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"All faults or defects, from the slightest misconduct to the most flagitious crime, Pantocyclus attributed to some deviation from perfect Regularity … - Edwin A. Abbott
"All faults or defects, from the slightest misconduct to the most flagitious crime, Pantocyclus attributed to some deviation from perfect Regularity in the bodily figure, caused perhaps (if not congenital) by some collision in a crowd; by neglect to take exercise, or by taking too much of it; or even by a sudden change of temperature, resulting in a shrinkage or expansion in some too susceptible part of the frame. Therefore, concluded that illustrious Philosopher, neither good conduct nor bad conduct is a fit subject, in any sober estimation, for either praise or blame. For why should you praise, for example, the integrity of a Square who faithfully defends the interests of his client, when you ought in reality rather to admire the exact precision of his right angles? Or again, why blame a lying, thievish Isosceles when you ought rather to deplore the incurable inequality of his sides?
Theoretically, this doctrine is unquestionable; but it has practical drawbacks. In dealing with an Isosceles, if a rascal pleads that he cannot help stealing because of his unevenness, you reply that for that very reason, because he cannot help being a nuisance to his neighbours, you, the Magistrate, cannot help sentencing him to be consumed - and there's an end of the matter. But in little domestic difficulties, where the penalty of consumption, or death, is out of the question, this theory of Configuration sometimes comes in awkwardly; and I must confess that occasionally when one of my own Hexagonal Grandsons pleads as an excuse for his disobedience that a sudden change of the temperature has been too much for his perimeter, and that I ought to lay the blame not on him but on his Configuration, which can only be strengthened by abundance of the choicest sweetmeats, I neither see my way logically to reject, nor practically to accept, his conclusions.
For my own part, I find it best to assume that a good sound scolding or castigation has some latent and strengthening influence on m
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About Edwin A. Abbott
Edwin Abbott Abbott (20 December 1838 – 12 October 1926) was an English schoolmaster and theologian, most famous as the author of the social satire Flatland (1884), widely noted for its use of mathematical dimensions in religious and political allegories.
Biography information from Wikiquote
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Additional quotes by Edwin A. Abbott
¡Oh ser ignorante y obstinado! Os creéis la perfección de la existencia y sois en realidad el más imperfecto y estúpido de todos los seres. ¡Os ufanáis de ver, cuando no podéis ver, más que un punto! Os vanagloráis de deducir la existencia de una línea recta; pero yo puedo ver líneas rectas y deducir la existencia de ángulos, triángulos, cuadrados, pentágonos, hexágonos e incluso círculos. ¿Por qué desperdiciar más palabras? Basta con decir que soy la plenitud de vuestro yo incompleto. Vois sois una línea, pero yo soy una línea de líneas, lo que en mi país se llama un cuadrado: e incluso yo, pese a ser infinitamente superior a vos, soy poca cosa entre los grandes nobles de Planilandia, de donde he venido a visitaros, con la esperanza de iluminar vuestra ignorancia.
"The little Hexagon meditated on this a while and then said to me; "But you have been teaching me to raise numbers to the third power: I suppose three-to-the-third must mean something in Geometry; what does it mean?" "Nothing at all," replied I, "not at least in Geometry; for Geometry has only Two Dimensions." And then I began to shew the boy how a Point by moving through a length of three inches makes a Line of three inches, which may be represented by three; and how a Line of three inches, moving parallel to itself through a length of three inches, makes a Square of three inches every way, which may be represented by three-to-the-second. xxx Upon this, my Grandson, again returning to his former suggestion, took me up rather suddenly and exclaimed, "Well, then, if a Point by moving three inches, makes a Line of three inches represented by three; and if a straight Line of three inches, moving parallel to itself, makes a Square of three inches every way, represented by three-to-the-second; it must be that a Square of three inches every way, moving somehow parallel to itself (but I don't see how) must make Something else (but I don't see what) of three inches every way — and this must be represented by three-to-the-third."
"Go to bed," said I, a little ruffled by this interruption: "if you would talk less nonsense, you would remember more sense.
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