And once you can convert any Gregorian date to/from a lunar date (i.e. a position in that cycle) (also very doable), Computus becomes simple
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Replying to @qntm
Easter falls on the first Sunday following the "Paschal full Moon".
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Replying to @qntm
The "Paschal full Moon" is the first ecclesiastical full Moon on or after the ecclesiastical Northern Hemisphere spring equinox.
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Replying to @qntm
Neither the ecclesiastical full Moon nor the ecclesiastical Northern Hemisphere spring equinox are derived from astronomical observations...
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Replying to @qntm
If they were derived from astronomical observations, this would all be a lot easier!
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Replying to @qntm
The ecclesiastical Northern Hemisphere spring equinox is 21 March by definition. Okay, that part is actually easier...
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Replying to @qntm
Meanwhile, the ecclesiastical full Moon is the 14th day of the lunar month. The lunar month, you say? In the lunar calendar?
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Replying to @qntm
If only there was an easy way to convert the Gregorian calendar to this lunar calendar. But as far as I can tell, nobody does this!
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Replying to @qntm
In fact, the actual lunar calendar itself seems to be completely missing from the literature. It's really bizarre.
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Replying to @qntm
It could be that all the stuff I'm referring to exists in history books, not so much online. I am not a good historian.
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It could also be that the Gregorian <-> lunar conversion *is* harder when all you have is a pencil and paper. I forget about that sometimes
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Replying to @qntm
Actually, this is available online - since the Christian lunar calendar is the same as the Jewish one; https://en.wikibooks.org/wiki/Mathematics_of_the_Jewish_Calendar …
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Replying to @davidmanheim @qntm
It's a 19 year cycle, with multiple lengths possible for months. It's messy. But Gauss made Passover "easy"; https://en.wikibooks.org/wiki/Mathematics_of_the_Jewish_Calendar/Gauss%27_Formula_for_the_Date_of_Pesach …
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