The Complete Poetical Works of Samuel Taylor Coleridge. Vol 1 and 2Coleridge, Samuel Taylor
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The Complete Poetical Works of Samuel Taylor Coleridge. Vol 1 and 2
Coleridge, Samuel Taylor
English poetry -- 19th century
I have often been surprised that Mathematics, the quintessence
of Truth, should have found admirers so few and so languid.
Frequent consideration and minute scrutiny have at length
unravelled the cause; viz. that though Reason is feasted,
Imagination is starved; whilst Reason is luxuriating in its
proper Paradise, Imagination is wearily travelling on a dreary
desert. To assist Reason by the stimulus of Imagination is the
design of the following production. In the execution of it
much may be objectionable. The verse (particularly in the
introduction of the ode) may be accused of unwarrantable
liberties, but they are liberties equally homogeneal with the
exactness of Mathematical disquisition, and the boldness of
Pindaric daring. I have three strong champions to defend me
against the attacks of Criticism: the Novelty, the Difficulty,
and the Utility of the work. I may justly plume myself that I
first have drawn the nymph Mathesis from the visionary caves
of abstracted idea, and caused her to unite with Harmony. The
first-born of this Union I now present to you; with interested
motives indeed--as I expect to receive in return the more
valuable offspring of your Muse.
Thine ever,
S. T. C.
[CHRIST'S HOSPITAL], _March 31, 1791_.
This is now--this was erst,
Proposition the first--and Problem the first.
I
On a given finite line
Which must no way incline;
To describe an equi--
--lateral Tri--
--A, N, G, L, E.[22:1] 5
Now let A. B.
Be the given line
Which must no way incline;
The great Mathematician
Makes this Requisition, 10
That we describe an Equi--
--lateral Tri--
--angle on it:
Aid us, Reason--aid us, Wit!
II
From the centre A. at the distance A. B. 15
Describe the circle B. C. D.
At the distance B. A. from B. the centre
The round A. C. E. to describe boldly venture.[22:2]
(Third postulate see.)
And from the point C. 20
In which the circles make a pother
Cutting and slashing one another,
Bid the straight lines a journeying go.
C. A. C. B. those lines will show.
To the points, which by A. B. are reckon'd, 25
And postulate the second
For Authority ye know.
A. B. C.
Triumphant shall be
An Equilateral Triangle, 30
Not Peter Pindar carp, nor Zoilus can wrangle.
III
Public-domain text, read in full here on John Shaqi.
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