Chess is a favorite game for recreational mathematicians — not to play it, but to play around with it. Many puzzles and challenges are based on the moves of chess pieces.
Stretch your brain with these puzzles:
Can you go on a Knight’s Tour? Start your knight on any square, and try to hop around to all the rest.
Or, how many queens can you place on the board so that no queen can capture another?
For my Calculus for Young People students: Beware! We studied a few infinite series that converge to a nice, tame sum — but not all series are so well behaved.
Check out this mind-blowing video from the author of Math Without Words:
Do you Google yourself? It’s a good way to check up on your online reputation. I recently ran a search for my name, and who would have guessed I was so well known?
Actually, I’ve been editing my old “how to teach homeschool math” books, hoping to republish them someday, but I needed a break. So when I noticed the “create your own spoof” email from Swagbucks, I couldn’t resist. Hope you enjoyed it!
It’s like asking why Beethoven’s Ninth symphony is beautiful. If you don’t see why, someone can’t tell you. I know numbers are beautiful. If they aren’t beautiful, nothing is.
Mixing play with learning math is so much more effective for my kids. So, here are some great ideas on how to take the “boring” out of learning math and make it an Adventure . . .
Welcome to the 4th edition of the Mathematics and Multimedia Blog Carnival … Four is the smallest composite number, its proper divisors being 1 and 2. Four is also a highly composite number … 4 is the smallest squared prime (p2) and the only even number in this form ….
Now is the time to send in your blog posts for the next Math Teachers at Play blog carnival, coming this Friday to Homeschool Bytes. You don’t have to be a teacher to join in the fun! MTaP covers mathematics from preschool through the first year of calculus, and we welcome any posts about learning, teaching, or just playing around with math.
These puzzles are called soriteses or polysyllogisms. Carroll began with a series of “if this, then that” statements. He rewrote them to make them more confusing, and then he mixed up the order to create a challenging puzzle.
Given each set of premises, what conclusion can you reach?