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mLine 33:
Line 33: − Let's dispose of the integral form first. The integral forms can be seen to be equivalent to the differential forms through the use of the general [[Stoke%27s Theorem]]. The form known as ''Gauss's Theorem'' (k=3) takes care of the equations involving the divergence, and the form commonly known as just ''Stokes' Theorem'' (k=2) takes care of those involving the curl.+
→Integral Form: Removing "Let's dispose of the integral form first."
==Integral Form==
==Integral Form==
The integral forms can be seen to be equivalent to the differential forms through the use of the general [[Stoke%27s Theorem]]. The form known as ''Gauss's Theorem'' (k=3) takes care of the equations involving the divergence, and the form commonly known as just ''Stokes' Theorem'' (k=2) takes care of those involving the curl.
We will say nothing further about the equations in integral form. The differential versions are the "real" Maxwell equations.
We will say nothing further about the equations in integral form. The differential versions are the "real" Maxwell equations.