It just occured to me that I have mixed two kinds of planes in the
solution:
1) those that are spanned by two vectors, 2-flats (dimension = 2)
2) hyperplanes, (n-1)-flats (dimension = n - 1)
For dimension 3 these two are the same. The result is that the
generalization to higher dimensions is maybe not so useful: the solution
actually finds the intersection of a hyperplane and a 2-flat.
Re: Drawing question - dimensioning oblique curves and such ... you can show planes on the drawing and dimension from these planes to points ... pick incremental lengths along the x-axis and project upwards to the curve,... then dimension these points from a reference point. ... So how do I document the surface in the drawing?... (comp.cad.solidworks)
Re: Easy Question ... Let n be the dimension of the space and m be the number of hyperplanes.... the sum of the first n+1 elements of the m-th row.... Example: Four planes, three dimensions. ... (sci.math)
Re: A-invariant ... Suppose I draw a 3 dimension plane.... corner of intersection of orthogonal basis x, y, z is 0. ... to the range space or to the null space. ... All members of vector spaces are vectors, not scalars.... (sci.math)
Re: Is a line segment composed of points? ... interval consists of an uncountable set of points [a,c) ... hence it can't be a building block for a finite extent line segment.... Regions of lesser dimension serve as borders for regions of higher ... The same logic holds good for points of intersection for lines - the ... (sci.math)
Re: Is a line segment composed of points? ... interval consists of an uncountable set of points [a,c) ... hence it can't be a building block for a finite extent line segment.... Regions of lesser dimension serve as borders for regions of higher ... The same logic holds good for points of intersection for lines - the ... (sci.math)
