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Standard Poker Hand Ranking

There are 52 cards in the pack, and the ranking of the

individual cards, from high to ♨️ low, is ace, king, queen, jack, 10, 9, 8, 7, 6, 5, 4, 3,

2. There is no ranking between ♨️ the suits - so for example the king of hearts and the

king of spades are equal.

A poker hand consists ♨️ of five cards. The categories of hand,

from highest to lowest, are listed below. Any hand in a higher category ♨️ beats any hand

in a lower category (so for example any three of a kind beats any two pairs). Between

♨️ hands in the same category the rank of the individual cards decides which is better, as

described in more detail ♨️ below.

1. Royal Flush

This is the highest poker hand. It

consists of ace, king, queen, jack, ten, all in the same ♨️ suit. As all suits are equal,

all royal flushes are equal.

2. Straight Flush

Five cards of the same suit in sequence

♨️ - such as J- 10- 9- 8- 7. Between two straight flushes, the one containing the higher

top card is ♨️ higher. An ace can be counted as low, so 5- 4- 3- 2- A is a straight flush,

but its ♨️ top card is the five, not the ace. The cards cannot "turn the corner": 4- 3- 2-

A- K is ♨️ not valid.

3. Four of a kind

Four cards of the same rank - such as four queens.

The fifth card can ♨️ be anything. Between two fours of a kind, the one with the higher

set of four cards is higher - ♨️ so 3-3-3-3-A is beaten by 4-4-4-4-2. It can't happen in

standard poker, but if in some other game you need ♨️ to compare two fours of a kind where

the sets of four cards are of the same rank, then the ♨️ one with the higher fifth card is

better.

4. Full House

This consists of three cards of one rank and two cards ♨️ of another

rank - for example three sevens and two tens (colloquially known as "sevens on tens").

When comparing full ♨️ houses, the rank of the three cards determines which is higher. For

example 9-9-9-4-4 beats 8-8-8-A-A. If the threes of ♨️ a kind were equal, the rank of the

pairs would decide.

5. Flush

Five cards of the same suit. When comparing two ♨️ flushes,

the highest card determines which is higher. If the highest cards are equal then the

second highest card is ♨️ compared; if those are equal too, then the third highest card,

and so on. For example K- J- 9- 3- ♨️ 2 beats K- J- 7- 6- 5 because the nine beats the

seven.

6. Straight

Five cards of mixed suits in sequence ♨️ - for example Q- J- 10- 9- 8.

When somparing two sequences, the one with the higher ranking top card ♨️ is better. Ace

can count high or low in a straight, but not both at once, so A-K-Q-J-10 and 5-4-3-2-A

♨️ are valid straights, but 2-A-K-Q-J is not. 5-4-3-2-A is the lowest kind of straight,

the top card being the five.

7. ♨️ Three of a Kind

Three cards of the same rank plus two

other cards. When comparing two threes of a kind ♨️ the hand in which the three equal

cards are of higher rank is better. So for example 5-5-5-3-2 beats 4-4-4-K-Q. ♨️ If you

have to compare two threes of a kind where the sets of three are of equal rank, then

♨️ the higher of the two remaining cards in each hand are compared, and if those are

equal, the lower odd ♨️ card is compared.

8. Two Pairs

A pair is two cards of equal rank.

In a hand with two pairs, the two ♨️ pairs are of different ranks (otherwise you would

have four of a kind), and there is an odd card to ♨️ make the hand up to five cards. When

comparing hands with two pairs, the hand with the highest pair wins, ♨️ irrespective of

the rank of the other cards - so J-J-2-2-4 beats 10-10-9-9-8 because the jacks beat the

tens. If ♨️ the higher pairs are equal, the lower pairs are compared, so that for example

8-8-6-6-3 beats 8-8-5-5-K. Finally, if both ♨️ pairs are the same, the odd cards are

compared, so Q-Q-5-5-8 beats Q-Q-5-5-4.

9. Pair

A hand with two cards of equal ♨️ rank and

three other cards which do not match these or each other. When comparing two such

hands, the hand ♨️ with the higher pair is better - so for example 6-6-4-3-2 beats

5-5-A-K-Q. If the pairs are equal, compare the ♨️ highest ranking odd cards from each

hand; if these are equal compare the second highest odd card, and if these ♨️ are equal

too compare the lowest odd cards. So J-J-A-9-3 beats J-J-A-8-7 because the 9 beats the

8.

10. High Card

Five ♨️ cards which do not form any of the combinations listed above.

When comparing two such hands, the one with the ♨️ better highest card wins. If the

highest cards are equal the second cards are compared; if they are equal too ♨️ the third

cards are compared, and so on. So A-J-9-5-3 beats A-10-9-6-4 because the jack beats the

ten.

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