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April 10, 2026

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"I have dwelt thus at length on Hamlet's melancholy because, from the psychological point of view, it is the centre of the tragedy, and to omit it from consideration or to underrate its intensity is to make Shakespeare's story unintelligible. But the psychological point of view is not equivalent to the tragic; and, having once given its due weight to the fact of Hamlet's melancholy, we may freely admit, or rather may be anxious to insist, that this pathological condition would excite but little, if any, tragic interest if it were not the condition of a nature distinguished by that speculative genius on which the Schlegel–Coleridge type of theory lays stress. Such theories misinterpret the connection between that genius and Hamlet's failure, but still it is this connection which gives to his story its peculiar fascination and makes it appear (if the phrase may be allowed) as the symbol of a tragic mystery inherent in human nature. Wherever this mystery touches us, wherever we are forced to feel the wonder and awe of man's godlike 'apprehension' and his 'thoughts that wander through eternity,' and at the same time are forced to see him powerless in his petty sphere of action, and powerless (it would appear) from the very divinity of his thought, we remember Hamlet. And this is the reason why, in the great ideal movement which began towards the close of the eighteenth century, this tragedy acquired a position unique among Shakespeare's dramas, and shared only by Goethe's Faust. It was not that Hamlet is Shakespeare's greatest tragedy or most perfect work of art; it was that Hamlet most brings home to us at once the sense of the soul's infinity, and the sense of the doom which not only circumscribes that infinity but appears to be its offspring."

- A. C. Bradley

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"True, the discovery is also claimed for India. The work relied on is the Apastamba-Sulba-Sutra, the date of which is put at least as early as the fifth or fourth century B.C., while it is remarked that the matter of it must have been much older than the book itself ... There is a proposition stating the theorem of Eucl. I. 47 as a fact in general terms, but without proof […] Certain considerations suggest doubts as to whether the proposition had been established by any proof applicable to all cases. Thus Apastamba mentions only seven rational right angle triangles; he had no general rule such as that attributed to Pythagoras for forming any number of rational right-angle triangles; [his words imply] that he knew no other such triangles. […] the theorem is enunciated and used as if it were of general application; there is, however, no sign of any general proof; there is nothing in fact to show that the assumption of its universal truth was founded on anything better than an imperfect induction from a certain number of cases, discovered empirically, of triangles with sides in the ratios of whole numbers in which the property (1) that the square on the longest side is equal to the sum of the squares on the other two was found to be always accompanied by the property (2) that the latter two sides include a right angle."

- Thomas Heath (classicist)

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