We are less than two weeks away from the start of the Rugby Six Nations 2026 tournament and, in that light,
we provide a GWP Dashboard (Preloaded
Data) for previewing each of the fixtures and using its predictions as
a guideline for your own trading.
Enjoy!
Rugby GWP Prediction Dashboard (Preloaded Data)
🌙Dark
🏉 Rugby GWP Prediction Dashboard
Generalized Win Percentage • Fair Rankings • Match Predictions
⚙️ Fixture Configuration
0.60 = 60% market odds, 40% model prediction
🔧 Model Configuration
Active Features
Note: Predictions use full home W-D-L record (home team) and full away
W-D-L record (away team) since head-to-head matches are rare.
For the Bookmaker, EV adds up. For the Bettor, EV+LP goes forth and multiplies!
In our original post, we introduced Likely Profit (LP) as a complementary metric to Expected Value (EV). To recap clearly:
Expected Value (EV) measures the average profit per bet. It is an additive
metric, suited to the bookmaker's scenario of multiple parallel bets.
Likely Profit (LP) measures the expected geometric (logarithmic) growth rate of our
bankroll. It is a multiplicative metric, reflecting the bettor's sequential reality and
limited bankroll.
Mathematically, these metrics are defined as follows:
EV=(WB×P)+(LB×(1−P))−1(a)
LP=(WBP×LB(1−P))−1(b)
Where:
WB (Win-Balance multiplier) is the bankroll multiplier if the bet wins (e.g., WB=(1+(F∗(O−1)))).
LB (Loss-Balance multiplier) is the bankroll multiplier if the bet loses (e.g., LB=(1−F)).
Take a small edge from every bet and let volume do the rest.
Bookmakers handle hundreds or thousands of bets simultaneously, each priced with a built-in margin
("vig"), ensuring each bet has a positive expected value from the bookmaker's perspective. With
effectively unlimited bankroll and diversified action, bookmakers invoke the law of large numbers, ensuring actual profits
converge closely to the expected profits.
In the bookmaker's additive world, EV is the definitive metric because:
Volume smooths out variance, making EV directly translate into predictable profits.
Bankroll size is enormous, meaning the bookmaker does not worry about short-term
fluctuations from individual outcomes.
Profitability is guaranteed over time, given a positive EV across many bets.
Thus, bookmakers focus exclusively on EV, setting odds to guarantee their additive advantage. They care about
aggregate profit, not about individual outcomes.
Maximize bankroll growth, not just average payout.
Now, switch seats to a bettor's perspective. Unlike bookmakers, bettors cannot make thousands of simultaneous
bets. Instead, bettors sequentially place bets over time with limited bankrolls. Each bet outcome directly
influences future betting capacity, making their reality multiplicative rather than additive. The multiplicative
effect means that the order and size of wins and losses matter a lot.
Here is where Likely Profit (LP) becomes essential:
LP measures the expected geometric (logarithmic) growth rate of our bankroll.
LP is closely related to the Kelly criterion,
well-known in finance and betting for maximizing long-run bankroll growth.
LP effectively considers that bankroll growth is multiplicative, and thus, variance and bet sizing matter
greatly for survivor bias and long-term wealth accumulation.
While EV alone indicates average profit per bet, LP indicates how our bankroll is expected to compound over
time. A bet with positive EV but negative LP could lead to significant bankroll volatility, potentially
resulting in ruin before the theoretical EV manifests.
Scenario: You have a $1,000 bankroll and have decided to stake $100 (10% of our bankroll) on
one of two bets. Both bets have the same EV (+$10), but differ significantly in risk and profile:
LP is positive, indicating expected bankroll growth over repeated sequential bets
of this type.
Both bets have identical EV, yet Bet Y clearly outshines Bet X when evaluated holistically using EV+LP. Bet Y's
positive LP means it's better suited for sustainable bankroll growth, lower variance, and greater certainty of
survival.
This example starkly highlights that as a bettor, we must consider LP as well as EV to
intelligently balance profit potential, risk, and bankroll longevity.
Bookmakers and bettors have fundamentally different goals and constraints:
Bookmakers operate in an additive world with massive diversity and bankroll, making EV
sufficient.
Bettors face multiplicative outcomes with limited bankrolls, making EV necessary but
insufficient. They must also consider LP to ensure survival through inevitable volatility and to maximize
bankroll growth.
In sum, to succeed as a bettor, we must combine the mathematical rigor of EV identification with the strategic prudence
of LP-based bankroll management. Selecting only positive-EV bets is necessary but not sufficient. We must
also size our bets to ensure positive LP, aligning our strategy with geometric bankroll growth and survival.
In short:
EV answers: "How much do I win on average per bet?"
LP answers: "How will my bankroll realistically grow over many sequential
bets?"
A savvy bettor understands both and uses them in tandem, ensuring a profitable journey not just theoretically,
but practically.
By clearly understanding these dual metrics, we can meaningfully improve our betting strategy, aligning our
actions with our real-world constraints and maximizing our probability of success in the long run.
Enjoy!
Note: The final draft of this post was sanity checked by ChatGPT.