Theological Essays and Other Papers — Volume 1 by Thomas De Quincey
page 69 of 281 (24%)
page 69 of 281 (24%)
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pleadings, modulates too little in the transcendental key, sometimes
he does so too much. For instance, at p. 69, sec. 35, we find him half calling upon Protestantism to account for her belief in God; how then? Is this belief special to Protestants? Are Roman Catholics, are those of the Greek, the Armenian, and other Christian churches, atheistically given? We used to be told that there is no royal road to geometry. I don't know whether there is or not; but I am sure there is no Protestant by-road, no Reformation short-cut, to the demonstration of Deity. It is true that _Phil._ exonerates his philosophic scholar, when throwing himself in Protestant freedom upon pure intellectual aids, from the vain labor of such an effort. He consigns him, however philosophic, to the evidence of 'inevitable assumptions, upon axiomatic postulates, which the reflecting mind is compelled to accept, and which no more admit of doubt and cavil than of establishment by formal proof.' I am not sure whether I understand _Phil._ in this section. Apparently he is glancing at Kant. Kant was the first person, and perhaps the last, that ever undertook formally to demonstrate the indemonstrability of God. He showed that the three great arguments for the existence of the Deity were virtually one, inasmuch as the two weaker borrowed their value and _vis apodeictica_ from the more rigorous metaphysical argument. The physico-theological argument he forced to back, as it were, into the cosmological, and _that_ into the ontological. After this reluctant _regressus_ of the three into one, shutting up like a spying-glass, which (with the iron hand of Hercules forcing Cerberus up to daylight) the stern man of Koenigsberg resolutely dragged to the front of the arena, nothing remained, now that he had this pet scholastic argument driven up into a corner, than to break its neck--which he did. Kant took the conceit out of all the three arguments; but, if this is what _Phil._ alludes to, |
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