# Let It Ride Strategy: When to Keep or Withdraw Your Bets

> Learn when to keep or withdraw Let It Ride bets, with exact three- and four-card rules, payouts, EV examples and calculator limitations.

- Source: https://toolsgambling.com/blog/let-it-ride-strategy
- Author: Evgeniy Volkov (ToolsGambling)
- Published: 2026-03-12
- Updated: 2026-10-12
- Cite as: "Let It Ride Strategy: Rules and Decision Examples", ToolsGambling, https://toolsgambling.com/blog/let-it-ride-strategy

Optimal Let It Ride strategy means keeping removable bets only when they have positive expected value and withdrawing the rest. In a few cases, the expected value is zero: keeping or withdrawing is equally optimal, but withdrawing reduces your exposure. **Even with correct decisions, the game as a whole has negative expected value for the player.**

First, confirm your table’s paytable. The rules below assume the standard payouts, including **1000 to 1 for a royal flush** and **1 to 1 for a pair of tens or higher**. Different payouts, fees or aggregate payout caps can change the calculation.

Here, expected value, or EV, means the **expected net profit from one removable bet**, expressed in base-bet units. It is not the expected return from the entire hand. Withdrawing that bet has an EV of zero: you get your money back without a profit or loss on that bet.

## How the hand works and which bets you can withdraw

You place three equal bets—#1, #2 and #3—but only the first two can be withdrawn. Bet #3 must remain until the hand is settled.

You receive three cards and decide whether to keep or withdraw bet #1. The first community card is then revealed. Using those four known cards, you independently decide whether to keep or withdraw bet #2. The second community card completes your five-card hand, and each remaining bet is settled according to the paytable.

You cannot exchange cards, and there is no conventional comparison against a dealer hand. Withdrawing a bet also **does not fold the whole hand**: your remaining bets stay in play.

For example, with a base bet of \$5, you initially place \$15. You might withdraw bet #1 and recover \$5, then keep bet #2 after seeing the first community card. Two \$5 bets would remain:

- If the final hand does not pay, you lose \$10.
- If you finish with a pair of tens or higher paying 1 to 1, your net profit is \$10. Including the return of the two stakes, you receive \$20.

Your final loss depends on how many bets remain. If you withdraw both removable bets, a nonpaying hand costs only the mandatory \$5 bet.

## The standard Let It Ride paytable

The standard game pays for a pair of tens or higher and every stronger poker hand. Anything below a pair of tens loses; it is not a push. **Two low pairs still pay as two pair.**

| Final five-card hand | Net profit on each remaining bet |
|---|---:|
| Royal flush | 1000 to 1 |
| Straight flush | 200 to 1 |
| Four of a kind | 50 to 1 |
| Full house | 11 to 1 |
| Flush | 8 to 1 |
| Straight | 5 to 1 |
| Three of a kind | 3 to 1 |
| Two pair | 2 to 1 |
| Pair of tens or higher | 1 to 1 |
| Anything else | Bet loses |

“To 1” describes profit in addition to the returned stake. If all three \$5 bets remain for a royal flush:

**3 × \$5 × 1000 = \$15,000 net profit, plus \$15 in returned stakes = \$15,015 total paid.**

This example assumes no aggregate payout cap. Before playing, check whether there is a cap and whether the posted payouts are stated as “to 1” or “for 1.” A payout stated “for 1” includes the stake rather than adding its return separately.

The probability of a royal flush in a random five-card hand is **1 in 649,740**. That does not mean a royal flush becomes “due” after a particular number of hands.

![Top payout rows from historical Let It Ride paytable variants in a California Department of Justice document](https://toolsgambling.com/media/article/2026/10/b4c31ff9b127c6e22007fd96e17abb60.webp)

*Original English excerpt from the California Department of Justice rules, Rev. 01/13—January 2013. The historical document shows differences among the top payout rows; it does not verify the paytable at a current venue. See the [original PDF](https://oag.ca.gov/sites/all/files/agweb/pdfs/gambling/BGC_let_it_ride.pdf), pages 1 and 3–5.*

## Three-card strategy: when to keep bet #1

Keep bet #1 with an existing paying hand or one of the qualifying suited draws below. Withdraw it in every other case.

A **high card** in this strategy is a 10, J, Q, K or A. Suited cards share the same suit, and the draw rules require distinct ranks.

| Your three cards | Decision on bet #1 |
|---|---|
| Pair of tens or higher, or three of a kind | Keep |
| Three distinct suited ranks from 10, J, Q, K, A | Keep |
| Three consecutive suited cards, except A–2–3 and 2–3–4 | Keep |
| Three suited cards spanning four ranks, with one missing rank and at least one high card | Keep |
| Three suited cards spanning five ranks, with two missing ranks and at least two high cards | Keep |
| Anything else | Withdraw |

To count gaps, put the ranks in order and count the span from the lowest to the highest, including both ends. For this test, use J = 11, Q = 12, K = 13 and **A = 14**, not 1. The span is highest rank − lowest rank + 1.

The examples show how the conditions work:

- **8♠, 9♠, J♠:** the span is 8–9–10–J, covering four ranks. Only the 10 is missing, and the J supplies one high card. Keep the bet.
- **7♠, 10♠, J♠:** the span is 7–8–9–10–J, covering five ranks. Two ranks, 8 and 9, are missing, but you have two high cards: 10 and J. Keep the bet.
- **3♠, 4♠, 5♠:** these consecutive suited cards qualify even without a high card.
- **2♠, 3♠, 4♠** and **A♠, 2♠, 3♠:** these are the exceptions. Withdraw the bet.

An ace can be low only as part of the wheel straight, A–2–3–4–5. Ranks do not wrap around: K–A–2 is not a consecutive sequence.

Three offsuit high cards do not qualify on their own. Neither does a low pair such as 8♠, 8♥, Q♦.

## Four-card strategy: when to keep bet #2

Keep bet #2 with a paying hand, any four suited cards, or a genuine open-ended straight draw containing at least one high card. Two other draw categories have zero incremental EV, so keeping or withdrawing is equally optimal.

| Your four cards | Decision on bet #2 |
|---|---|
| Pair of tens or higher, two pair, three of a kind, or four of a kind | Keep: positive EV |
| Any four suited cards | Keep: positive EV |
| Four distinct consecutive ranks that can complete a straight at either end, with at least one high card | Keep: positive EV |
| The same open-ended straight draw, but with no high cards | Keep or withdraw: zero EV |
| An inside or one-ended straight draw containing four high cards | Keep or withdraw: zero EV, unless another rule gives positive EV |
| Anything else | Withdraw |

An **open-ended straight draw** has four distinct consecutive ranks and can complete a straight at either end. For example, 8–9–10–J makes a straight with a 7 or a Q. Eight cards in the remaining deck complete it: eight outs.

An **inside straight draw**, also called a gutshot, needs an internal missing rank. With 10–J–Q–A, only a K completes the straight. J–Q–K–A also needs just one rank, a 10, but at one end. Both contain four high cards and have zero EV for the removable bet. If all four cards are suited, however, keep the bet under the four-suited-card rule: that makes the decision positive EV.

An inside straight draw with only three high cards does not qualify. For example, offsuit 9–J–Q–K needs a 10, but keeping the bet has negative EV. Withdraw it.

A–2–3–4 is **not open-ended**. Only a 5 completes a straight; there is no rank below the ace to complete the other end. Another ace would give a paying pair, but those additional wins are not enough to justify keeping the bet unless all four cards are suited.

Four consecutive cards are not yet a made straight. You need five cards. Assuming no other cards are known, there are 48 possible final cards:

| Draw to complete | Outs | Probability |
|---|---:|---:|
| Open-ended straight draw | 8 | 8/48 = 16.67% |
| Inside or one-ended straight draw | 4 | 4/48 = 8.33% |
| Flush from four suited cards | 9 | 9/48 = 18.75% |

These probabilities describe only completion of the named hand. A betting decision must also account for other paying results, such as pairing a high card. Straight outs alone do not determine EV.

## Why similar draws can require different decisions

The correct decision depends on the removable bet’s expected net profit, not just its number of outs. Withdrawing gives zero; keeping is justified when the average net result is positive.

With four known cards, you can check all 48 possible final cards. For one base-bet unit, a straight earns +5, a pair of tens or higher earns +1, and a nonpaying hand loses −1.

For **4♠, 5♥, 6♦, 7♣**, eight cards complete a straight and the other 40 lose:

$$
\frac{8\times5-40}{48}=0.
$$

Keeping and withdrawing are therefore equally optimal. Withdrawing simply removes that additional bet from settlement.

For **8♠, 9♥, 10♦, J♣**, eight cards complete a straight, another six make a pair of tens or jacks, and 34 lose:

$$
\frac{8\times5+6\times1-34}{48}=0.25.
$$

At a \$5 base bet, keeping bet #2 has an expected net profit of **\$1.25**. This is an average across possible completions, not a guaranteed outcome on the next hand.

For **A♠, 2♥, 3♦, 4♣**, four fives make a straight, three remaining aces make a paying pair, and 41 cards lose:

$$
\frac{4\times5+3\times1-41}{48}=-0.375.
$$

Withdraw the bet.

With three known cards, the calculation requires all **1176** unordered pairs of community cards from the remaining 49 cards. Evaluate each resulting five-card hand using the net paytable: +1000 for a royal flush, +200 for a straight flush, and so on, down to +1 for a high pair and −1 for a loss. Add those results and divide by 1176.

An independently coded enumeration using that method gives:

| Three known cards | EV in base-bet units | Decision |
|---|---:|---|
| 3♠, 4♠, 5♠ | +0.2142857 | Keep |
| 2♠, 3♠, 4♠ | −0.0255102 | Withdraw |
| A♠, 2♠, 3♠ | −0.0714286 | Withdraw |

The displayed three-card EVs are rounded to seven decimal places. These calculations assume a uniformly shuffled standard 52-card deck, no other known cards, and no fees, side bets or payout caps.

The main strategy and game statistics are supported by the [Wizard of Odds mathematical analysis](https://wizardofodds.com/games/let-it-ride/). The enumerated examples above are separate checks using the stated method, not outputs from the embedded calculator.

## House edge: why you see 3.51%, 2.85% and 1.17%

These percentages use different denominators; they do not describe different versions of the game. With the standard paytable and optimal strategy, expected loss per hand is **3.51% of one base bet**.

The [reference mathematical analysis](https://wizardofodds.com/games/let-it-ride/) gives an average of approximately **1.232 base-bet units** remaining at settlement. That reference convention keeps bets in zero-EV cases. Relative to the average amount left at settlement, expected loss is approximately **2.85%**.

Dividing the same expected loss by all three initially placed units gives **1.17%**. This is only an arithmetic normalization. It does not turn withdrawn bets into losing bets or make them part of the amount actually settled.

RTP is the long-run return relative to a stated betting denominator. Consequently, **96.49% is not a universal RTP for all three bets**. Using the average amount left at settlement as the denominator gives an RTP of approximately **97.15%**. Withdrawing in zero-EV cases can change the average number of retained units, but it does not change expected loss.

For more on why the denominator matters, see our [house edge explanation](https://toolsgambling.com/blog/house-edge).

### How often the final hand pays

A final five-card hand pays in **23.8780%** of cases and does not pay in **76.1220%**. Those are hand frequencies, not RTP or the proportion of money returned.

**Let It Ride Final Hand Distribution**

|  | Share of hands, % |
|---|---:|
| No paying hand | 76.122 |
| Pair of tens or higher only | 16.253 |
| Two pair or better | 7.625 |

*Category counts are calculated combinatorially from the 2,598,960 possible five-card hands. Probabilities are rounded to three decimal places. The chart shows hand frequency, not each category’s contribution to payouts.*

| Category | Count | Probability (%) |
| --- | ---: | ---: |
| Nonpaying hands | 1,978,380 | 76.122 |
| Exactly one pair of tens or higher | 422,400 | 16.253 |
| Two pair or better | 198,180 | 7.625 |
| Total | 2,598,960 | 100 |

## Calculator: check its recommendations against the tables

The embedded calculator is a limited heuristic with known mistakes, not an exact analyzer. **The decision tables above override its recommendations, even if the interface calls a decision optimal.**

The tool misses some positive-EV keeps: it pulls suited 3–4–5, a one-gap suited draw with one high card, and a two-gap suited draw with two high cards when it should keep the bet. It also wrongly keeps A–2–3–4 when the four cards are not all of the same suit; keeping is correct when all four are suited. With offsuit 10–J–Q–A, the tool pulls the bet, which is a valid optimal decision at zero EV, but its explanation does not identify that keeping and pulling are equally good. Separately, it can incorrectly label a four-card sequence as a made straight, which requires five cards.

It also has these limitations:

- It does not check whether you entered the same card twice.
- It does not calculate numerical EV or simulate payouts.
- It does not analyze side bets or alternative paytables.
- The ante input does not change its recommendation or calculate profit.

Here, the ante field means **one base-bet unit**, not the combined total of all three bets. The mandatory third bet is also one such unit.

For a straightforward example, select three-card mode, enter **Q♠, J♠, 10♠**, and enter **5** in the ante field. The tool recommends keeping the bet, which is correct for this hand.

![Three-to-a-royal-flush draw with Q♠, J♠ and 10♠ in the localhost Let It Ride calculator](https://toolsgambling.com/media/article/2026/10/5861958a9e30aa4efa612917f5d7584b.webp)

*Screenshot of the English tool running on localhost, not a production-site test. These three suited cards form a royal flush draw, not a completed royal flush. The three-bet payout example above is a separate calculation, not a calculator feature.*

To enter a fourth card, turn on the fourth-card toggle, then select its rank and suit in the fields that appear. Compare the result with the four-card decision table; the tool’s explanation is not proof that its decision or hand description is correct.

Next, try **3♠, 4♠, 5♠** in three-card mode. The tool recommends withdrawing, but that recommendation is wrong. The correct decision is to keep: exact enumeration gives positive EV.

![Localhost Let It Ride calculator incorrectly recommending withdrawal with 3♠, 4♠ and 5♠](https://toolsgambling.com/media/article/2026/10/a5fff9cb25174507622301a9f5a6108e.webp)

*Screenshot of the English tool running on localhost, not a production-site test. Its recommendation for 3♠, 4♠, 5♠ is incorrect. Follow the consecutive suited-card rule and keep the bet.*

## What play can cost and what to check first

At a \$5 base bet over 100 hands, the standard model gives an expected loss of **\$17.55**. That is neither a loss limit nor a measured result from a two-hour session. Your actual result can differ substantially.

Each hand begins with \$15 on the table. Under the reference convention of keeping zero-EV bets, the average amount left for settlement is approximately **\$6.16** per hand. Withdrawals explain the difference between the initial amount placed and the amount ultimately at risk, but they do not remove the house edge.

Before playing, check:

- The exact paytable and whether payouts include or exclude the returned stake.
- Minimum and maximum bets.
- Fees and any aggregate payout cap.
- Separate rules for any side bets.

Side bets are optional. They can use their own three-card, five-card or progressive paytables. Without those rules, they cannot be evaluated, and the main game’s 3.51% house edge does not apply to them.

Set an affordable spending budget and a time limit in advance. Do not increase your bets to chase losses: correct decisions do not guarantee that your bankroll will last or that a session will be profitable.

## Do not confuse the poker game with a blackjack progression

This guide covers the standalone Let It Ride poker table game, not the [Let It Ride betting progression in blackjack](https://toolsgambling.com/blog/let-it-ride-blackjack).

[Mississippi Stud](https://toolsgambling.com/blog/mississippi-stud-strategy) is a different game with different betting mechanics. Its staged card reveals do not make these decision tables transferable to it.

## FAQ

### Can you exchange cards in Let It Ride?

No. You receive three cards, then two community cards are revealed. Your decisions concern only whether to keep or withdraw bets #1 and #2. There is no card exchange or conventional comparison against a dealer hand.

### Should withdrawing the first bet affect your second decision?

No. Evaluate bet #2 independently using the four known cards. Withdrawing the first bet and keeping the second is a normal sequence.

### Does this strategy apply to side bets?

No. Side bets have separate rules and paytables, which may cover three-card hands, five-card hands or progressive payouts. The 3.51% house edge applies to the main game with the standard paytable, not to those additional bets.