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Over/Under Markets — Practical Wagering Requirements Guide for Beginners

Hold on — before you click “Place Bet,” this guide gives the exact arithmetic and checklist you need to handle wagering requirements (WR) when betting Over/Under (Totals) markets. Short version: totals are simple to read but the math behind how they count toward bonus rollover and value is where most people lose money. Read the next two paragraphs and you’ll be able to calculate required turnover for any common WR and decide whether an O/U bet makes sense under that bonus.

Here’s the useful bit straight away: if a sportsbook applies WR to (Deposit + Bonus) and weights all bets 100%, turnover = (D + B) × WR. If the book weights certain markets (for example, O/U at 50%), you must divide effective turnover by that weight. Example: D $100 + B $50, WR 35× → required turnover = $150 × 35 = $5,250. If O/U counts at 50% you need $5,250 / 0.5 = $10,500 of O/U bets to clear.

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Quick anatomy: What is an Over/Under (Totals) market?

Wow — it’s deceptively simple. The bookmaker sets a line (e.g., Over/Under 2.5 goals). You predict whether the actual outcome will be over or under that line. Odds reflect the market-implied probability plus the bookmaker’s margin (vig). For the beginner, O/U is attractive because it focuses on totals rather than complex match events, which can make modelling a bit easier.

But here’s the catch: the market’s liquidity, odds movement, and how bets count toward bonus WR all change the real value. A 1.90 price on O/U 2.5 in soccer is not the same bet as a 1.90 line in basketball — underlying variance differs and that affects bankroll planning.

How wagering requirements interact with O/U bets — formulas and examples

Hold on — we need a clear formula. Use this as your working tool:

Required turnover (all-markets count): Turnover = (Deposit + Bonus) × WR

Required turnover (market-weighting): Turnover_in_market = Turnover / MarketWeight (where MarketWeight is between 0 and 1)

Concrete example — Standard case:

  • Deposit (D) = $100
  • Bonus (B) = $50
  • WR = 35× (on D+B)
  • MarketWeight for O/U = 100% (1.0)

Turnover = ($100 + $50) × 35 = $5,250. If you always bet O/U and O/U counts at 100%, you must wager $5,250 of O/U stakes before you can withdraw bonus-derived money.

Same deposit/bonus but sportsbook weights O/U at 50%:

Turnover required in O/U bets = $5,250 / 0.5 = $10,500. That’s because each $1 staked on O/U only counts $0.50 towards your WR.

Mini-case: Betting size and number of bets

Alright, check this out — suppose you intend to bet $25 per O/U stake at average odds 1.90:

  • If O/U counts 100%: Number of $25 bets to clear = 5,250 / 25 = 210 bets.
  • If O/U counts 50%: Number of $25 bets to clear = 10,500 / 25 = 420 bets.

That tells you whether your time and bankroll support clearing the bonus. Four hundred+ bets is a huge task — often impractical for casual players.

Why bookmakers weight totals differently (and why it matters)

My gut says bookmakers prefer you to stake on high-margin or high-turnover markets. That’s true. Some reasons for weighting policies:

  • Lower vig markets (e.g., Asian handicap or main match markets) reduce expected book profits; operators may reduce WR credit for those.
  • High-variance markets (e.g., props) are often excluded or down-weighted to prevent bonus abuse.
  • Local regulations and risk management: books adjust counting to manage liability and AML checks.

Practical takeaway: always read the small print. If O/U is weighted below 100% or excluded from WR calculation, you’ll need far more action or different markets to clear bonuses efficiently.

Comparison table — Which approach is best when clearing WR?

Approach / Market Typical WR Weighting When to use Suitability for O/U
Main match markets (1X2, spreads) 80–100% Fastest way to clear WR if odds ≈ evens Good (if O/U is in main markets and weighted)
Totals / Over-Under 50–100% (varies) Use if weighted ≥75% and you have a model edge Moderate — check weight first
Props & Specials 0–50% Avoid for WR clearance unless specifically allowed Poor — frequently down-weighted or excluded
In-play betting Varies; sometimes excluded High volume but higher variance; risky for WR Use cautiously

Where to place live practice and hospitality context

On a practical level for locals who want to feel markets in the flesh, visiting a regional venue to watch lines and promotions can be instructive; hotels and resorts often explain how their promotions work in person. If you’re in Townsville or researching a land-based experience, see local resort and casino information at theville for context on how venues present gaming promotions and loyalty programs. This is particularly useful if you want to compare how online WR mechanics differ from in-person comps and Vantage-style reward structures.

Value math for Over/Under — quick EV checklist

Here’s a short checklist you can run before placing any O/U bet under WR pressure:

  • Check market weighting for WR (is O/U counted at 100%?).
  • Compute Turnover = (D + B) × WR.
  • Divide turnover by market weight to find required market stake.
  • Estimate number of bets = Required market stake / planned bet size.
  • Estimate expected loss = Stake × (vig) over required number of bets (or compute EV if you have an edge).

For EV on a single bet: EV = (Probability_of_win × Payout) − (Probability_of_loss × Stake). If your model estimates true probability better than the market, bonus play can occasionally be positive EV even after WR costs — but that’s rare for novices.

Common mistakes and how to avoid them

1. Ignoring market weights

Many players assume every bet counts equally toward WR. That’s wrong. Always verify whether totals count at 100% or are discounted.

2. Betting tiny sizes and expecting to finish quickly

Small stakes multiply the number of bets required. If your average stake is too low you may never realistically clear WR before bonus expiry.

3. Overlooking odds movement and liquidity

Placing many O/U bets at thin odds opens you to slippage and worse fills. Use markets with consistent liquidity.

4. Confusing cashback/loyalty credits with withdrawable cash

Some sites pay Vantage-like credits or free spins — these are often non-withdrawable or have separate conditions. Treat loyalty currency differently from cash bonuses.

Mini-FAQ

Q: Do Over/Under bets usually have better or worse WR treatment than match bets?

A: It varies. Many sportsbooks treat O/U the same as main markets, but some down-weight totals because they can be easier to model or offer lower margin. Always read the bonus terms.

Q: If my O/U bets are 1.90, how much house edge am I paying?

A: At 1.90 (which is -110 American), the implied probability is 52.63% per side; combined implies 105.26% — so vig ≈ 5.26% in that simplified model. Your expected loss over many bets approximates that vig times turnover, absent skill edge.

Q: Are in-play totals practical for clearing WR?

A: In-play can be fast but volatile. Many books exclude or down-weight in-play bets from WR. If your book includes them at full weight, understand the higher variance and possible execution slippage.

Two short example strategies to consider

Strategy A — Conservative: If O/U is weighted at 100% and WR is modest (≤10×), use small, confident bets (1–2% bankroll) on matches you’ve modelled. The lower WR makes the required turnover manageable. This is realistic for hobbyists.

Strategy B — Aggressive clearing attempt: If WR is large (≥30×) and O/U counts <100%, avoid trying to clear solely with totals. Instead, combine higher-weighted markets (main match lines) with companion totals to increase effective WR credit and reduce total number of bets.

Responsible play and Australian regulatory notes

Here’s what bugs me — people treat bonuses like free money. They’re not. Always check KYC and AML policies: Australian operators may require ID, source-of-funds checks, and reporting for large transactions (AUSTRAC rules). If you’re under 18 you must not gamble. If gambling is a problem, contact Gambling Help Online or your local support services. Set deposit and session limits before you start clearing any bonus.

18+ only. Gamble responsibly. For free, confidential help in Australia call Gambling Help Online or visit their site.

Quick Checklist — before you accept a bonus and bet O/U

  • Read the full Ts & Cs for WR (which markets count; market weights; expiry date).
  • Calculate total turnover required and translate that into realistic bets/time.
  • Estimate total expected loss by applying market vig over required turnover.
  • Check whether O/U is excluded, down-weighted, or allowed in-play.
  • Set time/bet-size limits and prepare ID/KYC documents.

Sources

  • https://www.gamblinghelponline.org.au
  • https://www.austrac.gov.au
  • https://www.pinnacle.com/en/betting-resources/betting-articles

About the Author

{author_name}, iGaming expert. I’ve worked with betting markets and loyalty programs across Australia and Europe, modelling totals and testing rollover strategies in both online and land-based contexts. I focus on practical math, sane bankroll rules, and protecting players in regulated markets.

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