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The cross product does exists in any number or dimensions (at least 2). In n dimensions, the cross product of n-1 vectors is the determinant with the axis vecto
by mjcohen 3y ago
The cross product does exists in any number or dimensions (at least 2). In n dimensions, the cross product of n-1 vectors is the determinant with the axis vectors as the first row and each of the n-1 vectors as the next rows. In 3 dimensions, n=3, so the first row is (i, j, k) and the next 2 rows are the two vectors.
- nsajko 3y agoThat's just one possible generalization of the (three-dimensional) cross product. And not a commonly used one, I think?