This thread will follow my NCAABB A-B-C chase betting system. Here is how it works:
- Each "Series" will consist of up to 3 bets.
- Our first bet of the series is the "A" bet. This is a 1 unit bet. If we win, we collect our winnings and start again with another "A" bet.
- If our "A" bet loses, we bet the amount we lost from Bet "A" plus the amount we would have won from Bet "A". This is our "B" Bet.
- If our "B" bet loses we move on to our final bet, the "C" bet. This is the amount lost from our "A" and "B" bets, plus the amount we would have won from the "A" bet.
- In other words, any time we win either the A, B, or C bets, we end the current series with a 1 unit win. If we lose all 3, we start over with a 1 unit A bet and declare that particular series a loss.
The units per bet breakdown looks like this: (1 unit is $100 in this example)
Bet A: $110 to win $100 Bet B: $231 to win $210 (your loss amount + original win amount) Bet C: $485 to win $441 (total loss amount + original win amount)
- Let's have fun!
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To remove first post, remove entire topic.
This thread will follow my NCAABB A-B-C chase betting system. Here is how it works:
- Each "Series" will consist of up to 3 bets.
- Our first bet of the series is the "A" bet. This is a 1 unit bet. If we win, we collect our winnings and start again with another "A" bet.
- If our "A" bet loses, we bet the amount we lost from Bet "A" plus the amount we would have won from Bet "A". This is our "B" Bet.
- If our "B" bet loses we move on to our final bet, the "C" bet. This is the amount lost from our "A" and "B" bets, plus the amount we would have won from the "A" bet.
- In other words, any time we win either the A, B, or C bets, we end the current series with a 1 unit win. If we lose all 3, we start over with a 1 unit A bet and declare that particular series a loss.
The units per bet breakdown looks like this: (1 unit is $100 in this example)
Bet A: $110 to win $100 Bet B: $231 to win $210 (your loss amount + original win amount) Bet C: $485 to win $441 (total loss amount + original win amount)
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