We ought, then, to be prepared to find the same state of things universally in the relation of Reality to its Appearances. In a world where “higher” and “lower,” “more” and “less” true have a meaning, some of the lesser systems in which the nature of the whole is expressed must be fuller and more adequate representations of that nature than others. This is as much as to say that it would require comparatively little transformation of some of the partial systems recognised by our knowledge to show how the common nature of the whole system of Reality is expressed in them; in other cases the amount of transformation required to show how the whole repeats itself in the part would be much more extensive. To take a single instance, if our preceding analysis of the general nature of Reality is sound, we can see much more clearly how that nature reappears in the structure of a human mind than how it is exhibited in what we call a physical thing, and we may therefore say the human mind expresses the fundamental character of the whole system much more fully and adequately than physical nature, as it exists for our apprehension. More briefly, the same thought may be expressed by saying that Reality has degrees, and that the forms of Appearance in which its common nature is most fully and clearly manifested have the highest degrees of reality. § 3. This conception of Reality as capable of degrees may at first seem paradoxical. How can anything, it will be asked, be more or less “real” than anything else? Must not anything either be entirely real or not real at all? But the same difficulty might be raised about the recognition of degree in other cases where its validity is now universally admitted. Thus to some minds it has appeared that there can be no degrees of the infinite or the infinitesimal; all infinites, and again all zeros, have been declared to be manifestly equal. Yet it hardly seems possible to escape the conclusion that the concept of successive orders of infinitely great, and again of infinitely small, magnitudes is not only intelligible but absolutely necessary if our thought on quantitative subjects is to be consistent (When the sides of a rectangle, for instance, become infinitely great or infinitely small relatively to whatever is our standard of comparison, it still remains a rectangle, and its area therefore is still determined by the product of its sides, and is therefore infinitely great or small, as the case may be, in relation not only to our original standard but to the sides themselves.[68]) What is in one sense not a matter of degree, may yet in another not only admit but positively require the distinction of degrees of more and less. And this is precisely the case with Reality as it manifests itself in its various appearances. In the sense that it is the same single experience-system which appears as a whole and in its whole nature in every one of the subordinate experience-systems, they are all