Humanistic Studies of the University of Kansas, Vol. 1Mitchell, Arthur
Philosophy
Humanistic Studies of the University of Kansas, Vol. 1
Mitchell, Arthur
Humanities
thesis is the sum and substance of his philosophy. Lacking further
light on the point, one can only invoke such experiences as the simple
colors, for instance,--or, for that matter, any simple quality--for
cases of reality as positive as any heterogeneity, and, obviously, no
less qualified. And nothing seems easier than the distinction between
redness, for instance, and spatiality. Bergson’s whole dialectic
rests on reification of such correlative abstractions as homogeneity
and heterogeneity, quality and relation etc. in a “purity” which not
only is not concretely experienced, but is not even capable of being
conceived, because each concept drags the other ineluctably into its
own definition. If either space or homogeneity were indeed absence
of quality, they could not be distinguished from time, nor from
heterogeneity, nor from anything else; in short, they could not be
conceived at all.
The present essay aims to report Bergson’s own work with a fair
degree of fulness; but it is beyond my plan to follow exposition
with criticism point by point in the details, even, in some cases,
when these are of important and wide implication. For discussion of
Bergson’s contention (based on analysis of the idea of velocity,
as outlined above) that mechanics has nothing to do with time, the
reader is referred to pages 255-61 of Perry’s _Present Philosophical
Tendencies_. Perry shows, in this passage, that such a contention,
again, depends on “confusing the symbol with what it means. To one who
falls into this confusion, it may appear that an equation cannot refer
to time because the structure of the equation itself is not temporal;
because the symbols are simultaneously present in the equation. But if
_t_ is one of the terms of the equation, and _t_ _means_ time, then
the equation means a temporal process. Furthermore, an equation may
define a relation, such as =, <, or >, between temporal quantities,
in which case the full meaning of the equation is still temporal. For
changes, events, or even pure intervals, may stand in non-temporal
relations, such as those above, without its in the least vitiating
their temporality.”
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