ISLAMABAD: England suffered a defeat in their opening ICC Champions Trophy match against Australia on Saturday (February 22). Here is what they need to do to qualify for the semi-finals.
In Lahore on Saturday, England posted a massive total of 351-8, the highest in Champions Trophy history, thanks to Ben Duckett’s 165, the highest individual score of the tournament.
However, Australia chased it down comfortably, with Josh Inglis scoring an unbeaten century.
Australia completed the chase with 15 balls to spare, a significant margin in a high-scoring game.
This defeat has made England’s path to the semi-finals much more uncertain, especially as one of the top two teams in the group. Here are the possible scenarios moving forward.

How can England secure qualification?
Firstly, qualification is not entirely in their hands. To have a chance at qualifying without relying on net run rate, England must win their next match against Afghanistan and also defeat South Africa in their final Group B match.
If they win both matches, they will advance, provided the following results occur in the other two non-England fixtures.
Match winners | ||
AUS v SA | AFG v AUS | England’s final position |
AUS | AFG | 1st/2nd |
AUS | AUS | 2nd |
SA | AFG | 1st/2nd |
This gives England a strong chance of qualifying if they win both of their remaining matches.
However, that is not enough on its own. If South Africa beats Australia and Australia defeats Afghanistan, England, Australia, and South Africa will be tied on points, meaning qualification will depend on net run rate.
How could England be directly eliminated?
If England lose both of their remaining matches, they will finish at the bottom of the group, regardless of other results.
If they win just one match, the following combinations of results will eliminate them.
Match winners | ||||
AUS v SA | AFG v ENG | AFG v AUS | ENG v SA | England’s final position |
AUS | AFG | AFG | ENG | 3rd/4th |
SA | AFG | AFG | ENG | 3rd/4th |
AUS | ENG | AFG | SA | 3rd/4th |
SA | AFG | AUS | ENG | 3rd/4th |
AUS | ENG | AUS | SA | 3rd |
SA | ENG | AUS | SA | 3rd |
Net run rate swings: What are England’s margins?
For England, qualifying through net run rate has become a complicated scenario, as they could end up in a three-way tie – either for 1st/2nd/3rd place, or 2nd/3rd/4th place. The following sets of results illustrate these potential outcomes.
Match winners | ||||
AUS v SA | AFG v ENG | AFG v AUS | ENG v SA | England’s final position |
AUS | AFG | AUS | ENG | 2nd/3rd/4th |
SA | ENG | AUS | ENG | 1st/2nd/3rd |
SA | ENG | AFG | SA | 2nd/3rd/4th |
The first scenario sees England tied on points with South Africa and Afghanistan, with Australia advancing as group winners.
In this case, England would have lost to Afghanistan. For England to progress, the combined margin of South Africa’s losses must be about 80 runs greater than England’s defeat to Afghanistan.
The second scenario adds some intrigue. If South Africa beats Australia and England defeats Afghanistan by similar margins, then England and South Africa could secure a mutually beneficial result in their final match, with England needing to win by approximately 20 runs more than Australia’s victory margin over Afghanistan.
Australia’s victory over Afghanistan
However, the larger Australia’s margin of victory over Afghanistan, the less likely this outcome becomes. If this happens, the match could turn into a direct shootout between England and South Africa.
England’s chances would also improve with heavier wins against Afghanistan and/or a bigger South African victory over Australia.
The third scenario requires both Afghanistan and South Africa to beat Australia, with England defeating Afghanistan. If that happens, England’s victory margin over Afghanistan must exceed the combined margin of Australia’s losses.
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For instance, if Australia loses by 15 and 5 runs, England would need to beat Afghanistan by more than 20 runs to accommodate a possible loss to South Africa. The larger the victory, the more flexibility England has.
If they win by around 35 runs, they could afford a 10-run loss to South Africa, and so on.
In all of these scenarios, England has the key advantage of playing last. This means that when they face South Africa, they will know exactly what they need to do to qualify.
In a tournament where a single loss can eliminate a team, especially one that occurred in the first game, this is as favorable a position as any team could hope for.