Cricinfo’s superb stats writers have published statistics about partnerships in Test and ODI cricket. They provide an array of partnership records for individual batsmen as well as pairs. The three Australians – Ponting, Hayden and Langer, not surprisingly dominate the Test match lists, along side all time greats like Jacks Hobbs and Herbert Sutcliffe. The statistics do not make a distinction between opening partnerships and other partnerships.
I tried to make some sense of the data, mainly because the partnership list by itself while it is impressive, does not provide any usefully complete information. I considered three variables –
- Partnerships/Innings
- % of partnerships over 50 runs
- Batting average
The premise is, that the most valuable batsman to a side is one who is most difficult to dismiss, has the highest percentage of 50 run partnerships and has the best batting average. For example, a batsman might have a higher partnerships/innings ratio than another batsman, but that might simply be a function of the other batsman in his team being weaker. In such an event, if the batting averages of the two batsmen in question are equal, then it can be said that the batsman with the better partnerships/innings ratio is more valuable. The basic table provided by Cricinfo provides a core list of top class batsmen who may be measured relative to each other by measuring these three variables. The three variables are weighted equally while calculating the cumulative rank. A batsman’s weighted rank for each variable is calculated using ((best value – value for batsman)/Range of values)
The ranks for each of the three variables are relative position on a scale from 0 – 1. Therefore, Ponting’s batting average, which is the best is 8.5% better than Rahul Dravid’s batting average, while it is 77.4% better than Graham Gooch’s batting average. These percentage are relative to the 28 batsmen who make up this list. If Cricinfo can publish data for all batsmen who played Test cricket and featured in 50 run partnerships atleast once, and had a finite batting average, it would be possible very easily to build a realistic rank of batsmen.