Unclassified

Deposit Limits & Volatility: How They Change Your Winnings (Beginner’s Practical Guide)

Hold on — before you click “deposit”, here are two things that pay off immediately: 1) a simple formula you can use to estimate expected loss on a session; 2) a rule-of-thumb to size a deposit limit so variance doesn’t wipe your week. Use these and you’ll stop gambling like you’re guessing the weather.

Quick formulas you can act on now: Expected loss ≈ Total stake × (1 − RTP). Bankroll cushion ≈ standard deviation × 3 (rough rule). That’s not magic — it’s math that helps you avoid panic withdrawals and chasing losses.

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What is volatility? A plain-English definition with numbers

Wow. Volatility gets thrown around a lot. At its core, volatility (also called variance) describes how bumpy your wins and losses are. Low-volatility games pay small wins frequently. High-volatility games pay big wins rarely.

Think of two slots, same RTP 96%:

  • Low-volatility: typical spin returns 0.96 on average but almost every 10 spins you get small wins — you see your balance wiggle gently.
  • High-volatility: most spins return near zero, then occasionally you hit a 500× or 2,000× payout — you experience long droughts and sudden spikes.

Example mini-case (numbers): You play 1,000 spins at $1 each on either slot. Expected total wager = $1,000. Expected loss = $1,000 × (1 − 0.96) = $40. That $40 is the long-run expectation; it says nothing about whether you’ll be up $600 or down $300 today. Volatility governs those swings.

Why deposit limits matter (and how to set them)

Here’s the thing. Deposit limits are a blunt, practical tool to protect your budget and mental state. They don’t change RTP or volatility, but they force discipline when the reels get mean.

Practical method to set a weekly deposit limit:

  1. Decide an entertainment budget (what you can afford to lose) — call this B. Example: B = $200/week.
  2. Choose a volatility profile you prefer: conservative (low), balanced (medium), or risk-seeker (high).
  3. Set deposit limit = B × (1 for conservative, 1.5 for balanced, 2 for high volatility). So for B=$200: conservative $200, balanced $300, high $400.
  4. Pair it with a session cap (max per session) around 10–25% of the weekly limit to avoid single-session blowouts.

Anchoring bias warning: don’t pick limits based on a single big win or loss. Recalibrate monthly, not after one session.

Comparison: Deposit-limit options and when to use them

Tool What it does Best for
Deposit limit Caps how much you can add in a day/week/month Budget control, beginners
Session limit Caps time or spend per login Prevents tilt, chasing losses
Loss limit Stops play after X net loss Players who struggle when down
Self-exclusion / cool-off Temporary or permanent block from account Problem gambling mitigation

How volatility interacts with bonuses and wagering requirements

Hold on — that shiny bonus isn’t free money. The game mix and volatility you choose directly affect your chance of converting bonus funds into withdrawable cash.

Mini-calculation (real practice): A common bonus term is 35× on (D+B). If you deposit $100 and receive a $100 bonus, you must turn over ($100 + $100) × 35 = $7,000. With $1 spins that’s 7,000 spins; with $5 spins that’s 1,400 spins. If you’re playing a high-volatility game, those spins are uneven — you may hit a huge payout early and clear wagering in fewer bets, or you may grind forever without a big hit.

Practical takeaways:

  • If wagering is (D+B)×35 and you prefer low variance, use low-volatility pokies that contribute 100% to wagering; this smooths progress but reduces chance of a single big cash-out.
  • If you prefer higher volatility and a shot at a big win, lower your bet size to stretch the turnover and accept that the path is jagged.

Where to practise this safely (a practical resource)

To test limits and see how gamified interfaces present deposit controls, compare platforms and their RG tools. For instance, many players review how new casino UIs display their deposit and session limits when choosing a site; one such site that shows clear limit-setting and gamified onboarding is nomini777.com, which can be useful to inspect how limits are offered in a live account dashboard. Use sandbox or small deposits first to validate any workflow.

Simple bankroll plans tied to volatility (2 examples)

Example A — Conservative player (low volatility): bankroll $300. Bet size $1. Session loss cap $30. Aim: long sessions, low tilt risk.

Example B — High-variance chaser (risky): bankroll $600. Bet size $0.50 to $2 depending on game; session loss cap $75. Aim: small stakes, many spins to increase chance of hitting a rare payout without blowing the bankroll in one session.

Quick Checklist — set limits that actually work

  • Decide your entertainment budget B before logging in.
  • Set weekly deposit limit = B × volatility factor (1–2).
  • Set session cap = 10–25% of weekly limit.
  • Enable loss limits and time limits where available.
  • Complete KYC early so withdrawals aren’t delayed if you hit a win.
  • Use realistic bet sizes that allow at least 500–2,000 spins for slots if wagering requirements exist.

Common mistakes and how to avoid them

  1. Mixing budgets: Avoid using entertainment funds for bills. Fix: Have a dedicated account or card.
  2. Ignoring volatility: Players choose games by theme, not variance. Fix: Check volatility tags or play a demo to feel hit frequency.
  3. Chasing losses after a big down day: Emotional reaction fuels bad decisions. Fix: enforce session and loss caps; take a 24–48 hour cool-off.
  4. Not reading bonus T&Cs (bet limits, game weightings): Fix: read wagering contributions and max-bet rules before accepting a bonus.
  5. Delaying KYC until withdrawal: Fix: verify identity at registration to avoid payout friction later.

Mini-FAQ: Common beginner questions

Does volatility change RTP?

Short answer: No. RTP is an average return set by the game (e.g., 96%). Volatility only changes how that return is distributed across sessions. Over millions of spins RTP matters; over your session, volatility rules the ride.

How big should my deposit limit be?

Pick an amount you can afford to lose for entertainment. Practically: set weekly limit equal to an amount that won’t affect essential bills or savings. Many beginners start with one week’s disposable entertainment money and adjust after 4–6 sessions.

Can I change my deposit limits immediately?

Depends on the site and regulation. Many casinos allow increases only after a cooling-off period (24–72 hours) to prevent impulsive changes; reductions are usually immediate. Always check the RG settings in your account.

What tools help with volatility management?

Use smaller bet sizes, prefer lower-volatility games for steady play, set strict loss and session limits, and keep a running log of bets to spot tilt patterns. If you notice bias (anchoring to a recent win), step away.

18+ only. If gambling is affecting your wellbeing, seek help. Australian resources: Gambling Help Online (1800 858 858) provides free, confidential advice and support. Remember: set limits before you play, verify your identity early, and never gamble money you can’t afford to lose.

Sources

  • https://www.acma.gov.au — regulator guidance and blocked operator lists.
  • https://www.legislation.gov.au/Details/C2004C03188 — Australian law governing online interactive gambling.
  • https://www.gambleaware.org — information on risk and responsible gambling practices.

About the Author

Sam Carter, iGaming expert. Sam has 8+ years working across online casino operations, payments, and player protection programs in APAC. He writes guides for sensible play and practical bankroll management.

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