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least within the portion of the universe within our observation, and adjacent cases, but must prove the law to be either true or false. It has, in fact, never been found to be false, but in ever increasing multitudes of cases to be true; and phenomena, even when, from their rarity or inaccessibility, or the number of modifying causes, they are not reducible _universally_ to any law, yet _in some instances_ do conform to this. Thus, it may be regarded as coextensive with all human experience, at which point the distinction between empirical laws and laws of nature vanishes. Formerly, indeed, it was only a very high probability; but, with our modern experience, it is, practically, absolutely certain, and it confirms the particular laws of causation, whence itself was drawn, when there seem to be exceptions to them. All narrower inductions got by simple enumeration are unsafe, till, by the application to them of the four methods, the supposition of their falsity is shown to contradict _this_ law, though it was itself arrived at by simple enumeration. CHAPTER XXII. UNIFORMITIES OF COEXISTENCE NOT DEPENDENT ON CAUSATION. Besides uniformities of succession, which always depend on causation, there are uniformities of coexistence. These also, whenever the coexisting phenomena are effects of causes, whether of one common cause or of several different causes, depend on the laws of their cause or causes; and, till resolved into these laws, are mere empirical laws. But there are some uniformities of coexistence, viz. those between the ultimate properties of _kinds_, which do not depend on causation, and therefore seem entitled to be classed as a peculiar sort of laws of nature. As, however, the presumption always is (except in the case of those _kinds_ which are called _simple substances_ or elementary natural agents), that a thing's properties really depend on causes though not traced, and we _never_ can be certain that they do not; we cannot safely claim (though it _may_ be an ultimate truth) higher certainty than that of an empirical law for any generalisation about coexistence, that is to say (since _kinds_ are known to us only by their properties, and, consequently, all assertions about them are assertions about the coexistence of something with those properties), about the properties of _kinds_. Besides, no rigorous inductive system can be applied to the uniformities of coexistence, since there is no general
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