Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Posting-Version: version B 2.10 5/3/83; site utcsrgv.UUCP Path: utzoo!utcsrgv!elf From: elf@utcsrgv.UUCP (Eugene Fiume) Newsgroups: net.music Subject: Bach underrated? Message-ID: <3027@utcsrgv.UUCP> Date: Wed, 4-Jan-84 12:13:28 EST Article-I.D.: utcsrgv.3027 Posted: Wed Jan 4 12:13:28 1984 Date-Received: Wed, 4-Jan-84 12:43:30 EST Organization: CSRG, University of Toronto Lines: 27 These "Bach is terribly underrated" statements strike me as being a little facile. Let's be objective. We define a simple function U(C) which measures the "underratedness" of composer C as the ratio of her/his critically vs. popularly acclaimed compositions. Formally, U(C): {Composers} -> [0,infinity] such that U(C) = CriticallyAcclaimedCompositions(C) / PopularlyAcclaimedCompositions(C). An underrated composer c would surely have a very large U(c). Conversely for an overrated composer. Choose the set of critics as you like. If you like this (very simple-minded) measure, then I'm sure you're also persuaded that Bach is by no means underrated. In fact, in the total ordering of all composers wrt U(C), Bach would lie very close to the middle, meaning that he is very close to being the least underrated AND least overrated composer. This may be justification for saying Bach is one of the "finest" composers that ever lived. Since the problem of determining the finest composer reduces to that of finding a mutually acceptable measure, the latter problem is ultimately undecidable, since the former is. But why do we all concentrate on talking about the former? Let's change that. At least the act of discovering new and wonderful measures, which is itself intrinsically absurd, might tell us something useful about ourselves (but probably not much about composers). Eugene Fiume U of Toronto utzoo!utcsrgv!elf