Number in pile 0? 1
Number in pile 1? 2
Number in pile 2? 3

Number of games to simulate? 100000

Initial board is 1-2-3, simulating 100000 games.

Final Q-values:

Q[A001, 21] = -1000.0
Q[A002, 21] = 900.0
Q[A002, 22] = -1000.0
Q[A003, 21] = -810.0
Q[A003, 22] = 900.0
Q[A003, 23] = -1000.0
Q[A010, 11] = -1000.0
Q[A011, 11] = 900.0
Q[A011, 21] = 900.0
Q[A013, 11] = -810.0
Q[A013, 21] = -810.0
Q[A013, 22] = -810.0
Q[A013, 23] = 900.0
Q[A020, 11] = 900.0
Q[A020, 12] = -1000.0
Q[A021, 11] = -810.0
Q[A021, 12] = 900.0
Q[A021, 21] = -810.0
Q[A022, 11] = -810.0
Q[A022, 12] = -810.0
Q[A022, 21] = -810.0
Q[A022, 22] = -810.0
Q[A100, 01] = -1000.0
Q[A101, 01] = 900.0
Q[A101, 21] = 900.0
Q[A102, 01] = -810.0
Q[A102, 21] = -810.0
Q[A102, 22] = 900.0
Q[A103, 01] = -810.0
Q[A103, 21] = -810.0
Q[A103, 22] = -810.0
Q[A103, 23] = 900.0
Q[A110, 01] = 900.0
Q[A110, 11] = 900.0
Q[A111, 01] = -810.0
Q[A111, 11] = -810.0
Q[A111, 21] = -810.0
Q[A112, 01] = -810.0
Q[A112, 11] = -810.0
Q[A112, 21] = 729.0
Q[A112, 22] = -810.0
Q[A120, 01] = -810.0
Q[A120, 11] = -810.0
Q[A120, 12] = 900.0
Q[A121, 01] = -810.0
Q[A121, 11] = 729.0
Q[A121, 12] = -810.0
Q[A121, 21] = -810.0
Q[A123, 01] = -656.1
Q[A123, 11] = -656.1
Q[A123, 12] = -810.0
Q[A123, 21] = -656.1
Q[A123, 22] = -656.1
Q[A123, 23] = -810.0
Q[B001, 21] = 1000.0
Q[B002, 21] = -900.0
Q[B002, 22] = 1000.0
Q[B003, 21] = 810.0
Q[B003, 22] = -900.0
Q[B003, 23] = 1000.0
Q[B010, 11] = 1000.0
Q[B011, 11] = -900.0
Q[B011, 21] = -900.0
Q[B012, 11] = 810.0
Q[B012, 21] = 810.0
Q[B012, 22] = -900.0
Q[B020, 11] = -900.0
Q[B020, 12] = 1000.0
Q[B021, 11] = 810.0
Q[B021, 12] = -900.0
Q[B021, 21] = 810.0
Q[B023, 11] = 810.0
Q[B023, 12] = 810.0
Q[B023, 21] = -729.0
Q[B023, 22] = 810.0
Q[B023, 23] = 810.0
Q[B100, 01] = 1000.0
Q[B101, 01] = -900.0
Q[B101, 21] = -900.0
Q[B102, 01] = 810.0
Q[B102, 21] = 810.0
Q[B102, 22] = -900.0
Q[B103, 01] = 810.0
Q[B103, 21] = 810.0
Q[B103, 22] = 810.0
Q[B103, 23] = -900.0
Q[B110, 01] = -900.0
Q[B110, 11] = -900.0
Q[B111, 01] = 810.0
Q[B111, 11] = 810.0
Q[B111, 21] = 810.0
Q[B113, 01] = 810.0
Q[B113, 11] = 810.0
Q[B113, 21] = 656.1
Q[B113, 22] = -729.0
Q[B113, 23] = 810.0
Q[B120, 01] = 810.0
Q[B120, 11] = 810.0
Q[B120, 12] = -900.0
Q[B121, 01] = 810.0
Q[B121, 11] = -729.0
Q[B121, 12] = 810.0
Q[B121, 21] = 810.0
Q[B122, 01] = -729.0
Q[B122, 11] = 656.1
Q[B122, 12] = 810.0
Q[B122, 21] = 656.1
Q[B122, 22] = 810.0

Who moves first, (1) User or (2) Computer? 1

Player A (user)'s turn; board is (1, 2, 3).
What pile? 2
How many? 3

Player B (computer)'s turn; board is (1, 2, 0).
Computer chooses pile 1 and removes 2.

Player A (user)'s turn; board is (1, 0, 0).
What pile? 0
How many? 1

Game over.
Winner is B (computer).

Play again? (1) Yes (2) No:  1
Who moves first, (1) User or (2) Computer? 1

Player A (user)'s turn; board is (1, 2, 3).
What pile? 0
How many? 1

Player B (computer)'s turn; board is (0, 2, 3).
Computer chooses pile 2 and removes 1.

Player A (user)'s turn; board is (0, 2, 2).
What pile? 1
How many? 1

Player B (computer)'s turn; board is (0, 1, 2).
Computer chooses pile 2 and removes 2.

Player A (user)'s turn; board is (0, 1, 0).
What pile? 1
How many? 1

Game over.
Winner is B (computer).

Play again? (1) Yes (2) No:  1
Who moves first, (1) User or (2) Computer? 1

Player A (user)'s turn; board is (1, 2, 3).
What pile? 1
How many? 1

Player B (computer)'s turn; board is (1, 1, 3).
Computer chooses pile 2 and removes 2.

Player A (user)'s turn; board is (1, 1, 1).
What pile? 1
How many? 1

Player B (computer)'s turn; board is (1, 0, 1).
Computer chooses pile 0 and removes 1.

Player A (user)'s turn; board is (0, 0, 1).
What pile? 2
How many? 1

Game over.
Winner is B (computer).

Play again? (1) Yes (2) No:  2