EFL Championship, round 11 · Saturday, 17 October, MSK

Swansea City — West Ham United

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Model prediction for 17 October

Swansea City31%
Draw28%
West Ham United41%
Model estimate at MSK

In short

West Ham United are slightly stronger: 41% against 31%, draw 28%.

The model expects plenty of goals: 3.1 in total, against a competition average of 2.6.

Over 2.5 goals — 57%, both teams to score — 63%.

Why

  • By the strength ratings the teams are almost level.

Facts

  • League table: Swansea City — No. 1, 23 pts; West Ham United — No. 6, 16 pts. A gap of 7 pts.
  • Swansea City: 4 wins in a row.
  • Days of rest before the match: Swansea City 4, West Ham United 8.

Probabilities

Expected goals: Swansea City — West Ham United What is xG?1.4–1.6
Swansea City not to lose59%
West Ham United not to lose69%
No draw72%
Both teams to score: yes63%
Both teams to score: no37%
Total over 2.557%
Total under 2.543%

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All totals and handicaps, team totals, corners and cards, the score grid, every factor and how the estimate moved before kick-off.

  • All totals
  • Handicap Swansea City
  • Swansea City goals
  • West Ham United goals
  • Corners and cards
  • Full score grid
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Form

Swansea City

  • 13.10away · Millwall1:0
  • 10.10Norwich City2:1
  • 19.09away · Lincoln City2:1
  • 12.09Burnley3:1
  • 08.09away · Southampton1:3

West Ham United

  • 09.10Queens Park Rangers1:1
  • 19.09away · Millwall2:2
  • 15.09Fulham2:3
  • 11.09Wrexham6:0
  • 08.09away · Bolton Wanderers3:2

Head to head

No previous meetings in the data.

Full record: 4 meetings →

Table

Table «Overall», season 2026/27
#TeamPWDLGoals+/−Pts
1, PromotionSwansea City1072116–7+923
2, PromotionMiddlesbrough1063120–14+621
5, Promotion play-offsWest Bromwich Albion1052312–10+217
6, Promotion play-offsWest Ham United944123–12+1116
7, Promotion play-offsStoke City1051417–16+116

Season 2026/27

Full table

Championship on the same day

This is the model’s statistical estimate, not a recommendation. An outcome at 41% will not happen in roughly 59 matches out of 100. How to read probabilities →