"Hey, George!" I say. "Wanna play a game?"
"Always. What've you got?"
I take out a deck of cards, pull out the A, 2, 3, 4, 5, 6, 7, 8, and 9 of spades, and place them on the table.
"So these cards represent the numbers 1 to 9---"
"In what order?" asks George. He's a little pedantic.
"The obvious one," says I. "We take it in turns to pick up a card from the table. The first person to get three cards that add up to 15 wins."
"Oh," George sounded disappointed.
"What?"
"It's so trivial. Easy draw."
"Really? I thought it was quite interesting."
"Not at all. It's basically just a game of ..."
George then explained how this game was simply a disguised version of another well-known game, long since solved.
What well-known game is it, and how does the equivalence work? Bonus for the best opening moves if your opponent plays randomly rather than strategically.
And when I say "bonus", I really mean the admiration of your peers on PSE, because I'm not going to be giving any other bonuses.