Here is a "theorem" I learned: every number up to 100 which looks prime, is prime, except 91. Does anyone recall its name?
+1... I lost two games in a row, both times on 91.
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Here is a "theorem" I learned: every number up to 100 which looks prime, is prime, except 91. Does anyone recall its name?
+1... I lost two games in a row, both times on 91.
Keyboard short cuts would make it a bit better.
This reminds me of my favorite in-person magic trick to do. First, memorize all the two-digit primes. 25 numbers isn't that hard to memorize. Then, tell someone "Oh, I can instantly tell whether a number is prime or not. Give me a number, I'll tell you whether it's prime." If they tell you a number between 1 and 100, use your memorized list. Otherwise, it's a game of cold reading; if they just generated a random stri…
They've included 1 as not a prime. That was a fairly recent decision.
This makes the concept of prime numbers much more useful when one is excluded.
Here is a "theorem" I learned: every number up to 100 which looks prime, is prime, except 91. Does anyone recall its name?
It's easy to determine divisibility by 2, 3, 5, and 11. 7² is also easy because it's a square. 7×13=91 is the only composite number under 100 that isn't caught by these rules.
I'm not sure why but having 'yes' be on the left is really messing me up.
Here is a "theorem" I learned: every number up to 100 which looks prime, is prime, except 91. Does anyone recall its name?