Pot-sized river bet
The model permits one bluff per two value combinations, so bluffs are one third of the betting range.
Calculate the bluff-to-value ratio for a simplified polar river bet. The result includes bluff share of the betting range and the caller’s break-even equity, with the final-street assumptions kept visible.
The ratio applies to a final-street polar betting model with no later action.
How the result is built
This polar river toy game divides a betting range into value combinations and zero-equity bluffs. It has no future street or raise branch.
| Model condition | Included |
|---|---|
| River | Yes |
| Polar range | Yes |
| Future action | No |
| Raises | No |
Bluff:value compares combo counts directly. Bluff share divides bluffs by the entire betting range, so the two percentages use different denominators.
With no cards to come, a polar model can balance value and zero-equity bluffs around the caller’s price. Earlier streets retain future equity and cannot use this formula unchanged.
The output provides a target ratio, not the actual bluffs. Blockers, available value combos, and strategic objectives decide which hands enter each group.
The model permits one bluff per two value combinations, so bluffs are one third of the betting range.
A smaller price supports fewer bluffs relative to value because the caller needs less equity.
One divides by all bets; the other divides only by value combinations.
Not directly. Future cards give bluffs and value hands additional equity.
No. It calculates counts and shares from sizing.
They are equal in this particular polar river model.