6. Threes, i.e. three cards of like denomination, with two indifferent cards.
7. Two Pairs, with an indifferent card.
8. A Pair, with three indifferent cards.
9. Highest Card. Where no hand has either of the above combinations, that containing the highest card is the winner.
[As between pairs or sequences in opposing hands, the highest wins. Where each holds two pairs, the two best are compared, and the highest wins. In the event of equality of pairs, the hand containing the highest indifferent card wins. In the event of absolute equality between the two best hands, the pool is divided.]
A study of the foregoing table will make clear the objects aimed at by each player, and the principles which regulate his discard. It may be taken for granted that a player, having received a scoring combination, however small, will certainly hold it. Thus with a pair and three indifferent cards, the player would certainly retain the pair and exchange the rest, in the hope of converting his pair into threes, or something better. With threes, he would, as a rule, exchange the two indifferent cards, in the hope of receiving a pair, and so transforming his "threes" into a "full." With two pairs, he would exchange the odd card, in the hope of receiving another of like denomination with one or other of his pairs, which again would give him a "full."
It may occasionally happen that a player receives in the first instance a hand so good that he is not likely to gain anything by drawing, and prefers,
therefore, to stand on the cards given him. Such a hand is known as a "pat" hand. The most obvious example of a hand which cannot gain by drawing is that of fours. This, as we have seen, is the second highest hand that can be held; indeed, a straight flush is of so rare occurrence, and the holding of two fours by different players so unlikely a contingency that a hand of "fours" is practically a safe winner. The odd card is in such case worthless, but nothing for which it could be exchanged would add to the value of the hand.
There is, however, another consideration to be taken into account in determining whether to draw or not. This we shall deal with hereafter. For the moment we will revert to our imaginary game. A has passed out; B, C, D and E have respectively raised or made good the raise (to the extent, including the ante, of nine counters each). We will now examine their cards. B's hand consists of ace of hearts, queen and three of diamonds, queen of clubs, and five of spades. He has thus a pair of queens, but the remaining cards are at present worthless. C has ace of clubs, three and four of spades, nine of hearts and two of diamonds, four out of the five cards being in sequence. D has ten and eight of hearts, ten of spades, knave of clubs, and eight of diamonds; a fairly good hand, for it contains two pairs. E has five cards without any scoring combination, say eight and three of clubs, king and four of hearts, and knave of spades.
B has the first claim to draw. He might very well discard all three of his non-scoring cards, but such a proceeding would be tantamount to an acknowledgement that he only had as yet a pair