Fundamental Philosophy, Vol. 1 (of 2)Balmes, Jaime Luciano
Philosophy
Fundamental Philosophy, Vol. 1 (of 2)
Balmes, Jaime Luciano
Philosophy, Spanish
46. If every thing in a room be reduced to nothing, it seems impossible
for the walls to remain distant from each other; for the idea of
distance implies a medium between the two objects; and nothing, being
nothing, cannot be the medium required. If the interval is nothing,
there is no distance. To attribute properties to nothing, is to destroy
all ideas,--to affirm that a thing may be and not be at the same
time,--and consequently to overthrow the foundation of human knowledge.
47. To say that if the contents were annihilated, a negative space
would remain, is only to play with words without touching the
difficulty to be solved. This negative space is either something or
nothing; if it is something, the opinion we are opposing is false; if
it is nothing, the difficulty remains the same.
48. But, it may be said, although nothing remains between the surfaces,
they still retain the capacity of containing something. To this I
reply, that this capacity is not in the surfaces themselves, but in
their distance from each other; for if it were in the surfaces, they
would still preserve it, no matter how they may be placed, which is
absurd. We have not therefore advanced a single step. We must explain
what this capacity, or this distance, is; and this is still untouched.
49. Perhaps it may be said that annihilating all that is contained
between the surfaces, does not destroy the volume which they form, and
the idea of this volume implies the idea of capacity. But I reply, that
the idea of volume involves that of distance, and there is no distance
if this distance is a pure nothing.
50. In our efforts to surmount these difficulties, another seemingly
specious solution offers, but if we examine it we shall find it as weak
as the others.
Distance, it might be said, is a mere negation of contact, but negation
is a pure nothing; therefore this nothing is what we seek. I say
this solution is as weak as the others; for, if distance is only the
negation of contact, all distances must be equal, because negation
cannot be greater or less. The negation of contact is the same whether
the surfaces are a million leagues or only the millionth part of an
inch distant from each other. This negation, therefore, explains
nothing, and the difficulty still remains.
Public-domain text, read in full here on John Shaqi.
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