  The cubic lattice stick index of a knot type is the least number of sticks
necessary to construct the knot type in the 3-dimensional cubic lattice. We
present the cubic lattice stick index of various knots and links, including all
(p,p+1)-torus knots, and show how composing and taking satellites can be used
to obtain the cubic lattice stick index for a relatively large infinite class
of knots. Additionally, we present several bounds relating cubic lattice stick
index to other known invariants.
