"Molyneux problem
The Molyneux problem dates back to the following question posed by William Molyneux to John Locke in the 17th century: if a man born blind, and able to distinguish by touch between a cube and a globe, were made to see, could he now tell by sight which was the cube and which the globe, before he touched them? The problem raises fundamental issues in epistemology and the philosophy of mind, and was widely discussed after Locke included it in the second edition of his Essay Concerning Human Understanding.
A similar problem was also addressed earlier in the 12th century by Ibn Tufail (Abubacer), in his philosophical novel, Hayy ibn Yaqdhan (Philosophus Autodidactus). His version of the problem, however, dealt mainly with colors rather than shapes.
Modern science may now have the tools necessary to test this problem in controlled environments. The resolution of this problem is in some sense provided by the study of human subjects who gain vision after extended congenital blindness. It does occur, but not often. One such subject took approximately a year to recognize most household objects purely by sight. This seems to indicate that this is no longer an unsolved problem in philosophy.
Pyrrhonian regress
Overlooking for a moment the complications posed by Gettier problems, philosophy has essentially continued to operate on the principle that knowledge is justified true belief. The obvious question that this definition entails is how one can know whether one's justification is sound. One must therefore provide a justification for the justification. That justification itself requires justification, and the questioning continues interminably. The conclusion is that no one can truly have knowledge of anything, since it is (due to this Pyrrhonian regress) impossible to satisfy the justification element. In practice, this has caused little concern to philosophers, since the line between a reasonably exhaustive investigation and superfluous investigation is usually clear, while others argue for coherentist systems and others still view an infinite regress as unproblematic due to recent work by Peter D. Klein. Nevertheless, the question remains theoretically interesting."
su/7t3DgW/en.wikipedia.org/wiki/List_of_unsolved_problems_in_philosophy
^^ Read in your spare time. Brilliant.
Wednesday
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