The Online Library of Liberty

A project of Liberty Fund, Inc.

• List of Illustrations
• Essays of Montaigne
• How Our Mind Hinders Itself
• That Our Desires Are Augmented By Difficulty
• Of Glory
• Of Presumption
• Of Giving the Lie
• Of Liberty of Conscience
• We Taste Nothing Pure
• Against Idleness
• Of Posting
• Of Ill Means Employed to a Good End
• Of the Roman Greatness
• Not to Counterfeit the Sick Man
• Of Thumbs
• Cowardice the Mother of Cruelty
• All Things Have Their Season
• Of Virtue
• Of a Monstrous Child
• Of Anger
• Defence of Seneca and Plutarch
• The Story of Spurnia

HOW OUR MIND HINDERS ITSELF

’TIS A pleasant imagination to fancy a mind exactly balanced betwixt two equal desires: for, doubtless, it can never pitch upon either, forasmuch as the choice and application would manifest an inequality of esteem; and were we set betwixt the bottle and the ham, with an equal appetite to drink and eat, there would doubtless be no remedy but we must die of thirst and hunger. To provide against this inconvenience, the Stoics, when they are asked whence the election in the soul of two indifferent things proceeds, and that makes us, out of a great number of crowns, rather take one than another, they being all alike, and there being no reason to incline us to such a preference, make answer, that this movement of the soul is extraordinary and irregular, entering into us by a foreign, accidental, and fortuitous impulse. It might rather, methinks, be said, that nothing presents itself to us wherein there is not some difference, how little soever; and that, either by the sight or touch, there is always some choice that, though it be imperceptibly, tempts and attracts us; so, whoever shall presuppose a packthread equally strong throughout, it is utterly impossible it should break; for, where will you have the breaking to begin? and that it should break altogether is not in nature. Whoever, also, should hereunto join the geometrical propositions that, by the certainty of their demonstrations, conclude the contained to be greater than the containing, the centre to be as great as its circumference, and that find out two lines incessantly approaching each other, which yet can never meet, and the philosopher’s stone, and the quadrature of the circle, where the reason and the effect are so opposite, might, peradventure, find some argument to second this bold saying of Pliny:—