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Molyneux's problem : ウィキペディア英語版
Molyneux's problem
Molyneux's problem is a thought experiment in philosophy concerning immediate recovery from blindness.
It was first formulated by William Molyneux, and notably referenced in John Locke's ''An Essay Concerning Human Understanding''.
The problem can be stated in brief, "if a man born blind can feel the differences between shapes such as spheres and cubes, could he, if given the ability to see (but now without recourse to touch), distinguish those objects by sight (alone), in reference to the tactile schemata he already possessed?"〔John Locke, ''An Essay Concerning Human Understanding'', book 2, chapter 9

==Original correspondence==
The question was originally posed to Locke by philosopher William Molyneux, whose wife was blind:

Suppose a man born blind, and now adult, and taught by his touch to distinguish between a cube and a sphere of the same metal, and nighly of the same bigness, so as to tell, when he felt one and the other, which is the cube, which is the sphere. Suppose then the cube and the sphere placed on a table, and the blind man made to see: query, Whether by his sight, before he touched them, he could now distinguish and tell which is the globe, which the cube? To which the acute and judicious proposer answers: ‘Not. For though he has obtained the experience of how a globe, and how a cube, affects his touch; yet he has not yet attained the experience, that what affects his touch so or so, must affect his sight so or so…’

To which Locke responds in ''An Essay Concerning Human Understanding'':

I agree with this thinking gentleman, whom I am proud to call my friend, in his answer to this problem; and am of opinion that the blind man, at first sight, would not be able with certainty to say which was the globe, which the cube, whilst he only saw them; though he could unerringly name them by his touch, and certainly distinguish them by the difference of their figures felt.〔


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