# How to Choose Video Keno Settings and Control Spending

> Compare video keno paytables, understand the odds, reproduce RTP calculations in the calculator and control spending without number-picking myths.

- Source: https://toolsgambling.com/blog/video-keno-strategy
- Author: Evgeniy Volkov (ToolsGambling)
- Published: 2026-02-22
- Updated: 2026-10-13
- Cite as: "Video Keno Strategy: Odds, Paytables and Budget", ToolsGambling, https://toolsgambling.com/blog/video-keno-strategy

A practical video keno strategy means checking the rules, paytable and cost of play—not finding the “right” numbers. No number-picking system can predict independent, uniformly random draws. Useful decisions concern spot count, theoretical return to player (RTP), total bet per draw, playing speed and a loss limit set in advance. None makes the game a guaranteed source of profit.

Video keno is an electronic number-drawing game. It is neither video poker nor live-draw, ticket-based keno. “Online” describes how you access a game; it does not automatically mean better odds.

| What to compare | Electronic video keno, including online games | Live-draw keno |
|---|---|---|
| Number selection | Through the game interface | On a ticket or through the available interface |
| Pace | Depends on settings and controls | Depends on the draw schedule |
| Catch probabilities | Match the live version only when the configurations are identical | Require the same number pool, draw size and spot count |
| RTP | Determined by the applicable paytable and additional rules | Also determined by the specific paytable and rules |

## First, Identify the Exact Game Configuration

Before betting, open the game’s help, rules and paytable. Without them, you cannot compare options properly or reproduce a calculation. Section names vary, so use the controls actually available in your game rather than looking for a universal button.

Check these details:

1. **Number pool and draw:** how many numbers are available, how many are drawn and whether numbers can repeat.
2. **Spot count:** how many numbers you may select. A spot is a selected number; a catch is a selected number that appears in the draw.
3. **Total bet:** the cost of all cards and paid extras in one draw.
4. **Credit denomination:** the cash value of one credit. Convert units before comparing a prize in credits with a bet in money.
5. **Payout rules:** whether the stated payout includes the returned stake, and whether individual or aggregate payout caps apply.
6. **Additional conditions:** bonuses, free games, extra balls, multipliers and progressive jackpots.

For example, the [Loto-Québec terminal instructions](https://loterievideo.lotoquebec.com/en/how-to-play/) describe selecting 3–10 numbers and drawing 20 numbers from 80. They also provide automatic selection through **“Quick Pick”**. This is one operator’s configuration, not a rule for every product.

The calculations below use one explicit model: **20 distinct numbers are selected uniformly at random from 80, without replacement**. Repeated draws are assumed to be independent. If your game works differently, these calculations do not apply unchanged.

## Which Numbers Should You Pick, and How Many Spots Should You Play?

In the uniform model, every set with the same spot count has the same probabilities, and there is no universally best spot count. The sets `1, 2, 3, 4, 5, 6` and `7, 18, 29, 40, 51, 62` have identical catch probabilities.

Each individual number has a 25% chance of appearing in a draw. However, catches within one draw are not independent because numbers are drawn without replacement. You therefore cannot calculate the chance of catching all selected numbers as `0.25^n`.

Hot and cold numbers are a prediction myth, not useful signals in this model. Past results and artificial intelligence do not create a number-selection advantage. See our [guide to the limits of AI lottery prediction](https://toolsgambling.com/blog/can-ai-predict-lottery).

To choose a spot count, compare **every row of the available paytables**: RTP, any-payout probability, the probability of a net-profitable round and reliance on rare large prizes. Selecting fewer numbers does not necessarily mean lower volatility under an arbitrary paytable. There is no universal “4–8 spot” sweet spot.

### What Is the Probability of Catching Every Selected Number?

The probability of catching every selected number falls quickly as the spot count increases, but it is not the probability of receiving any payout. This table covers only catching **all** selected numbers in the 80/20 model.

| Spots selected | Probability of catching all spots | Approximately one occurrence in |
|---:|---:|---:|
| 1 | 25% | 4 |
| 2 | 6.012658% | 16.63 |
| 3 | 1.387537% | 72.07 |
| 4 | 0.306339% | 326.44 |
| 5 | 0.064492% | 1,550.57 |
| 6 | 0.012898% | 7,752.84 |
| 7 | 0.002440% | 40,979.31 |
| 8 | 0.000435% | 230,114.61 |
| 9 | 0.00007243% | 1,380,687.65 |
| 10 | 0.00001122% | 8,911,711.18 |

Values are rounded from the verified calculations. “One occurrence in” is the reciprocal of the probability, not a deadline by which a prize must appear. Even over 100 independent draws, the probability of at least one 6-of-6 result is only about **1.28%**, not 100%.

For spot-count-specific paytable considerations, see our guides to [five-spot keno](https://toolsgambling.com/blog/5-spot-keno-strategy) and [seven-spot keno](https://toolsgambling.com/blog/7-spot-keno-strategy). Always compare their examples with your own game’s rules.

## How to Calculate Payouts, Net Profit and RTP

First express every payout relative to the same total bet, then weight it by the probability of the corresponding catch count. Payout frequency alone does not tell you how much a paytable returns.

In this example, **gross payout includes the returned stake**:

- A gross payout multiplier of `1` means a stake refund and zero net profit.
- A multiplier below `1` means a net loss.
- A multiplier above `1` means a net-profitable round.

If the bet is 2 and the gross payout is 6, the multiplier is `6 / 2 = 3`, while net profit is `6 − 2 = 4`. Do not compare a payout for one credit with the total bet across several cards.

For `n` selected spots, the probability of **exactly** `k` catches in the 80/20 model is:

`P(k | n) = C(20, k) × C(60, n − k) / C(80, n)`

Here, `C(a, b)` is the number of combinations: ways to choose `b` items from `a` without regard to order. This is a hypergeometric model; the distribution is defined in the [NIST handbook glossary](https://www.itl.nist.gov/div898/handbook/glossary.htm). “Exactly three” and “at least three” are different events.

The remaining formulas are:

- `RTP = sum of P(k) × M(k)`, where `M(k)` is the gross payout multiplier.
- `House edge = 1 − RTP`.
- `Any-payout probability = sum of P(k) where M(k) > 0`.
- `Probability of a net-profitable round = sum of P(k) where M(k) > 1`.

Neither any-payout probability nor the probability of a net-profitable round equals the probability of finishing an entire session ahead. RTP is expected gross return divided by turnover, not a promised ending balance.

## Verified Example: Two Six-Spot Paytables

In this example, Regular has a slightly higher calculated RTP than Special despite its smaller top prize. Both have negative expected value (EV) for the player.

The source is the [official Turning Stone brochure, page 6](https://www.turningstone.com/uploads/document/gaming/keno/TS-Keno-HowtoPlay-Brochure.pdf). It describes **live-draw keno**, not a video keno machine paytable. For a bet of \$2, Regular lists payouts of \$2, \$6, \$180 and \$3000 for 3, 4, 5 and 6 catches respectively; Special lists \$0, \$6, \$180 and \$5000. Neither pays for 0–2 catches. Page 3 describes payout limits. Cash amounts here and in the following worked paytable are in US dollars; payout multipliers are dimensionless.

![Excerpt from the English Turning Stone paytable for six selected spots](https://toolsgambling.com/media/article/2026/10/f6eee9b746b24b155fd5e453ae09d19e.webp)

*Original English paytable excerpt for live-draw keno. The brochure is undated and was downloaded during preliminary checks on the day this guide was prepared; it does not establish current game settings.*

The following is our calculation using the 80/20 model. It demonstrates how to check a **complete base paytable from an actual video keno game**, but does not establish the RTP of any video keno machine.

| Exactly this many catches | Probability, % | Regular: payout on a bet of 2 → multiplier | Special: payout on a bet of 2 → multiplier | Regular RTP contribution, percentage points |
|---:|---:|---:|---:|---:|
| 0 | 16.660175 | 0 → 0 | 0 → 0 | 0 |
| 1 | 36.349473 | 0 → 0 | 0 → 0 | 0 |
| 2 | 30.832143 | 0 → 0 | 0 → 0 | 0 |
| 3 | 12.981955 | 2 → 1 | 0 → 0 | 12.981955 |
| 4 | 2.853792 | 6 → 3 | 6 → 3 | 8.561375 |
| 5 | 0.309564 | 180 → 90 | 180 → 90 | 27.860747 |
| 6 | 0.012898 | 3000 → 1500 | 5000 → 2500 | 19.347741 |

Probabilities and contributions are rounded for readability; totals use unrounded values. For example, exactly four catches have a probability of about 2.853792%. With a multiplier of 3, their contribution to RTP is about 8.561375 percentage points. For six catches, the Regular multiplier is **`3000 / 2 = 1500`**, not 3000 or 1499: this calculation uses gross payout, not net profit.

| Metric | Regular | Special |
|---|---:|---:|
| Nominal paytable RTP | 68.75% | 68.67% |
| House edge | 31.25% | 31.33% |
| Any-payout probability | 16.16% | 3.18% |
| Probability of a net-profitable round | 3.18% | 3.18% |
| Average catches | 1.50 | 1.50 |

**Calculated RTP of Two Paytables**

|  | Return to player (RTP), % |
|---|---:|
| Regular | 68.75 |
| Special | 68.67 |

Regular refunds the stake for exactly three catches, which occur with a probability of about **12.98%**. That makes its any-payout probability substantially higher than its probability of a net-profitable round. Special has no such refund.

Increasing the top multiplier by 1000 does not fully compensate for removing the three-catch refund: `ΔRTP = P(6) × 1000 − P(3) ≈ −0.08346 percentage points`. A bigger top prize does not necessarily mean a higher RTP.

These figures are **nominal paytable RTP**, before aggregate caps, taxes and paid extras. Choosing the better of two negative-EV paytables does not make the game profitable.

## How to Reproduce the Calculation in ToolsGambling

In the [keno calculator](https://toolsgambling.com/casino/keno-calculator), select six spots and enter gross payout multipliers for every outcome from zero to six catches. Results update immediately; there is no separate calculate button.

For Regular:

1. Select `6` under **“How many spots you pick”**.
2. Enter the values below under **“Payout per catch (your casino's table)”**.
3. Check every row against the source paytable. Enter gross payout multipliers per unit staked, not cash prizes.

| Catch-count input | Value |
|---|---:|
| 0 catches | 0 |
| 1 catch | 0 |
| 2 catches | 0 |
| 3 catches | 1 |
| 4 catches | 3 |
| 5 catches | 90 |
| 6 catches | 1500 |

![Six spots selected and Regular gross payout multipliers entered in the keno calculator](https://toolsgambling.com/media/article/2026/10/03f25cb49286d1a9d611283761ceae03.webp)

*Regular values entered in the English calculator. The calculator screenshots in this guide were captured during local testing, not on the live website.*

After entry, the results should show approximately **68.75% RTP**, **31.25% house edge**, **16.16% any-payout probability** and **1.50 average catches**.

![Regular results showing 68.75% RTP, 31.25% house edge and 16.16% any-payout probability](https://toolsgambling.com/media/article/2026/10/9f422396ee0831c8ab45424c8ce12940.webp)

*“Chance to win anything” counts positive payouts, including stake refunds, not just rounds with a net profit. The average of 1.50 refers to catches, not payout.*

For Special, change only two inputs: set **3 catches** to `0` and **6 catches** to `2500`. Keep the four- and five-catch values at `3` and `90`.

![Special results showing 68.67% RTP, 31.33% house edge and 3.18% any-payout probability](https://toolsgambling.com/media/article/2026/10/47ac5f80b6c60151b3d4c5cbc569128e.webp)

*Removing the three-catch refund reduces any-payout probability to 3.18%; average catches remain 1.50.*

The calculator uses a fixed **80/20** model and supports **1–10 spots**. It does not model arbitrary number pools, bonuses, extra balls, joint outcomes across multiple cards or the probability of exhausting a budget.

The best-spot badge compares stored illustrative paytables. Editing only the six-spot table does not establish that six spots are best at a particular operator. Reset restores the examples, not your game’s settings.

## Bonuses and Large Prizes Need a Separate Check

A base paytable is insufficient when a game includes paid features, extra balls, multipliers or free games. Calculating full-game RTP requires their rules, frequencies and costs—not just the maximum prize.

For example, page 1 of the [official Lightning Box Keno rules](https://assets.lotoquebec.com/ressources/assets/v3/assets/blt8296e79a7001648c/blt0a7bac6348742f9e/651445b818e13b52675de22f/Lightning-Box-Keno_rules_en.pdf) states an RTP of **96.00–96.19%** for the described version with the Lightning Respin feature. Page 2 describes bonus prizes as fixed rather than progressive. Page 3 describes the **“Menu”**, **“PAYTABLE”** and **“SPEED”** controls, while page 4 defines the total bet as the bet multiplier multiplied by the coin value.

![English Lightning Box Keno rules excerpt showing the game name and RTP range of 96.00–96.19%](https://toolsgambling.com/media/article/2026/10/efba446b3f0db9ce35430cc21f2d3a69.webp)

*The source document gives this range for the version it describes. The document is undated; this is not our independent calculation of all bonus features.*

You cannot automatically apply that range to every current installation or every spot count. Nor does it identify which selection offers the highest RTP. If a demo is unavailable, do not substitute a different game: reading available help does not itself require a bet.

For feature-specific considerations, see our guides to [Cleopatra Keno](https://toolsgambling.com/blog/cleopatra-keno-strategy) and [Caveman Keno](https://toolsgambling.com/blog/caveman-keno-strategy). The final check must still use the specific game’s rules.

For a progressive jackpot, separately check its trigger probability, eligibility conditions, extra charges, limits and current value. Without the relevant probabilities, you cannot claim a jackpot threshold that creates positive EV.

## Multiple Cards: Count the Total Cost per Draw

In multi-card keno, spending per draw is the sum of the bets on every card. The budget and multi-card examples here and below use one consistent hypothetical monetary unit, which you can interpret as a unit of your own currency. They illustrate arithmetic, not stakes or denominations offered by operators. Four cards at 0.50 units each cost **2 units per draw**; over 100 draws, turnover is **200 units**, not 50.

Assuming a hypothetical 90% RTP for each card, expected loss in that example is 20. One card at 0.50 over the same 100 draws produces turnover of 50 and an expected loss of 5. This comparison assumes equal RTP and no extra charges.

If the rules let you split a **fixed total bet** across cards, expected loss at equal RTP depends on the total amount staked. Volatility, however, depends on joint outcomes and overlapping numbers—not simply the number of cards.

Identical cards have identical outcomes. Overlapping numbers connect card outcomes within a draw, so you cannot multiply no-catch probabilities as though the cards were independent. Covering the entire number pool also does not guarantee enough catches on any paid card. See the [four-card keno guide](https://toolsgambling.com/blog/4-card-keno-strategy) for more detail.

## Limit Turnover and Speed Instead of Chasing Recovery

Set an affordable loss budget, a fixed bet and a maximum number of draws or turnover before playing. Stop before placing another bet if it could exceed your remaining loss budget. This controls spending; it does not improve the odds.

Example plan: **0.50 × 200 draws = 100 in turnover**.

| Hypothetical RTP | Expected gross payout on turnover of 100 | Expected net loss |
|---:|---:|---:|
| 90% | 90 | 10 |
| 95% | 95 | 5 |

These are mathematical expectations, not observed results from a particular game, a forecast of your balance or the maximum possible loss. Actual results over a short session can differ substantially.

To assess the effect of playing speed, use:

`Expected loss per hour = total bet per draw × draws per hour × house edge`

With a hypothetical bet of **0.50**, RTP of **90%** and pace of **200 draws per hour**, expected loss is **10 per hour**. At **400 draws per hour**, it is **20 per hour**. These illustrate how spending responds to pace; they are not claims about typical video keno speeds.

Faster animation and automatic play do not change probabilities over a fixed number of draws, but they can increase the number played in the same time. Payouts can be wagered again, so deposits and turnover are different amounts.

A stop-loss is your chosen loss-budget cap. Pair it with a draw or turnover limit; otherwise, repeatedly wagering payouts can extend play far beyond the original plan. There is no universally safe bankroll of 100–200 bets or formula guaranteeing a particular number of playing hours.

Doubling after a loss increases spending risk, not catch probabilities or EV. For example, four losing bets of `0.50; 1; 2; 4` already cost a total of `7.50`.

Pausing and stopping control spending but do not predict the next draw. Do not chase losses, borrow money or gamble with money needed for other expenses. If you are losing control, stop and seek help. When saving screenshots of rules or calculations, keep account details out of view.

## Video Keno Strategy Cheat Sheet: Before Your First Bet

Start only after checking the configuration and budget. If important rules remain unknown, the calculation is incomplete.

- Confirm the number-pool size, draw size and permitted spot counts.
- Check the credit denomination and **total** bet per draw, including all cards and extras.
- Read the complete paytable and establish whether payouts include the returned stake.
- Check bonuses, payout limits and eligibility for large prizes.
- Enter normalized gross payout multipliers in the calculator and account for its 80/20 model limitations.
- Set a fixed bet, loss budget, draw or turnover limit and acceptable pace.
- Do not base number selection on hot-number myths, past losses or prediction promises.

The goal is to understand the probabilities and keep spending under control. Even a higher RTP does not guarantee profit.

## FAQ

### Can I keep the same numbers for every draw?

Yes. In a model of independent, uniformly random draws, changing your numbers does not improve your catch probabilities. Any two sets with the same spot count have the same probabilities; automatic selection offers no advantage either.

### Should I always make the maximum bet?

No. First check the gross payout multipliers, prize eligibility rules and total bet per draw. A maximum bet is meaningful only in the context of specific rules, not as a universal strategy.

### Does demo play prove a game's real RTP?

No. A short run of results cannot establish theoretical return to player (RTP), and demo and real-money configurations may differ. You need the rules and paytable for the exact configuration you are checking.

### Why is any-payout probability higher than the probability of a net-profitable round?

Any positive payout includes a stake refund. A gross payout multiplier of 1 produces zero net profit; a net-profitable round requires a multiplier greater than 1.