Determining the elasticity of Hicksian Demands If we have Hicksian (compensated) demand functions, how can we determine the income elasticity and own price elasticity?

Is the procedure the same as for Marshallian (uncompensated) demands?
Let variable $y$ be determined as a function of variable $x$: $y=f(x)$.

Then the "$x$-elasticity of $y$" is computed as $$\frac{\partial y}{\partial x}\frac{x}{y}.$$

We are used to seeing the "price-elasticity of demand" where $y$ is the quantity demanded, $f$ is the Marshallian demand function, and $x$ is the price. But the same concept can be applied more generally.

For example, if $x$ is income, $y$ is quantity, and $f$ is the Hicksian demand function then we could compute the "income elasticity of Hicksian demand" using the above formula.