Why Buying 2× $5 Tickets Often Beats One $10 Ticket — Data-Backed Proof

Every day, our system analyzes every active scratch-off game in every state we track. For each game priced $5 and above, we ask a simple question:

The answer is surprisingly often yes. Here's why:

• Expensive tickets aren't always the best value at their price point. A $10 game with -45% ROI is objectively worse than two $5 games each at -15% ROI.
• Cheaper tiers sometimes have standout games. When a $5 game has unusually high EV (maybe its top prizes are intact while competitors' are gone), buying two of those beats one mediocre $10 game.
• Diversification reduces variance. Two tickets give you two independent chances to win, which can matter for games with concentrated prize structures.

What We Mean by "Beats"

When we say Combo A "beats" Game B, we mean:

For the same total spend. If a $10 ticket has EV of $5.50, but two specific $5 tickets have combined EV of $6.20, the combo wins by $0.70 — a 12.7% EV improvement.

Our alternative strategy engine runs after every data update. Here's the process:

Step 1: Find the Best Game at Each Price Tier

For each price point ($1, $2, $3, $5, $10, $20, $25, $30, $50), we identify the game with the highest EV-per-dollar (best ROI). This is the "champion" at that tier.

Step 2: For Each Expensive Game, Build the Best Cheaper Combo

For every game priced above the minimum tier, we construct the optimal combination of cheaper-tier champions that totals the same spend (or less).

Step 3: Compare and Flag

If the best combo's total EV exceeds the expensive game's EV, we flag that game with an alternative strategy. We record:

Step 4: Aggregate Into Hub Summary

For each state, we aggregate the results into a per-tier summary showing how many games at each price point have a better alternative, the average improvement, and the single best combo available.

The tables below are generated from our live production data. They show the current best alternative strategy combos across multiple states, updated daily.

Best Combos Across States (Today's Data)

Let's look at specific examples from different states to see how this plays out in practice.

Florida: The Perfect Gift ($20)

Florida: Millionaire Maker ($5)

Florida: FIND the 7s ($2)

Florida: Easy Money ($2)

The "two cheaper tickets beat one expensive ticket" rule isn't universal. Here are the situations where it doesn't apply:

1. When the Expensive Game Has Exceptional ROI

If a $20 game has +5% ROI (positive expected value), it's unlikely that any combo of cheaper tickets will beat it — because positive-ROI games are already the best available at any price. Our algorithm only flags alternatives when they're genuinely better.

2. At the Minimum Price Tier

$1 tickets (or whatever the cheapest tier is in a state) can't have alternatives — there's nothing cheaper to combine. The strategy only applies to games priced above the minimum available tier.

3. When All Cheaper Tiers Are Depleted

If every $5 game in a state has terrible ROI (all top prizes claimed), then two bad $5 tickets won't beat a decent $10 ticket. The algorithm accounts for this — it only recommends combos that actually improve EV.

4. When You're Chasing a Specific Jackpot

If your goal is specifically to win a $1,000,000 top prize, you need to buy the game that has it. Two $5 tickets with $50,000 top prizes won't give you a shot at $1,000,000 regardless of EV. This strategy optimizes for average return, not maximum possible win.

5. Historical Pattern: New Game Launches

When a new expensive game launches with all prizes intact, it often has better ROI than older cheaper games whose top prizes are depleted. The advantage of the combo strategy tends to be strongest when:

• The expensive game is older (some top prizes claimed)
• A cheaper tier has a recently-launched game (all prizes intact)
• There's a standout performer at a lower price point

How Often Does the Rule Apply?

Across all states we track, approximately 68% of games priced above the minimum tier currently have a better alternative combo available (420 out of 616 games checked).

Here's how to use this information when you're at the store:

Step 1: Check Your State's Hub Page

Before buying, visit your state's page on ScratchersParadise. Look at the "Best Value" tab to see which games have the highest ROI at each price point.

Illinois Arizona Arkansas California Colorado Connecticut Delaware Florida Georgia Idaho Indiana Iowa Kansas Kentucky Louisiana Maine Maryland Massachusetts Michigan Minnesota Mississippi Missouri Montana Nebraska New Hampshire New Jersey New Mexico New York North Carolina Ohio Oklahoma Oregon Pennsylvania Rhode Island South Carolina South Dakota Tennessee Texas Vermont Virginia Washington Washington D.C. West Virginia Wisconsin

Step 2: Look for the 💡 Better combo available Badge

On game cards in the hub page, games with a superior alternative show this badge. Click through to the game detail page to see the specific combo recommendation.

Step 3: Compare at the Same Budget

If you planned to spend $20, compare:

• The best single $20 game (highest ROI at that tier)
• The recommended combo (e.g., 2× the best $10 game, or 4× the best $5 game)
• Pick whichever has higher total EV — we've already calculated this for you

Step 4: Consider Your Goals

Quick Decision Framework

• The Math of Scratchers: Odds vs. EV vs. ROI Explained — Understand the formulas behind our calculations
• Our Full Methodology — Technical details on data collection, EV computation, and daily tracking