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Symbolic system rejects, by definition, such a conclusion. instead of this, as is explained in section 9 of chapter 7, the considerations of the general symbolic system will lead to finite levels of description which may be further elaborated to an arbitrary degree of complexity. additionally, acceptance of the methods of this thesis leads, unlike wittgenstein's early work, to the development, in chapter 7, of a purely formal symbolic system to a point where the structure of language apparently does accurately reflect the diversity of experience. this is all that will be said of wittgenstein's ideas here, and discussion now returns to an overview of the mode of development of the general symbolic system. beyond the synthetic definition of, and presumed uniqueness of, the general symbolic system, it remains to indicate the particular formal manipulations which it should adopt. here it suffices to generalize the formal rules of a particular simple axiomatic system as, after all, such structure must be embedded in the general symbolic system itself. such a requirement is, as is indicated in chapter 4 beginning with section 4, not merely restrictive, but decisive: the general symbolic system embeds the formal structure of lattices and is thereby identified to be a division ring with a partial order. the notions of conventional mathematics are developed with a bias in favor of finite quantities, this perhaps being associated with the atomism which corresponds to proofs in axiomatic theories. the methods of the calculus, in their reliance on the - definition of a limit, are a case in point. though finite quantities are perhaps favored by empiricists, no such preference is to be found in the basis for the development of the general symbolic system. both for the sake of its own development, as well as for the sake of maintaining its comparability to the usual mathematics, chapter 5 is devoted to the task of generalizing, within the general symbolic system, the formal operations of the calculus. this generalization takes particular advantage of the non-commuting "multiplication" of the general symbolic system and thus echoes the stress which linguistic analysis laid on the importance of the notion of order in language. furthermore, chapter 6 takes advantage of the generalized calculus in order to arrive at some final conclusions as to the algebraic nature of the formal rules of the general symbolic system. with all that has been said above, it should still be recalled that the purpose of the development of the general symbolic system is the investigation of the possibility that a purely formal, yet non-axiomatic, theory might nevertheless have a structure which yields predictions which agree with experiment. such a program may be thought of as follows: if it fails, then this might be taken as a "proof" that experiment is needed in order to "cause" physical theory to correspond to experience. if it succeeds, however, then it is difficult to see how such a cause may be asserted to be necessary: occam's razor argues against such a supposition. as already noted above, the presumed formal characterization of empirically relevant symbolic structure is that of the finiteness of such symbolic structures. as the formal rules of the general symbolic system are taken to have been completed in chapter 6, the first six sections of chapter 7 are dedicated to exploring such special structures within the general symbolic system. this 23.
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