As we already know, nothing else beats the highest hand in poker royal flush. There are several other poker hands, each with varying power. Let us look closer at the different hands in the series of their strength and what they encompass.
| Rank |
Hand name |
Hand description |
| 1 |
Royal flush |
10, Jack, Queen, King and Ace of the same suit |
| 2 |
Straight flush |
Five cards in a row of the same suit |
| 3 |
Four of a kind |
For numerically same cards from each suit |
| 4 |
Full House |
A similar pair with three of the same kind |
| 5 |
Flush |
Five cards of the same suit but not in an order |
| 6 |
Straight |
Five cards in numerical order from the different suits |
| 7 |
Three of a kind |
Three of the same card with two random cards |
| 8 |
Two pair |
Two pairs/sets of same cards with a side card |
| 9 |
One pair |
One pair of the same card |
| 10 |
High card |
No matching cards |
Beating Your Opponents in a Royal Flush Game
All poker players must remember that the game is about framing strategies and loopholes to defeat the other players. Awareness of the powers and ranks of flush poker cards helps you stay on top of your game through the smart and sharp presence of mind.
Being well-versed in the hierarchy of poker hands ranking is crucial to know when and where you can beat someone. Below, we have listed down the categories of what beats what in a royal flush game.
A Straight can be beaten by:
- Flush
- Full house
- Four-of-a-kind
- Straight flush
- Royal Flush
A Flush can be beaten by:
- Full house
- Four-of-a-kind
- Straight flush
- Royal Flush
A Full house can be beaten by:
- Four-of-a-kind
- Straight flush
- Royal Flush
A Royal Flush remains unbeatable as it is the highest hand in poker royal flush.
Royal Flush Poker Hand Probability Table
If you wish to ace your poker journey, knowing how to play royal flush doesn’t suffice the need. You must pay attention to the mathematical probability of the game. Overall, calculating these outcomes is relatively easy. When you know that there are 52 cards making 25,98,960 possible combinations, you can simplify the calculations to get a rough estimate of your chances. We have tabulated the probabilities for the occurrence of each hand for your convenience.
| Poker hand |
Number of combinations |
Probability |
| Royal flush |
4 |
0.000,001,539 |
| Straight flush |
40 |
0.000,015,39 |
| One of a kind |
624 |
0.000,240,1 |
| Full house |
3,744 |
0.001,440,58 |
| Flush |
5,108 |
0.001,965,4 |
| Straight |
10,200 |
0.003,924,65 |
| Three of a kind |
54,912 |
0.021,128,45 |
| Two pair |
123,552 |
0,047,539,02 |
| One pair |
1,098,240 |
0,422.569.03 |
Probability of Getting Royal Flush in Different Variants
Poker has witnessed rapid progress over the years. This evolution has resulted in various types and variations of the game. Some of the popular ones include Texas Holdem Poker, Omaha Poker, Hold’em Poker, and Pot Limit Omaha Poker.
Texas Holdem Poker
| Name |
Probability |
Method |
| Pre Flop |
0.000154% |
Drawing randomly from a deck of 52 cards |
| By the Flop |
0.005% |
Holding two suited cards between the Ace and the 10 |
| By the Turn |
4.256% |
Holding a draw on the flop |
| By the River |
4.348% |
Holding a draw on the turn |
Omaha Poker
| Name |
Probability |
Method |
| Pre Flop |
0.000154% |
Drawing a random card from a full deck |
| By the Flop |
0.0058% |
Holding a TJxx with two different suits |
| By the Turn |
4.444% |
Holding a Royal Flush Draw on the Flop |
| By the River |
4.348% |
Holding Royal Flush Draw on the Turn |
Hold’em Poker
| Name |
Probability |
Method |
| Pre Flop |
0.1965% |
On the basis of 5 cards randomly drawn from a full deck |
| By the Flop |
0.84% |
Holding 2 suited cards |
| By the Turn |
19.15% |
Having a flop with 2 suited cards |
| By the River |
19.56% |
On board with 2 suited cards |
Pot Limit Omaha Poker
| Name |
Probability |
Method |
| Pre Flop |
0.1965% |
On the basis of 5 cards randomly drawn from a full deck |
| Pre Flop |
0.1965% |
On the basis of 5 cards randomly drawn from a full deck |
| By the Flop |
1.90% |
Double suiting |
| By the Turn |
20% |
Having a flop with 2 suited cards |
| By the River |
20.40% |
On board with 2 suited cards |
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