Critical, Historical, and Miscellaneous Essays; Vol. 2: With a Memoir and IndexMacaulay, Thomas Babington Macaulay, Baron
Philosophy
Critical, Historical, and Miscellaneous Essays; Vol. 2: With a Memoir and Index
Macaulay, Thomas Babington Macaulay, Baron
English literature -- History and criticism; Great Britain -- History
It is strange that a writer who considers the pain derived from the
unfavourable sentiments of others as so acute that, if sufficiently at
command, it would supersede the use of the gallows and the tread-mill,
should take no notice of this most important restraint when discussing
the question of government. We will attempt to deduce a theory of
politics in the mathematical form, in which Mr. Mill delights, from the
premises with which he has himself furnished us.
Proposition I. Theorem.
No rulers will do any thing which may hurt the people. {18}This is the
thesis to be maintained: and the following we humbly offer to Mr. Mill,
as its syllogistic demonstration.
No rulers will do that which produces pain to themselves.
But the unfavourable sentiments of the people will give pain to them.
Therefore no rulers will do any thing which may excite the unfavourable
sentiments of the people.
But the unfavourable sentiments of the people are excited by every thing
which hurts them.
Therefore no rulers will do any thing which may hurt the people. Which
was the thing to be proved.
Having thus, as we think, not unsuccessfully imitated Mr. Mill’s logic,
we do not see why we should not imitate, what is at least equally
perfect in its kind, his self-complacency, and proclaim our _Evonka_
in his own words: “The chain of inference, in this case, is close and
strong to a most unusual degree.”
The fact is, that, when men, in treating of things which cannot be
circumscribed by precise definitions, adopt this mode of reasoning, when
once they begin to talk of power, happiness, misery, pain, pleasure,
motives, objects of desire, as they talk of lines and numbers, there is
no end to the contradictions and absurdities into which they fall. There
is no proposition so monstrously untrue in morals or politics that we
will not undertake to prove it, by something which shall sound like a
logical demonstration, from admitted principles.
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