A-K will still have the same straight, but now so will a player with A-7, resulting in a tie. The A-K player's hand didn't get worse in rank, but it becomes less likely to win the entire pot. Counterfeiting in Texas hold 'em more often leads to ties, like in the example above, but can also result in losses. For example, if the flop is J-T-9, K-Q is the best possible hand. But if the turn card is a queen, a player who held K-Q will now be counterfeited and able to lose to a player with A-K. As another example a player might hold 8♠ 7♠ on a J♠ 9♠ 5♠ flop and be very likely to have the strongest hand with a J♠ 9♠ 8♠ 7♠ 5♠ flush. If the turn card is 2♠, this player will still have a J♠ 9♠ 8♠ 7♠ 5♠ flush. But they are now able to lose the pot to any player holding any spade higher than the 9♠, because the turn card has counterfeited their 7♠ and given the other player a better flush. This other player could win, for example, with A♠ J♣, since all that is needed is one card, the A♠, to complete the nut flush. In common usage, the term counterfeiting is sometimes applied in a non-standard way to situations where hands do change value. If the flop is J-7-5, a player who has 7-5 would have two pair and be ahead of a player with pocket aces. Another jack on the turn or river, however, will make the first player's hand objectively stronger—from Sevens and Fives to Jacks and Sevens—but now behind the second player's Aces and Jacks, with the original pair of 5s being counterfeited by the pair on the board. On the same J-7-5 flop, a player holding 6-6 will be ahead of opponents holding A-K and Q-9, because that player has a pair of 6s, while the other two only have A high or Q high respectively. However, if the turn and river comes J-7, all three players now have two pair, Jacks and Sevens, and the player with A-K wins the pot because they have the best kicker. Notes Poker gameplay and terminology