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Free toolshedge

Take the same result
whichever way it lands.

A hedge is a second bet on the opposite side of a ticket you already hold. Stake it right and both outcomes pay the same number. This works out that stake, what it settles at either way, and — the part books' own hedge calculators leave off — what converting the uncertainty into a settled result actually costs you.

Your open ticket, and the price you can hedge at

What you already have at risk on the open ticket.

The number you took when you placed the bet.

The opposite side, priced right now — at any book.

The hedge that pays the same either way

Hedge stake

$180.00

Stake the original ticket's full return, $300.00, back through the hedge price.

Result either way

$20.00

Identical on both branches — that is what "equal-profit" means.

Return on total outlay

7.14%

$20.00 on $280.00 at risk across both tickets.

Every outcome, side by side

No hedge — let it ride

One ticket, two outcomes. This is the comparison the decision is actually against.

Original wins

$200.00

Other side wins

-$100.00

Equal-profit hedge — $180.00 on the other side

Both branches collapse onto one number.

Original wins

$20.00

Other side wins

$20.00

Enter your own hedge stake below to price a partial hedge — hedging is not all-or-nothing.

What the hedge costs you

The return above is not a coincidence: it is exactly minus the two-way hold of those two prices, always. These two prices together imply less than 100%, which is why the locked result is not a loss. That is the line having moved after you bet (or two different books disagreeing), not a system.

So the honest way to read a hedge is as a trade, not a win: you are paying the current margin to convert an uncertain outcome into a settled one. Whether that is worth it is a question about your bankroll and your nerves, not about the arithmetic. Measure the same pair with the hold calculator and you will get the same number back.

How the hedge stake is derived

Write d₁ for the decimal price you originally took and d₂ for the decimal price of the opposite side right now. With stake S on the original and H on the hedge, the two branches pay:

original wins: S × (d₁ − 1) − H
other side wins: H × (d₂ − 1) − S

Set them equal and almost everything cancels — the hedge stake is just the original ticket's return, re-staked through the new price:

H = S × d₁ / d₂
e.g. $100 at +200 (d₁ = 3.0) hedged at +150 (d₂ = 2.5) ⇒ H = $120, settling at $80 either way

Now the part worth internalising. Divide that settled result by everything at risk across both tickets and you always land on the same identity:

result / (S + H) = −hold(d₁, d₂)
two sides of a live −110 / −110 market ⇒ −1/22 = −4.55%, every time

Hedging both sides of a market as it stands returns exactly minus that market's hold. There is no stake split that escapes it, because the two prices sum to more than 100% by construction — that is what the vig is. The only way the number comes out positive is if the line moved after you bet, so your original price and the current price no longer belong to the same market. Measure any pair of prices with the hold calculator or strip them with the no-vig calculator and you will see the same number from the other direction.

None of which says whether you should hedge. A full hedge settles the ticket at a known number; a partial one keeps some of both branches; letting it ride keeps all of both. That is a question about your bankroll and how much variance you want to carry — see Kelly sizing for the same trade-off on the way in, and responsible-gambling resources here.

More free tools

The same math, on live lines.

These calculators run the exact helpers the Blitzen terminal uses on every board. See them applied to real markets — and how we grade everything against the close.