I just realized I do the pokemon thing but for math problems. ๐ค I catch them and "train" them until they evolve into a book or a video. ๐
24.09.2025 19:44 โ ๐ 1 ๐ 0 ๐ฌ 0 ๐ 0@makeaproblem.bsky.social
Math book author and problem collector. Books: https://dandelioneducation.ca/books/ YouTube: https://www.youtube.com/@MakeaProblem
I just realized I do the pokemon thing but for math problems. ๐ค I catch them and "train" them until they evolve into a book or a video. ๐
24.09.2025 19:44 โ ๐ 1 ๐ 0 ๐ฌ 0 ๐ 0I made this week's problem into a video too.
youtu.be/elp1RSD8Tq4
Sorry to take another break from the posting schedule so soon, but we have a family trip coming up. See you again in a month or so. โบ๏ธ
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f). How many different arrangements of the name cards for n people (where n is odd) are there that have this property?
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e). Prove or disprove that no arrangement of name cards work for even numbers of people.
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d). Prove that the reverse order arrangement of name cards always work for odd numbers of people.
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๐คฏ OEIS really does have everything under the sun! ๐
And look, you found all the ones for 7 people!
Oooo... What are the others you found, if you want to share?
17.09.2025 23:43 โ ๐ 0 ๐ 0 ๐ฌ 1 ๐ 0Oh interesting! I was wondering if there are irregular ones and was tempted to hunt down a coder somewhere to do a brute force search for me. XD. How are you finding these?
17.09.2025 22:48 โ ๐ 1 ๐ 0 ๐ฌ 1 ๐ 0That was my guess for 7 too until Everett here broke the illusion. XD
17.09.2025 22:46 โ ๐ 1 ๐ 0 ๐ฌ 0 ๐ 0c). How many different arrangements of the name cards for 4 people are there that have this property? 6 people? 7 people?
#math #maths #ProblemSolving #iteachmath #mathsky
I made these books for my own kids. If you're a math problem enthusiast and have a child in your life with whom you want to share that love of math, feel free to check them out.
mybook.to/hTtGl
#mathsky #iteachmath #math #maths #ProblemSolving #MarketingMonday (I hesitated, so it's not Monday..)
b). How many different arrangements of the name cards for 5 people are there that have this property?
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Oh I haven't noticed that at all! That's very interesting.
15.09.2025 22:28 โ ๐ 0 ๐ 0 ๐ฌ 0 ๐ 0(Different arrangement of name cards I mean. Ran out of characters there.)
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Happy Monday! This problem is inspired by the 1975 CMO Q6ii
Here are 5 people at a meeting. Notice if we place their name cards in reverse order, no matter how we turn the table, only one person will have the right name card at any time.
a). Find a different arrangement for 5 people like this.
So I made a video on this week's problem too.
youtu.be/zYsNc0oJKo8
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f). How many different arrangements of mismatching all name cards are there for n people around the table? (rotating the table counts as the same arrangement)
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e). How many different arrangements of mismatching all name cards are there for 5 people around the table? (rotating the table counts as the same arrangement)
#math #maths #ProblemSolving #iteachmath #mathsky
d). How many different arrangements of mismatching all name cards are there for 4 people around the table? (rotating the table counts as the same arrangement)
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c). For which numbers of people is it always possible to rotate the table such that at least 2 people have the right name cards if they all start out mismatched?
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b). With 5 people at the meeting, sketch a way to place the name cards such that theyโre all mismatched. Can you always rotate the table such that at least 2 people have the right name cards?
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Is there a website where I can read about Making Space? I'd love to learn more. โค๏ธ
08.09.2025 19:52 โ ๐ 1 ๐ 0 ๐ฌ 1 ๐ 0have to somehow teach the students to come up with their new original problem every time we run a Math Fair (which also means the adults have to know how to do it first...). I'd love to hear your ideas (and anyone else reading this convo, like @maria-naturalmath.bsky.social ๐)!
08.09.2025 18:44 โ ๐ 1 ๐ 0 ๐ฌ 1 ๐ 0It's one of my long time dreams to figure out a sustainable way to run Math Fairs at scale with a constant stream of new problems. We'd have to have a global community of adult recreational math problem collectors/makers (like how a creative writing community supplies endless new stories), or we'd
08.09.2025 18:44 โ ๐ 1 ๐ 0 ๐ฌ 1 ๐ 0problem pool, and also static (no new problems added regularly). There's the official website up there, and there's the list on the galileo website:
galileo.org/math-fairs/m...
which resulted in visitors getting tired of the problems after 2 or 3 years (the students were new to them each year).
Have you heard of Math Fair?
www.mathfair.com/organizing--...
It's like a more coordinated student-run version of what you're doing here, and we tried to run it at our school as an annual event when I was still a teacher many years ago. The problem with it was that it had a relatively small
Happy Monday! This week's problem's inspired by the 1975 CMO Q6i.
a). 4 people (ABCD) are at a table for a meeting. Sketch a way to place the name cards (abcd) such that theyโre all mismatched. Then rotate the table such that at least 2 people have the right name cards. Is this always possible?
Oh that sounds insanely cool! How does the collaboration work? Do people look for the proof in parallel and share conclusions/thought processes with each other?
08.09.2025 04:27 โ ๐ 1 ๐ 0 ๐ฌ 1 ๐ 0Oh is that right?! That is a very interesting result! Is it proven already? Or are you looking for a proof?
08.09.2025 00:39 โ ๐ 0 ๐ 0 ๐ฌ 1 ๐ 0So I made a video on this week's problem.
youtu.be/MBl-Iy0Ykoo
#math #maths #ProblemSolving #iteachmath #mathsky