Fundamental Philosophy, Vol. 1 (of 2)Balmes, Jaime Luciano
Philosophy
Fundamental Philosophy, Vol. 1 (of 2)
Balmes, Jaime Luciano
Philosophy, Spanish
have come, is the result of a succession of perceptions of the same
identity presented under different aspects. Supposing the conceptions,
through which it has been necessary to pass, to be A, B, C, D, E, M,
the law of their scientific connection may be thus expressed: A = B, B
= C, C = D, D = E, E = M; therefore A = M.
271. What we have just explained cannot be well understood unless
we recall some characteristics of our intellect, in which is found
the reason of so great anomalies. Our intellect is so weak as to
perceive things only successively: only after much study does it see
what is contained in the clearest ideas. Hence a necessity, to which
corresponds with admirable harmony a faculty that satisfies it: the
necessity is of conceiving under various, and different, as well as
distinct, forms, even the simplest things: the faculty is that of
decomposing the conception into many parts, and multiplying in the
order of ideas what in that of reality is only one. This faculty of
decomposition would be useless were not the intellect, in passing
through the succession of conceptions, to find means of connecting and
retaining them: otherwise it would continually lose the fruit of its
labors; it would slip from its hands as fast as it grasped it. Happily
it has this means in signs either written, spoken, or thought; those
mysterious expressions which at times not only designate an idea, but
also are the compendium of the labors of a whole life, and perhaps of
a long series of ages. When the sign is presented to us, we do not see
certainly and with full clearness all that it expresses, nor why the
expression is legitimate; but we know confusedly the meaning therein
contained; we know that in case of necessity, it is enough for us to
follow the thread of the perceptions through which we have passed,
thus going back even to the simplest elements of science. In making
calculations, the most eminent mathematician does not clearly see
the meaning of the expressions he uses, except as they relate to the
object before him; but he is certain that they do not deceive him, that
the rules by which he is guided are sure; because he knows that at
another time he established them by incontestible demonstrations. The
progress of a science may be compared to a series of posts on which the
distances of a road are marked: he who marked the numbers on the posts
uses them without necessity of recalling the operations which led him
to mark the quantity before him; he is satisfied with knowing that the
operations were well made, and that he wrote the result correctly.
Public-domain text, read in full here on John Shaqi.
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