Page:Essays on the Principles of Human Action (1835).djvu/36

From Wikisource
Jump to navigation Jump to search
This page has been proofread, but needs to be validated.
20
ON THE PRINCIPLES OF

the good of the whole; for I have as yet no idea of nor any concern about the whole. But I love my own particular good as consisting in the first conception I have of some one desirable object for the same reason for which I afterwards love any other known good whether my own, or another's, whether conceived of as consisting in one or more things, that is because it possesses that essential property common to all good, without which it would cease to be good at all, and which has a general tendency to excite certain given affections in my mind. I conceive that the knowledge of many different sorts of good must lead to the love or desire of all these, and that this knowledge of various good must be accompanied with an intermediate, composite, or indefinite idea of good, itself the object of desire because retaining the same general nature: now this is an abstract idea. This idea will no doubt admit of endless degrees of indefiniteness according to the number of things, from which it is taken, or to which it is applied, and will be refined at last into a mere word, or logical definition. In this case it will owe all it's power as a motive to action, to habit, or association; for it is so immediately or in itself no longer than while it implies a sentiment, or real feeling, representative of good, and only in proportion to the degree of force and depth which this feeling has[1].

  1. Similarity has been defined to be partial sameness. Curve lines have a general resemblance, or analogy to one another as such. Does this resemblance then consist in their being partially the same? This may be said where the difference arises from drawing out the same sort of curve to a greater extent, because by adding to the shorter curve I can make it equal to the other. But I cannot by adding any other line to an oval convert it into a circle, because these two sorts of curves can never coincide even in their smallest conceivable parts. It should seem then that their similarity is not