Predictions / World Cup 2026 / Jordan vs Algeria

Jordan vs Algeria AI Match Forecast

Jun 23, 2026 - 03:00
1.26
1.44
31.5% 28.9% 39.7%
Group J
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Toss-up
Toss-up
Top outcome 39.7% — margin vs second place 8.2 pp (home 31.5%, draw 28.9%, away 39.7%).
AI Match Forecast
Outcome Probability
Jordan 31.5%
Draw 28.9%
Algeria 39.7%
Poisson goal-line probabilities
Line Over Under
0.5 91.7% 8.3%
1.5 76.7% 23.3%
2.5 50.6% 49.4%
3.5 28.6% 71.4%
4.5 13.7% 86.3%
Match Expectations
Over 2.5 goals
50.6%
Balanced
Under 2.5 goals
49.4%
Both teams to score
56.2%
Balanced
Clean sheet likely
43.8%

Poisson total-goals expectation Σλ = 2.7 (Over 2.5 50.6% · Under 2.5 49.4%).

BTTS Yes 56.2% · No 43.8% — neither side dominates the BTTS split.

Most Likely Scorelines
Score Probability
1-1 12.2%
0-1 9.7%
1-2 8.8%
1-0 8.5%
2-1 7.7%

Top Poisson cell: 1-1 at 12.2% (draw-type scoreline; exact-score variance remains high).

Model summary

1X2 from Elo-adjusted λ (1.26 / 1.44): home 31.5%, draw 28.9%, away 39.7%. Source: Dixon–Coles Poisson grid — not bookmaker odds.

Forecast clarity
Clarity: Medium

Qualitative clarity of the 1X2 split — not a calibrated win-probability confidence interval.

  • No outcome above 50% on the 1X2 grid.
  • Lead outcome 39.7% with 8.2 pp over second place.
FAQ
How are win probabilities calculated?

Home and away expected goals (λ) are derived from Elo ratings and tournament parameters, then fed into a Dixon–Coles Poisson grid to produce 1X2, goal-line, and scoreline probabilities shown on this page.

Is this page betting advice?

No. OddsGPT displays model probabilities for informational purposes only. We do not recommend wagers or stake sizes on this page.

What does xG / λ mean here?

λ is the model’s pre-match expected goals for each team before variance is simulated. It is an input to the Poisson matrix, not a post-match expected-goals stat.

Why are exact score probabilities low?

Even the most likely scoreline typically sits below 15% because many score combinations share the probability mass — that is normal for Poisson models.

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