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KLD(P_1(x)|P_2(x))=\int_{-\infty} ^ {\infty} P_1(x)  \log \frac{P_2(x)}{P_1(x)} dx
KLD(P_1(x)|P_2(x))=\int_{-\infty} ^ {\infty} P_1(x)  \log \frac{P_1(x)}{P_2(x)} dx
KLD(P(x_1|P(x_2)))=\int_{-\infty} ^ {\infty} P_1(x)  \log \frac{P_1(x)}{P_1(x)} dx
KLD(P(x_1|P(x_2)))=\int_{-\infty} ^ {\infty} P_1(x)  \log \frac{P_2(x)}{P_1(x)} dx
KLD(P(x_1|P(x_2)))=\int_{-\infty} ^ {\infty} P_1(x)  \log \frac{P_(x)}{P_1(x)} dx