What is "n-dimensional"

Usage examples of "n-dimensional".

Treat it as though it were a problem in n-dimensional differential equations, but don't let your subconscious do it alone—.

Treat it as though it were a problem in n-dimensional differential equations, but don't let your subconscious do it alone-get right down there and work with it-do that and you'll have it all!

N-sphere: An N-dimensional space without boundaries which can be embedded in (N+1)-dimensional Euclidean space as the surface (or hypersurface) equidistant from some point.

The King rushed forward with all his cruel coordinates and mean values, stumbled into a dark forest of roots and logarithms, had to backtrack, then encountered the beast on a field of irrational numbers (F1) and smote it so grievously that it fell two decimal places and lost an epsilon, but the beast slid around an asymptote and hid in an n-dimensional orthogonal phase space, underwent expansion and came out, fuming factorially, and fell upon the King and hurt him passing sore.

We often resort to something called Hilbert space, which is described as n-dimensional it's like modern sex, any number may be played with.

The cube was undoubtedly chosen because it is one of the three regular polytopes possible in N-dimensional space when N is greater than five.

They could approach it through stacks of linear simultaneous equations, each defining parallel hyperplanes in n-dimensional space.

But where the tunnel had been walled with shallow murals, or chained concepts of a linear group memory, here an n-dimensional space archived events, Dushau ideas, Dushau problems, incomprehensible Dushau solutions.

The locus of points lined up in her mind, giving the nongraphable graph of the function y = h (u,v,w) which was equally applicable to the general case of n-dimensional space.

Kirk tried to imagine what an n-dimensional space would be like, and was not surprised to fail.

The trouble was, no words could describe being in linkage: creating n-dimensional spaces, and time-variant curvatures for them, and tensors within, and functions and operations that nobody had ever before imagined.

At present Tam reviewing symbolic logic, going on into more advanced n-dimensional, non-Euclidean geometries, plus another subject quite new to me: Chinese history.