The philosophy of Mr. B*rtr*nd R*ss*ll — John Shaqi
The philosophy of Mr. B*rtr*nd R*ss*ll
Philosophy
The philosophy of Mr. B*rtr*nd R*ss*ll
Russell, Bertrand, 1872-1970
[91] The assertion of the finitude of a man's mind appears to be
nonsense; both because, if we say that the mind of man is limited we
tacitly postulate an "unknowable," and because, even if the human mind
were finite, there is no more reason against its conceiving the infinite
than there is for a mind to be blue in order to conceive a pair of blue
eyes (cf. De Morgan, _loc. cit._).
[92] Russell, _R. M. M._, vol. xiv., September 1906, pp. 632-3, 640-4.
[93] _The Greek Anthology_, by Lord Neaves (Ancient Classics for English
Readers), Edinburgh and London, 1897, p. 194.
CHAPTER XXXV
MR. SPENCER, THE ATHANASIAN CREED AND THE ARTICLES
When, in what I believe is misleadingly known as "The Athanasian Creed,"
people say "The Father incomprehensible," and so on, they are not
falling into the same error as Mr. Spencer, for the Latin equivalent for
"incomprehensible" is merely "_immensus_," and Bishop Hilsey translated
it more correctly as "immeasurable."[94] It is a regrettable fact that
Dr. Blunt,[95] in his mistaken modesty, has added a note to this passage
that: "Yet it is true that a meaning not intended in the Creed has
developed itself through this change of language, for the Nature of God
is as far beyond the grasp of the mind as it is beyond the possibility
of being contained within local bounds."
Mr. Spencer seems no happier when we compare his statements with those
in the Anglican Articles of Religion. There God is never referred to as
infinite. It is true that His power and goodness are so referred to; but
this deficiency was presumably brought about intentionally, so that
faith might gain in meaning as time went on.
FOOTNOTES:
[94] _A. C. P._, p. 217.
[95] _Ibid._, p. 218.
CHAPTER XXXVI
THE HUMOUR OF MATHEMATICIANS
Brahmagupta's problem[96] appears to be the earliest instance of a kind
of joke which has been much used by mathematicians. For the sake of
giving a certain picturesqueness to the data of problems, and so to
excite that sort of interest which is partly expressed by a smile,
mathematicians have got into the habit of talking, for example, of
monkeys in the form of geometrical points climbing up massless ropes.
Professor P. Stäckel[97] truly remarked that physiological
mechanics--the mechanics of bones, muscles, and so on--is wholly
different from this. There was once a lecturer on mathematics at
Cambridge who used yearly to propound to his pupils a problem in rigid
dynamics which related to the motion of a garden roller supposed to be
without mass or friction, when a heavy and perfectly rough insect walked
round the interior of it in the direction of normal rolling.
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