Accounting for substitution and income effects, for 10 points, name this equation of microeconomics which relates changes in Marshellian demand to Hicksian demand developed by its Ukrainian namesake.
Cholesky factorization has been applied in order to impose curvature conditions on this equation's associated matrix. Oliver de La Grandville's paper on the geometrical construction of this equation utilizes Shephard's lemma in order to put this equation in derivative form. This equation's namesake also names an effect associated with the changes in trend lines due to random outliers where moving average techniques have been applied, along with Yule. A solution to this equation can be constructed without knowing the relevant indifference curves, if we know the elasticity of substitution at the initial equilibrium point.  The use of Cobb-Douglas preferences can be used to compute the Ordinary Demand associated with this equation and its associated matrix is symmetric and negative semi-definite. This equation's construction as a parallelogram is referred to as its eponymous ? diamond. Accounting for substitution and income effects, for 10 points, name this equation of microeconomics which relates changes in Marshellian demand to Hicksian demand developed by its Ukrainian namesake.
Cholesky factorization has been applied in order to impose curvature conditions on this equation's associated matrix.
{Slutsky} Equation