What does this quote about the four dimensional divergence of an antisymmetric tensor mean? 
In the beginning, God said that the four dimensional divergence of an antisymmetric second rank tensor equals zero and there was light.

Can someone explain what is the meaning of this quote by Michio Kaku?
 A: The antisymmetric second-rank tensor being referenced is the electromagnetic field tensor. It is defined as follows. Let $\varphi$ be the electrostatic potential (a scalar field), and let $\underline{A}$ be the magnetic potential (a 3-vector) from classical E&M. Concatenate them into a 4-vector $\vec{A}$. Now define the tensor of interest as the exterior derivative of $\vec{A}$:
$$ \mathbf{F} = \mathrm{d}\vec{A}. $$
We can write this component-wise with partial derivatives:
$$ F_{\mu\nu} = \partial_\mu A_\nu - \partial_\nu A_\mu. $$
You can see that if thought of as a matrix, the components $F_{\mu\nu}$ of $\mathbf{F}$ are antisymmetic.
Now the use of this is that the four equations that govern classical electromagnetism (and hence light) are equivalent to:
$$ \partial_\nu F^{\mu\nu} = J^\mu $$
($\vec{J}$ is the 4-current composed of electric charge concatenated with 3-current) and
$$ \partial_{[\alpha} F_{\mu\nu]} = 0 $$
(the brackets denote the summing all permutations of indices with a sign given by the parity of the permutation).

Note that depending on your unit system there may be constants like $c$ or $\mu_0$ floating around in these equations.
A: From this transcript, the full quote is 

And so, if you go to Berkley, where I got my PhD, you can buy a t-shirt which says, “In the beginning God said, the four-dimensional divergence of an antisymmetric, second rank tensor equals zero, and there was light, and it was good.  And on the seventh day he rested.”  Ladies and gentlemen, this is the equation for light.

A rank two tensor is commonly known as a matrix, and a rank one tensor is commonly known as a vector.
An anti-symmetric tensor is a tensor in which exchanging two indices negates the tensor; for example $a_{ji}=-a_{ij}$.
According to Wikipedia, the divergence of a second order (rank) tensor is a first order (rank) tensor (I've extrapolated the result there to four dimensions)
$$
\nabla\cdot\epsilon=\begin{bmatrix}
\frac{\partial\epsilon_{xx}}{\partial x}+\frac{\partial\epsilon_{yx}}{\partial y}+\frac{\partial\epsilon_{zx}}{\partial z}+\frac{\partial\epsilon_{wx}}{\partial w}\\
\frac{\partial\epsilon_{xy}}{\partial x}+\frac{\partial\epsilon_{yy}}{\partial y}+\frac{\partial\epsilon_{zy}}{\partial z}+\frac{\partial\epsilon_{wy}}{\partial w}\\
\frac{\partial\epsilon_{xz}}{\partial x}+\frac{\partial\epsilon_{yz}}{\partial y}+\frac{\partial\epsilon_{zz}}{\partial z}+\frac{\partial\epsilon_{wz}}{\partial w}\\
\frac{\partial\epsilon_{xw}}{\partial x}+\frac{\partial\epsilon_{yw}}{\partial y}+\frac{\partial\epsilon_{zw}}{\partial z}+\frac{\partial\epsilon_{ww}}{\partial w}
\end{bmatrix}
$$
As for the physical meaning, that is more a topic for physics.
A: It is similar to the t-shirt designs of a couple decades ago with Maxwell' Equations in place of "Let there be light" in the famous biblical quote, except this time some designer decided to use the slick spacetime tensor way of describing electromagnetic fields.  In relativity, the electromagnetic field is described by a 4D antisymmetric tensor.  Its divergence, meaning the antisymmetrized derivative, is zero in vacuum.  (It's nonzero at charges and currents, but I guess God didn't invent charge until the next day.)   
