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Homogeneous of degree X |
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Homogeneous of degree XA homogeneous function where the monotonic function is the constant raised to the exponent X: F(lV)=lXF(V). For X>1, see increasing returns to scale; for X<1, see decreasing returns to scale.Similar MatchesHomogeneousHomogeneousExhibiting a high degree of homogeneity. Homogeneous expectations assumptionHomogeneous expectations assumptionAn assumption of Markowitz portfolio construction that investors have the same expectations with respect to the inputs that are used to derive efficient portfolios: asset returns, variances, and covariances. Homogeneous functionHomogeneous functionA function with the property that multiplying all arguments by a constant changes the value of the function by a monotonic function of that constant: F(lV)=g(l)F(V), where F(·) is the homogeneous function, V is a vector of arguments, l>0 is any constant, and g(·) is some strictly increasing positive function. Special cases include homogeneous of degree X and linearly homogeneous. Linearly homogeneousLinearly homogeneousHomogeneous of degree 1. Sometimes called linear homogeneous. Homogeneous productHomogeneous productThe product of an industry in which the outputs of different firms are indistinguishable. Contrasts with differentiated product. Further SuggestionsHomogeneous of degree 1Zero degree homogeneous Homogeneous of degree zero First degree homogeneous |
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