lambda_1_samples = mcmc.trace(‘lambda_1’)[:] lambda_2_samples = mcmc.trace(‘lambda_2’)[:] tau_samples = mcmc.trace(‘tau’)[:] figsize(14.5, 10) # 표본의 히스토그램 ax = plt.subplot(311) ax.set_autoscaley_on(False) plt.hist(lambda_1_samples, histtype=’stepfilled’, bins=30, alpha=0.85, label=”$\lambda_1$의 사후확률분포”, color=”#A60628”, normed=True) plt.legend(loc=“upper left”) plt.title(r“모수 $\lambda_1,\;\lambda_2,\;\tau$의 사후확률분포”) plt.xlim([15, 30]) plt.xlabel(”$\lambda_1$ 값”) plt.ylabel(“밀도”, fontsize=13) ax = plt.subplot(312) ax.set_autoscaley_on(False) plt.hist(lambda_2_samples, histtype=’stepfilled’, bins=30, alpha=0.85, label=”$\lambda_2$의 사후확률분포”, color=”#7A68A6”, normed=True) plt.legend(loc=“upper left”) plt.xlim([15, 30]) plt.xlabel(”$\lambda_2$ 값”) plt.ylabel(“밀도”,fontsize=13) plt.subplot(313) w = 1.0 / tau_samples.shape[0] * np.ones_like(tau_samples) plt.hist(tau_samples, bins=n_count_data, alpha=1, label=r”$\tau$의 사후확률분포”, color=”#467821”, weights=w, rwidth=2.) plt.xticks(np.arange(n_count_data)) plt.legend(loc=“upper left”) plt.ylim([0, .75]) plt.xlim([35, len(count_data) - 20]) plt.xlabel(r”$\tau$ (일수)”,fontsize=13) plt.ylabel(“확률”,fontsize=13);