 Transfinite cardinals may be used to quantify an amount of energy or force, e.g., \(\aleph_0\) joules, or \(\aleph_0\) newtons. Or they may be be used to state the cardinal number of a totality of objects, e.g., \(\aleph_2\) states of affairs. Thus, one [first] way in which ‘power’ might be interpreted is as a power (or range of powers) to produce an energy or force quantified by a transfinite cardinal. One such option is that ‘infinite power’ means the power to produce a specific transfinite quantity of joules or newtons, e.g., \(\aleph_0\). The other option is that ‘infinite power’ means the power to produce any transfinite quantity of joules or newtons, i.e., \(\aleph_0,\) \(\aleph_1,\) \(\aleph_2,\) and so on ad infinitum. A third, more radical option, is that ‘infinite power’ means the power to produce more joules or newtons than can be quantified by any transfinite cardinal number. Such energy or force would appear to qualify as energy or force than which none greater is possible.