Average Run Rate method

If an interruption means that the team batting second loses some of their overs, their target score is adjusted as follows.[2]

${\displaystyle {\text{Team 2's new target }}={\text{ (Team 1's Average Run Rate achieved}}\times {\text{Overs available to Team 2)}}+1.}$

This means that Team 2 just has to match the average run rate achieved by Team 1 in the overs it has available. For example, if Team 1 made 250 in their 50 overs, which is an ARR of 5 runs per over, and Team 2's innings is reduced to 25 overs, Team 2's new target is (5 x 25) + 1 = 126.[1]

This formula can alternatively be written as:

${\displaystyle {\text{Team 2's new target }}=\left({{\text{Team 1's total}}\times {\frac {\text{Overs available to Team 2}}{\text{Overs used by Team 1}}}}\right)+1.}$

In other words, the target is reduced in proportion to the loss in overs. Using the same example as above, with this formula the new target for Team 2 is (250 x 25/50) + 1 = 126.

There are four intrinsic flaws in the method:

• Firstly, it frequently altered the balance of the match, usually in favour of the team batting second (Team 2): as it was easier to maintain the given run rate for a reduced number of overs, less care needed to be taken to preserve wickets, meaning a revised target was easier to achieve. [3]
• Secondly, the method took no consideration of wickets lost, but the scoring rate of Team 2 when the match was interrupted. For example, if Team 2 were 126–9 from 25 overs in reply to a score of 250 from 50 overs, they would be declared the winner. [4]
• Thirdly, there was no compensation to Team 1 if they unexpectedly lost overs which they were expecting to be able to score from.
• Fourthly, if Team 2's innings was interrupted, the current match situation would become irrelevant in the calculation of the revised target.

Two subsequent modifications were used: increasing the required run rate by 0.5% for each over lost, and calculating the target using the run rate after excluding maiden overs, with the revised target given by the next highest integer.

While these modifications reduced Team 2's advantage, partially addressing the first intrinsic flaw, the second modification effectively penalised Team 2 for good bowling, and they failed to address the other intrinsic flaws of the method.

• England v Sri Lanka in the 1987 Cricket World Cup: England scored 296 from 50 overs. After a delay due to rain, Sri Lanka's innings was reduced to 45 overs, giving them a revised target of 267 (296 x 45/50 = 266.4). Sri Lanka finished at 158-8.

In this match, the later Duckworth-Lewis-Stern method would have reset Sri Lanka's target to 282.

• Australia v West Indies, third final of the 1988-89 World Series Cup: Australia scored 226 from 38 overs. Chasing 227 to win, the West Indies were 47−2 after 6.4 overs, needing 180 runs from 31.2 overs (a required RR of 5.74) when rain stopped play for 85 minutes.

When play restarted, the West Indies' innings was reduced to 18 overs, giving them a revised target of 108 (226 x 18/38 = 107.1), meaning they needed 61 runs from 11.2 overs (a required RR of 5.38). The West Indies won the match (and the competition) with 4.4 overs remaining and eight wickets in hand.[5]

This revised target gave the West Indies a major advantage as it significantly reduced the number of overs they needed to maintain a given run rate, and also reduced the required run rate. Australian fans booed this conclusion, and the Average Run Rate was criticised by the media and Australian captain Allan Border, which led to Australia developing the Most Productive Overs method.

In this match, the later Duckworth-Lewis-Stern method would have increased the West Indies' target to 232 (to take into account a two-hour rain delay during Australia's innings), and then revised the target to 139 after the second interruption.