The Seven Follies of Science [2nd ed.]: A popular account of the most famous scientific impossibilities and the attempts which have been made to solve them. To which is added a small budget of interesting paradoxes, illusions, and marvelsPhin, John
History
The Seven Follies of Science [2nd ed.]: A popular account of the most famous scientific impossibilities and the attempts which have been made to solve them. To which is added a small budget of interesting paradoxes, illusions, and marvels
Phin, John
Geometry -- Famous problems; Scientific recreations
Some of the questions here discussed have been called "scientific
impossibilities"--an epithet which many have considered entirely
inapplicable to any problem, on the ground that all things are possible
to science. And in view of the wonderful things that have been
accomplished in the past, some of my readers may well ask: "Who shall
decide when doctors disagree?"
Perhaps the best answer to this question is that given by Ozanam, the
old historian of these and many other scientific puzzles. He claimed
that "it was the business of the Doctors of the Sorbonne to discuss, of
the Pope to decide, and of a mathematician to go straight to heaven in a
perpendicular line!"
In this connection the words of De Morgan have a deep significance.
Alluding to the difficulty of preventing men of no authority from
setting up false pretensions and the impossibility of destroying the
assertions of fancy speculation, he says: "Many an error of thought and
learning has fallen before a gradual growth of thoughtful and learned
opposition. But such things as the quadrature of the circle, etc., are
never put down. And why? Because thought can influence thought, but
thought cannot influence self-conceit; learning can annihilate learning;
but learning cannot annihilate ignorance. A sword may cut through an
iron bar, and the severed ends will not reunite; let it go through the
air, and the yielding substance is whole again in a moment."
I.
SQUARING THE CIRCLE
Undoubtedly one of the reasons why this problem has received so much
attention from those whose minds certainly have no special leaning
towards mathematics, lies in the fact that there is a general impression
abroad that the governments of Great Britain and France have offered
large rewards for its solution. De Morgan tells of a Jesuit who came all
the way from South America, bringing with him a quadrature of the circle
and a newspaper cutting announcing that a reward was ready for the
discovery in England. As a matter of fact his method of solving the
problem was worthless, and even if it had been valuable, there would
have been no reward.
Another case was that of an agricultural laborer who spent his
hard-earned savings on a journey to London, carrying with him an alleged
solution of the problem, and who demanded from the Lord Chancellor the
sum of one hundred thousand pounds, which he claimed to be the amount of
the reward offered and which he desired should be handed over forthwith.
When he failed to get the money he and his friends were highly indignant
and insisted that the influence of the clergy had deprived the poor man
of his just deserts!
Public-domain text, read in full here on John Shaqi.
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