So what exactly is a complex number?
Bjoern Schliessmann
usenet-mail-0306.20.chr0n0ss at spamgourmet.com
Wed Sep 5 19:25:07 CEST 2007
Grzegorz S?odkowicz wrote:
> I believe vectors can only be added if they have the same point of
> application.
That may be true in physical observations, but doesn't make "point
of application" a vector property. If you had it as property, you
could never say that in a force field the force was equal at two
points.
This is also contradicted by the fact that complex numbers are used
to represent vectors. A complex number only has a "direction" (in a
plane) and "length". Not more.
> The result is then applied to the same point.
To which points "apply" velocity vectors, unit vectors, or axial
vectors (like angular velocity)?
Regards,
Björn
--
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Chewing gum on /dev/sd3c
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