Monumental sculpture of a higher order is avidly sought after.
Meinong's conception of objects of higher order was strongly influenced by Christian von Ehrenfels Gestalttheoryry (Ehrenfels 1890).
Therefore, to study the qualitative properties of nonlinear difference equations with higher order is theoretically meaningful.
Moments of higher order are not all zero for a Gaussian process.
Such a model of a higher order is regarded as a benchmark model.
The approximate solutions at higher order are obtained for the rock and fluid temperatures.
Assigning an impredicative propositional function to a higher order is the ramifier's way of marking it as not kosher.
The Hardy inequality of higher order is, as we have seen, closely connected with the weighted norm inequality (1.6).
Although objects of higher order are based on infima they are not reducible to them; properties of superiora supervene on properties of their inferiora.
We show results for schemes of order 1 and 2, and the generalization to higher order is sketched.
