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<66edd9fa$0$3247$426a74cc@news.free.fr> View for Bookmarking (what is this?) Look up another Usenet article |
Path: ...!news.roellig-ltd.de!open-news-network.org!weretis.net!feeder8.news.weretis.net!proxad.net!feeder1-2.proxad.net!cleanfeed3-a.proxad.net!nnrp6-1.free.fr!not-for-mail Newsgroups: sci.lang,alt.usage.english Subject: Re: OT: Converting miles/km From: nospam@de-ster.demon.nl (J. J. Lodder) Reply-To: jjlxa31@xs4all.nl (J. J. Lodder) Date: Fri, 20 Sep 2024 22:24:26 +0200 References: <slrnvepbvk.tfc.naddy@lorvorc.mips.inka.de> <8a49d912-d0bf-3ca1-6f10-2639a7e8eddc@email.de> MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Content-Transfer-Encoding: 8bit Organization: De Ster Mail-Copies-To: nobody User-Agent: MacSOUP/2.8.5 (ea919cf118) (Mac OS 10.12.6) Lines: 51 Message-ID: <66edd9fa$0$3247$426a74cc@news.free.fr> NNTP-Posting-Date: 20 Sep 2024 22:24:26 CEST NNTP-Posting-Host: 213.10.137.58 X-Trace: 1726863866 news-1.free.fr 3247 213.10.137.58:62600 X-Complaints-To: abuse@proxad.net Bytes: 2923 Helmut Richter <hr.usenet@email.de> wrote: > On Thu, 19 Sep 2024, Christian Weisgerber wrote: > > > I'm sorry, I don't know where to post this. I'm crossposting to > > alt.usage.english, because statute miles as a unit mostly afflict > > the English-speaking world. > > ... the English-speaking world with the exception of Ireland, Canada, > Australia, New Zealand, and South Africa and some others. > > I think the term "United Kingdom and USA" would have been shorter and > slightly more accurate. > > > So you want to convert between miles and kilometers. The conversion > > factor is... uh... A 40-year-old calculator book provides a useful > > tip: Unless you're designing a space probe, you can use ln(5). > > > > WHAT? > > > > Yes, the natural logrithm of 5 approximates the conversion factor > > between miles and kilometers; specifically one mile is about ln(5) > > kilometers. It's accurate to four digits. > > If nothing else, it's faster to type on a calculator. > > And easier to remember than 1.609344. But when will you need such precision? > For instance, when you drive on German roads outside villages, you must > reduce your speed to 31.0685 mph whereas the rough rule 1 mi = 1.6 km would > have allowed you 31.2500 mph. > > I like much more those thumb rules that actually allow you to estimate orders > of magnitude, e.g.: > > 1 year ? π · 10? sec ? 31415926.54 sec > > or > > 1 year ? √10 · 10? sec ? 31622776.60 sec > > or, only for those wanting more precision, the arithmetic mean of the two > which has three leading digits correct. For orders of magitude there are 10^5 seconds to a day, and 400 days to a year, so 40 million seconds to a year. Both numbers are rounded up, so the actual number is about 30 million seconds to a year. All quite memorable. The correct answer is 31 557 600 seconds/year (exactly) so a quite acceptable estimate, Jan