Poker Suits Explained: Do Suits Have Rankings?

Suit	Symbol	Color	Cards	Five-card flushes	Tie-break order
Spades	♠	Black	13	1,277 (plus 10 straight flushes)	1st (highest)
Hearts	♥	Red	13	1,277 (plus 10 straight flushes)	2nd
Diamonds	♦	Red (blue in four-color decks)	13	1,277 (plus 10 straight flushes)	3rd
Clubs	♣	Black (green in four-color decks)	13	1,277 (plus 10 straight flushes)	4th (lowest)

Five-card counts exact over all 2,598,960 hands; the 10 straight flushes in each suit include the royal flush. The tie-break order never applies to hand rankings at showdown. Calculated by TopSitesPoker.com.

Ask a table of new players which suit is best and you’ll get confident answers: spades, obviously, or hearts, or “it depends on the game.” The real answer is simpler and a little more interesting. When hands are compared, poker ignores suits completely: the ace of clubs is worth exactly as much as the ace of spades. Suits come into play in two other ways. They decide whether five cards make a flush, and a fixed suit order settles a handful of procedural ties, like who posts the bring-in in Seven Card Stud or who gets the dealer button.

This guide covers both sides. It explains the four suits and how they’re distributed in a deck, why suits never break a tie at showdown, how flushes work when suits are involved, every situation where the suit order is actually used and how often it comes up, and what suits mean for strategy: suited against offsuit hands, flush odds, board textures and blockers. It also covers suits in Omaha, Short Deck, Stud, Draw, Badugi, lowball and video poker, and where the suits came from.

Every probability here was calculated by the TopSitesPoker.com editorial team, either exactly, by counting every possible combination of cards, or by large simulations where exact counting isn’t practical. Rules are checked against the TDA 2026 rules and Robert’s Rules of Poker.

The Four Suits and the Standard Deck

A standard poker deck has 52 cards: 13 ranks, from the deuce up to the ace, in each of four suits. Two suits are red, hearts and diamonds, and two are black, spades and clubs. The suits are identical in size and makeup: every suit has exactly one card of each rank, so no suit is more likely to appear than another, and no suit can make more hands than another.

Many online poker rooms offer a four-color deck, which keeps spades black and hearts red but shows diamonds in blue and clubs in green. It makes flushes and flush draws easier to spot, and it changes nothing else.

No suit outranks another when hands are compared.

How suits show up in a five-card hand

A five-card hand can’t hold all four suits evenly, so one suit always appears at least twice. Here’s how often each suit pattern comes up in a five-card deal:

Suit pattern	Example	Hands	Share
Two suits twice, one suit once (2-2-1)	K♠ 9♠ 8♥ 4♥ 2♦	949,104	36.5%
One suit twice, three others once (2-1-1-1)	K♠ 9♠ 8♥ 4♦ 2♣	685,464	26.4%
One suit three times, two others once (3-1-1)	K♠ 9♠ 8♠ 4♥ 2♦	580,008	22.3%
Three of one suit, two of another (3-2)	K♠ 9♠ 8♠ 4♥ 2♥	267,696	10.3%
Four of one suit (4-1)	K♠ 9♠ 8♠ 4♠ 2♥	111,540	4.29%
All five of one suit (a flush or straight flush)	K♠ 9♠ 8♠ 4♠ 2♠	5,148	0.198%

Exact over all 2,598,960 five-card hands. Calculated by TopSitesPoker.com.

The same counts describe a Hold’em board on the river: 37.1% of all river boards have three or more cards of one suit, which is what makes a flush possible for someone, and 4.49% have four or more.

How much do suits actually matter?

There are 2,598,960 possible five-card hands, but far fewer different hand values. Two hands that differ only in suits, like K♠ K♥ 9♦ 6♣ 2♠ and K♦ K♣ 9♥ 6♠ 2♥, are worth exactly the same. Counting every distinct value, there are 7,462 different five-card hands, and suits create only a small share of them:

Hand	Distinct values	Do suits matter?
Straight flush (including the royal flush)	10	Yes: all five cards must share a suit
Four of a kind	156	No
Full house	156	No
Flush	1,277	Yes: all five cards must share a suit
Straight	10	Only in that the five cards must not all share a suit
Three of a kind	858	No
Two pair	858	No
One pair	2,860	No
High card	1,277	Only in that the five cards must not all share a suit
Total	7,462	1,287 values depend on a single suit

Exact: every five-card hand evaluated and its value counted once. Calculated by TopSitesPoker.com.

That table is the whole story of suits in poker rankings. Only 1,287 of the 7,462 hand values, about one in six, need all five cards to share a suit, and even those don’t care which suit it is: a flush in clubs is worth exactly the same as the same flush in spades. For everything else, suits are just labels that keep 52 cards distinct.

Do Suits Have Rankings in Poker?

Not when hands are compared. In every standard high-hand game, a hand is ranked by its category, like a flush or two pair, and then by the ranks of its cards. Suits never enter that comparison. If two players hold hands with exactly the same ranks, they split the pot, whatever suits their cards are. Robert’s Rules of Poker puts it in one line: suits never break a tie for winning a pot.

Here’s what that means in practice:

Hand A	Hand B	Result	Why
A♠ K♠ Q♥ 9♦ 3♣	A♥ K♦ Q♣ 9♠ 3♦	Split	Same ranks in every position; suits don’t count
K♠ K♥ 7♠ 7♥ A♠	K♦ K♣ 7♦ 7♣ A♥	Split	Identical two pair and kicker
9♠ 8♠ 7♥ 6♦ 5♣	9♥ 8♦ 7♣ 6♠ 5♦	Split	Same straight; a spade-heavy straight is worth no more
A♣ J♣ 9♣ 6♣ 3♣	A♥ J♥ 9♥ 6♥ 3♥	Split	Flushes are compared by rank; a club flush equals a heart flush
A♣ J♣ 9♣ 6♣ 4♣	A♠ J♠ 9♠ 6♠ 3♠	A	Rank decides: the fifth card, 4 against 3, not the suit
A♠ K♠ Q♠ J♠ 10♠	A♥ K♥ Q♥ J♥ 10♥	Split	Royal flushes are all equal

Every comparison checked with a hand evaluator. Some of these matchups can only happen in games where players don’t share a board, like Stud or Draw.

Why suits don’t rank

The hand rankings come from how rare each combination of cards is, and every suit is exactly as common as every other. A flush in hearts is exactly as hard to make as a flush in clubs: each suit has 1,277 flushes and 10 straight flushes. Giving one suit extra value would reward luck in the deal without any link to how hard the hand was to make. It would also make many showdowns, which are meant to be decided by the cards’ ranks, hinge on an arbitrary rule.

Split pots are common enough that this matters. In our simulation of 20,000,000 Hold’em deals with every player seeing the river, the pot was split between two or more players in 4.07% of heads-up deals, about 1 in 25, and in 9.75% of nine-handed deals. Heads-up, more than a third of those splits came from both players playing the board itself. In none of them does a suit decide anything.

Even if poker wanted to break those ties by suit, it couldn’t settle all of them. When the best hand is the board itself, both players can play the same five community cards, so no suit rule could separate them. That covers 36.7% of heads-up Hold’em splits. For the rest, a suit tie-break would mean that a player could lose a pot with exactly the same hand as their opponent because of the suit of a kicker, which is the kind of arbitrary result the hand rankings are designed to avoid.

The myth of the best suit

The idea that suits rank at showdown usually comes from somewhere real. Bridge ranks its suits for bidding, some other card games rank suits for play, and poker itself uses a suit order to settle a few procedural ties, as the next sections show. A home game can also make its own rules. But in casinos, cardrooms, online poker and every standard rulebook, a spade flush beats a heart flush only if its cards rank higher.

Where Suits Do Matter: Flushes

In the standard high-hand rankings, suits have exactly one job: they decide whether five cards make a flush. Three hands depend on it:

• Flush: any five cards of the same suit, not in sequence, like A♥ J♥ 8♥ 6♥ 3♥.
• Straight flush: five cards in sequence, all of the same suit, like 9♣ 8♣ 7♣ 6♣ 5♣.
• Royal flush: the ace-high straight flush, A-K-Q-J-10 of one suit.

Even here, the suit itself has no value. Which suit you hold is irrelevant; what matters is that all five cards share one. Two flushes are compared card by card by rank, starting with the highest, exactly like high-card hands. A royal flush in clubs is worth exactly as much as a royal flush in spades.

Each suit has exactly one royal flush, so the chance of a royal in a particular suit is simply a quarter of the overall chance. In a five-card deal, a royal flush comes 1 time in 649,740, and a royal in spades specifically 1 time in 2,598,960. With seven cards, as in Hold’em by the river, a royal flush of any suit comes 1 time in 30,940, and one in a particular suit 1 time in 123,760.

In Hold’em and Omaha, two flushes always share a suit

Here’s a fact about community-card games that surprises many players. In Hold’em, you use at most two hole cards, so a flush needs at least three cards of its suit on the board. In Omaha, you must use exactly three board cards, so the same is true. A five-card board can’t hold three cards of two different suits, because that would take six cards. So whenever two players both show a flush in Hold’em or Omaha, the flushes are in the same suit, and they’re compared by rank.

That kind of showdown isn’t rare. In our simulation, with every player seeing the river, both players held a flush in 0.72% of heads-up Hold’em deals, and at least two players held one in 3.8% of six-handed deals and 5.4% of nine-handed deals. The player with the highest card of the suit wins, unless both are playing the board.

In Seven Card Stud and draw games, each player’s cards are their own, so two flushes in different suits can meet. They’re still compared only by rank, and if the ranks match, the pot is split.

Board	Player A	Player B	Result
K♠ 9♠ 6♠ 4♠ 2♦	A♠ 3♣: A-K-9-6-4 flush	Q♠ J♥: K-Q-9-6-4 flush	A wins: same suit, and the ace outranks the queen
A♠ K♠ 9♠ 6♠ 2♠	Q♥ J♦: plays the board’s flush	7♣ 3♦: plays the board’s flush	Split: neither player can improve on the board
A♠ K♠ 9♠ 6♠ 2♠	Q♠ 3♦: A-K-Q-9-6 flush	J♠ 10♠: A-K-J-10-9 flush	A wins: only the best five spades count, and the queen beats the jack
Q♥ 8♥ 3♥ K♣ 2♦	A♥ 5♣: A-K-Q-8-5, no flush	7♥ 4♥: Q-8-7-4-3 flush	B wins: one heart in the hand isn’t enough with three on the board
Omaha: Q♥ 8♥ 5♥ 2♥ K♣	A♥ K♠ Q♣ J♦: no flush	7♥ 6♥ 3♣ 3♦: Q-8-7-6-5 flush	B wins: in Omaha, a flush needs exactly two hearts from the hand

Every example checked with a hand evaluator. Omaha hands use exactly two hole cards and three board cards.

The fourth row is a classic beginner’s mistake: counting a flush with only four cards of the suit. Five cards are needed, and in Hold’em at least three of them must come from the board.

Suits and outs

Because every suit has 13 cards, flush math is simple. With four cards of a suit between your hand and the board, the other nine are your outs. A flush draw on the flop completes by the river 35.0% of the time, and a flush draw on the turn completes on the river 19.6% of the time, counting only the unseen cards. The same logic tells you how many flushes an opponent can hold, which is where blockers come in, covered further down.

When Poker Uses a Suit Order

Poker does have a suit order. It just never uses it to rank hands. The standard order, from highest to lowest, is:

Spades ♠ > Hearts ♥ > Diamonds ♦ > Clubs ♣

It’s easy to remember because it’s alphabetical from the bottom up: clubs, diamonds, hearts, spades. Bridge uses the same order for bidding. In poker, it’s a tie-breaker for procedures that need a single winner and can’t end in a tie: who posts a forced bet, who gets the dealer button, who gets an odd chip.

Suits decide flushes; the suit order only settles procedural ties.

Situation	What the rule says	How the suit is used	Example
Seven Card Stud bring-in	The lowest up-card on third street pays the bring-in	Tied ranks go by suit, lowest suit first (TDA procedure: “low card by suit”)	2♣ and 2♥ showing: the 2♣ brings it in
Razz bring-in	The highest up-card pays the bring-in	Tied ranks go by suit, highest suit first	K♠ and K♦ showing: the K♠ brings it in
Stud, later streets	The best hand showing acts first	TDA procedure: if two exposed hands match, the high card by suit acts first; some houses use seat position instead	K♠ 7♦ against K♥ 7♣ showing: the K♠ acts first
Odd chip in a split Stud or Razz pot	The odd chip goes to one winner	TDA Rule 21: the high card by suit in the player’s five-card winning hand	Two identical 9-high straights: the one containing the 9♠ gets the chip
Odd chip in a split Hold’em or Omaha pot	The odd chip goes to one winner	Not by suit: TDA Rule 21 gives it to the first winner to the left of the button (in a hi-lo pot split between high and low, to the high hand)	Seat position decides, whatever the cards
Dealing for the button	A card to each player; high card gets the button (Robert’s Rules gives it to the lowest card by suit in low games)	Tied ranks go by suit	A♥ and A♣ are the highest cards dealt: the A♥ gets the button
Breaking a tournament table	Players draw for their new seats	TDA illustration for Rule 11: seat cards are dealt starting with the player showing the highest card by suit	The player showing the K♠ gets the first seat card over one showing the K♦
Chip race at a color-up	Odd low-value chips are raced off for higher chips	Robert’s Rules: one card per odd chip, and the highest card by suit wins	A♦ against A♣: the A♦ wins the chip

Sources: TDA 2026 rules (version 1.0), Rule 21 and Recommended Procedure 10 for Stud, and the table-breaking illustration for Rule 11; Robert’s Rules of Poker, general and tournament sections; Wikipedia’s Razz entry for the Razz bring-in. House procedures vary, so check the posted rules where you play.

Alphabetical from the bottom up: clubs, diamonds, hearts, spades.

Notice what all these situations have in common. None of them is about who has the best hand. They’re all about choosing one player when the cards would otherwise leave a tie, and they all happen outside the showdown or after the pot winner has already been decided. The TDA chip-race rule adds one protection worth knowing: a player can’t be raced out of a tournament. A player who loses their last low-value chips in the race gets one chip of the lowest denomination still in play.

How Often a Suit Breaks a Tie

The suit order sounds like a technicality, but in Stud it comes up often. The bring-in goes to the lowest up-card, and with several players showing a card, two of them share the lowest rank surprisingly often. The same math applies when players are dealt one card each to decide the button or seats: whenever two players share the highest rank, the suit decides.

Players dealt a card	Chance the lowest rank is shared (Stud bring-in decided by suit)	Chance the highest rank is shared (high-card draw decided by suit)
2	5.88% (1 in 17)	5.88% (1 in 17)
3	8.71% (1 in 11.5)	8.71%
4	11.6% (1 in 8.6)	11.6%
5	14.6% (1 in 6.9)	14.6%
6	17.6% (1 in 5.7)	17.6%
7	20.5% (1 in 4.9)	20.5%
8	23.5% (1 in 4.3)	23.5%
9	26.5% (1 in 3.8)	26.5%
10	29.5% (1 in 3.4)	29.5%

Exact: the chance that at least two of the dealt cards share the lowest (or highest) rank, over every possible set of cards. The two columns are identical because the ranks are symmetric. Calculated by TopSitesPoker.com.

Chance that the lowest (or highest) rank dealt is shared, so the suit order decides.

At a full eight-handed Stud table, the suit order decides the bring-in almost one hand in four. With two players, it’s 3 cards in 51: once the first player’s card is known, three of the remaining 51 cards match its rank. In Razz, where the highest up-card brings it in, the numbers are exactly the same. For a nine-player draw for the button, a suit decides more than a quarter of the time.

Showdowns are different. Split pots are common, but they’re never settled by suit. In our 20,000,000-deal Hold’em simulation with every player seeing the river, the pot was split in 4.07% of heads-up deals, 7.21% of six-handed deals and 9.75% of nine-handed deals. Heads-up, 36.7% of those splits came from both players playing the board; at nine players, only 1.4% did, because most multiway splits come from two players holding the same hand, like two identical straights.

Suits in Hold’em Strategy

Suits don’t rank, but they shape almost every decision in a Hold’em hand, because they decide which flushes are possible. Four ideas cover most of it: suited hole cards, flush odds, board texture and blockers.

Suited, offsuit and pairs

There are 1,326 possible two-card starting hands in Hold’em. By suit, they fall into three groups:

Kind of starting hand	Combinations of each hand	Total combinations	Chance of being dealt one
Pocket pair, like 7♠ 7♥	6	78	5.9%
Suited, like A♥ K♥	4	312	23.5%
Offsuit, like A♥ K♣	12	936	70.6%

Exact over all 1,326 two-card hands. Calculated by TopSitesPoker.com.

Any two unpaired ranks can be dealt suited 4 ways and offsuit 12 ways, so offsuit versions are three times as common. Players who “only play suited cards” are throwing away three hands in four for a small edge.

How much being suited is worth

A suited hand makes a flush far more often than an offsuit one. Here are the exact odds for any two suited cards, counting flushes that use both hole cards:

• On the flop: a made flush 0.84% of the time, a four-card flush draw 10.9%, and a backdoor draw, one more card of the suit on the flop, 41.6%.
• By the river: the board brings three or more of your suit 6.40% of the time. Counting flushes on the board in other suits too, 6.58%.
• Offsuit hands, for comparison: a flush of any kind by the river 1.97% of the time, always using one hole card or none.

In equity, being suited adds a steady but modest amount. Here are exact equities against one random hand:

Hand	Suited equity	Offsuit equity	What being suited adds
A-K	67.0%	65.3%	1.7 points
K-Q	63.4%	61.5%	1.9 points
J-10	57.5%	55.2%	2.3 points
A-5	59.9%	57.7%	2.2 points
7-6	45.4%	42.3%	3.0 points
5-4	41.5%	38.2%	3.3 points
7-2	38.2%	34.6%	3.6 points
3-2	36.0%	32.3%	3.7 points

Exact equity against one random hand over every opponent hand and board, ties counted as half. Across all 78 unpaired rank combinations, being suited adds 2.75 points on average, from 10,000,000 simulated deals per hand. Calculated by TopSitesPoker.com.

Being suited helps weak hands most, but never turns them into strong ones.

The pattern is worth noticing. Suitedness helps weak hands the most, because a flush turns many hands they would have lost into wins. For strong hands like A-K, the flush mostly adds wins the hand would often have won anyway. Either way, being suited turns a bad hand into a slightly less bad hand, not a good one: 7-2 suited still wins only 38.2% against a random hand.

Specific matchups show the same thing. A♠ K♠ against Q♥ Q♦ has 46.2% equity; A♦ K♥ against Q♠ Q♣ has 42.8%. 7♠ 6♠ against A♥ K♦ has 42.3%, and 7♠ 6♦ against A♥ K♣ has 38.5%. And suits can clash: A♠ K♠ against Q♥ J♥ leaves the queen-jack 37.3%, but against Q♠ J♠, where both hands need spades and the ace-king holds the two best ones, the queen-jack drops to 34.1%.

Board texture

Players describe flops by their suits, and the three textures come up at very different rates:

Flop texture	Example	Flops	Share
Rainbow: three different suits	K♠ 9♥ 4♦	8,788	39.8%
Two-tone: two cards of one suit	K♠ 9♠ 4♦	12,168	55.1%
Monotone: all three of one suit	K♠ 9♠ 4♠	1,144	5.18%

Exact over all 22,100 flops. Calculated by TopSitesPoker.com.

Exact over every flop, turn and river board.

Board	Three or more of one suit (a flush possible)	Four or more of one suit (any one card of the suit makes a flush in Hold’em)	All cards one suit
Flop (3 cards)	5.18%	None	5.18%
Turn (4 cards)	17.5%	1.06%	1.06%
River (5 cards)	37.1%	4.49%	0.198%

Exact over all 22,100 flops, 270,725 four-card boards and 2,598,960 five-card boards. Calculated by TopSitesPoker.com.

A flush is possible for someone on 5.18% of flops, 17.5% of turn boards and 37.1% of river boards. On a rainbow flop, a flush needs two more cards of one suit, both on the turn and river. On a two-tone flop, anyone with two cards of that suit has a flush draw. On a monotone flop, any single card of the suit makes a flush draw, and two make a flush.

Blockers and the nut flush

Suits also tell you what your opponents can’t have. On a board with three spades, an opponent can hold a flush with any two of the other ten spades: 45 combinations. If you hold the A♠, only nine spades are left for them, and the count drops to 36. You also know that nobody else can have the ace-high flush. That’s why the ace of the board’s suit is such a strong bluffing card on flush boards, and why the king of the suit is worth more when the ace is on the board.

Flush odds, street by street

Most suit decisions in Hold’em come down to a handful of numbers. Here they are, exact over the unseen cards:

Situation	Chance
Two suited hole cards flop a flush	0.84% (1 in 119)
Two suited hole cards flop a four-card flush draw	10.9% (1 in 9.1)
Two suited hole cards flop a backdoor draw (one more card of the suit)	41.6%
A flush draw on the flop completes by the river	35.0%
A flush draw on the turn completes on the river	19.6%
A backdoor draw completes (the suit on both the turn and the river)	4.16%
The whole five-card board is one suit (overall, before any cards are seen)	0.198% (1 in 505)

Exact, counting only your own cards and the board as known, except the last row. Calculated by TopSitesPoker.com.

When two hands share a suit

Suits create a kind of domination that has nothing to do with ranks. When two players draw to the same suit, the one with the higher card of that suit wins whenever the flush comes, so the lower flush draw is worth far less than it looks:

Matchup	Board	Equity of the first hand
A♠ 5♠ (nut flush draw) vs K♠ Q♠ (lower flush draw)	9♠ 6♠ 2♥	79.9%
A♠ 5♠ (nut flush draw) vs K♥ Q♥ (two overcards)	9♠ 6♠ 2♥	82.3%
A♠ 5♠ (nut flush draw) vs K♥ K♦ (overpair)	9♠ 6♠ 2♥	47.2%
A♠ 5♠ (nut flush draw) vs 9♥ 9♦ (set)	9♠ 6♠ 2♥	26.5%
K♠ Q♠ (made flush) vs A♠ 5♥ (one card to the nut flush)	9♠ 6♠ 2♠	71.1%
K♥ K♦ (overpair, no spade) vs A♠ 5♥ (one card to the nut flush)	9♠ 6♠ 2♠	52.7%
A♠ 5♠ vs K♠ Q♠, before the flop	None	59.4%
A♥ Q♥ vs K♥ J♥, before the flop	None	64.1%

Exact over every possible turn and river, or every possible board before the flop, with ties counted as half. Calculated by TopSitesPoker.com.

The first row is the key one. K♠ Q♠ has the same number of flush cards as A♠ 5♠, but every spade that gives it a flush gives the ace-high flush to the other hand too, so almost all its equity comes from pairing a king or a queen. The monotone rows show the flip side: on three spades, an overpair without a spade is barely ahead of a single ace of spades, because nine of the remaining spades give that one card the nut flush.

How likely is an opponent to hold the suit?

On a suited flop, the question that matters is whether anyone else has the suit. Here are the odds when you hold no card of the flop’s suit, for opponents holding random hands:

Opponents	Two-tone flop: someone has a flush draw (two of the suit)	Monotone flop: someone has a flush	Monotone flop: someone has at least one card of the suit
1	5.1%	4.2%	38.4%
2	10.0%	8.2%	63.0%
3	14.7%	12.1%	78.3%
5	23.6%	19.7%	93.3%
8	35.8%	30.1%	99.1%

Exact for random hands, with your own two cards and the flop known. Real opponents’ hands aren’t random: players who stay in a pot on a suited board hold the suit more often than these figures. Calculated by TopSitesPoker.com.

Against one opponent, a flush draw or a made flush is rare: about one hand in 20 or 25. In a crowded pot, it becomes likely. On a monotone flop with five opponents, someone holds at least one card of the suit 93% of the time, which is why a lone high card of the suit, and especially the ace, is so valuable in multiway pots.

When the best flush isn’t the best hand

Making the ace-high flush feels like the end of the hand, but suits can’t protect you from bigger hands. We checked every Hold’em river board where a flush is possible, 964,392 of them:

River boards with three or more cards of one suit	Share
The board is paired, so a full house or four of a kind is possible	43.4%
Three cards of the flush suit fit inside a five-rank window, so a straight flush is possible	27.2%
Either one, so something beats every ordinary flush	59.5%
Neither, so the ace-high flush is the best possible hand	40.5%

Exact over all 2,598,960 five-card boards. Calculated by TopSitesPoker.com.

So on most flush boards, the nut flush is not the nuts. That doesn’t make it a weak hand, since full houses and straight flushes are far rarer than flushes, but it’s why experienced players slow down with a flush when the board pairs, and why the king-high flush on a board with the ace of the suit is sometimes the nuts and sometimes a bluff-catcher.

How often two players share a suit

When you hold two suited cards, a single random opponent also holds two cards of your suit 4.49% of the time: 55 of the 1,225 hands they could have. It’s rare heads-up, but it’s one source of flush-over-flush coolers, and it’s the reason the high cards of a suit, above all the ace, are worth so much more than the low ones.

Reading suits quickly

• Count the board’s suits before your own hand. Three of a suit means a flush is possible; four means any single card of that suit makes one in Hold’em.
• Check your suits against the board, not against each other. Two spades in your hand mean nothing on a board with one spade.
• Separate the reds and the blacks. Hearts and diamonds look alike at a glance, and so do spades and clubs. A four-color deck online removes the problem.
• In Omaha, count exactly two. Find the two cards of the suit in your hand; a third or fourth doesn’t help.
• Look for the ace of the suit. If it’s in your hand, nobody else can have the ace-high flush. If it’s on the board, the king of the suit becomes the best card to hold.

Suits Are Interchangeable: Why 1,326 Hands Become 169

Because no suit is worth more than another, any hand can be relabeled by swapping suits without changing anything that matters. A♠ K♠ on a Q♠ J♠ 2♥ flop plays exactly like A♥ K♥ on Q♥ J♥ 2♦: same flush draw, same straight draw, same everything. Poker theorists call this suit isomorphism, and it’s why players talk about “ace-king suited” rather than “ace-king of spades.”

Grouping hands that differ only by a swap of suits shrinks the game dramatically:

What’s being counted	All combinations	Different once suits are interchangeable
Starting hands	1,326	169 (13 pairs, 78 suited, 78 offsuit)
Flops	22,100	1,755
Four-card boards (flop plus turn)	270,725	16,432
Five-card boards (flop, turn and river)	2,598,960	134,459
A starting hand together with a flop	25,989,600	1,286,792

Exact: every combination sorted into classes that are identical up to a relabeling of the four suits. Board counts treat the board cards as an unordered set. Calculated by TopSitesPoker.com.

Hands that differ only by a swap of suits play identically.

This is more than a curiosity. It’s why starting-hand charts have 169 cells, why solver software and preflop charts can work with a manageable number of situations, and why a player can study “a king-high two-tone flop” once and apply it to every suit. It also explains how to count combinations at the table: a pocket pair has 6 combinations, a suited hand 4, an offsuit hand 12, and each card you can see removes the combinations that use it.

There’s one catch. Suits are interchangeable only as long as you swap them everywhere at once. A♠ K♠ on Q♠ J♠ 2♥ is not the same situation as A♠ K♠ on Q♥ J♥ 2♠: in the first you have a flush draw, and in the second you don’t. What matters is how your suits relate to the board’s suits, never which suits they are.

Counting suited combinations: a worked example

Suits are what make combination counting work. Say the flop is K♠ 9♠ 4♦ and you put your opponent on “any two suited broadway cards”: two different cards from ace, king, queen, jack and ten, of the same suit. That’s 10 rank pairs in 4 suits, 40 combinations, but the K♠ is on the board, which removes the 4 spade combinations that need it. So 36 combinations are left, and 6 of them are two spades with a flush draw: A♠ Q♠, A♠ J♠, A♠ 10♠, Q♠ J♠, Q♠ 10♠ and J♠ 10♠. One in six.

Now change your own hand and the picture shifts:

Your hand	Suited broadway combinations left	With a spade flush draw	Share
Unknown (nothing removed)	36	6	16.7%
A♥ Q♣	28	6	21.4%
Q♠ J♥	29	3	10.3%
A♠ 5♥	33	3	9.1%

Exact counts for the example range on K♠ 9♠ 4♦. Calculated by TopSitesPoker.com.

Holding the A♠ halves the flush draws your opponent can have, and it removes every draw to the nut flush. Holding A♥ Q♣ does the opposite: it removes non-spade combinations, so a larger share of what’s left is a flush draw. The suits in your own hand change the odds of every hand your opponent might hold, which is the whole idea behind blockers.

Suits in Other Poker Games

No standard poker game ranks suits at showdown, but suits play a different role in almost every game.

Omaha

In Omaha, you get four hole cards and must use exactly two with exactly three board cards. For suits, that means a flush always takes exactly two cards of the suit from your hand and three from the board. A third or fourth card of the same suit in your hand adds nothing to the flush and takes an out away from you. Omaha starting hands are usually described by their suit pattern:

Omaha starting-hand suit pattern	Example	Hands	Share
Single-suited: two of one suit, two different others	A♠ K♠ 9♥ 5♦	158,184	58.4%
Three of one suit	A♠ K♠ 9♠ 5♦	44,616	16.5%
Double-suited: two of one suit, two of another	A♠ K♠ 9♥ 5♥	36,504	13.5%
Rainbow: one of each suit	A♠ K♥ 9♦ 5♣	28,561	10.6%
Four of one suit	A♠ K♠ 9♠ 5♠	2,860	1.06%

Exact over all 270,725 four-card Omaha starting hands. Calculated by TopSitesPoker.com.

An Omaha flush uses exactly two cards of the suit from your hand.

Double-suited hands are prized because they can make a flush in two different suits. Rainbow hands have no flush potential of their own at all. And a hand with four cards of one suit, which looks impressive, can use only two of them for a flush, and its other two are cards that its own flush can no longer come from. As in Hold’em, two flushes at the same Omaha showdown are always in the same suit.

The flush odds show why. Here’s how often the board brings three or more cards of your suit by the river, which is what an Omaha flush needs, depending on how many cards of that suit you hold:

Cards of the suit in your Omaha hand	Flush in that suit by the river
Two (single-suited)	7.16%
Two of one suit and two of another (double-suited)	14.3%, counting both suits
Three	5.41%
Four	3.93%

Exact over all 1,712,304 five-card boards from the 48 unseen cards, counting only your own four cards as known. Calculated by TopSitesPoker.com.

Holding more cards of a suit makes an Omaha flush less likely, not more, because every extra card of the suit in your hand is one fewer that can come on the board.

Short Deck Hold’em

Short Deck removes the 2s through 5s, leaving 36 cards and only nine per suit. With fewer cards in each suit, flushes get much harder to make: a five-card Short Deck deal has 480 flushes against 1,728 full houses. That’s why most Short Deck rule sets rank the flush above the full house. Suits themselves still have no value at showdown.

Seven Card Stud and Razz

Stud is where the suit order does most of its work: the bring-in, ties for first action on later streets and odd chips all use it. Suits matter for strategy too, because four of each player’s cards are face up. If you’re drawing to a flush in hearts and see four hearts in other players’ hands, only the hearts you can’t see are still live. Here’s how often three cards of one suit on third street end with five or more of that suit by seventh street, depending on what you can see in seven opponents’ up-cards:

Your suit among seven opponents’ up-cards	Five or more of the suit by seventh street
None showing	23.6%
One showing	19.6%
Two showing	15.8%
Three showing	12.3%
Four showing	9.1%

Exact over the four cards still to come, from the 42 cards you can’t see. With no other cards visible at all, the figure is 18.0%. Calculated by TopSitesPoker.com.

Every card of your suit showing elsewhere cuts your chances by a sixth to a quarter. That’s why Stud players watch the up-cards as closely as their own. In Stud, two flushes in different suits can meet at showdown; they’re compared by rank, and identical ranks split the pot. In Razz, straights and flushes don’t count, so suits never affect a hand’s value there; they only decide the bring-in, first action between matching exposed hands and odd chips.

Five Card Draw

In draw games, each player’s hand is private, so flushes in different suits can meet at showdown, and they’re compared by rank. A four-card flush drawing one card completes 19.1% of the time, 9 outs among the 47 unseen cards.

Lowball and hi-lo games

In Deuce-to-Seven lowball, straights and flushes count against you, so five low cards of one suit aren’t a good low at all: they’re a flush, a high hand. In Ace-to-Five lowball and Razz, straights and flushes are ignored, so suits don’t affect a hand’s value. In hi-lo split games like Omaha Hi-Lo, a flush counts for the high half, while the low half ignores suits entirely.

Badugi: the game built on suits

Badugi is the one well-known poker variant where suits are part of a hand’s value. It’s a lowball draw game with four-card hands and three draws. A badugi is four cards of four different ranks and four different suits, and the best possible hand is A-2-3-4 with one card of each suit, aces counted low. If two of your cards share a suit, or a rank, only one of them counts, so the hand drops to three cards, and any four-card badugi beats any three-card hand. Hands with the same number of counting cards are compared from the highest card down, lowest wins. Even in Badugi, though, no suit outranks another: what matters is that the suits are all different, not which suits they are.

Video poker

In video poker, suits matter only for flushes, straight flushes and royal flushes, but those are some of the most important decisions in the game. We calculated these 9/6 Jacks or Better holds exactly, per coin bet:

Dealt hand	Best hold	Value	Alternative	Value
A♠ K♠ Q♠ J♠ 10♦	Four to a royal flush	18.4681	The pat straight	4.0000
J♠ 10♠ 9♠ 8♠ 8♦	Four to a straight flush	3.5957	The pair of eights	0.8237
K♥ Q♥ J♥ 5♣ 2♦	Three to a royal flush	1.5328	Just K♥ Q♥	0.5239
A♥ 8♥ 6♥ 3♥ A♣	The pair of aces	1.5365	Four to a flush	1.1915

Exact over every possible draw, 9/6 Jacks or Better pay table. Value is the average return per coin bet. Calculated by TopSitesPoker.com.

The first row is the famous one: breaking a made straight to draw one card at a royal flush is worth more than four times as much, because the royal pays 800 for 1.

Where the Four Suits Come From

Poker is played with French-suited cards. The French suits, trèfles (clovers, our clubs), carreaux (tiles, our diamonds), cœurs (hearts) and piques (pikes, our spades), were derived from German suits around 1480. Earlier Latin-suited decks, still used in Spain and Italy, have cups, coins, clubs and swords instead.

The English names are a mix. Hearts and diamonds describe the French symbols. Clubs and spades probably carried over from the older Latin suits: the Spanish suit of swords is espadas, and “spade” in the card sense originally had nothing to do with digging. The symbol itself is the French pike, not a shovel.

Colors and four-color decks

A standard deck has two red suits, hearts and diamonds, and two black suits, spades and clubs. The pairing helps with some games, but in poker it’s a trap: at a glance, a board of J♥ 8♦ 4♥ can look like three hearts. Four-color decks fix this. The most common version keeps black spades and red hearts, with blue diamonds and green clubs. Many online poker rooms offer a four-color deck as a display option, and some live games use them too.

Suit orders in other games

Poker’s tie-break order, spades, hearts, diamonds, clubs, is the same order bridge uses for bidding. It isn’t universal, though. Different card games and card-playing countries rank suits in other orders, and many games don’t rank suits at all. For poker, the only order that matters is the one in your cardroom’s posted rules, and for everything except procedural tie-breaks, the answer is that suits have no rank.

Worked Examples: Suits at the Table

These examples cover the showdowns and procedures where players most often get suits wrong. Every hand was checked with a hand evaluator.

Situation	Cards	Result	Why
Hold’em showdown	Board K♥ Q♥ 7♣ 4♦ 2♠. A♠ K♠ against A♥ K♦.	Split	Both play K-K-A-Q-7. A’s two spades and the board’s one spade make only three, so they don’t matter
Hold’em showdown	Board 9♥ 8♥ 7♣ 2♥ K♦. J♥ 10♣ against A♥ 3♠.	J♥ 10♣ wins	J-10 makes a straight. A♥ 3♠ has only four hearts, so no flush, and the ace of hearts is just a high card
Hold’em showdown	Board Q♠ J♠ 10♠ 3♥ 2♦. A♠ K♥ against K♠ 9♠.	K♠ 9♠ wins	K♠ 9♠ has a straight flush, K-Q-J-10-9 of spades. A♠ K♥ has the ace-high straight but not a royal flush, because its king isn’t a spade
Hold’em showdown	Board A♦ K♦ Q♦ J♦ 5♣. 10♦ 2♣ against 9♦ 8♦.	10♦ 2♣ wins	One card, the 10♦, completes a royal flush. Two diamonds make only an ace-high flush
Omaha showdown	Board K♠ 7♠ 5♠ 2♠ Q♣. A♠ K♥ Q♥ J♦ against 9♠ 8♠ 4♥ 4♦.	9♠ 8♠ 4♥ 4♦ wins	With exactly two hole cards, 9♠ 8♠ makes K-9-8-7-5 of spades. The lone A♠ can’t make a flush in Omaha
Stud showdown	A♣ J♣ 9♣ 6♣ 3♣ against A♥ J♥ 9♥ 6♥ 3♥, with an odd chip in the pot.	Split; the odd chip goes to the hearts	Identical flushes split. The TDA odd-chip rule gives the chip to the high card by suit, and the A♥ outranks the A♣
Stud bring-in	Up-cards 2♦, 2♣, 5♠ and K♥.	The 2♣ brings it in	Two deuces tie for the lowest card, and clubs are the lowest suit
Razz bring-in	Up-cards K♦, K♠ and Q♣.	The K♠ brings it in	In Razz, the highest card brings it in, and spades are the highest suit
Draw for the button	Cards dealt: A♣, A♦, K♠ and 7♥.	The A♦ gets the button	Two aces tie for high card, and diamonds rank above clubs
Hold’em split with an odd chip	Two players split with the same straight; one holds J♠ 10♠, the other J♣ 10♦.	Seat position decides	In flop games, the odd chip goes to the first winner to the left of the button, not to the higher suit

Showdowns checked with a hand evaluator; procedures follow the TDA 2026 rules and Robert’s Rules of Poker. House rules vary, so check the posted rules where you play.

The first four rows are the ones that cost money at the table: counting a flush that isn’t there, missing one that is, and misreading a straight flush. In every case, the question isn’t which suit is better but whether five cards share one.

Suits at Showdown: Rules and Etiquette

• Cards speak. Your hand is what your cards make, not what you announce. If you call “a pair” and turn over a flush, the flush is what’s read [TDA 13]. It works the other way too: announcing “flush” with four cards of a suit doesn’t make one.
• Show both hole cards. Table all your hole cards face up [TDA 14]. With flushes, the dealer needs to see which of your cards are the suit, and whether you’re playing the board.
• Playing the board still means showing. On a board with a five-card flush, every player may be playing the board. If you’re claiming a share of the pot, you still have to show your cards [TDA 20].
• Don’t muck too soon. Straight flushes and one-card flushes are easy to miss in a hurry. Once your cards hit the muck and can’t be identified, they’re dead [TDA 15].
• Suits never break a tie for the pot. If both hands have the same ranks, the pot is split. The only suit decision at showdown is who gets an odd chip in Stud and Razz [TDA 21].
• Know the posted rules. The TDA rules apply only where they’re adopted. Home games sometimes invent suit rankings; if yours does, agree on it before the first hand, not at showdown.

Common Mistakes With Suits

Mistake	Why it’s wrong	What to do instead
Thinking a spade hand beats the same hand in hearts	Suits never break a tie for the pot; identical ranks split	Compare ranks only
Counting a flush with four cards of a suit	A flush needs five; J♥ 10♣ beats A♥ 3♠ on 9♥ 8♥ 7♣ 2♥ K♦	Count five cards of one suit before you bet
Counting one suited card in Omaha	Omaha flushes need exactly two cards of the suit from your hand	Build every Omaha hand from two hole cards and three board cards
Calling a broadway straight with one spade a royal flush	All five cards must share a suit	Check the suit of every card
Overvaluing suited hands	Suited adds only 1.7 to 3.7 points of equity; 7-2 suited is still a weak hand	Choose hands by rank first, suits second
Only playing suited cards	Offsuit hands are three times as common; you throw away three hands in four	Play strong offsuit hands too
Ignoring blockers	Holding the ace of the board’s suit cuts an opponent’s flush combinations from 45 to 36 on a three-flush board	Count combinations with the cards you can see
Misreading two red or two black suits	Hearts and diamonds look alike at a glance	Use a four-color deck online
Forgetting who brings it in at Stud	Tied low cards go by suit, clubs lowest	Check suits when two up-cards match
Keeping a pat straight with four to a royal in Jacks or Better	Four to the royal is worth 18.47 per coin, the straight 4.00	Break the straight and draw one card

Figures from the exact counts in this guide. Calculated by TopSitesPoker.com.

Poker Suits Quiz

Test yourself. Every answer was checked with a hand evaluator or calculated exactly.

#	Question	Answer	Why
1	Which is the highest suit in poker?	None, at showdown	Suits never rank hands; for tie-break procedures, spades are highest
2	A♣ J♣ 9♣ 6♣ 3♣ against A♥ J♥ 9♥ 6♥ 3♥?	Split	Identical ranks; suits don’t count
3	What’s the tie-break suit order, from highest to lowest?	Spades, hearts, diamonds, clubs	Alphabetical from the bottom up
4	Stud up-cards 2♦ and 2♣ are the lowest. Who brings it in?	The 2♣	Clubs are the lowest suit
5	Can two flushes in different suits meet at a Hold’em showdown?	No	Each needs three board cards of its suit, and the board has only five cards
6	How many of Hold’em’s 1,326 starting hands are suited?	312	78 rank pairs × 4 suits
7	How often is a Hold’em flop monotone?	5.18% of the time	1,144 of 22,100 flops
8	Board Q♠ J♠ 10♠ 3♥ 2♦. A♠ K♥ against K♠ 9♠?	K♠ 9♠	A straight flush beats the ace-high straight
9	Omaha, board K♠ 7♠ 5♠ 2♠ Q♣, you hold the A♠ and no other spade. Do you have a flush?	No	Omaha flushes need two cards of the suit from your hand
10	In a split Hold’em pot, who gets the odd chip?	The first winner to the left of the button	Flop games use seat position, not suits

Suit Terms Every Player Should Know

Term	Meaning
Suited	Two hole cards of the same suit, like A♥ K♥. Written with an “s”: AKs.
Offsuit	Two hole cards of different suits, like A♥ K♣. Written with an “o”: AKo.
Suited connectors	Suited cards of consecutive ranks, like 8♠ 7♠, which can make both straights and flushes.
Double-suited	An Omaha hand with two cards of each of two suits, like A♠ K♠ 9♥ 8♥.
Rainbow	A board, or a hand, with no two cards of the same suit.
Two-tone	A flop with two cards of one suit.
Monotone	A flop with all three cards of one suit.
Flush draw	Four cards of one suit, needing one more for a flush.
Backdoor flush draw	Three cards of one suit after the flop, needing both the turn and the river.
Nut flush	The best possible flush on the board, usually made with the ace of the suit.
Four-flush	Four cards of one suit, in a hand or on a board. On a four-flush board, any single card of the suit makes a flush in Hold’em.
Blocker	A card you hold that reduces the combinations an opponent can have, like the ace of the board’s suit.
Four-color deck	A deck with a different color for each suit, usually black, red, blue and green.
High card by suit	A tie-break that uses the suit order, spades highest and clubs lowest, when two cards have the same rank.
Bring-in	The forced opening bet in Stud games, paid by the lowest up-card (the highest in Razz), with ties broken by suit.
Suit isomorphism	The idea that hands that differ only by a swap of suits are strategically identical.

Frequently Asked Questions

What are the four suits in poker?

Spades ♠, hearts ♥, diamonds ♦ and clubs ♣. A standard deck has 13 cards in each suit, one of each rank from the deuce to the ace, for 52 cards in all.

Do suits have rankings in poker?

Not for comparing hands. At showdown, suits never break a tie: two hands with the same ranks split the pot. A suit order exists only for procedural tie-breaks, like the Stud bring-in or the draw for the button.

What is the highest suit in poker?

For hands, none. For tie-break procedures, spades, followed by hearts, diamonds and clubs.

Does a spade flush beat a heart flush?

Only if its cards rank higher. Flushes are compared card by card by rank. A♠ J♠ 9♠ 6♠ 3♠ and A♥ J♥ 9♥ 6♥ 3♥ split the pot. In Hold’em and Omaha, two flushes at the same showdown are always in the same suit anyway.

Is a royal flush in spades better than a royal flush in hearts?

No. All four royal flushes are equal. Two royal flushes at the same table split the pot, which in Hold’em can only happen when the royal flush is on the board.

When do suits matter in poker?

In two ways. They decide whether five cards make a flush, a straight flush or a royal flush. And the suit order settles procedural ties: the Stud and Razz bring-in, first action between identical exposed hands in Stud and Razz, the odd chip in split Stud pots, high-card draws for the button or seats, and chip races.

Who pays the bring-in in Seven Card Stud if two players show the same low card?

The player with the lower suit. With the 2♣ and the 2♦ showing, the 2♣ brings it in, because clubs are the lowest suit.

How does the suit order work in Razz?

In Razz, the highest up-card brings it in, and ties go to the higher suit. With the K♠ and the K♦ showing, the K♠ brings it in.

Who gets the odd chip in a split pot?

In Hold’em and Omaha, the first winner to the left of the button. In Stud and Razz, the player with the high card by suit in their five-card winning hand, under the TDA rules. When a hi-lo pot is split between the high hand and the low hand, the odd chip goes to the high hand.

How often is a suited hand dealt in Hold’em?

23.5% of the time: 312 of the 1,326 possible starting hands. Offsuit hands make up 70.6% and pocket pairs 5.9%.

How much better is a suited hand than an offsuit one?

Against one random hand, being suited adds 1.7 to 3.7 percentage points of equity, 2.75 on average. A-K suited has 67.0% equity against a random hand; A-K offsuit 65.3%.

How often does a suited hand make a flush?

Using both hole cards, 6.40% of the time by the river. On the flop, it flops a flush 0.84% of the time and a flush draw 10.9%.

Is there any poker game where suits count toward the hand?

Yes: Badugi, a four-card lowball draw game. A badugi needs four different ranks and four different suits, and a hand with two cards of the same suit loses a card from its count. Even there, no suit outranks another; the suits only have to be different.

What does “rainbow” mean?

A board with no two cards of the same suit. On the flop, 39.8% of boards are rainbow, 55.1% are two-tone and 5.18% are monotone.

What is a four-color deck?

A deck that gives each suit its own color, usually black spades, red hearts, blue diamonds and green clubs, so flushes are easier to read. Many online poker rooms offer it as a display option.

Why is the order spades, hearts, diamonds, clubs?

It’s reverse alphabetical in English, and it’s the same order bridge uses for bidding, which makes it easy to remember. Poker needs it only for the few situations that require a tie-break.

Can a home game rank suits?

A home game can use any rules its players agree on. If yours ranks suits, settle the order before the game starts. In casinos, cardrooms and online, suits don’t rank hands.

Do suits matter in video poker?

Only for flushes, straight flushes and royal flushes, but those drive some key decisions. In 9/6 Jacks or Better, breaking a made straight to keep four to a royal flush is worth 18.47 per coin against 4.00 for the straight.

Poker Suits: Quick-Reference Summary

Question	Answer
The four suits	Spades ♠, hearts ♥, diamonds ♦, clubs ♣; 13 cards each
Do suits rank hands?	No. Identical ranks split the pot in every standard game
Where suits matter for hands	Flushes, straight flushes and royal flushes: five cards of one suit
Hand values that depend on suits	1,287 of 7,462 (the flushes and straight flushes)
Tie-break suit order	Spades, hearts, diamonds, clubs (highest to lowest)
Where the order is used	Stud and Razz bring-in, Stud and Razz first action between identical exposed hands, odd chip in Stud and Razz, high-card draws for the button or seats, chip races
Odd chip in Hold’em and Omaha	First winner to the left of the button, not by suit
How often a suit decides the Stud bring-in	5.9% with two players, 23.5% with eight
Two flushes at a Hold’em or Omaha showdown	Always the same suit, compared by rank
Starting hands	312 suited (23.5%), 936 offsuit (70.6%), 78 pairs (5.9%); 169 different hands
What being suited is worth	1.7 to 3.7 points of equity against a random hand; a flush 6.40% of the time using both cards
Flop textures	Rainbow 39.8%, two-tone 55.1%, monotone 5.18%
Omaha	A flush needs exactly two cards of the suit from your hand; 13.5% of hands are double-suited
Short Deck	Nine cards per suit make flushes rarer than full houses, so most rule sets rank the flush higher

About This Guide

This guide uses the standard poker hand rankings used in casinos, cardrooms and online, the TDA 2026 rules (version 1.0, September 7, 2026) and Robert’s Rules of Poker where procedures are concerned. House rules, especially on Stud procedures, button draws, chip races and home-game suit rankings, vary, and the rules of the room or site where you play always apply.

Every probability was produced by the TopSitesPoker.com editorial team rather than copied from other sources:

• Exact counts: suit patterns over all 22,100 flops, 270,725 four-card hands and 2,598,960 five-card hands; the 7,462 distinct five-card hand values; suit-isomorphism classes for starting hands, flops, turn and river boards, and hands with flops; flush odds for suited and offsuit hands; tie-break frequencies for two to ten dealt cards; how often one to eight opponents hold the flop’s suit; flush-board analysis over every river board; Short Deck flush and full-house counts; and every example, equity and video poker value over all possible remaining cards.
• Simulations: the average suited bonus across all Hold’em starting hands against one random hand, from 10,000,000 simulated deals per hand, and split-pot and flush-against-flush frequencies from 20,000,000 simulated deals at two, six and nine players, all with every player seeing the river.
• Rules and history: procedures checked against the TDA 2026 rules and the tournament section of Robert’s Rules of Poker; the history of the suits follows standard references on playing cards.
• Evaluator checks: every example, comparison and quiz answer was verified with a hand evaluator, with Omaha hands evaluated using exactly two hole cards and three board cards.

The Bottom Line

Suits have no ranking in poker hands. The ace of clubs is worth exactly as much as the ace of spades, and two hands with the same ranks split the pot, whatever their suits. Suits do one job in the standard rankings, deciding whether five cards make a flush, and even then the suit itself doesn’t matter, only that all five cards share one.

Outside the showdown, poker keeps a suit order, spades, hearts, diamonds, clubs, for the handful of procedures that need a single winner: the Stud bring-in, odd chips in Stud, draws for the button and seats, and chip races. At the table, the useful skills are reading suits correctly, counting to five before you call a flush, and knowing what suited cards are really worth: a small edge, not a reason to play a hand.