JANUSFILES2 . . . ENTRY #0069 . . . OPEN:
"You are imaginative in using your skills. Apply this next week."
In a previous entry, I mentioned getting a fortune cookie with the exact same fortune that I got . . . well, it was some time ago. When I got it the second time, I wondered what the odds were on one person getting the same fortune twice.
After yesterday's entry, I am going to have to revise that thought. Now, I have to wonder what the odds are on getting the same fortune twice at the same time.
Okay, I realize that my situation is just a little out of the ordinary. Most people are not going to be buying fortune cookies by the half dozen, the way that I did. And don't know if there is anyone else who writes about the fortunes he or she finds in fortune cookies.
Still, there is a situation that is at least somewhat similar to what I just encountered. Take a group of friends who get together for dinner at a Chinese restaurant. At the end of the dinner, when the waitress brings out the fortune cookies, what are the odds that two of them would get cookies with the same fortune in them?
I suspect that "astronomical" would probably be a fair estimate. Getting a better idea would more than likely require a mathematical genius, like Charlie Eppes of Numb3rs. And sorry, but my mathematical skills don’t come anywhere near that level.
Like most fortune cookies, these fortunes came with sets of "lucky numbers" for playing the lottery. I checked the back of these two fortunes, and found two different sets of numbers. The numbers on one fortune were:
08 15 24 37 41 43
The numbers on the other fortune were:
11 16 20 21 28 41
I didn't think about checking the numbers on my other set of twin fortunes. I may have to go back and do that, just to satisfy my curiosity.
Yogi Berra might have been right. This sounds like a case of deja vu all over again.
JANUSFILES2 . . . ENTRY #0069 . . . CLOSE
A Rainy Sunday in Paris
6 years ago