Roulette Systems: Ticket to Ride 🎟️
| Air Date: |
 19 Aug 2023
| System Type: | Ladder |
|---|---|---|---|
| Buy-in: |
$500 |
Bet per Spin: |
$160
$20
$60 |
| Total Bets: | $1,460 | Total Win/Loss: | -$320 |
| Total Expected Loss: | -$76.79 | Total Comp Value: | $15.35 |
| Total Spins: | 15 | Seconds between Spins: | 33 |
| Rating: |
C
- Plum
| JackAce Rating: |
D
- Eggplant
|
Betting Schemes
Tier 1 ($160) | Tier 2 ($20) | Tier 3 ($60)![Tier 1 ($160)](javascript:displayRbaImage('/assets/img/systems/2023-08-19/00-rba-0-800x768.png', '{"wheelType":1, "wagers":{"x12-doz3":60, "x12-doz2":60, "x4-1-5":20, "x4-8-12":20}}');){kind=link}
![Tier 2 ($20)](javascript:displayRbaImage('/assets/img/systems/2023-08-19/00-rba-1-800x768.png', '{"wheelType":1, "wagers":{"x12-doz2":20}}');){kind=link}
![Tier 3 ($60)](javascript:displayRbaImage('/assets/img/systems/2023-08-19/00-rba-2-800x768.png', '{"wheelType":1, "wagers":{"x1-18":30, "x1-21":30}}');){kind=link}
View this bet in the Roulette Bet Analyzer
| Spin # | Number | Result | Amount Bet | Running Total | Time | Notes |
|---|---|---|---|---|---|---|
| 1 |
|
+$20 | $160 | +$20 | 1:00 | |
| 2 |
|
+$20 | $160 | +$40 | 1:33 | |
| 3 |
|
+$20 | $160 | +$60 | 2:09 | |
| 4 |
|
-$20 WHACK |
$20 | +$40 | 3:06 | Alex bet the 3rd Dozen here. |
| 5 |
|
+$40 | $20 | +$80 | 3:29 | Alex bet the 2nd Dozen here. |
| 6 |
|
-$60 WHACK |
$60 | +$20 | 4:05 | Alex bet $30 each on the 18 and 21 |
| 7 |
|
-$20 WHACK |
$20 | $0 | 4:33 | |
| 8 |
|
+$20 | $160 | +$20 | 5:13 | |
| 9 |
|
+$20 | $160 | +$40 | 5:59 | |
| 10 |
|
+$20 | $160 | +$60 | 6:21 | |
| 11 |
|
-$20 WHACK |
$20 | +$40 | 7:01 | |
| 12 |
|
-$20 WHACK |
$20 | +$20 | 7:28 | |
| 13 |
|
-$20 WHACK |
$20 | $0 | 7:45 | |
| 14 |
|
-$160 WHACK |
$160 | -$160 | 8:27 | |
| 15 |
|
-$160 WHACK |
$160 | -$320 | 9:26 | |
|
Expected Loss |
Total Bets |
Total Win/Loss |
||||
| -$76.79 | $1,460 | -$320 |
After winning 3 rounds of Romanovsky ($20 each), bet $20 on a single Dozen. Do 3 attempts to hit. If one of those attempts hits, then bet $30 on two numbers straight-up.
I really couldn't figure out this system...Between CEG's description of it and the actual implementation, I was pretty lost. This is why I'm giving it a "D".