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Re: Is there already an easy fit algorithm?

From Martin Gregorie <martin@address-in-sig.invalid>
Newsgroups comp.lang.java.programmer
Subject Re: Is there already an easy fit algorithm?
Date 2017-09-14 19:49 +0000
Organization A noiseless patient Spider
Message-ID <opemgr$1gd$1@dont-email.me> (permalink)
References (11 earlier) <ccd022b1-3300-4c9e-a7ad-ae1610e08cd7@googlegroups.com> <37385259-f146-4dde-87d8-df415098b38a@googlegroups.com> <opcirv$11kl$1@gioia.aioe.org> <a6c242cf-ad15-444b-bc31-c0fdd0183b03@googlegroups.com> <560dcd14-8802-4ec6-8a24-e69676d4c63a@googlegroups.com>

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On Thu, 14 Sep 2017 11:53:05 -0700, Eric Douglas wrote:

> On Thursday, September 14, 2017 at 2:27:32 PM UTC-4, lewb...@gmail.com
> wrote:
>> 
>> It is an imperial *and* a US measure, but calling it out as if these
>> are separate definitions of "foot" is ludicrous. No one says "imperial
>> foot". No one says "imperial inch". No one says "imperial mile" (though
>> there is "nautical mile"). It just isn't a distinction.
>> 
>> A cubic foot is a cubic foot is a cubic foot. You don't say "cubic feet
>> (imperial)".
>> 
>> --
>> Lew
> 
> That is just a proper word wikipedia used
> (https://en.wikipedia.org/wiki/Imperial_units) to describe it, "British
> Imperial" meaning the same as what we know as the English measurement
> system.
> There is only one unit of measurement known as a foot that I'm aware of,
> though as you mentioned there's something called a nautical mile and I
> don't know much about measurement systems besides English and Metric.

FYI the Nautical mile is widely used in both air and marine navigation 
along with the knot (1 nautical mph), but both are seldom used outside 
these areas. The nautical mile is roughly 15% bigger than the imperial 
measure at 1852m, 6076ft, approximately 1 minute of arc round the earth 
at sea level at 48 degrees latitude.

It counts as an international unit because the ICAO adopted it in 1947, 
along with the knot for speed, the foot for height and the millibar for 
pressure, as the navigational units to be used for navigation and 
communication by civil aviation.
 

-- 
martin@   | Martin Gregorie
gregorie. | Essex, UK
org       |

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Thread

Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-08 05:05 -0700
  Is there already an easy fit algorithm? lewbloch@gmail.com - 2017-09-08 07:38 -0700
    Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-08 08:34 -0700
    Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-08 11:36 -0700
      Re: Is there already an easy fit algorithm? Joshua Cranmer 🐧 <Pidgeot18@verizon.invalid> - 2017-09-10 22:52 -0400
        Re: Is there already an easy fit algorithm? Gene Wirchenko <genew@telus.net> - 2017-09-11 20:24 -0700
          Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-12 05:05 -0700
          Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-12 05:11 -0700
            Re: Is there already an easy fit algorithm? lewbloch@gmail.com - 2017-09-12 10:31 -0700
              Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-12 10:52 -0700
                Re: Is there already an easy fit algorithm? lewbloch@gmail.com - 2017-09-12 12:43 -0700
                Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-12 13:02 -0700
                Re: Is there already an easy fit algorithm? Eric Sosman <esosman@comcast-dot-net.invalid> - 2017-09-12 17:08 -0400
                Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-13 05:21 -0700
                Re: Is there already an easy fit algorithm? Eric Sosman <esosman@comcast-dot-net.invalid> - 2017-09-13 12:49 -0400
                Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-13 11:13 -0700
                Re: Is there already an easy fit algorithm? lewbloch@gmail.com - 2017-09-13 14:24 -0700
                Re: Is there already an easy fit algorithm? Arne VajhĂžj <arne@vajhoej.dk> - 2017-09-13 20:35 -0400
                Re: Is there already an easy fit algorithm? lewbloch@gmail.com - 2017-09-14 11:26 -0700
                Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-14 11:53 -0700
                Re: Is there already an easy fit algorithm? Martin Gregorie <martin@address-in-sig.invalid> - 2017-09-14 19:49 +0000
                Re: Is there already an easy fit algorithm? lewbloch@gmail.com - 2017-09-14 14:38 -0700
                Re: Is there already an easy fit algorithm? Arne VajhĂžj <arne@vajhoej.dk> - 2017-09-14 20:34 -0400
                Re: Is there already an easy fit algorithm? Andreas Leitgeb <avl@logic.at> - 2017-09-15 09:22 +0000
                Re: Is there already an easy fit algorithm? Arne VajhĂžj <arne@vajhoej.dk> - 2017-09-15 20:03 -0400
                Re: Is there already an easy fit algorithm? Gene Wirchenko <genew@telus.net> - 2017-09-19 21:16 -0700
                Re: Is there already an easy fit algorithm? Arne VajhĂžj <arne@vajhoej.dk> - 2017-09-20 08:58 -0400
                Re: Is there already an easy fit algorithm? leif.roar@dimnakorr.com - 2017-09-18 04:14 -0500
                Re: Is there already an easy fit algorithm? Martin Gregorie <martin@address-in-sig.invalid> - 2017-09-12 21:50 +0000
                Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-13 05:12 -0700
                Re: Is there already an easy fit algorithm? Martin Gregorie <martin@address-in-sig.invalid> - 2017-09-13 13:07 +0000
                Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-13 06:33 -0700
                Re: Is there already an easy fit algorithm? Martin Gregorie <martin@address-in-sig.invalid> - 2017-09-13 16:37 +0000
                Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-13 10:36 -0700
                Re: Is there already an easy fit algorithm? Martin Gregorie <martin@address-in-sig.invalid> - 2017-09-13 18:54 +0000
            Re: Is there already an easy fit algorithm? Gene Wirchenko <genew@telus.net> - 2017-09-19 21:21 -0700
          Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-12 07:32 -0700
            Re: Is there already an easy fit algorithm? Eric Douglas <e.d.programmer@gmail.com> - 2017-09-12 08:02 -0700
  Re: Is there already an easy fit algorithm? Eric Sosman <esosman@comcast-dot-net.invalid> - 2017-09-12 11:47 -0400
  Re: Is there already an easy fit algorithm? Martin Gregorie <martin@address-in-sig.invalid> - 2017-09-15 10:27 +0000

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