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h(X)≥h(X∣Y)h(X)\ge h(X|Y)h(X)≥h(X∣Y)with equality if X⊥ ⊥YX\perp \!\!\! \perp YX⊥⊥Y.
For continuous RVs X,Y,ZX,Y,ZX,Y,Z such that X→Y→ZX\to Y\to ZX→Y→Z, I(X;Y)≥I(X;Z)I(X;Y)\ge I(X;Z)I(X;Y)≥I(X;Z)