- From: Gannon Dick <gannon_dick@yahoo.com>
- Date: Thu, 17 Apr 2014 16:19:58 -0700 (PDT)
- To: public-egov-ig@w3.org
Hi Everybody, I just realized that you lost me back in January. I was sending things to old list addresses and wondering what happened to the group. Happy Easter. > 150 years ago, or so Gauss offered up an algorithm for > calculating the date of Easter. The procedure is accurate to > within 3 days. It can also be modified to compute the older > Passover and lots of variants [1]. If you are neither > Christian nor Jew, no problem, you probably know one. > > Gauss (and his contemporary Thomson/Kelvin) may have been > pious, but they were engineers and therefore sneaky > bast'rds. The precision is important as it enables you > to link lunar month (tides) and the Spring Equinox without > introducing those parameters into the harmonic > calculation. Gauss was interpolating the Spring > Equinox as half the distance (backwards) from Next Summer to > Last Winter. > > http://www.rustprivacy.org/2014/balance/Easter.ods > http://www.rustprivacy.org/2014/balance/Easter.xls > > (use the ODS version if possible, there is no EASTERSUNDAY() > function in EXCEL) > > I am also a sneaky bas..., um, kindred spirit, and observe > that if you compute the > haversine(DOY)=(1-cos(DOY))/2=sin(DOY/2)^2 on the quarter, > that is (1460+1 (Leap) Day/16) then you get a Season phase > (hour) angle ... > Spring(.5),Summer(1),Fall(.5),Winter(0) and > furthermore, this works for any square codeset or set of > acronyms. The groups > [Spring,Summer,Fall]=[Agricultural Year] and > [Fall,Winter,Spring]=[Academic Year] are always present. > There is no use concerning yourself with timestamps and > fractional phase angles and the binomial distribution > because, as Gauss knew, if you are correct within 3 days, > Easter is the one that's a Sunday. > > Happy Easter :-) > > --Gannon > > [1] http://www.staff.science.uu.nl/~gent0113/easter/eastercalculator.htm
Received on Thursday, 17 April 2014 23:20:31 UTC