p.287
cause of all sensible objects. It is said to be
dimensionless, partless. and indivisible, so that we
may say that its size constitutes a spatial minim.(9)
In certain respects. however, the paramaa.nu must be
considered infinitesimal, that is, as having some of
the properties of a geometrical point. Thus the
atomic size of the paramaa.nu is not properly
additive: We should expect the size of the simplest
atomic compounds to be a function of two
factors--number of component atoms and atomic
size--but only the first factor, number, is in fact
involved in computing atomic size.(10) This is to say
that the measure of a dyadic compound is not twice
the size of the constituent paramaa.nu, but is rather
a size which is independently assigned to the dyad.
Thus while the idea of an atomic size of the
paramaa.nu suggests a doctrine of spatial minims, the
doctrine that this size is nonadditive suggests a
conception of a truly dimensionless atom, that is, a
point.
Similar tendencies can be seen in some of the
classical Indian theories of time. Certainly the
Saa^mkhya theory of time must be considered at least
quasiatomistic; the duration required for a physical
atom to move its own measure of space is said to be a
k.sana, or atomic unit of time. And in Abhidharma we
find an explicit temporal atomism, based on the
notion of k.sana as the atomic duration of a dharma
or atomic occurrence. Here we also see a concern with
the problem of divisibility and indivisibility. The
k.sana is first defined as being of imperceptibly
short duration. In order to account for the processes
which must occur during the lifetime of a dharma,
however, the k.sana is divided into three constituent
phases: arising, standing, and ceasing-to-be. The