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- From: barryg@hplsla.hp.com (Barry Gunn)
- Date: Tue, 26 Jan 1993 15:47:30 GMT
- Subject: Re: Are you sure?
- Message-ID: <6670016@hplsla.hp.com>
- Organization: HP Lake Stevens, WA
- Path: sparky!uunet!mcsun!Germany.EU.net!news.netmbx.de!mailgzrz.TU-Berlin.DE!math.fu-berlin.de!ira.uka.de!yale.edu!qt.cs.utexas.edu!cs.utexas.edu!usc!sdd.hp.com!hpscit.sc.hp.com!cupnews0.cup.hp.com!news1.boi.hp.com!hp-pcd!hplsla!barryg
- Newsgroups: rec.puzzles
- References: <1993Jan22.131719.36@janus.arc.ab.ca>
- Lines: 15
-
- >>You meet the daughter of a friend of yours on the street. You know that your
- >>friend has two children. You think to yourself, "Ignoring the occurrence of
- >>twins, and sex-linked differences in birth rates and infant mortality, what
- >are
- >>the odds of this girl's sibling also being a girl?"
- >>-----------------+-------------------------------
- >Two child families are uniformly distributed between MM,MF,FF,FM, in birth
- >order. Again, all four possibilities are equally likely. Stop here. Make
- >sure you believe that.
- >
- >Now, since at least one is F, the MM drops out, leaving MF, FF, FM, so that
- >there is only a one third chance that the sibling is a girl.
-
- But you meet the F on the street. So MF and FM are the same in this case
- (but not the way the problem is usually stated). I say 50%.
-