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While reading Serway's Physics for Scientists and Engineers, I found to my disbelief that he said:
Then to contradict himself, in chapter 31 on Maxwell's equations (and this is accepted in many other texts as well), he quotes on the fourth equation - the divergence of the magnetic field is zero:
So what's going on here? Are Maxwell's equations fallible afterall? Why would there be people researching in this field if not - oh and there apparently is credible research in monopoles, for example http://prola.aps.org/abstract/PRL/v35/i8/p487_1.
There is some theoretical basis for speculating that magnetic monopoles - isolated north or south poles - may exist in nature, and attempts to detect them currently make up an active experimental field of investigation.
Then to contradict himself, in chapter 31 on Maxwell's equations (and this is accepted in many other texts as well), he quotes on the fourth equation - the divergence of the magnetic field is zero:
...which can be considered Gauss's law in magnetism, states that the magnetic flux through a closed surface is zero... This implies that the magnetic field lines cannot begin or end at any point. If they did, it would mean that isolated magnetic monopoles existed at those points.
So what's going on here? Are Maxwell's equations fallible afterall? Why would there be people researching in this field if not - oh and there apparently is credible research in monopoles, for example http://prola.aps.org/abstract/PRL/v35/i8/p487_1.