Relay-Version: version B 2.10 5/3/83; site utzoo.UUCP Path: utzoo!mnetor!uunet!husc6!cmcl2!rutgers!mtune!codas!usfvax2!pdn!colin From: colin@pdn.UUCP (Colin Kendall) Newsgroups: comp.ai Subject: Re: Beyond Mr.P & Mr.S. Message-ID: <1249@pdn.UUCP> Date: Fri, 4-Sep-87 08:37:59 EDT Article-I.D.: pdn.1249 Posted: Fri Sep 4 08:37:59 1987 Date-Received: Sat, 5-Sep-87 18:01:56 EDT References: <668@xn.LL.MIT.EDU# <1064@homxc.UUCP> <1065@homxc.UUCP> <1303@houdi.UUCP> Organization: Paradyne Corporation, Largo, Florida Lines: 28 In article <1303@houdi.UUCP#, marty1@houdi.UUCP (M.BRILLIANT) writes: # In article <1238@pdn.UUCP>, colin@pdn.UUCP (Colin Kendall) writes: # > If the ages of the daughters are 1, 2, and 10, she has an oldest # > daughter. The various solvers seem to have made the # > assumption that the other two daughters are the same age. # # Only one solver made that incorrect assumption, in his first posting. Agreed. # Instead, our key clue is that the salesman needed the clue that there # was an oldest daughter, and not two oldest daughters the same age. # # Your proposed solution is too easy, because then the salesman would not # have needed that clue. The house number (product of the ages) would be # 20, which can be uniquely decomposed into three factors whose sum is 13. 1,2,10 was not a proposed solution, just an example. I intended to convey that the solution was impossible. After reviewing all the related postings more carefully, I see. The faulty assumption that *all* the solvers made was that the salesman knew the house number. I didn't make that one. -- Colin Kendall Paradyne Corporation {gatech,akgua}!usfvax2!pdn!colin Mail stop LF-207 Phone: (813) 530-8697 8550 Ulmerton Road, PO Box 2826 Largo, FL 33294-2826