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Date:      Tue, 19 Apr 2016 17:33:22 -0400
From:      Jon Radel <jon@radel.com>
To:        galtsev@kicp.uchicago.edu
Cc:        freebsd-questions@freebsd.org
Subject:   Re: Raid 1+0
Message-ID:  <5716A422.6000707@radel.com>
In-Reply-To: <44929.128.135.52.6.1461091476.squirrel@cosmo.uchicago.edu>
References:  <571533F4.8040406@bananmonarki.se> <57153E6B.6090200@gmail.com> <20160418210257.GB86917@neutralgood.org> <64031.128.135.52.6.1461017122.squirrel@cosmo.uchicago.edu> <441t61efpv.fsf@be-well.ilk.org> <13260.128.135.52.6.1461084740.squirrel@cosmo.uchicago.edu> <57166A7F.2030104@radel.com> <44929.128.135.52.6.1461091476.squirrel@cosmo.uchicago.edu>

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On 4/19/16 2:44 PM, Valeri Galtsev wrote:
> My opinion that your conclusion that the drives having the same MTBF=20
> (or similar lifespans) are likely to die simultaneously contradicts my =

> understanding of probability theory (or statistics basics). People=20
> life expectancy in some country is 75 years. Likelyhood that two=20
> _given_ people will die at age 40 is negligible. Even twin brothers=20
> are unlikely to die during the same week or Month. This one is between =

> fundamental assumptions statistics is based on. Just my humble=20
> opinion. Valeri
You're confusing presence of correlation with a layman's "really, really =

likely."

Of course the probability that two people of the same age will die in=20
the same month is higher than the probability that two randomly selected =

people will die in the same month.  Likelihood of death is not constant=20
throughout life.  Frankly I take the actuaries that suggest my insurance =

company up my life insurance premiums every 5 years waaaaaay more=20
seriously than you.

If you assume away all the interesting bits, your conclusions get pretty =

useless.

Actually, people study this stuff.  See, for example:

http://biomedgerontology.oxfordjournals.org/content/53A/6/M441.full.pdf

--Jon Radel
jon@radel.com


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