In Math today we played a game called Pumpkin Logic. The object of the game is not to end up with the bat. Each pair started out with a bunch of pumpkins and one bat. You take turns taking either one or two pumpkins and hope you don't end up with the bat! Some students quickly discovered a strategy for winning the game.
What should I do?
Hmmmm. . . I wonder how many I should take this time?
Lots of thinking and planning going on in this game!
We won't tell you what we discovered. Does it matter who goes first?
Does it make a difference how many you take to start with? What if you
change the number of players playing the game? Does it make a difference with the number of pumpkins you start with? Play it and see if you can find some strategies that work for you!
I hope Aaron can show us at home how to play this game! I wonder if his siblings would figure out a strategy? ~Lisa
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