What is the vector notation for $ \epsilon^{ijk} a_i b_j c_k $? If we use Einstein summation notation the upper indices and the lower indices match - then we do summation:
$$ a \cdot b = \langle a | b \rangle = a^i b_i := \sum a^i b_i  $$
In the example I'm looking at there is a symbol called $\epsilon^{ijk}$ which is antisymmetric in the indices $i\leftrightarrow j \leftrightarrow k$.  What is the vector notation for 
$$ \epsilon^{ijk} a_i b_j c_k  \stackrel{?}{=} a \cdot (b \times c)$$
At least if we write it this way, it's clear there's anti-symmetry between $(a,b,c)$. Is this a short-hand for $3 \times 3$ determinant or the vector triple product? 

Check: http://internal.physics.uwa.edu.au/~styler/teaching/CM/index.pdf
(2.21)
It is:
$$a\cdot(b\times c)\left(=\det(a,b,c)\right)$$
