On the cubic hermite spline Wikipedia page, the formula for interpolating between $x_k$ and $x_{k+1}$ is given by
$$h_{00}(t)p_k+h_{10}(t)(x_{k+1}-x_k)m_k+h_{01}(t)p_{k+1}+h_{11}(t)(x_{k+1}-x_k)m_{k+1}$$
Where $t = (x-x_k)/(x_{k+1}-x_k)$ and $h$ refers to the basis functions.
I have a slight problem in understanding this: When given $h(t)$, is it $h \times t$, or $h$ of $t$?
This of course makes a big difference in the equation. Judging from the 0 to 1 interval, I'd say it's $h$ of $t$, but I'd rather make sure.