Fundamental Philosophy, Vol. 2 (of 2)Balmes, Jaime Luciano
Philosophy
Fundamental Philosophy, Vol. 2 (of 2)
Balmes, Jaime Luciano
Philosophy, Spanish
It is very easy to reconcile the difficulty in the analysis of the
principle, with its clearness when applied to ordinary purposes, or
to those of science. Thus, in the example given, the analysis of the
term _equal_ leads to the analysis of the term _quantity_: reflection
can discover in this difficulties which, although they do not disturb
mankind in the possession of truth, are difficulties notwithstanding.
Geometry is undoubtedly a science perfectly evident and certain; but
who can deny that the idea of extension presents serious difficulties,
when examined before the tribunal of metaphysics? Universal arithmetic
is, beyond all doubt, a science; yet the ideas of quantity and number,
which are indispensable to it, give rise to the most abstruse questions
of metaphysics and ideology. In general, it may be said that there
is no branch of our knowledge which is exempt from difficulties,
considered in its root; but these difficulties, arising from
reflection, do not in any way lessen the certainty of direct knowledge.
Hence it is no objection that the analysis of the principle of
contradiction presents difficulties; nor are we therefore to fear for
the firmness of the edifice of our knowledge. It would be of no service
to us not to attend to these difficulties, if they really existed; a
difficulty does not vanish because we shut our eyes so as not to see
it. Let us not, therefore, vainly fear to examine the true sense of the
principle of contradiction.
118. It seems that this principle either does not exist, or has no
meaning, unless we presuppose the idea of time; and, on the other
hand, we cannot conceive time, unless we presuppose the principle of
contradiction. Do we thus fall into a vicious circle, and this too in
the fundamental principle of all our knowledge? This is a difficulty
which I shall first develop and present more clearly.
The principle of contradiction presupposes the idea of time,
because there would be no contradiction if being and not-being were
not referred to the same time. This last condition is altogether
indispensable; for, suppressing the simultaneousness, there is no
contradiction in a thing both being and not-being. Not only is there
no contradiction in this, but it is a thing which we constantly meet
with, in every thing around us. We see being and not-being in things
which pass from existence to non-existence, or from non-existence to
existence.
Although the simultaneousness may not be expressed in the principle of
contradiction, it is always understood, so that we should gain nothing
by adopting Kant's formula.[33] In whatever terms the principle may be
enunciated, it is always true that the same thing cannot both be and
not be at the same time, but may very well be at one time and not be at
another time.
[33] See Bk. I., Ch. XX.
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