Original - A loop of wire (black), carrying a
current, creates a
magnetic field (blue). When the wire is
reflected in a mirror (dotted line), the magnetic field it generates is not reflected in the mirror: Instead, it is reflected and reversed. The position of the wire and its current are (polar) vectors, but the magnetic field is a pseudovector.[1]
Reason
It is an excellent demonstration for how a pseudovector behaves differently from a vector under
improper rotation. This example would be clear for anyone with a basic (year 12) understanding of magnetism. The direction of the B field is dependant on the direction the current flows through the loop. Rotating a loop about 180 degrees does not change the B field direction. Mirroring the loop on the same axis causes the current to flow in the opposite direction, inverting the B field produced.
Comment. Perhaps this is picky, but the field lines closest to the mirror seem like they wouldn't quite meet up inside the loop. The mirror is also closer to one side than the other. --
Avenue (
talk)
23:52, 7 March 2010 (UTC)reply
Stroke-Path fixed that. Turns out that inkscape has bugs (the black arrow heads) and the renderer has bugs too. It makes things difficult.
Noodle snacks (
talk)
01:56, 8 March 2010 (UTC)reply
Support. Simple and effective. I can't see any real flaws now, although the mirror line seems a bit heavy-handed to me. The EV is especially good in
magnetic field, IMO. --
Avenue (
talk)
08:36, 8 March 2010 (UTC)reply
Support. If this is as accurate and useful as people say it is (I really don't feel qualified to judge; I've tried to read the article twice, it's just not happening- always hated magnetism...) I am happy to support it. I wouldn't like to see this not promoted because people like me don't understand what's going on.
J Milburn (
talk)
14:23, 12 March 2010 (UTC)reply
Original - A loop of wire (black), carrying a
current, creates a
magnetic field (blue). When the wire is
reflected in a mirror (dotted line), the magnetic field it generates is not reflected in the mirror: Instead, it is reflected and reversed. The position of the wire and its current are (polar) vectors, but the magnetic field is a pseudovector.[1]
Reason
It is an excellent demonstration for how a pseudovector behaves differently from a vector under
improper rotation. This example would be clear for anyone with a basic (year 12) understanding of magnetism. The direction of the B field is dependant on the direction the current flows through the loop. Rotating a loop about 180 degrees does not change the B field direction. Mirroring the loop on the same axis causes the current to flow in the opposite direction, inverting the B field produced.
Comment. Perhaps this is picky, but the field lines closest to the mirror seem like they wouldn't quite meet up inside the loop. The mirror is also closer to one side than the other. --
Avenue (
talk)
23:52, 7 March 2010 (UTC)reply
Stroke-Path fixed that. Turns out that inkscape has bugs (the black arrow heads) and the renderer has bugs too. It makes things difficult.
Noodle snacks (
talk)
01:56, 8 March 2010 (UTC)reply
Support. Simple and effective. I can't see any real flaws now, although the mirror line seems a bit heavy-handed to me. The EV is especially good in
magnetic field, IMO. --
Avenue (
talk)
08:36, 8 March 2010 (UTC)reply
Support. If this is as accurate and useful as people say it is (I really don't feel qualified to judge; I've tried to read the article twice, it's just not happening- always hated magnetism...) I am happy to support it. I wouldn't like to see this not promoted because people like me don't understand what's going on.
J Milburn (
talk)
14:23, 12 March 2010 (UTC)reply