First, When two Predications are to be marked, as following one another.
Secondly, When they are to be marked, as modified, the one by the other.
1. Those of the first kind need but few words for their explanation.
I may say, “Newton was a mathematician,” “Locke was a metaphysician,” “Milton was a poet.” So stated, these Predications do not mark any particular order in my thoughts. I desire, however, to show, that the ideas thereby expressed, were proximate parts of the train in my mind. The word and, which means add, placed between every pair, affords the requisite indication.
Like and, the conjunction nor marks predications in sequence. It differs from and only in uniting negative predications. “The act is not honourable, nor is the man honest.” In this case, it is obvious that nor, whatever its origin, has the meaning of and not. The predications then are two negative predications, the sequence of which, is marked by the word and.
But, though it has been otherwise classed, and called adversative, is of the same kind, and simply marks the sequence. Thus we say, “Catiline was a brave man, but Catiline was a wicked man.” The meaning of but is scarcely different from that of and, addition being the fundamental idea signified by both of them. The opposition between the two predications is signified by the predications themselves, not by the 215 connective.[63] In fact, the sense would not be changed, if we substituted and for but. It is only because, in use, but has been commonly confined to the sequence of two opposing predications, that the word but is no sooner expressed, than an opposing predication is anticipated. This is a simple case of association.
[63] This is not strictly correct. But is compounded of the two prepositions or local particles by and out (Ang. Sax. bi utan); and the force of it, in the example given in the text, may be thus paraphrased: “Catiline was a brave man; but (by, near or beside that fact, put another fact, which is out, away, or different from it, namely) Catiline was a wicked man.” This is something more than a simple case of association; the opposition is expressed as well as the addition.—F.
2. It is not necessary for us to do more than exemplify the principal cases in which one Predication is modified by another.
“The space is triangular, if it is bounded by three straight lines.”
“The space is triangular, because it is bounded by three straight lines.”