[ ) , + ∈ = ,..., , = , + = , + + = + = = − = + − = ) ( ) , , , ) ( ) , = ) ( = = − − = ) ( ) ( • = = = • ] [ = • ) ( ) ) ) ( − = ) ( ) ( ~ ∫ ∞ = − = ) ( , , ) ( ) ( ∫ ∞ = − = ) ( ) ( ~ ∫ ∞ = − = ( ) ( ) ) ( ) ( ) ( ) − ∫ ∫ ∞ = − − ∞ = − = = )) ) ( ) ( ∫ ∫ = − − = − = = )) ) ( ) , ( ~ ) , ( ~ ) ( ~ → = ∑ ∞ = − − = ) ( ) ) ( ! ) ( ) , ( ~ + − = ∑ ∞ = ∫ ∫ ∞ = − − ∞ = − = = ′ − = )) ) ( ) ( ~ ) ( ∫ − − = )) ) , ( ) , ( ) ( + − ≤ − ≤ ) ) ) ( ( ! ) ( ) , ( ) ( + + − = + ∞ = ∑ [ ) ) , ( , ) , ( ) ( + ∈ = ,..., , = ) ) ( ( ) , ( = ( ] , ) ) , ( ( ) , ( + + ∈ = ,..., , = () ) ) , ( ( ~ ) ( ∑ = − − = ) ( ) ( ~ ) ( ) , ( ) ( ∫ = ) ( ) , ) ( ) ( ≤ ∫ ∫ = − = − − = = ) ( ) ( ) ( ∫ ∫ = = − − = = ) ( ) ( ) ( ) ( ) ) ( ) − = ) ( ) ( ~ ⎟ ⎞ ⎜ ⎛ − + = − ) ( ) ( ) ( ~ ) ( ) ( ) ( − = + − ) ( ) ( ~ ∫ ∞ = − − = ) ( ) ( ~ ) ( ~ ∫ ∫ ∞ = − − = − = = ( ) ( ) , ( ~ ∫ − − = ∞ = − − = ) ( ) ) ( ) , ( ) ) ( ! ) ( ) ( ) , ( ~ − + + + − = − ∞ = ∑ = − ∫ = ) , ( ) ( ∫ ∞ = − − = ) ( ) ( ∫ − − = ) ( ) , ( ) , ( ) ( + − ≤ − ≤ ) ) ( ) , ( ) ) ) ( ( ! ) ) ( ( ) ( ) , ( ) ( ) ( − + + + + + + − = + − ∞ = ∑ + ⎪ ⎪ = > = − ) ) , ( ( ~ ) ( = > = [] [] > = > − ) ( ) , ( − = [] ) ( > () ⎟ ⎞ ⎜ ⎛ − + = ∑ = − ) ) , ( ( ~ ) ) , ( ( ~ ) ) , ( ( ~ ) ( > ) ( ) → . ∑ = = ) , ( ) , ( ∑ = = ∑ = = ) ,...., = } { = ) ) ,...., = ≠ = = ,.., ∑ = = ) , ( ) , ( )) ( ) ( , ) ( ( ) , ( > ≤ = ) , ) , , ) , ( − . ≠ = = ,.., )) , ( ( ) ( ) , ( − = ≤ = ∏ ≠ = − = ≤ = , , ( ( ) ( ) , ) ( ) ), , ( ( ) ) ( ( ) , ( = ≤ = ∫ ∞ = ( ] ) , ( , ) ( ) , ( ) , ( + = ∈ = ∫ + ,..., , = , ∏ ≠ = − = = , )) ), , ( ( ( ) ), , ( ( ) , ( ) , ( ) ( ∫∫ = ∏ ≠ = − = , )) ), , ( ( ( ) , − ,..., , − ) , ( ( − ) ( )) , ( ( ) ( ∫ − = ) − ) , ( ) , ( [] ( ] ) , ( , ) ( )) , ( ( ) , ( + − = ∈ = ∫ + ) ; ,..., , = , [] ∫ ∞ = − ∞ → = = ) ( )) , ( ( ) , ( ) ( ) [] ( ] ) , ( , ) ( )) , ( ( ) ( + = − = ∈ = ∫∫ + ) ; ,..., , = ∫ − = )) , ( ( ) ( ) ) ,...., = ∑ ∫ ∑ = = = + = ) , ( ) , ( ) ( ) , ( ] ) ( [ [] ∫∫ ∑ == − = ⎪ ⎪ ⎪ ⎪ = + ) , ( ) , ( ) ( )) , ( ( ] [ ) = ) ( ) ) ( ) ( ) , ] [ ) , ( ] [ ) , ( = = ) − ) ( ) ∫ ∞ = = ( ) ( ) ( ∞ = − = ) ( ) ( ) ( ) ( − − ) ( − = ) ( . ∫ ∞ = − = ) ( ~ ) ( ) ( ) ( ~ ∫ ∞ = − − = ) ( ) ( ) ( ) ( ) , . ) ( ) , ) ) ( ( ) ) ( ( )) , ( ( = = ∫ = ) [] ∫ ∞ = − = ) ( ) ) ( ( ) ( − ) , ( ) ( [] ) ( ) ) ( ( ) ( ) , ( ∫ = − = ) ( ) = , = . ∑ ∑ ∫ ∑ ∑ = = = = = + − = + ) , ( ) , ( ) ( ) , ( ) ) , ( ( ) , , ) ( ) , [] ∑ ∫∫ ∑ ∑ = == − = = + ⎪ ⎪ ⎬ ⎫ ⎪ ⎪ ⎨ ⎧ − = + ) , ( ) , ( ) ( )) , ( ( )) , ( ( ) ) , )) , ( = @ D @ @ @ @ @