157 of 175
top prizes of $500 still out there
Ticket price$1
Top prize$500
Launch odds1 in 4.4
Prizes remaining (all tiers)1,754,656
Est. tickets left
≈91%
Holiday Ca$h is a $1 scratch-off from the Illinois Lottery (game #7675) with a top prize of $500 and overall odds of 1 in 4.4 at launch. 18 of 175 top prizes are gone, 157 are still unclaimed, and an estimated 91% of tickets remain. Across every prize tier, 1,754,656 prizes are still out there (it started with 1,935,960).
Only a small slice of the tickets for "Holiday Ca$h" have been sold. The game is still new. The key question is whether the tickets or the top prizes run out first. Right now, tickets and top prizes are running out at about the same rate.
Tomorrow's count on "Holiday Ca$h" will be a little different. The game sells every day, and this page keeps track.
| Prize | Still out there | Started with |
|---|---|---|
| $500 | 157 | 175 |
| $100 | 817 | 918 |
| $75 | 253 | 284 |
| $50 | 1,521 | 1,700 |
| $30 | 2,052 | 2,269 |
| $25 | 12,772 | 14,219 |
| $20 | 19,224 | 21,323 |
| $15 | 19,128 | 21,268 |
| $10 | 28,769 | 31,924 |
| $9 | 19,145 | 21,313 |
| $7 | 38,417 | 42,612 |
| $5 | 96,128 | 106,484 |
| $4 | 96,329 | 106,505 |
| $3 | 163,634 | 180,986 |
| $2 | 453,297 | 500,357 |
| $1 | 803,013 | 883,623 |
Prize counts come straight from official Illinois lottery data. SmartScratcher refreshes them every morning — last update Oct 18, 2026.
157 of the 175 top prizes of $500 are still unclaimed, according to official Illinois lottery data from Oct 18, 2026.
Holiday Ca$h is a $1 scratch-off. It is game #7675 from the Illinois Lottery.
The overall odds printed at launch are 1 in 4.4, counting every prize tier. Odds shift as tickets sell and prizes get claimed — that's exactly what the prize table on this page tracks.
Prize counts come straight from official Illinois lottery data, last refreshed on Oct 18, 2026. SmartScratcher updates every morning.
Prize counts are just the start. SmartScratcher turns them into a ticket value, a 0–100 score, and a straight answer for every game — so you skip the picked-clean ones and play the good ones.
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