The Monist, Vol. 1, 1890-1891 : $b A quarterly magazineVarious
Philosophy
The Monist, Vol. 1, 1890-1891 : $b A quarterly magazine
Various
Philosophy -- Periodicals
The world-conception of Mr. Peirce agrees in one fundamental maxim
with our own, but it disagrees with the latter in the main and most
important application of this maxim. Mr. Peirce says, "Law is _par
excellence_ the thing that wants a reason." This maxim was the guiding
star of our inquiry into the fundamental problems of philosophy.[56]
The world considered as a universe displaying in all its innumerable
actions one and the same law is called a cosmos; if considered as a
heap of processes with no common law pervading them it is called a
chaos. We found in our inquiry into the forms of existence that the
laws of form possess intrinsic necessity. The laws of the form of
existence are represented in the laws of formal thought (arithmetic,
mathematics, logic, mechanics, and pure natural science). So long as
the formal laws hold good, (and we have found in the chapter "Form and
Formal Thought" that they will hold good under all circumstances,)
any kind of world, whatever materially or dynamically it be, must be
a cosmos, and cannot be a chaos. We can imagine that we had a world
consisting of some other substance and being different either in the
amount or in the action of its energy to this world of ours, but we
cannot imagine that a world should exist which does not exhibit the
harmony of form, and is not regulated as it were by the formal laws
of existence. One plus one would be two in any kind of a world, and
obviously all the other more complex statements of formal laws would
remain true with the same intrinsic necessity. The truth 'one plus one
makes two' contains the universal applicability of causation and of
the conservation of matter and energy. Taking this ground we arrived
at the conclusion that the world is a cosmos: there is no chaos and
there never has been a chaos. A chaos, in the sense of an absolute
non-existence of law, is an impossibility.
[56] See the author's _Fundamental Problems_.
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