- #1
MathewsMD
- 433
- 7
Is there an intuitive reason or proof demonstrating that in general dimensions, there is no direct analogue of the binary cross product that yields specifically a vector?
I came across Wedge Product as the only alternative, but am just learning linear algebra and don't quite comprehend yet why this isn't exactly considered a regular vector.
Is it really unknown on how to find a perpendicular vector to any vector in RN?
Any explanation is greatly appreciated!
I came across Wedge Product as the only alternative, but am just learning linear algebra and don't quite comprehend yet why this isn't exactly considered a regular vector.
Is it really unknown on how to find a perpendicular vector to any vector in RN?
Any explanation is greatly appreciated!