A Budget of Paradoxes, Volume IIDe Morgan, Augustus
Philosophy
A Budget of Paradoxes, Volume II
De Morgan, Augustus
Circle-squaring; Perpetual motion; Science -- Miscellanea; Trisection of angle
"Have you ever taken into account anent gravity and gravitation the fact
that a five grain cube of cork will of itself half sink in the water,
whilst it will take 20 grains of brass, which will sink of itself, to pull
under the other half? Fit this if you can, friend D., to your notions of
gravity and specific gravity, as applied to the construction of a universal
law of gravitation."
This the _Athenaeum_ published--but without some Italics, for which the
editor was sharply reproved, as a sufficient {12} specimen of the _quod
erat_ D. _monstrandum_: on which the author remarks--"D,--Wherefore the e
caret? is it D apostrophe? D', D'M, D'Mo, D'Monstrandum; we cannot find the
_wit_ of it." This I conjecture to contain an illusion to the name of the
supposed author; but whether De Mocritus, De Mosthenes, or De Moivre was
intended, I am not willing to decide.
The Scriptural Calendar and Chronological Reformer, for the statute
year 1849. Including a review of recent publications on the Sabbath
question. London, 1849, 12mo.[32]
This is the almanac of a sect of Christians who keep the Jewish Sabbath,
having a chapel at Mill Yard, Goodman's Fields. They wrote controversial
works, and perhaps do so still; but I never chanced to see one.
Geometry _versus_ Algebra; or the trisection of an angle geometrically
solved. By W. Upton, B.A.[33] Bath (circa 1849). 8vo.
The author published two tracts under this title, containing different
alleged proofs: but neither gives any notice of the change. Both contain
the same preface, complaining of the British Association for refusing to
examine the production. I suppose that the author, finding his first proof
wrong, invented the second, of which the Association never had the offer;
and, feeling sure that they would have equally refused to examine the
second, thought it justifiable to {13} present that second as the one which
they had refused. Mr. Upton has discovered that the common way of finding
the circumference is wrong, would set it right if he had leisure, and, in
the mean time, has solved the problem of the duplication of the cube.
Public-domain text, read in full here on John Shaqi.
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