  The quantization dimension function for an $F$-conformal measure $m_F$
generated by an infinite conformal iterated function system satisfying the
strong open set condition and by a summable H\"{o}lder family of functions is
expressed by a simple formula involving the temperature function of the system.
The temperature function is commonly used to perform the multifractal analysis,
in our context of the measure $m_F$. The result in this paper extends a similar
result of Lindsay and Mauldin established for finite conformal iterated
function systems [Nonlinearity 15 (2002)].
