilon) = 0.0202$. When the temperature
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