Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Path: utzoo!watmath!clyde!burl!ulysses!bellcore!decvax!ittatc!dcdwest!sdcsvax!ncr-sd!hp-sdd!hplabs!oliveb!glacier!kestrel!ladkin From: ladkin@kestrel.ARPA (Peter Ladkin) Newsgroups: net.singles Subject: Re: Value of Computer Science degree Message-ID: <5541@kestrel.ARPA> Date: Fri, 7-Mar-86 18:01:02 EST Article-I.D.: kestrel.5541 Posted: Fri Mar 7 18:01:02 1986 Date-Received: Mon, 10-Mar-86 08:42:10 EST References: <214@eddie.UUCP> <3850042@csd2.UUCP> Organization: Kestrel Institute, Palo Alto, CA Lines: 19 In article <3850042@csd2.UUCP>, sykora@csd2.UUCP (Michael Sykora) writes: > >/* gds@eddie.UUCP (Greg Skinner) / 5:03 pm Feb 16, 1986 */ > >Apparently, this was one of those MIT Course 6 people that "can't > >program themselves out of a wet bag", because if they had learned > >anything in their theoretical computer courses, they would have known > >that such a program is mathematically impossible. > > Is this notion not based on Church's Thesis, which, while there is > a great deal of evidence to support it, is not mathematically provable? No, it's not based on Church's Thesis. The claim is that such a problem is not Turing-computable (this is what is meant by stating that such a program is *mathematically impossible*). Church's Thesis would state that the computable functions are precisely the Turing-computable functions, and it is this which cannot admit of a proof (although a refutation, if there is one, would be to exhibit a computable function that isn't TC). Peter ladkin