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Just here to remind you that 2024 demands your utmost attention from the battlefields of Feb 29. This may or may not ruin your day from the battlefields of wherever you are now. 😀

Are you supposed to eat everything from the daily advent calendar each day, or play catch-up as you get your new one and increasingly ruin the last of your holiday diet? Asking for next year, once I've bought just over two dozen discounted advent calendars near the end of this month.

Tinc el cervell trencat per la programació pq el primer que he pensat és que és recursiu i xuli el concepte. De totes maneres això de menjar cada dia més xocolata és bastant coherent amb els desembres en si!

Notably, this calendar contains 25 days (and each subcalendar has something for day 25). Most calendar’s I’ve had go with 24, with the idea that you’re receiving enough gifts on Christmas already

Which means you can open a door every hour until Christmas! Is it really a coincidence that it's 24 days until Christmas and 24 hours in a day?

I'm slightly worried about the possible severe exponential growth rate from receiving additional advent calendars full of advent calendars from any of your received advent calendars.

wait do you open the whole calendar from each day, or just the days that have passed on each calendar? so day 1 you open day 1 and day 1 on day 1's calendar then on day 2 you open day 2 and day 2 on day 1's calendar and day 1 and day 2 on day 2's calendar

I assume you would open each day's calendar up until that day, so day 1 = 1 candy, day 2 = 3 candy, day 3 = 5 candy, and so on. It makes sense for the price to escalate with each day, and then on Christmas you get diabetes!

I thought that day 1's calendar has 25 pieces, day 2's calendar 24 pieces, etc. So day 2's calendar does not have a piece for day 1. Which means that every day you get a candy from all the calendars that you have so far (every day one more) 🤷

Isn't the growth rate actually the same? Everyday you get a number of items equal to the day. That would just be triangular numbers. Unless you are assuming that the 12 days of Christmas is repeating the previous days' gifts, I.E., you would have 12 partridges in pear trees by the end?

I mean that's what the song's *saying*. By the end you've got 12 partridges, 22 turtle doves, 30 French hens, 36 calling birds, 40 gold rings, 42 geese a-laying, 42 swans a-swimming, 40 maids a-milking and so on down the list by symmetry I tried graphing it once, makes for a rather pleasing shape