It Figures
November 26, 2011
Posted by Anantha Narayanan at in Batting
Special Test hundreds: a look across and deep

Brian Lara: an outstanding 153 in a successful fourth-innings chase © Getty Images

I had mentioned in response to one of the comments on the macro-analysis article on Test hundreds that in my follow-up article I would look at special hundreds, selected based on specific selection criteria. I had also made it clear that this would not be my own personal selections, as I normally do but one based on selection criteria in my computer program, with external additions in very very special cases only. Anyone finding fault with the three special additions is probably not a true follower of the game.

To answer the sceptics, I have also shown the actual program statement doing the filtering. Though it is a 'C' program statement, it will be crystal clear to anyone reading this article. So kindly do not come out with statements that this article has been written to specifically include or exclude one specific hundred.

If a nice new selection criterion is suggested I will have no problem doing that and adding the tables at the end. I have also toughened the selection criteria to make sure that there are approximately between 10 and 25 entries in the tables. This has been done to ensure that all the table entries are shown in this article itself. Hence everything is in the open in this article.

My own selections from out of the table entries are spread right through the article. Readers can come with their own selections.

Preliminary program work 

score =   matchdata[mat]->score[inns];
bqi =     matchdata[mat]->weighted_ctd_bow_avge[inns];
mat_rpw = matchdata[mat]->rpw;
runs =    matchdata[mat]->pldata[inns][pos].batruns;
balls =   matchdata[mat]->pldata[inns][pos].batballs;
score1 =  matchdata[mat]->score[0];
score2 =  matchdata[mat]->score[1];
score3 =  matchdata[mat]->score[2];
score4 =  matchdata[mat]->score[3];
if (follow-on) deficit = score1-score2;
else           deficit = score2-score1;
if (follow-on) target = score2+score3-score1+1;
else           target = score1+score3-score2+1;

Normally I write special programs for each article when the number of tables is quite high and there are sorting and formatting requirements. My program reads the Match database record serially and sets the variables for use, as done above. Then a series of functions follow, doing the selections and form the tables. Afterwards the tables are sorted and printed. These are then incorporated, with appropriate narratives, into the Html file.

Now for the tables. I am not going to come out with the most obvious of tables, based on the score. It is shown anywhere and everywhere. My first table is one where the mark was set on the first day of Test cricket and that mark has yet to be breached. It has stood the test of about 10000+ days of Test cricket. This table relates to the % of batsman innings share in the completed innings. I have softened the criteria to losing 9 wickets or more since the last batsman is already in.

1. Hundreds which form a high proportion of completed innings

if (runs>=100 && (runs/score)>=0.6 && wkts>=9)

Ordered by innings %

MtId Year For Vs  Batsman              Score BP Runs  %TS

0001 1877 Aus Eng Bannerman C         245/10  1 165* 67.3%
1439 1999 Aus Eng Slater M.J          184/10  1 123  66.8%
1481 2000 Ind Aus Laxman V.V.S        261/10  1 167  64.0%
0779 1976 Win Eng Greenidge C.G       211/10  1 134  63.5%
0542 1963 Nzl Eng Reid J.R            159/10  4 100  62.9%
0652 1969 Win Nzl Nurse S.M           417/10  3 258  61.9%
0846 1979 Aus Eng Yallop G.N          198/10  4 121  61.1%
1884 2008 Ind Slk Sehwag V            329/10  1 201* 61.1%
1171 1991 Eng Win Gooch G.A           252/10  1 154* 61.1%
0732 1974 Eng Win Amiss D.L           432/ 9  1 262* 60.6%


Bannerman stands supreme at 67.3% of the completed innings. To boot, he opened the innings and remained unbeaten, as did quite a few others in the table. If Slater had scored a single more, he would have overtaken Bannerman. Laxman's brave away innings launched a remarkable career. Amiss has come in because of my decision to include 9-wkt situations. This innings was played away, in West Indies, against not a great West Indian attack, but 230 in arrears.

2. Hundreds which have been scored a better than run-a-ball

if (runs>=150 && runs<=balls)

Ordered by Runs scored

MtId Year For Vs  Batsman             BP Runs Balls SR

1870 2008 Ind Saf Sehwag V             1 319  304 104.9
1937 2009 Ind Slk Sehwag V             1 293  254 115.4
1781 2006 Ind Pak Sehwag V             1 254  247 102.8
1594 2002 Nzl Eng Astle N.J            5 222  168 132.1
0765 1975 Win Aus Fredericks R.C       1 169  145 116.6
1742 2005 Aus Nzl Gilchrist A.C        7 162  146 111.0
1698 2004 Slk Zim Jayasuriya S.T       1 157  147 106.8
1782 2006 Pak Ind Shahid Afridi        6 156  128 121.9
1550 2001 Aus Eng Gilchrist A.C        7 152  143 106.3
1753 2005 Eng Bng Trescothick M.E      1 151  148 102.0
1561 2001 Slk Bng Jayawardene D.P.M.D  4 150  115 130.4
And a special entry
1045 1986 Win Eng Richards I.V.A       3 110   58 189.7


Now for quick hundreds. I could not just select all hundreds scored at better than run-a-ball. There were too many such innings, 49 to be precise. So I selected only innings of 150 or more runs. What does one say of Sehwag? Three of his 250+ innings have been scored at better than run-a-ball and are the first three entries. He certainly defies description. He has been the single most devastating match-winner during the past decade. Astle's break-neck 222 was essayed, with almost nothing at stake, but it worried the England team for a while. Then comes Fredericks' famous innings. Gilchrist is the only other batsman to have multiple entries. I have added Richards' hundred since it was scored at today's 20-20 scoring rate at a time when 200-ball centuries were considered quick.

3. Hundreds in matches with low match RpW

if (mat_rpw<20.0 && runs>7.5*mat_rpw)

Ordered by ratio of Runs and RpW

MtId Year For     Batsman             BP Runs MRpW Ratio  

0001 1877 Aus Eng Bannerman C          1 165* 15.2 10.9
0201 1931 Aus Win Ponsford W.H         1 183  17.7 10.4
0032 1889 Eng Saf Abel R               1 120  12.3  9.7
0290 1947 Aus Ind Bradman D.G          3 185  19.2  9.6
1617 2002 Aus Pak Hayden M.L           1 119  13.6  8.7
0443 1957 Eng Win Graveney T.W         3 164  18.9  8.7
0023 1886 Eng Aus Shrewsbury A         3 164  19.4  8.5
0205 1931 Aus Win Bradman D.G          3 152  18.4  8.3
0076 1902 Aus Saf Armstrong W.W        1 159* 19.3  8.3
0007 1882 Aus Eng McDonnell P.S        5 147  18.0  8.2
0045 1895 Aus Eng Graham H             5 105  12.8  8.2
0049 1896 Eng Saf Hill A.J.L           1 124  15.5  8.0
0736 1974 Aus Nzl Redpath I.R          1 159* 19.9  8.0
1171 1991 Eng Win Gooch G.A            1 154* 19.1  8.0
0415 1955 Pak Nzl Hanif Mohammad       1 103  12.8  8.0
2016 2011 Aus Saf Clarke M.J           5 151  18.9  8.0
0058 1899 Eng Saf Warner P.F           1 132* 17.4  7.6
0037 1892 Eng Saf Wood H               8 134* 17.7  7.6


The above is a table of invaluable hundreds, made in matches where runs were at a premium. This is determined by using the match RpW figure. A match RpW value of of below 20 indicates a tough match for batsmen. The ordering is by the ratio of the runs scored and RpW figure. Hence this indicates a measure of out-performance compared to the other batsmen. I have used the overall match figure. Bannerman's century is on top with a whopping ratio of 10.9. Ponsford is next with 10.4. Most of these performances have been way back.

The two exceptions are Hayden's 119 in a match at Sharjah where Pakistan, in two innings, totaled 112 runs. The result could well have been "Hayden defeated Pakistan by an innings and 7 runs". The other is the recent Michael Clarke classic, a futile innings, but an outstanding one, without doubt. I am quite happy that an innings from what could have been one of the greatest of Test series, and could be called "The unfinished symphony", has found place in this elite list.

Out of 18 entries, Australia have accounted 10 for and England, 7, with the lone odd entry from Pakistan. My take is that this is possibly the result of the number of Ashes series, the quality of bowling attacks and the uncovered pitches. As many as nine of these efforts have been effected before WW1.

4. Hundreds by batsmen carrying their bat through completed innings

if (runs>=150 && batpos<3 && allout && batsman_notout)

Ordered by Runs scored

MtId Year For Vs  Batsman             Score BP Runs

0693 1972 Nzl Win Turner G.M          386/10  1 223*
1470 1999 Slk Zim Atapattu M.S        428/10  1 216*
0264 1938 Aus Eng Brown W.A           422/10  1 206*
0326 1950 Eng Win Hutton L            344/10  1 202*
1884 2008 Ind Slk Sehwag V            329/10  1 201*
0164 1926 Aus Eng Bardsley W          383/10  1 193*
0441 1957 Win Eng Worrell F.M.M       372/10  1 191*
1444 1999 Pak Ind Saeed Anwar         316/10  1 188*
1397 1998 Aus Saf Taylor M.A          350/10  1 169*
1032 1985 Ind Aus Gavaskar S.M        520/10  1 166*
0001 1877 Aus Eng Bannerman C         245/10  1 165*
1939 2009 Win Aus Gayle C.H           317/10  1 165*
2006 2011 Zim Pak Mawoyo T.M.K        412/10  1 163*
0076 1902 Aus Saf Armstrong W.W       309/10  1 159*
0736 1974 Aus Nzl Redpath I.R         346/10  1 159*
1408 1998 Zim Pak Flower G.W          321/10  1 156*
0330 1951 Eng Aus Hutton L            272/10  1 156*
0956 1983 Win Ind Greenidge C.G       550/10  1 154*
1171 1991 Eng Win Gooch G.A           252/10  1 154*
0947 1983 Pak Ind Mudassar Nazar      323/10  1 152*

Now for those warriors who stood at one end, scored millions (ok, hundreds) of runs and saw the 10 other batsmen lose their wickets. I necessarily have to limit this table since there are many hundreds by batsmen carrying their bat through. Hence I have limited the innings to 150+ scores. There are many stand-out innings in this collection. If I have to pick three out of this wonderful collection, I would nominate Saeed Anwar's 188* (a truly great match-winning innings, away), Sehwag's 201* (similar reason as Anwar's) and the best of all, Gooch's 154* (against Ambrose/Patterson/Marshall/Walsh and match-winning, to boot: only Lara and Laxman have played better innings).

5. Hundreds scored against top bowling attacks

if (runs>=100 && bqi<23.00)

Ordered by quality of bowling (increasing value of BQI)

MtId Year For Vs  Batsman             BP Runs  BQI

0045 1895 Aus Eng Graham H             5 105  21.25
0852 1979 Ind Eng Viswanath G.R        4 113  21.39
0852 1979 Ind Eng Vengsarkar D.B       3 103  21.39
0345 1952 Win Aus Worrell F.M.M        3 108  21.80
0347 1952 Win Aus Stollmeyer J.B       1 104  22.30
0042 1894 Aus Eng Gregory S.E          6 201  22.40
0042 1894 Aus Eng Giffen G             3 161  22.40
1523 2000 Win Aus Lara B.C             4 182  22.52
0901 1981 Eng Win Willey P             7 102* 22.55
0466 1959 Aus Eng McDonald C.C         1 170  22.56
0036 1892 Aus Eng Lyons J.J            3 134  22.76
0908 1981 Aus Eng Border A.R           5 106* 22.83
0330 1951 Eng Aus Hutton L             1 156* 22.89
0044 1895 Aus Eng Iredale F.A          4 140  22.91
0444 1957 Aus Saf Benaud R             7 122  22.94

These hundreds are the ones scored against the very best bowling attacks. Look at the quality of English attack off which Viswanath and Vengsarkar scored their hundreds. Both were scored away in England. Similarly the two hundreds scored by Worrell and Stollmeyer, away, against the very strong Australian attack in 1952. Only one innings has come in from the current millennium, Lara's 182 against the Australian attack.

Hutton's 156*, which featured in the previous table also, leads my selection(against a big total and a formidable attack), followed by Lara's 182 (in only 235 balls, away, no other West Indian even reaching 50) and Willey's 102* (on the first day, away and against Roberts/Holding/Croft/Garner and batting at no.7).

Now for a selection of hundreds scored in different innings. I have not bothered with the first and second innings. The first innings is quite difficult to categorize. Also. facing a huge total in the second innings is not necessarily a mountain to climb since the pitch has been shown to be a reasonably batting-friendly one, scoreboard pressure notwithstanding. To select second innings hundreds, it would require a combination selection criteria, such as "Facing total > 400 && tough pitch/top bowling attack et al". I am not doing multiple criteria in this article.

6. Hundreds scored in third innings with team in huge arrears

if (runs>=160 && thirdinns && deficit>=250)

Ordered by Runs scored

MtId Year For Vs  Batsman              Scores  3rdInns BP Runs  Res

0446 1958 Pak Win Hanif Mohammad      (579-106) 657/10  1 337  Draw
1162 1991 Nzl Slk Crowe M.D           (174-497) 671/10  4 299  Draw
0439 1957 Eng Win May P.B.H           (186-474) 583/10  4 285* Draw
1535 2001 Ind Aus Laxman V.V.S        (445-171) 657/10  3 281  Win
1269 1994 Pak Aus Saleem Malik        (521-260) 537/10  4 237  Draw
2009 2011 Slk Pak Sangakkara K.C      (197-511) 483/ 6  3 211  Draw
1562 2001 Zim Saf Flower A            (600-286) 391/10  5 199* Lost
1511 2000 Zim Nzl Whittall G.J        (465-166) 370/10  6 188* Lost
1162 1991 Nzl Slk Jones A.H           (174-497) 671/10  3 186  Draw
0078 1903 Aus Eng Trumper V.T         (285-577) 485/10  5 185* Lost
0352 1952 Ind Eng Mankad M.H          (235-537) 378/10  1 184  Lost
0299 1948 Eng Aus Compton D.C.S       (165-509) 441/10  4 184  Lost
0695 1972 Win Nzl Davis C.A           (133-422) 564/10  5 183  Draw
1535 2001 Ind Aus Dravid R            (445-171) 657/10  6 180  Win
0507 1961 Eng Aus Dexter E.R          (195-516) 401/ 9  3 180  Draw
0723 1973 Eng Nzl Fletcher K.W.R      (253-551) 463/ 9  4 178  Draw
0496 1960 Eng Saf Pullar G            (155-419) 479/10  1 175  Draw
0731 1974 Eng Win Amiss D.L           (131-392) 392/10  1 174  Lost
1481 2000 Ind Aus Laxman V.V.S        (150-552) 261/ 5  1 167  Lost
0801 1977 Pak Win Majid Khan          (194-448) 540/10  1 167  Draw
1420 1998 Eng Saf Stewart A.J         (552-183) 369/10  4 164  Draw
0285 1947 Eng Saf Compton D.C.S       (533-208) 551/10  4 163  Draw
And a special personal entry, one of the all-time great innings
0905 1981 Eng Aus Botham I.T          (401-174) 359/10 149 Win.

However the fun starts in the third innings. The batsmen may or may not be facing huge deficits and hundreds scored in these deficit situations are valuable. If a team has a huge deficit, the first target is to clear the deficit and then build on setting a reasonable target. These are hundreds scored when the deficit is greater than 250, irrespective of follow-on or non-follow-on situations. The bar had to move up to 160 since otherwise there would have been quite a few entries.

Spare a thought for the diminutive Hanif Mohammed, who, after Pakistan followed on over 400 runs behind, batted for over 16 hours to save the Test. The pleasing fact is that most of these back-to-the-wall efforts have been fruitful in that the matches have been saved and in two cases, needless to say which Test, the Laxman-Dravid epic, won. And the special personal entry, Botham's unbelievable 149 also set up the match win.

Laxman's 281 (Like Lars's, one sentence will suffice: in my opinion amongst the three best Test innings ever played) stands head and shoulders above all, followed by Botham's 149 (only loses sheen when compared to Laxman) and Hanif's 337 (arguably the best match-saving innings ever.

Now the the fourth innings which are the purest ones. the target being known right from the beginning. It could be 1 or 836 (both are actual targets in Test matches). This number is clearly available to both teams. While time/overs/weather are factors, this target never changes. There is no D/L creeping in Tests somewhere there, moving the goal-posts. The innings played which we never forget are also outstanding fighting ones. Great defensive innings, often as valuable as attacking match-winning innings are played in the fourth innings.

7. Winning hundreds scored in fourth innings with team chasing huge targets

if (runs>=100 && fourthinns && matchwon && (wkts>=6 || target>=350))

Ordered by Runs scored

MtId Year For Vs  Batsman               Scores    4thInns BP Runs Res

0302 1948 Aus Eng Morris A.R          (496-458-365) 404/3  1 182  Win
0302 1948 Aus Eng Bradman D.G         (496-458-365) 404/3  3 173* Win
1453 1999 Win Aus Lara B.C            (490-329-146) 311/9  5 153* Win
1469 1999 Aus Pak Gilchrist A.C       (222-246-392) 369/6  7 149* Win
1658 2003 Pak Bng Inzamam-ul-Haq      (281-175-154) 262/9  4 138* Win
0178 1929 Eng Aus Sutcliffe H         (397-417-351) 332/7  1 135  Win
1469 1999 Aus Pak Langer J.L          (222-246-392) 369/6  3 127  Win
0822 1978 Aus Win Wood G.M            (205-286-439) 362/7  1 126  Win
0822 1978 Aus Win Serjeant C.S        (205-286-439) 362/7  5 124  Win
1812 2006 Slk Saf Jayawardene D.P.M.D (361-321-311) 352/9  4 123  Win
1797 2006 Aus Bng Ponting R.T         (427-269-148) 310/7  3 118* Win
1355 1997 Eng Nzl Atherton M.A        (346-228-186) 307/6  1 118  Win
1360 1997 Aus Saf Waugh M.E           (209-108-168) 271/8  4 116  Win
0775 1976 Ind Win Viswanath G.R       (359-228-271) 406/4  4 112  Win
1012 1985 Nzl Pak Coney J.V           (274-220-223) 278/8  6 111* Win
1899 2008 Saf Aus Smith G.C           (375-281-319) 414/4  1 108  Win
1899 2008 Saf Aus de Villiers A.B     (375-281-319) 414/4  5 106* Win
1645 2003 Win Aus Sarwan R.R          (240-240-417) 418/7  5 105  Win
0811 1977 Aus Ind Mann A.L            (402-394-330) 342/8  3 105  Win
1704 2004 Eng Nzl Thorpe G.P          (384-319-218) 284/6  5 104* Win
0074 1902 Eng Aus Jessop G.L          (324-183-121) 263/9  7 104  Win
1645 2003 Win Aus Chanderpaul S       (240-240-417) 418/7  6 104  Win
1898 2008 Ind Eng Tendulkar S.R       (316-241-311) 387/4  4 103* Win
0345 1952 Aus Win Hassett A.L         (272-216-203) 260/9  3 102  Win
0775 1976 Ind Win Gavaskar S.M        (359-228-271) 406/4  1 102  Win
1795 2006 Aus Saf Martyn D.R          (303-270-258) 294/8  4 101  Win
1593 2002 Aus Saf Ponting R.T         (239-382-473) 334/6  3 100* Win
And a special entry, for the ease with which the win was achieved
0990 1984 Win Eng Greenidge C.G       (286-245-300) 344/1  1 214* Win

These are defining match-winning played in the fourth innings. The process for selecting the hundreds is quite tricky. Hayden's 101* out of 171 for 1 hardly qualifies, but Greenidge's 214 out of 344 for 1 cannot be ignored. So I have a complex set of selection criteria. The win is quite tough if more than 5 wickets are lost. Hence I have selected all such hundreds. In addition, all hundreds scored in chases of 350 and above are selected.

My own selection amongst these would be Lara's 153* (A legend-one sentence will suffice: in my opinion amongst the three best Test innings ever played), Mark Waugh's 116 (series-winning innings, away and against a top attack) and Gilchrist's 149 (in only his second Test, a forerunner of things to come in many a Test). Bradman and Morris scored two huge centuries. Butcher's was in a dead rubber. Only the ease of the West Indian win keeps the special entry, Greenidge's 214, out.

8. Fighting losing hundreds scored in fourth innings with team chasing substantial targets

if (fourthinns && matchlost && (runs>=125 || (runs>=100 && 2*runs>=score))

Ordered by Runs scored

MtId Year For Vs  Batsman               Scores     4thInns BP Runs Res

1594 2002 Nzl Eng Astle N.J           (228-147-468) 451/10  5 222  Lost
1847 2007 Slk Aus Sangakkara K.C      (542-246-210) 410/10  3 192  Lost
0722 1973 Nzl Eng Congdon B.E         (250- 97-325) 440/10  3 176  Lost
0800 1977 Eng Aus Randall D.W         (138- 95-419) 417/10  3 174  Lost
1932 2009 Nzl Slk Vettori D.L         (416-234-311) 397/10  8 140  Lost
0646 1969 Win Aus Nurse S.M           (619-279-394) 352/10  7 137  Lost
1442 1999 Ind Pak Tendulkar S.R       (238-254-286) 258/10  4 136  Lost
1925 2009 Aus Eng Clarke M.J          (425-215-311) 406/10  5 136  Lost
0803 1977 Pak Win Asif Iqbal          (280-198-359) 301/10  6 135  Lost
1223 1993 Eng Aus Gooch G.A           (289-210-432) 332/10  1 133  Lost
0194 1930 Aus Eng Bradman D.G         (270-144-302) 335/10  3 131  Lost
1688 2004 Slk Aus Jayasuriya S.T      (120-211-442) 324/10  1 131  Lost
0159 1925 Eng Aus Sutcliffe H         (600-479-250) 290/10  1 127  Lost
1843 2007 Pak Saf Younis Khan         (450-291-264) 263/10  3 126  Lost
1306 1995 Pak Slk Moin Khan           (232-214-338) 212/10  7 117* Lost
0900 1981 Eng Win Gooch G.A           (265-122-379) 224/10  1 116  Lost
1205 1992 Win Aus Simmons P.V         (395-233-196) 219/10  1 110  Lost


The selection criteria in lost matches has to be different. I have selected innings where the score is greater than 125 or comprises of more than half the team score. Note the last three innings, all very commendable efforts.

I would plump for Tendulkar's fighting and valiant 136, on a day when he was ill. The failure of the Indian late-order to score 12 runs should not take anything away from his master class. Randall's 174 which almost won the Centenary Test for England and Astle's 222 follow next.

9. Match-saving hundreds scored in fourth innings with team chasing huge targets

if (fourthinns && matchdrawn && (runs>149 || (runs>=100 && wkts>=5))

Ordered by runs scored

MtId Year For Vs  Batsman               Scores     4thInns BP Runs Res

0193 1930 Win Eng Headley G.A         (849-286-272) 408/5  3 223  Draw
0854 1979 Ind Eng Gavaskar S.M        (305-202-334) 429/8  1 221  Draw
0271 1939 Eng Saf Edrich W.J          (530-316-481) 654/5  3 219  Draw
0289 1947 Saf Eng Mitchell B          (427-302-325) 423/7  1 189* Draw
0248 1935 Aus Saf McCabe S.J          (157-250-491) 274/2  3 189* Draw
1315 1995 Eng Saf Atherton M.A        (332-200-346) 351/5  1 185* Draw
1760 2005 Aus Eng Ponting R.T         (444-302-280) 371/9  3 156  Draw
1367 1997 Pak Slk Saleem Malik        (331-292-386) 285/5  4 155  Draw
0824 1978 Win Aus Kallicharran A.I    (343-280-305) 258/9  5 126  Draw
1025 1985 Slk Ind Mendis L.R.D        (249-198-325) 307/7  5 124  Draw
1350 1997 Saf Ind Cullinan D.J        (410-321-266) 228/8  4 122* Draw
0311 1949 Ind Win Hazare V.S          (286-193-267) 355/8  5 122  Draw
1261 1994 Eng Nzl Stewart A.J         (476-281-211) 254/8  1 119  Draw
1397 1998 Aus Saf Waugh M.E           (517-350-193) 227/7  4 115* Draw
1005 1984 Aus Win Hilditch A.M.J      (479-296-186) 198/8  1 113  Draw
1281 1995 Aus Eng Taylor M.A          (309-116-255) 344/7  1 113  Draw
0281 1947 Eng Aus Washbrook C         (365-351-536) 310/7  1 112  Draw
0373 1953 Eng Aus Watson W.           (346-372-368) 282/7  5 109  Draw
0796 1977 Nzl Aus Congdon B.E         (552-357-154) 293/8  3 107* Draw
1918 2009 Nzl Ind Taylor R.L          (379-197-434) 281/8  4 107  Draw
0654 1969 Eng Win Boycott G           (380-344-295) 295/7  1 106  Draw
1025 1985 Slk Ind Dias R.L            (249-198-325) 307/7  4 106  Draw
1908 2009 Win Eng Sarwan R.R          (566-285-221) 370/9  3 106  Draw
1672 2003 Eng Slk Vaughan M.P         (382-294-279) 285/7  1 105  Draw
1281 1995 Aus Eng Slater M.J          (309-116-255) 344/7  1 103  Draw
1096 1988 Pak Win Javed Miandad       (174-194-391) 341/9  4 102  Draw
1232 1993 Saf Slk Rhodes J.N          (331-267-300) 251/7  6 101* Draw
1392 1997 Saf Aus Kallis J.H          (309-186-257) 273/7  3 101  Draw


Drawn matches present their own characteristics. Scoring 100 out of 200 for 2 is no great effort. Since the match has been saved, the number of wickets lost is significant. I have selected innings in which 7 or more wickets are lost. These are the difficult matches. In addition, to recognize individual efforts, I have also selected hundreds which are 150 and above.

For me, Gavaskar's 221 stands tall, having taken India agonizingly close to a wonderful away victory. Atherton's 10-hour 492-ball epic of 185* and McCabe's 189* (if for nothing else, to do justice to one who was forgotten amongst the Bradman avalanche of runs) complete my trio of hundreds.

10. Hundreds scored which are the only ones in the match by either teams

if (runs>=200 && match100s==1)

Ordered by Runs scored

MtId Year For Vs  Batsman             BP Runs

0226 1933 Eng Nzl Hammond W.R          3 336*
1977 2010 Win Slk Gayle C.H            1 333
0215 1932 Aus Saf Bradman D.G          3 299*
1697 2004 Ind Pak Dravid R             3 270
1725 2004 Ind Bng Tendulkar S.R        4 248*
0631 1968 Nzl Ind Dowling G.T          1 239
0972 1983 Ind Win Gavaskar S.M         4 236*
0832 1978 Pak Ind Zaheer Abbas         4 235*
1710 2004 Slk Saf Sangakkara K.C       3 232
0256 1936 Eng Aus Hammond W.R          3 231*
1592 2002 Slk Pak Sangakkara K.C       3 230
0212 1931 Aus Saf Bradman D.G          3 226
1169 1991 Win Aus Greenidge C.G        1 226
1748 2005 Nzl Slk Vincent L            4 224
0417 1955 Ind Nzl Mankad M.H           1 223
1394 1998 Slk Zim Atapattu M.S         1 223
0473 1959 Win Pak Kanhai R.B           3 217
1470 1999 Slk Zim Atapattu M.S         1 216*
1723 2004 Aus Nzl Langer J.L           1 215
1478 1999 Nzl Win Sinclair M.S         3 214
1805 2006 Ind Win Jaffer W             1 212
1104 1988 Pak Aus Javed Miandad        4 211
0276 1946 Eng Ind Hardstaff jnr J      5 205*
1191 1992 Pak Eng Aamer Sohail         1 205
0365 1953 Aus Saf Harvey R.N           3 205
0893 1981 Aus Ind Chappell G.S         3 204
1379 1997 Zim Nzl Whittall G.J         4 203*
1151 1990 Pak Nzl Shoaib Mohammad      1 203*
1717 2004 Nzl Bng Fleming S.P          3 202
1884 2008 Ind Slk Sehwag V             1 201*
0910 1981 Aus Pak Chappell G.S         3 201
0932 1982 Pak Eng Mohsin Khan          1 200


The above table represents the list of century makers in matches in which they were the ones to do so. Except that the bar has been set quite high, only those who have scored 200 or more are considered. Remember that the next best score is below 100. The stand-out innings are Dravid's 270 (a match-winning innings, away against a good attack, Greenidge's 226 (after two low innings, this was responsible for a huge win, also against a very good attack) and Sehwag's 201 (a modern classic: an unforgettable Sehwag 231-ball epic and won the away match).

I will now go to a table which is available in any statistical section. However I have included the same in this to round off this article. This is the list of batsmen who scored hundreds in wach innings.

11. Two hundreds scored in a match

if (runs>=100 && otherruns>=100)

Ordered by match Runs scored

MtId Year For Vs  Batsman             BP Runs1 Runs2 RunsMat

1148 1990 Eng Ind Gooch G.A            1  333   123   456
0733 1974 Aus Nzl Chappell G.S         4  247*  133   380
1572 2001 Win Slk Lara B.C             4  221   130   351
0646 1969 Aus Win Walters K.D          5  242   103   345
0686 1971 Ind Win Gavaskar S.M         1  124   220   344
1562 2001 Zim Saf Flower A             5  142   199*  341
0693 1972 Win Nzl Rowe L.G             3  214   100*  314
0289 1947 Saf Eng Mitchell B           1  120   189*  309
1905 2009 Slk Bng Dilshan T.M          6  162   143   305
0159 1925 Eng Aus Sutcliffe H          1  176   127   303
0879 1980 Aus Pak Border A.R           6  150*  153   303
1623 2002 Aus Eng Hayden M.L           1  197   103   300
And the only batsman who has replicated his scores in each innings
0934 1982 Slk Ind Mendis L.R.D         4  105   105   210

Gooch is the only batsman to have scored a triple century and century in the same match, against India during 1990. The match total was 456, ahead of the next by a comfortable margin. Chappell's total stood for a long time. Chappell, Lara and Gavaskar achieved this feat in away locations. Gavaskar, in his debut series. Rowe did this in his debut Test. Border is the only batsman to have exceeded 150 in both innings.

12. Tests by nos 9, 10, and 11 (not yet there)

if (runs>=100 && batpos>=9)

Ordered by Batting position and runs scored

MtId Year For Vs  Batsman             BP Runs

0016 1884 Eng Aus Read W.W            10 117
1400 1998 Saf Pak Symcox P.L          10 108
0066 1902 Aus Eng Duff R.A            10 104
1139 1990 Nzl Ind Smith I.D.S          9 173
1971 2010 Eng Pak Broad S.C.J          9 169
0098 1908 Aus Eng Hill C               9 160
0623 1967 Pak Eng Asif Iqbal           9 146
1676 2003 Nzl Pak Vettori D.L          9 137*
1800 2006 Nzl Saf Franklin J.E.C       9 122*
0209 1931 Eng Nzl Allen G.O.B          9 122
0609 1966 Eng Win Murray J.T           9 112
1529 2001 Saf Slk Pollock S.M          9 111
1701 2004 Bng Win Mohammad Rafique     9 111
1573 2001 Nzl Aus Parore A.C           9 110
1541 2001 Saf Win Pollock S.M          9 106*
1349 1997 Saf Ind Klusener L           9 102*
0136 1921 Aus Eng Gregory J.M          9 100
0281 1947 Aus Eng Lindwall R.R         9 100


Finally the list of hundreds made in batting positions 9-11. No century has yet been made in position 11. Three centuries have been made in No.10. The most recent one, and the only hundred in the past 100 years, is Pat Symcox's 108 against Pakistan, in a rain-affected drawn match. Smith's 173 was against India helped New Zealand recover from 131 for 7 to 381. Broad's 169 is recent vintage helping England recover from 102 for 7 to 446 and led England to an innings win against Pakistan. For me, these two innings and Asif's 146, including a stand of 190 for the ninth wicket with Intikhab, stand out.

Readers' selections:

(Maximum of four per reader, to be given in the form
Tendulkar 155, Lara 277, Ponting 156, Hutton 202*
Also short names, not "cricket-follower-from-rajnandgaon" ???
Must be limited to a single line.)

Comments (2)
August 4, 2011
Posted by Anantha Narayanan at in Batting
Test-series performances: the top batsmen

Viv Richards: 829 runs in the series in England in 1976 © Getty Images

I have embarked on a major project. This has been triggered by a few comments on performance of all-rounders in series. I have extended the scope of the same and will cover, over three articles, the performance of batsmen, bowlers and all-rounders in series. I am aware that Cricinfo statistics section gives you an insight into the runs scored and wickets captured in Test series. However those are raw numbers and also do not show the results by series types. Even Statsguru might not provide that. What I intend to do is to weight the individual player performances in series with various relevant parameters. It is necessary to recognize where players performed (home or away), what type of bowling attack runs were scored off (great to poor), what level of support was received, what were the quality of wickets captured, was there a critical series situation et al. That would let us judge performances at their true worth.

First the series batting analysis. The runs scored are weighted by the following factors.

1. Where the series was played: Home, away or neutral locations. Instead of penalizing home performances I have left the home runs at no additional weight and weighted runs scored at neutral locations at 5% and away at 10%. One could raise endless queries on the subjectivity or not of these weights. However there is no better solution on offer. As far as sub-continental flat tracks are concerned, the visitors might get the extra weight, playing away, but will lose out on the Pitch type. And vice versa.

2. Series situation: I leave the other Tests as they are. An additional weight of 5% is given for the deciders only. As far as I am concerned there is no dead rubber Test. Over the past 10 years every Test is important, because of Test Rankings. If it rains cats and dogs at Edgbaston, the fourth Test, technically, is a dead rubber. However the no.1 rank is at stake as also the pride of players. India would very much prefer a 1-2 result and England would go all out for a 3-0 result. So the idea of dead rubber will remain only in the minds of some cricket followers, not in this analysis.

3. Bowling quality faced: This is the weighted c-t-d bowling quality measure determined for each innings. The range is from 19 to 60. The weight ranges from 85% (for 60) to 115% (for 15). I have got the weight for this measure go below 100 so that runs scored against sub-standard attacks are weighted less and against strong attacks are weighted more.

4. Pitch type: This is determined by the Runs per Wicket value for the match. This value ranges from 10 to 100 and the weight ranges from 120% (for 10) to 80 (100). Here also I have got the weight for this measure to go below 100 so that runs scored on flat batting tracks are weighted less and on bowling paradises weighted more.

5. Support provided / % of score: This is to recognize that a 100 scored out of 200 with scant support is valued more than a 100 made out of 500 with ample support. There is no negative weighting and the maximum weight is 10%.

The overall effort is that the runs scored in each innings are weighted by the five factors leading to an overall weighting ranging from a theoretical low of around 75% to a theoretical high of 175%. However these are theoretical values and in practice, the range is from 90% to 130%. Stray innings might be weighted down or more. The results are, to say the least, stunning. The true value of batsmen performances in series unfolds before us.

The other decision I have taken is that the performances in a series is not going to be influenced by the number of Tests played. Whether a player was dropped or injured is outside the purview of this analysis. A 6-Test series is what it says, whether 4 or 5 Tests were played by a player. The other point is that a series has to have a minimum of 3 Tests to be included in this analysis. Also, the three Triangular tournaments, the 1912 one and the two Asian Championships are not included.

The tables are shown for 6, 5, 4 and 3-Test series. These are ordered on the base information, which is the runs scored. The weighting factor and weighted runs are also show. Later in the article similar tables are shown, this time ordered on the weighted runs. I have stayed away from superfluous information, at least for this analysis, of batting averages, highest score, hundreds and fifties. When someone scores 500 runs in a 3-Test series, it really does not matter whether the average was 120 or 150. It only depends on how often the batsman remained unbeaten. At the end I have also shown the top 5 and bottom 5, in terms of weighting, of the runs scored table (over 500 runs).

First the 6-Test series table. Those who have exceeded 600 runs in the series have been shown.

SNo Year Home  Away Batsman               # Runs  Wt  WtRuns

296 1989 ENG vs Aus Taylor M.A      (Aus) 6  839 1.09  910.4
357 1995 ENG vs Win Lara B.C        (Win) 6  765 1.14  875.6
244 1982 PAK vs Ind Mudassar Nazar  (Pak) 6  761 0.95  723.0
264 1985 ENG vs Aus Gower D.I       (Eng) 6  732 1.04  759.3
214 1978 IND vs Win Gavaskar S.M    (Ind) 6  732 0.97  711.8
194 1975 AUS vs Win Chappell G.S    (Aus) 6  702 1.04  731.5
331 1993 ENG vs Aus Gooch G.A       (Eng) 6  673 1.04  700.9
170 1970 AUS vs Eng Boycott G       (Eng) 6  657 1.07  703.0
244 1982 PAK vs Ind Zaheer Abbas    (Pak) 6  650 1.02  664.5
170 1970 AUS vs Eng Edrich J.H      (Eng) 6  648 1.05  683.0
170 1970 AUS vs Eng Stackpole K.R   (Aus) 6  627 1.05  660.5
190 1974 AUS vs Eng Chappell G.S    (Aus) 6  608 1.06  645.9


Both Taylor and Lara scored mountains of runs in away series against England. This is reflected in the good weighting of their performances. Mudassar Nazar's compilation was done at home. The next three players also compiled their 700+ runs at home. However, out of these three, Gower and Chappell did this against much better bowling sides. There seems to be a difficulty in achieving peak level achievements in the six match series as evidenced by the fact that only 12 batsman have averaged over 100 runs per Test.

Now the 5-Test series table. Those who have exceeded 750 runs in the series have been shown.
SNo Year Home  Away Batsman               # Runs  Wt  WtRuns

 51 1930 ENG vs Aus Bradman D.G     (Aus) 5  974 1.15 1122.9
 47 1928 AUS vs Eng Hammond W.R     (Eng) 5  905 1.07  964.4
 93 1952 AUS vs Saf Harvey R.N      (Aus) 5  834 0.93  778.3
197 1976 ENG vs Win Richards I.V.A  (Win) 5  829 1.16  958.5
103 1955 WIN vs Aus Walcott C.L     (Win) 5  827 1.09  900.7
114 1958 WIN vs Pak Sobers G.St.A   (Win) 5  824 1.03  850.8
 67 1936 AUS vs Eng Bradman D.G     (Aus) 5  810 1.13  916.7
 55 1931 AUS vs Saf Bradman D.G     (Aus) 5  806 1.03  830.1
340 1994 WIN vs Eng Lara B.C        (Win) 5  798 0.97  773.3
 80 1948 IND vs Win EdeC Weekes     (Win) 5  779 1.02  797.5
171 1971 WIN vs Ind Gavaskar S.M    (Ind) 5  774 1.07  827.3
609 2010 AUS vs Eng Cook A.N        (Eng) 5  766 1.11  849.0
 62 1934 ENG vs Aus Bradman D.G     (Aus) 5  758 1.18  892.6
 76 1947 ENG vs Saf Compton D.C.S   (Eng) 5  753 0.91  684.6

This table clearly indicates that the 5-Test series are the best in terms of quality. It can be noted that there are 14 batsmen who have averaged over 150 runs per Test. Bradman's and Hammond's performances are legendary. Bradman achieved this stupendous feat of nearly a thousand runs in 5 Tests as a mere 21-year lad, with 4 Tests behind him. Hammond achieved a similar feat in Bradman's debut series two years earlier. Harvey crossed 800 runs against South Africa. Richards had a wonderful series during 1976. Bradman crossed 750 runs four times in his career. Also note the distinguished company Cook has batted himself in.

Next the 4-Test series table. Those who have exceeded 600 runs in the series have been shown.

SNo Year Home  Away Batsman               # Runs  Wt  WtRuns

496 2003 SAF vs Win Kallis J.H      (Saf) 4  712 0.97  694.0
495 2003 AUS vs Ind Ponting R.T     (Aus) 4  706 0.99  702.4
 50 1930 WIN vs Eng Headley G.A     (Win) 4  703 1.00  700.9
 50 1930 WIN vs Eng Hendren E.H     (Eng) 4  693 1.04  717.4
545 2006 ENG vs Pak Mohammad Yousuf (Pak) 4  631 1.16  730.2
295 1989 WIN vs Ind Richardson R.B  (Win) 4  619 1.08  665.9
495 2003 AUS vs Ind Dravid R        (Ind) 4  619 1.15  712.2
470 2002 ENG vs Ind Vaughan M.P     (Eng) 4  615 1.02  629.8
470 2002 ENG vs Ind Dravid R        (Ind) 4  602 1.12  676.6


Most of the 4-Test top performances are modern probably because not many 4-Test series were played during the earlier years. Kallis leads the field with his performances against West Indies. The one exception has been during 1930 when Headley and Hendren scored either side of 700 runs in the same series. Dravid has crossed 600 runs twice in his career.

Let us now see the 3-Test series table. Those who have exceeded 500 runs in the series have been shown.

SNo Year Home  Away Batsman               # Runs  Wt  WtRuns

305 1990 ENG vs Ind Gooch G.A       (Eng) 3  752 0.96  721.1
455 2001 SLK vs Win Lara B.C        (Win) 3  688 1.17  808.4
547 2006 PAK vs Win Mohammad Yousuf (Pak) 3  665 1.03  684.0
212 1978 PAK vs Ind Zaheer Abbas    (Pak) 3  583 1.01  589.6
163 1969 NZL vs Win Nurse S.M       (Win) 3  558 1.13  630.0
346 1994 PAK vs Aus Saleem Malik    (Pak) 3  557 1.05  583.8
535 2006 PAK vs Ind Younis Khan     (Pak) 3  553 0.98  544.1
440 2001 IND vs Aus Hayden M.L      (Aus) 3  549 1.14  625.5
519 2005 IND vs Pak Sehwag V        (Ind) 3  544 1.00  543.7
559 2007 IND vs Pak Ganguly S.C     (Ind) 3  534 0.95  505.8
348 1994 IND vs Win Adams J.C       (Win) 3  520 1.19  619.8
534 2005 AUS vs Saf Ponting R.T     (Aus) 3  515 1.08  554.2
310 1991 NZL vs Slk Jones A.H       (Nzl) 3  513 0.94  481.7
401 1998 PAK vs Aus Taylor M.A      (Aus) 3  513 1.04  533.1
519 2005 IND vs Pak Younis Khan     (Pak) 3  508 1.18  601.1
306 1990 PAK vs Nzl Shoaib Mohammad (Pak) 3  507 0.92  465.1
198 1976 PAK vs Nzl Javed Miandad   (Pak) 3  504 0.94  476.0
440 2001 IND vs Aus Laxman V.V.S    (Ind) 3  503 1.10  552.3


When one scores 456 runs in a single Test, it is not too difficult to sit on top of the 3-Test performances. That is what Gooch did against India during 1990. However the real striking performance is the single-handed master class by Lara, away in Sri Lanka during 2001. As the youngsters would say, no one else did jack.

I have given below the top-5 batsmen in each of the series types, this time based on the weighted runs scored.

SNo Year Home  Away Batsman               # Runs  Wt  WtRuns

296 1989 ENG vs Aus Taylor M.A      (Aus) 6  839 1.09  910.4
357 1995 ENG vs Win Lara B.C        (Win) 6  765 1.14  875.6
264 1985 ENG vs Aus Gower D.I       (Eng) 6  732 1.04  759.3
194 1975 AUS vs Win Chappell G.S    (Aus) 6  702 1.04  731.5
244 1982 PAK vs Ind Mudassar Nazar  (Pak) 6  761 0.95  723.0
...
 51 1930 ENG vs Aus Bradman D.G     (Aus) 5  974 1.15 1122.9
 47 1928 AUS vs Eng Hammond W.R     (Eng) 5  905 1.07  964.4
197 1976 ENG vs Win Richards I.V.A  (Win) 5  829 1.16  958.5
 67 1936 AUS vs Eng Bradman D.G     (Aus) 5  810 1.13  916.7
103 1955 WIN vs Aus Walcott C.L     (Win) 5  827 1.09  900.7
...
545 2006 ENG vs Pak Mohammad Yousuf (Pak) 4  631 1.16  730.2
 50 1930 WIN vs Eng Hendren E.H     (Eng) 4  693 1.04  717.4
495 2003 AUS vs Ind Dravid R        (Ind) 4  619 1.15  712.2
495 2003 AUS vs Ind Ponting R.T     (Aus) 4  706 0.99  702.4
 50 1930 WIN vs Eng Headley G.A     (Win) 4  703 1.00  700.9
...
455 2001 SLK vs Win Lara B.C        (Win) 3  688 1.17  808.4
305 1990 ENG vs Ind Gooch G.A       (Eng) 3  752 0.96  721.1
547 2006 PAK vs Win Mohammad Yousuf (Pak) 3  665 1.03  684.0
163 1969 NZL vs Win Nurse S.M       (Win) 3  558 1.13  630.0
440 2001 IND vs Aus Hayden M.L      (Aus) 3  549 1.14  625.5


The top two performances in the 6-Test series have retained their places in the weighted runs order. Lara has narrowed the gap a little bit. Mudassar Nazar has moved down the order. There is very little movement in the 5-Test order also. Harvey has moved down. Mohammad Yousuf, playing away against England whose bowling was good, has gained significantly in the 4-Test table and has moved to the top. Kallis has moved way down. As expected, Lara has displaced Gooch because his performance was away, against a very good attack and he received scant support.


Finally the top-5, across all series types, whose weight value is the highest and lowest. This is a very interesting mini-table which brings out the value of this type of weighting.

SNo Year Home  Away Batsman               # Runs  Wt  WtRuns

 33 1910 SAF vs Eng Hobbs J.B       (Eng) 5  539 1.28  688.4
 85 1950 AUS vs Eng Hutton L        (Eng) 5  533 1.28  683.9
232 1981 ENG vs Aus Border A.R      (Aus) 6  533 1.26  673.1
217 1979 ENG vs Ind Gavaskar S.M    (Ind) 4  542 1.25  676.7
475 2002 AUS vs Eng Vaughan M.P     (Eng) 5  633 1.22  770.1
...
...
 93 1952 AUS vs Saf Harvey R.N      (Aus) 5  834 0.93  778.3
244 1982 PAK vs Ind Javed Miandad   (Pak) 6  594 0.93  552.1
306 1990 PAK vs Nzl Shoaib Mohammad (Pak) 3  507 0.92  465.1
 76 1947 ENG vs Saf Edrich W.J      (Eng) 5  552 0.91  501.8
 76 1947 ENG vs Saf Compton D.C.S   (Eng) 5  753 0.91  684.6

Let us look at this table. Why did Hobbs gain so much. An away series, very good South African bowling line-up, low scoring throughout the series increasing the value of Hobbs' scores and Hobbs's high accumulation in only 4 Tests. Similarly Hutton faced a top-class bowling attack away and scored a fair proportion of runs. Border scored the runs, again away, off a top class bowling attack and with no great support.


At the other end, the parameters are tilted the other way. Average-to-poor bowling attacks, fairly high RpW values for the matches and matches played at home. Just to give an idea of what I am talking about, let me sum up the series # 76, the last one in the table. England scored 3050+ runs at a loss of 64 wickets, leading to a high RpW of 48. Also, Compton, despite his massive aggregate of 753 runs did not even score 25% of the total runs !!! Still the maximum down-weighting is less than 10%.

Finally let me give my own selection of the top performances in a series.

1. Bradman's 974 in 5 Tests against England. As already explained, a 21-year old batsmen achieves this during his first tour of England. If nothing else this should silence and convince any critics of the greatness of Bradman.

2. Lara's 688 in 3 Tests against Sri Lanka: Irrespective of what else Lara did, and there is plenty, this is the best single series performance by any batsmen during the past 30 years. The lone warrior, away against the magician and Lara came through. The 3 losses add to the poignancy of the performances.

3. Richards' 829 in 5 Tests against England: This was arguably the most dominating series by a single player over the past 50 years and is bettered only by Bradman's 974.

4. Hammond's 905 in 5 Tests against Australia: I have often put down Hammond's 336 against New Zealand. But this was Hammond at his majestic best. However the series record lasted a mere 18 months.

5. Hobbs' 539 in 4 Tests against South Africa: As I went through the scorecards I realized the impact and value of Hobbs' performance. This was not an ordinary South African side. They had excellent bowlers. Hutton's 1950 series ranks very close.

I have fixed 3 Tests as the minimum criteria for defining a proper Test series. However readers would be interested to know that there are five batsmen who have crossed 500 runs in 2 Test-series. They are Jayasuriya (571 vs Ind), Hammond (563 vs Nzl), Andy Flower (540 vs Ind), Jayawardene (510 vs Saf) and Hayden (501 vs Zim). Andy Flower's is probably the most note-worthy since it was achieved against India, away.

Just to complete the Series batting analysis, I have given below the table of batsmen who have crossed 500 runs in a series most number of times.

7 times: Bradman
7 times: Lara
6 times: Sobers
6 times: Gavaskar
4 times: Hobbs, Hammond, Barrington, Border, Ponting.

To answer the burning question as to why Tendulkar is absent in these analyses and in the complete table, readers may be surprised (or not) to know that Tendulkar has never crossed 500 in a series in Tests. His highest is 493 vs Australia, away, during 2007. In mitigation, let me state that Tendulkar has played in only three 5-Test series, the last one 9 years back.

To download the complete list of players who have crossed 500 runs in a Test series, please right-click here and save the file.

Now for the other end of the performance spectrum. With some difficulty I have unearthed the following total non-performances. With due apologies to Amarnath, CB Fry, Ranatunga and Athey, very good batsmen, they had their great days, but these were their low points. I might very well have missed a few other gems. Readers should note that I have only looked at batsmen with averages higher than 25. Let me remind readers that Amarnath and Ranatunga are two of modern cricket's greatest fighters ever.

SNo Year Batsman       For    Vs   Inns Runs Score sequence

250 1983 Amarnath M   (Ind vs Win)  6    1   0, 0, 1, 0, 0, 0 
   (8 months back Amarnath had scored 598 in 5 away Tests against a strong 
West Indian attack !!!)
 25 1902 Fry C.B      (Eng vs Aus)  4    5   0, 0, 1, 4
315 1991 Ranatunga A  (Slk vs Pak)  4    6   0, 0, 0, 6
230 1981 Athey C.W.J  (Eng)         4    7   2, 1, 3, 1
The following were 2-Test series. So not real failures.
366 1996 Twose R.G    (Nzl)         4    6   2, 0, 2, 2
380 1997 de Silva P.A (Slk)         4    9   3, 0, 1, 5
473 2002 Taufeeq Umar (Pak)         4    6   0, 0, 5, 1
476 2002 Arnold R.P   (Slk)         4    6   0, 0, 2, 4


Since the article has already become long, I will keep the bowling and all-round analyses to later posts. This will also enable the readers to exchange information in an informed manner.

Finally a comment on what happened at Nottingham.

On Sunday we saw two sets of faces of Indian Cricket. The first, two tough-as-nails and successful captains who, however, would play fair and keep the spirit of the game alive, in the persona of Dhoni and Ganguly. India might have lost but Cricket, in the form of Dhoni, won. Dhoni's gesture, probably egged on by the wiser and older heads in the team, would not be forgotten in a hurry and he is going to stay in the hearts of all cricket followers everywhere.

The other set, those faces of Shastri and Gavaskar.

I have realized that it would be great to have a Reader's selections section. So here we go.

1. Viswanath's 568 runs (593.6 adjruns) vs Win at home in 1974. (Salem Shanker).
2. Amarnath's 598 runs (718.6 adjruns) vs Win away in 1983, (Gerry/Arjun).
3. Manjrekar's 569 runs (640.3 adjruns) vs Pak away in 1989 (Arjun/Nitin).
4. Vaughan's 633 runs (770.1 adjruns) vs Aus away in 2002 (Arjun).
5. Sobers'722 runs (840.2 adjruns) vs Eng away in 1966. (Shrikanth).
6. Bradman 810 runs (916.7 adjruns) vs Eng home in 1936 (Shrikanth).
7. Adams' 520 runs (3T-619.8 adjruns) vs Ind away in 1994 (Ruchir).
8. Lara's 546 runs (632.6 adjruns) vs Aus home in 1999 (Ruchir).
9. Gavaskar's 774 runs (827.3 adj) vs Win away in 1971 (Abhishek/Raghu).
10.Taylor's 839 (910.4 adjruns) vs Eng away in 1989 (Tom/Pallab).
11.Faulkner's 732 runs (855.8 adjruns) vs Aus away in 1910. (Arjun/Alex).
12.Strauss'656 runs (upto 760.2) vs Saf away in 2004. (Arjun).
13.Sutcliffe's 734 runs (841.5 adjruns) vs Aus away in 1924 (Alex/Ruchir).
14.Trumper's 661 runs (upto 702.4) vs Saf home in 1910 (Manasvi).
15.Walters' 699 runs (upto 714.8) vs Win home in 1968 (Manasvi).
16.Boycott's 657 runs (703.0 adjruns) vs Aus away in 1970 (Arjun). 
17.Gilchrist's 473 runs in 3 Tests vs Saf away in 2002 (Alex).
18.Hobbs' 662 (adjruns 769.9) vs Aus, Away in 1912 (Shri).
19.Sobers' 824 (adjruns 850.8) vs Pak, Home in 1958 (Harsh).
20.Walcott's 827 (900.7 adjruns) vs Aus, home in 1955. (Harsh).
21.Hutton's 533 runs (683.9-28% adj) vs Aus, away 1950 (Waspsting).
22.Lindsay's 606 runs (605.2 adj) vs Aus 1966 (Gerry/Shane).
23. Dravid's 422 runs, and counting, vs Eng during 2011 (Ananth). 

Comments (303)
July 8, 2011
Posted by Anantha Narayanan at in Batting
They owned the first day: with the willow

Gordon Greenidge: 134 out of 211 against England in 1976 © Getty Images

After a series of heavy analytical articles it is time for an anecdotal article. However let me assure the readers that this article also, as my other anecdotal articles have been, would be based on solid analysis and not just some subjective selection. This article has been on the anvil for the past two months.

During the past 134 years there have been over 1950 first days in Test cricket. The first day is the most important one in a Test match. The team which wins the first day goes a long way towards winning the Test. Stated in other words, the team which goes behind on the first day would always play catch up. This is the first of two articles on the players who helped their teams come out on top or reasonably well by their performances on the first day. My initial idea was to include both batsmen and bowlers in one article but have since separated the two in view of the length of the article and the complexity inherent in the bowling analysis.

The basis for selection of outstanding first day batting performances was not simple. Cricinfo stores the first day information in a particular manner and care has to be exercised in analysing this information. Each of the following situations is represented differently and has to be analysed individually.

- Where an innings is incomplete and two batsmen are batting at the crease.
- Where an innings is incomplete and one batsmen is batting at the crease (last ball dismissal).
- Where one innings has been completed by end of day's play.
- Where one innings has been completed by end of day's play and the other innings has started (again first two conditions).
- Where two innings have been completed.
- Where two innings have been completed and a third innings started.

In some cases the batsman score(s) have to be picked up from the Day 1 information, in some cases from scorecards with some intuitive working out of which batsmen have been dismissed and so on.

Now for selection of the performances. Only one innings is selected automatically. The 309 by Bradman, made on the first day. This is a performance that only a person with extreme guts, fuelled by bias, can keep out of the table. The chances that this effort would be repeated would probably be in between a bowler taking 10 wickets and a batsman scoring 400+ runs. While others have come close to achieving this aggregate in a day's play (Sehwag scored 284 on the second day against Sri Lanka), it is extremely unlikely that anyone would do so on the first day.

Regarding the other performances, the relevant factors, viz., the bowling strength, the number of wickets which fell, the support received et al have been considered and the performances selected. The Wisden-100 table has also been used as a guideline. The final ordering is purely my own preference. The reader may not agree, but should refrain from overtly criticizing the selection or the order. Again, as normally happens, readers can send their suggestions, but with adequate supporting material. Just a single statement pointing out a certain innings is unlikely to merit serious consideration. You have to take the trouble of a perusal of the Cricinfo (or alternate) scorecard and support your candidate.

1. 309* Bradman (Eng) 38.73

0196 (1930) - Australia 458/3 (Bradman 309*, McCabe 12*)

The only time a batsman has scored over 300 in a day's play. This was done by Bradman early in his career. There is no way this momentous innings can be anywhere but top of this list. Since the information on number of overs bowled during the day is unavailable, through extrapolation, I could say that this innings of 309 on the first day must have taken Bradman around 350-375 balls. The bowling attack was just passable. The match ended as a high-scoring draw.

2. 182* Hill (Eng) 35.64

0056 (1898) - Australia 275/7 (Hill 182*, Kelly 22*)

England had a middling attack. Australia started disastrously and slumped to 58 for 6. Hill played one of the finest Test innings ever played, essaying three memorable partnerships for the 7th, 8th and 9th wickets. He was ninth out, at 303, having scored well over 60% of the runs. He would have faced just over 250 balls. Only two other fifties were scored in the match and Australia won comfortably.

Incidentally the all-time classic by Hill is one of two innings in this selection which were in the top-10 of the Wisden-100 table. A very well-deserved place for an unforgettable effort.

3. 244 Bradman (Eng) 28.13

0237 (1934) - Australia 475/2 (Ponsford 205*, McCabe 1*)

This was an extraordinary day of cricket. Australia scored 475 for 2 and this contained an unbeaten innings of 205 by debutant Ponsford, but more significantly, a completed innings of 244 by Bradman, during which he faced only 271 balls. But for the unique nature of the 309, I would think of this innings as the best first day effort ever. The bowling was excellent and comprised of Bowes, Allen, Clark and Verity.

4. 202* Lara (Aus) 27.62

1773 (2005) - West Indies 352/7 (Lara 202*, Powell 7*; 90 overs)

The bowling was one of Australia's best, viz., McGrath, Lee, Warne and MacGill. The setting was away in Australia. Lara walks in at 19 for 2 and sees wickets falling regularly. He plays one of his best innings, not many people remember this as much as the big ones, 153, 277 and 213. Lara guides West Indies to 352 for 7, scoring well over half the runs. He ends at 202, finishes at 226 and, with the next highest innings standing at a low 34. No surprise that Australia win the match comfortably.

5. 132 Azhar Mahmood (Saf) 24.51

1403 (1998) - Pakistan 259/10

What does one say about this innings? Pakistan, playing away in South Africa, against a devastating attack of Donald, de Villiers and Pollock. The ground, the fear-evoking Kingsmead. Azhar Mahmood walks in at 89 for 5. He plays a wonderful attacking innings of 132, adding 170 runs for the last 5 wickets. He scored 132 out of 170, an unbelievable 78%. He faced only 163 balls. What was more important was that this innings helped Pakistan take a small first- innings lead and in the end they had a narrow win.

In my opinion one of the best innings ever, as also proved by the placing of this innings in the seventh position in the Wisden-100 list of the all-time great innings. This classic and Hill's equally wonderful 188 occupy nearby positions in the top-10 of the Wisden-100 table.

6. 126* Bannerman (Eng) 58.67

0001 (1877) - Australia 166/6 (Bannerman 126*, Blackham 3*)

This was the first day of Test cricket in history. In about 90-100 overs, Australia scores 166 for 6. Out of this low total, Bannerman scores 126, just over 75%. The next highest innings is 15, on the first day. But for this innings, Australia could have been dismissed for well below 100. Who knows what might have happened. But Bannerman defied the English bowlers single-handedly. I would say the ownership of the first day of Test cricket was probably the strongest of all 134 years since then.

7. 228* Sehwag (Pak) 29.06

1693 (2004) - India 356/2 (Sehwag 228*, Tendulkar 60*)

Against a fairly good attack of Shoaib Akhtar, Mohd. Sami, Shabbir Ahmed, Saqlain and Razzak, Sehwag scored 228 runs, on the way to the first of his two triple-centuries. 90 overs were bowled during the day and Sehwag must have faced around 250-270 balls during the day. India scored a mammoth 675 and went on to win by an innings. This was the match of the Dravid declaration when Tendulkar was on 194 and much fuss was made on this. However the sheen should not be taken away from Sehwag's unforgettable effort.

8. 153 Gooch (Win) 25.56

0902 (1981) - England 278/6 (Botham 12*, Downton 0*)

Gooch, as he was wont to do often, faced an attack of Holding, Marshall, Croft and Garner, that too at Kingston, Jamaica. With little support from the other batsmen, Gooch steered the England innings to a satisfactory 278 for 6. Gooch himself was dismissed just before the close of play. This was an innings nearly as good as the more famous Headingley classic of 154. Gooch scored quite quickly, taking about 220 balls. The match was comfortably drawn.

9. 169* Smith IDG (Ind) 37.44

1139 (1990) - New Zealand 387/9 (Smith 169*, Morrison 0*)

This was an extraordinary innings on an extraordinary day of cricket. New Zealand, playing at home against a good Indian attack led by Kapil Dev, slumped to 131 for 7 when Ian Smith walked in. He added over 100 with Richard Hadlee and 140 with Snedden and the day finishes at 387 for 9. Out of the 266 added while he was at crease, Smith scored 173 runs. In the ninth wicket partnership of 136, Smith scored well over 100 runs. This was arguably the best innings ever played by a No.9 in Test cricket.

In the second innings the established batsmen came to the party and New Zealand drew the match comfortably. Incidentally, Smith scored his 169 in 130 balls.

10. 155* Compton (Saf) 34.16

0410 (1955) - England 264/7 (Compton 155*, Lock 6*)

This was Compton at his best. A good South African attack reduced England to 75 for 4. Compton, with some support from May and then Bailey, steered them to respectability at 264 for 7, out of which he scored 155 runs. England went on to lose the match narrowly.

11. 134 Greenidge (Eng) 35.02

0779 (1976) - West Indies 211/10.

West Indies opened with Fredericks. The top 4 wickets fell for 26. Greenidge played, arguably, his best Test innings ever getting West Indies out of disaster. He scored 134 out of 211, the next best being King's 32. No other batsman exceeded 10. This was around 65% of the team total and was comparable to the Bannerman classic. Greenidge also scored a hundred in the second innings and West Indies won by a million runs.

11. 187 Hobbs (Saf) 29.40

0110 (1910) - England 406/7 (Thompson 48*, Tufnell 12*)

This was a very good South African attack, playing at home. Hobbs, opening the innings, held the innings together, scoring a masterly 187 and was fifth out at 327. He must have faced around 250 balls. England scored at a fair clip and went on to score 417, finally winning the match comfortably by 9 wickets.

11. 181* Langer (Pak) 37.98

1726 (2004) - Australia 357/8 (Langer 181*, Kasprowicz 4*, 86 overs)

The Pakistan attack was a fair one, at best. However Australia slumped to 78 for 5 and Langer, with support from Gilchrist, steered them to a good first innings total of 381. Then Pakistan failed twice and Australia won by nearly 500 runs. This innings was almost a carbon copy of the Hobbs effort, nearly a 100 years before. Incidentally, Langer scored 97 in the second innings. Langer faced around 260 balls.

11. 155 Tendulkar (Saf) 25.54

1564 (2001) - India 372/7 (Dasgupta 29*; 90 overs)

This was the first match of the (in)famous series, marred by allegations and scrapping of the third Test match. It contained a gem of an innings by Tendulkar. The bowling attack was led by Shaun Pollock, Ntini, Hayward and Kallis. India slumped to 68 for 4. Sehwag, the nervous debutant, walked in. Tendulkar controlled the innings in a beautiful manner and took the score to 288 for 6 when he was dismissed for an outstanding 155. This was, unlike some of the later efforts of Tendulkar, a fairly quick one, requiring only 184 balls. India lost comfortably in the end.

11. 136* Lara (Aus) 23.45

1523 (2000) - West Indies 274/4 (Lara 136*, Dillon 3*, 90 overs)

This is the the other sub-150 innings. The selection has been done based on the quality of the bowling attack, which was one of the best, led by McGrath, Gillespie and MacGill. As normally happened, Lara had very little support from the other batsmen and remained unbeaten on 136, having steered West Indies to a reasonable 274 for 4. However West Indies lost the match. This innings won the nod over the 176, mentioned later, because of the high quality of the Australian bowling.

11. 177 Vaughan (Aus) 24.43

1628 (2002) - England 295/4 (Butcher 22*; 89.3 overs)

Australia's bowling attack was a devastating one, comprising of McGrath, Gillespie, Bichel and Warne. Michael Vaughan , with very little support from his fellow batsmen, the next highest being 47, steered England to a reasonably safe 295 for 4 and was out to the last ball of the day. His 177 required 306 balls. As Australia was wont to do in those days, they scored at a furious pace and took a lead of over 200 runs. England lost by an innings.

The following innings came under serious consideration. They all have their strong points and could easily have replaced any of the innings grouped together at no.11.

Ponsford     205*  0237
Walcott      147*  0383
Sobers       152*  0502
Richards     200*  0781
Tilakaratne  115   1305
Moin Khan     70   1444
Jacobs        96*  1520
Lara         176   1749
Kamran Akmal 113   1783
Sangakkara   156   1822
Dravid       177*  1933

Given below are the four first days during which two batsmen stayed throughout. The fifth occasion when Wasim Jaffer was injured and India finished at 300+ for 0 against Bangladesh is not considered.

0420 - India 234/0 (Mankad 109*, Roy 114*)
0589 - Australia 263/0 (Lawry 102*, Simpson 137*)
1125 - Australia 301/0 (Marsh 125*, Taylor 141*)
1865 - South Africa 405/0 (McKenzie 169*, Smith 223*)

Given below are the 200+ scores scored during the first day, ordered by runs scored. There have been 21 occasions. Bradman has achieved this 5 times and Hammond 3 times and Graeme Smith twice, both times against Bangladesh.

309* Bradman D.G 38.73 (Eng) 0196 Australia 458/3 (Bradman 309*, McCabe 12*) 244 Bradman D.G 28.13 (Eng) 0237 Australia 475/2 (Ponsford 205*, McCabe 1*) 228* Sehwag V 29.06 (Pak) 1693 India 356/2 (Sehwag 228*, Tendulkar 60*) 223* Smith G.C 42.43 (Bng) 1865 South Africa 405/0 (McKenzie 169*, Smith 223*) 223* Hammond W.R 49.87 (Nzl) 0225 England 418/5 (Hammond 223*, Brown 12*) 223* Bradman D.G 49.49 (Win) 0203 Australia 428/3 (Bradman 223*, McCabe 1*) 228 Gibbs 33.18 (Pak) South Africa 445/3 (Gibbs dismissed). 219* Gayle C 40.62 (Slk) 1977 West Indies 362/2 (Gayle 219*, Chanderpaul 20*) 217 Hammond W.R 53.26 (Ind) 0254 England 471/8 (Fishlock 19*, Voce 1*) 210* Hammond W.R 44.01 (Aus) 0264 England 409/5 (Hammond 210*, Ames 50*) 209 Roach C.A 38.98 (Eng) 0192 West Indies 336/2 (Headley 60*) 205* Ponsford W 28.13 (Eng) 0237 Australia 475/2 (Ponsford 205*, McCabe 1*) 205 Aamer Sohail 43.73 (Eng) 1191 Pakistan 388/3 (Javed Miandad 59*, Moin Khan 7*) 203* Kanhai R.B 38.94 (Ind) 0463 West Indies 359/3 (Kanhai 203*, Butcher 87*) 203 Collins H.L 38.57 (Saf) 0146 Australia 450/10 202* Lara B.C 27.62 (Aus) 1773 West Indies 352/7 (Lara 202*, Powell 7*) 202* Kirsten G 38.44 (Zim) 1562 South Africa 414/1 (Kirsten 202*, Kallis 56*) 201 Bradman D.G 52.10 (Ind) 0294 Australia 370/3 (Hassett 39*, Miller 4*) 200* Richards I.V.A 33.15 (Eng) 0781 West Indies 373/3 (Richards 200*, Lloyd 15*) 200* Bradman D.G 44.82 (Saf) 0212 Australia 341/6 (Bradman 200*, Oldfield 3*) 200 Smith G.C 60.00 (Bng) 1619 South Africa 369/2 (Kirsten 113*, Kallis 1*).

Readers' selections

1. Slater 176 out of 329/4 vs England. Match 1275 (1994). (Gerry/Tom). 
2. McCabe 127* out of 290/6 vs England (Bodyline). Match 0220 (1932) 
(Shri/Sree-kanth).
3. Gibbs 228 out of 445/3 vs Pakistan. Match 1637 (2003). (Eagle eye of Venkat).
4. Kamran Akmal 113 out of 245/10 vs India. Match 1783. (2006) (Goel/Abbas).
5. Dravid 81 out of 200/10 vs West Indies. Match 1808 (2006). (Goel/Raghav).
6. Hughes 100* out of 198/10 vs West Indies. Match 0915 (1981) 
(Arijit/Criccrazy).
7. Trumper 104 out of 299/10 vs England. 3-run win. Match 0073 (1902) 
(Shrikanth/Alex).
8. Taylor 109 out of 182/10 vs England. Match 0130 (1913) (Alex).
9. Manjrekar 133 out of 272/6 vs England. Match 0351 (1952) (Pawan).
10.G.Kirsten 100* out of 239/10 vs Pakistan. Match 1382 (1997) (Arjun/Venkat).
11.Harvey 74 228/10 vs England. Match 0327 (1950) (Ravi).
12.BR Taylor 124 out of 323/10 vs West Indies. Match 0648 (1969) (Alex).
13.Jayasuriya 341/5 vs South Africa. Match 1504 (2000) (Alex).
14.Pollock RG 160* and Richards BA 140* out of 336/5 vs Australia . 
Match 0671 (1970) (Venkat).
15.Mark Waugh 117* out of 355/5 against WIN (Amb/Pat/Wal/Mar!!!). 
Match 1170 (1991) (Alex)
16. Walters 104 out of 221/10 off NZL. match 0736 (1974) (Arjun-the terrier)
17. Saeed Anwar 132* out of 253/8 vs Australia. Match 1424 (1998) (Vinish/Alex).
18. Kanhai 121 out of 224/10 vs Australia. Match 0590 (1965) (Alex).
19. Vishwanath 114 out of 237 ao vs Australia. Match 0895 (1981) (Gerry).
20. Richards 130 out of 241 ao vs India. Match 0775 (1976) (Gerry).
21. Kluesener 118 out of 260 ao vs Sri Lanka (away-win by 7 runs). Match 1505 (2000) (Arjun).
22. Nurse 93 out of 235 (out of 135 team) ao vs England. Match 0607 (1966) (Arjun).
23. Hooper 134 out of 294 vs Pak (IK/WY/WA/AQ). Test 1158 (1990) (Arjun/Alex).
24. Grace 170 out of 279/2 (out of team score 216) vs Aus. 0024 (1986) (Shri).
25. S.Waugh 108 out of 235 ao vs England. Match 1372 (1997) Ruchir.

This is one article in which the readers' contributions have enriched the contents immeasurably. I limited my first cut list to 150+ and then scanned the scorecards for the lower level innings. The first is fine. However when we come to the innings below 150, the readers, with their combined brainpower, have done much better than me in unearthing classics. Hats off to the wonderful lot, you guys. Take a collective bow. Venkat and Alex lead the pack.

The first day bowling spell analysis will follow later in another article. This is not as clear-cut as the batting analysis especially when incomplete innings are to be considered. Exact bowling analysis at end of day is quite elusive.

Comments (124)
June 10, 2011
Posted by Madhusudhan Ramakrishnan at in Batting
Analysing the best batting pairs by partnership wicket

Sachin Tendulkar and Rahul Dravid: on the verge of becoming the most prolific pair in Tests © AFP

Since the late nineties, batting records have been especially dominated by India and Australia, who have had outstanding partnerships in the top order and middle order. England though, in recent times, boast the prolific opening pairing of Andrew Strauss and Alastair Cook, who have aggregated the most runs by an English opening pair in Tests. In the 2000s, Ricky Ponting and Matthew Hayden forged a terrific partnership for the second wicket to help sustain Australia's dominance while Sachin Tendulkar and Rahul Dravid did the same for India. The pair is all set to become the most prolific in Test history, requiring just 131 runs to go past the legendary West Indian opening partnership of Gordon Greenidge and Desmond Haynes. This piece aims to analyse in detail the performance of top batting pairs by partnership wicket and also point out a few interesting partnership-trends in various host countries.

Most successful teams in Test history were built on a solid foundation at the top of the innings. England's great pre-war pairing of Jack Hobbs and Herbert Sutcliffe remains the finest in terms of batting average and consistency (min 3000 runs aggregate). They shared 15 century stands in just 37 Tests and averaged over 80 both home and away. In wins, they were exceptional, with nine century stands at an average over 95. Furthermore, their performance across the four match innings has also been remarkably consistent, with their lowest average of 55.66 coming in the fourth innings. The Australian pairing of Bill Lawry and Bob Simpson was a highly successful combination in the 1960s aggregating over 3500 runs at an average of nearly 61.

India struggled without a good opening pair after the retirement of Sunil Gavaskar and Chetan Chauhan in the 1980s. The pair was very consistent both home and away, and did much better in the team second innings as compared to the first innings. Despite sharing ten century partnerships with Gavaskar, Chauhan himself never made a single hundred in Tests. The recent pairing of Virender Sehwag and Gautam Gambhir has been successful, but is yet to score substantially in away conditions. The pair has, however, been a huge factor in India's Test success in the last three years. Australia's dominance of world cricket from the mid 1990s until recently has largely been due to the presence of world-class opening pairs. After the end of the successful Michael Slater-Mark Taylor partnership in the 1990s, Hayden and Justin Langer continued to dominate bowling attacks. They shared 14 century stands including a record six 200-plus partnerships. However, they had very little to do in the third and fourth innings of matches given the strength of their bowling attack, and shared only two century stands in the team second innings.

The West Indian hegemony in the late 1970s and 1980s was largely due to an outstanding bowling attack, but their powerful batting line-up also had a lot to do with the unprecedented dominance. Greenidge and Haynes, who shared a record 16 century stands for the opening wicket were brilliant at home, but slightly less successful in away games. They averaged under 35 in Australia and England which can be attributed to a combination of the high quality opening bowling and sporting pitches in those years. Surprisingly, in sharp contrast to many other pairs, they did much better as the match progressed, and shared 15 of their 16 century partnerships in the second, third and fourth innings.

Record of top opening pairs (minimum 3000 partnership runs)- (Runs, average, 100/50)
Pair (Team) Innings Overall Home Away Wins 1st innings 2nd innings 3rd innings 4th innings
Jack Hobbs, Herbert Sutcliffe (England) 38 3249, 87.81, 15/10 2047, 93.04, 9/8 1202, 80.13, 6/2 1720, 95.55, 9/4 806, 89.55, 3/5 1512, 108.00, 7/3 597, 74.62, 3/1 334, 55.66, 2/1
Bill Lawry, Bob Simpson (Australia) 62 3596, 60.94, 9/18 1604, 59.40, 4/8 1992, 62.25, 5/10 1045, 69.66, 3/5 1283, 71.27, 2/6 873, 58.20, 3/2 1099, 64.64, 4/7 341, 37.88, 0/3
Gautam Gambhir, Virender Sehwag (India) 63 3551, 59.18, 10/19 2243, 62.30, 7/11 1308, 54.50, 3/8 1841, 68.18. 6/9 908, 56.75, 2/6 1417, 70.85, 5/6 790, 46.47, 2/4 436, 62.28, 1/3
Chetan Chauhan, Sunil Gavaskar (India) 59 3010, 53.75, 10/10 1402, 53.92, 5/5 1608, 53.60, 5/5 788, 56.28, 3/2 929, 48.89, 4/3 548, 34.25, 0/4 1031, 73.64, 5/1 502, 71.71, 1/2
Matthew Hayden, Justin Langer (Australia) 113 5655, 51.88, 14/24 3308, 56.06, 9/12 2347, 46.94, 5/12 3567, 46.32, 7/18 2554, 75.11, 8/8 1360, 46.89, 4/4 982, 39.28, 1/6 759, 36.14, 1/6
Michael Slater, Mark Taylor (Australia) 78 3887, 51.14, 10/16 2193, 57.71, 7/9 1694, 44.57, 3/7 2250, 62.50, 6/11 1437, 55.26, 4/6 928, 51.55, 2/5 902, 47.47, 3/4 620, 47.69, 1/1
Gordon Greenidge, Desmond Haynes (WI) 148 6482, 47.31, 16/26 3534, 65.44, 10/14 2948, 35.51, 6/12 3500, 49.29, 9/15 1156, 30.42, 1/6 2693, 54.95, 7/10 1242, 42.82, 4/3 1391, 66.23, 4/7

As the bowling quality declined in the early 2000s, the Australian batting feasted on the weak new-ball attacks around the world. Not even South Africa were able to pose much of a threat when they travelled to Australia. Langer and Ponting averaged nearly 80 for the second wicket, and an incredible 116.72 in away matches. Hayden and Ponting, the most prolific batting pair in wins, were far more dominant in home games (average 83.32) when compared to away matches (average 59.40). They were brilliant in the fourth innings, with four century stands at an average of 81.08. On comparing the stats of the two Australian pairs with those of Haynes-Richie Richardson and David Boon-Taylor, it becomes very clear that the fast bowling faced in the 1980s and 1990s was of a much higher standard than that in the early 2000s.

Record of batting pairs for the second wicket (min 2500 runs)- (Runs, average, 100/50)
Pair (team) Innings Overall Home Away Wins 1st innings 2nd innings 3rd innings 4th innings
Justin Langer, Ricky Ponting (Australia) 40 2790, 79.71, 12/12 1506, 62.75, 7/7 1284, 116.72, 5/5 2098, 95.36, 10/7 1236, 77.25, 6/5 729, 60.75, 2/4 430, 107.50, 2/1 395, 131.66, 2/2
Matthew Hayden, Ricky Ponting (Australia) 71 4734, 71.71, 16/22 2833, 83.32, 10/12 1901, 59.40, 6/10 3917, 83.34, 14/16 1117, 62.05, 3/5 1268, 70.44, 2/10 1376, 76.44, 7/3 973, 81.08, 4/4
Desmond Haynes, Richie Richardson (WI) 63 3187, 53.11, 10/12 1987, 64.09, 7/6 1200, 41.37, 3/6 1935, 71.66, 8/6 870, 48.33, 2/4 1448, 62.95, 4/5 464, 38.66, 2/2 405, 57.85, 2/1
David Boon, Mark Taylor (Australia) 63 2712, 45.20, 7/13 1356, 43.74, 3/6 1356, 46.75, 4/7 1721, 50.61, 5/9 843, 38.31, 1/7 659, 38.76, 2/1 787, 60.53, 2/4 423, 52.87, 2/0

While the Dravid-Tendulkar partnership is the most prolific for the third wicket, it is the Pakistan pairing of Mohammad Yousuf and Younis Khan that takes the honours for the highest average. In 20 innings, they aggregated 2020 runs at an average over 106 with six century stands. However, only 248 of those runs were scored in wins, which is highly indicative of the inconsistency of the rest of Pakistan's batting line-up and the placid nature of the pitches in the subcontinent. Hashim Amla and Jacques Kallis have been instrumental in South Africa's recent rise in the Test rankings, and have an excellent conversion rate from fifties to hundreds.

Mahela Jayawardene and Kumar Sangakkara, who have formed the core of the Sri Lankan middle order in the last few years average over 85 in home Tests but only 50 in away matches. Their numbers are exaggerated by their performances against Bangladesh and Zimbabwe, against whom they average over 81 in ten innings. In contrast, they have played Australia in just three innings and average close to 27. In a West Indian team that lost far more matches than it won, Brian Lara and Ramnaresh Sarwan were superb. They averaged over 60 and boasted an excellent conversion rate with ten century stands and four fifty partnerships. Tendulkar and Dravid share the most century stands for any batting pair, and have been a symbol of consistency for more than a decade. Their only blip, however, is an below-par performance in the fourth innings, where they average under 39.

Record of batting pairs for the third wicket (min 2000 runs)- (Runs, average, 100/50)
Pair (team) Innings Overall Home Away Wins 1st innings 2nd innings 3rd innings 4th innings
Mohammad Yousuf, Younis Khan (Pakistan) 20 2020, 106.31, 6/6 1046, 130.75, 4/2 974, 88.54, 2/4 248, 62.00, 1/1 634, 126.80, 2/2 704, 140.80, 2/2 533, 106.60, 2/1 149, 37.25, 0/1
Hashim Amla, Jacques Kallis (SA) 38 2558, 69.13, 8/5 1391, 73.21, 4/4 1167, 64.84, 4/1 1623, 85.42, 5/2 767, 85.22, 3/1 887, 59.13, 3/2 725, 145.00, 2/1 179, 22.37, 0/1
Mahela Jayawardene, Kumar Sangakkara (SL) 66 4485, 69.00, 12/18 2918, 85.82, 8/8 1567, 50.54, 4/10 2721, 100.77, 8/7 1116, 46.50, 2/6 2086, 104.30, 5/7 1179, 69.35, 5/4 104, 26.00, 0/1
Alastair Cook, Kevin Pietersen (England) 36 2106, 60.17, 8/10 1004, 50.20, 3/6 1102, 73.46, 5/4 998, 66.53, 4/5 843, 38.31, 1/7 632, 63.20, 2/5 831, 118.71, 5/2 28, 28.00, 0/0
Brian Lara, Ramnaresh Sarwan (WI) 38 2286, 60.15, 10/4 1092, 54.60, 5/2 1194, 66.33, 5/2 517, 86.16, 3/0 713, 64.81, 3/1 632, 63.20, 2/5 297, 29.70, 1/0 489, 81.50, 2/2
Rahul Dravid, Sachin Tendulkar (India) 109 5258, 50.55, 17/18 2478, 45.88, 7/7 2780, 55.60, 10/11 2436, 62.46, 9/10 1930, 50.78, 6/8 1481, 47.77, 6/2 1342, 61.00, 5/4 505, 38.84, 0/4

Jayawardene and Thilan Samaraweera, who average over 74 for the fourth wicket, have featured in just nine partnerships outside the subcontinent. Eight of their nine century stands have come in the subcontinent. Inzamam-ul-Haq and Yousuf have featured in 50 partnerships, and have an average of nearly 91 in wins. Mark Waugh and Steve Waugh, who put on 231 in Jamaica in 1995 to help Australia win their first series in the West Indies in 22 years, average just over 50 overall, but slightly over 66 in victories.

Steve Waugh, who has forged successful stands with Allan Border and Ponting for the fifth wicket, dominates the middle-order partnership stats. VVS Laxman and Rahul Dravid, who put on 376 runs against Australia in the unforgettable Kolkata Test in 2001, have an average of 67 with five century stands. Adam Gilchrist and Damien Martyn, who average over 75 for the sixth wicket, have been ordinary in home Tests. However, they average nearly 91 in away matches while scoring nearly 72% of their runs in wins. Ian Healy and Steve Waugh have aggregated the most runs for the sixth wicket, and have also featured in the most century stands (6).

Top batting pairs for 4th, 5th and 6th wickets
Pair (team) Wicket Innings Overall Home Away Wins
Mahela Jayawardene, Thilan Samaraweera (SL) 4 33 2317, 74.74, 9/5 1208, 75.50, 5/3 1109, 73.93, 4/2 1003, 83.58, 5/2
Sourav Ganguly, Sachin Tendulkar (India) 4 44 2695, 64.16, 7/11 1220, 81.33, 3/4 1475, 54.62, 4/7 950, 86.36, 3/4
Inzamam-ul-Haq, Mohammad Yousuf (Pakistan) 4 50 2677, 58.19, 9/11 1390, 60.43, 4/6 1287, 55.95, 5/5 1180, 90.76, 4/6
Mark Waugh, Steve Waugh (Australia) 4 53 2515, 50.30, 7/12 1203, 52.30, 3/6 1312, 48.59, 4/6 1855, 66.25, 6/7
Ricky Ponting, Steve Waugh (Australia) 5 23 1649, 74.95, 6/5 919, 83.54, 4/2 730, 66.36, 2/3 866, 66.61, 3/3
Rahul Dravid, VVS Laxman (India) 5 23 1410, 67.14, 5/3 608, 67.55, 2/0 802, 66.83, 3/3 948, 105.33, 3/2
Allan Border, Steve Waugh (Australia) 5 23 1384, 65.90, 3/5 686, 57.16, 2/2 698, 77.55, 1/3 1084, 83.38, 3/3
Adam Gilchrist, Damien Martyn (Australia) 6 20 1351, 75.05, 4/3 171, 34.20, 0/1 1180, 90.76, 4/2 969, 74.53, 3/3
Tony Greig, Alan Knott (England) 6 30 1277, 42.56, 4/6 590, 49.16, 1/5 687, 38.16, 3/1 90, 15.00, 0/1
Ian Healy, Steve Waugh (Australia) 6 53 2170, 42.54, 6/6 1020, 46.36, 3/3 1150, 39.65, 3/3 1228, 51.16, 4/3

The table below features the best batting pairs in wins. Australia's dominance in recent years means that the presence of four Australian pairs in the top seven is not entirely surprising. The Hayden-Ponting combination has scored 3948 runs in wins (82.9%) and is followed by Hayden-Langer (62.6% in wins). Greenidge and Haynes scored 3500 runs in wins which is nearly 15% of the team runs in those matches. In terms of percentage of team runs in wins, rhe Hayden-Langer pairing comes next, with 11.94%.

Best pairs in wins (min 2500 runs in wins)
Pair (team) Overall runs Runs in Wins % runs in wins % team runs in wins
Matthew Hayden, Ricky Ponting (Aus) 4765 3948 82.9 10.38
Matthew Hayden, Justin Langer (Aus) 6081 3808 62.6 11.94
Gordon Greenidge, Desmond Haynes (WI) 6482 3500 54.0 14.48
Rahul Dravid, Sachin Tendulkar (India) 6352 3067 48.3 10.94
Mahela Jayawardene, Kumar Sangakkara (SL) 4988 2808 56.3 11.62
Justin Langer, Ricky Ponting (Aus) 2671 2671 77.4 7.71
Mark Waugh, Steve Waugh (Aus) 2540 2540 73.9 7.40

Visiting opening pairs have generally struggled in Australia and England when compared to the home batsmen. Home openers average nearly 41 in Australia and England whereas overseas pairs average close to 33. However, visiting opening pairs have done better than home batsmen in India, New Zealand and Sri Lanka. For the second wicket, overseas pairs have not been able to match the home pairs in all countries except South Africa and New Zealand. South Africa, however, have been a very competitive side at home after their readmission to international cricket in 1991. Their average for wickets 1-6 is comfortably higher than those of visiting teams in the period from 1991-2011.

Among visiting batting pairs who have played a minimum of ten innings and scored atleast 500 runs in a particular country, the Waugh brothers have been the best. They average nearly 88 in England between 1993 and 2001 with four century stands. Hobbs and Sutcliffe are by far the best visiting pair in Australia, with 1292 runs at an average of 81. Greenidge and Haynes have scored over 900 runs in Australia but at a modest average of 34. Mike Atheron and Alec Stewart were impressive in the West Indies, aggregating 873 runs at 43.65. Geoff Boycott and Graham Gooch were the best overseas pair in India, with 520 runs at an average of 65. During the 1980s, at the peak of West Indian dominance, their top four pairs averaged 61, 57, 50 and 47 in Tests in West Indies while overseas pairs averaged 37, 35, 30 and 29.

Performances by wicket in each country (excluding Bangladesh and Zim matches) - Home avg, away avg
Wicket Australia England India New Zealand Pakistan South Africa Sri Lanka West Indies
1 40.42, 33.94 41.77, 32.98 41.43, 41.61 32.22, 36.60 42.03, 35.12 36.95, 37.03 34.80, 39.10 43.62, 41.20
2 45.58, 36.89 43.05, 38.53 42.23, 39.41 34.21, 36.44 40.04, 35.95 33.38, 35.02 40.65, 36.03 44.78, 39.83
3 43.60, 38.63 43.32, 39.15 47.66, 42.34 34.17, 45.76 52.74, 42.10 40.96, 38.20 53.32, 42.16 46.35, 42.88
4 47.74, 36.85 43.13, 36.82 42.85, 38.09 35.05, 43.33 42.79, 38.14 38.76, 38.15 48.23, 39.92 51.47, 41.33
5 41.56, 33.10 35.51, 34.24 39.77, 38.31 30.49, 44.86 39.86, 39.09 31.44, 31.34 47.96, 34.20 41.85, 35.82
6 36.69, 28.79 34.33, 31.00 37.74, 34.93 29.38, 37.39 42.23, 31.30 29.72, 30.44 35.63, 39.04 35.78, 33.58

Comments (14)
November 20, 2010
Posted by Anantha Narayanan at in Batting
Gooch holds his own with Bradman !!!

Graham Gooch: one of the most prolific batting streaks © Getty Images

The idea for this article came when I was discussing Lara's 400 with a friend, arguing that that was not even his fifth best innings. He countered by saying that since this was the maximum runs scored in a test it should be considered great. I had to correct him saying that there were two other batsmen who have scored more runs than Lara in a test. He was quite surprised since he could not think of someone scoring more than 400. He was only thinking of one innings. Then I explained to him about Gooch and Mark Taylor.

It made me think that there may be many cricket followers who might be in the dark about this and the maximum runs scored in one or more tests. I was also sure we would be in for some major surprises if we looked deeply into it. I myself did not have the answers ready. Would Lara's 688 be the maximum in three consecutive tests (no, it is not) or would Bradman's 974 runs during the 1930 5-test series be the maximum scored in a 5-test sequence (no, it is not) or would Tendulkar's recent streak of 1323 in 10 tests (before the Hyderabad Test) would be amongst the top 10-match sequences (no, it is not) and so on.

A very fascinating set of questions. I decided I would do a complete article on this. I am glad that I did it since it has thrown up quite a few great insights into Test batting. So much so I would do a similar article on Test bowling also.

Indeed this turned out to be a tough task since I also wanted to utilize this opportunity to build a Player-performance Database. This is essential since I needed to get the best 1-10 test performances for each player and then get the all-time best performances. I also wanted to provide the information on the top players' 1-10 tests best performances so that the readers could do their own comparisons. And I was sure that there would be queries on the best performances by specific players after the article was published. I wanted to be able to provide the information quickly. In fact I have also provided the huge table of all players' for downloading.

First let me emphasize that this is only a run aggregate. I myself will clarify that this aggregating of runs in specific sequences of 1-10 tests is irrespective of opposing team, home or away, match conditions, period lapsed between matches, not outs et al. That is not the purpose of this article. Readers should appreciate this and not come in with a comment such as "opposition bowling quality is not considered". But that is wishful thinking !!! Also readers who worry bout batting average should understand that when someone scores over 1500 runs in 10 tests, it does not matter about averages. It is going to be quite high.

Let us now look at the tables.

Maximum runs scored in a single test

Batsman         Runs  StartTest

Gooch G.A        456 (1148-1990)  
  333+123

Taylor M.A       426 (1426-1998)
  334+92

Lara B.C         400 (1696-2004)
  400

This table refers to the discussion which led into this analysis and a start of dominance by an extremely under-rated player, Graham Gooch. His triple and single centuries in the 1990 Lord's test add upto 456 runs and leads this table. This is followed by Mark Taylor's 426 against Pakistan. He followed a 334 (declared since he wanted to be at par with Bradman, not wanting to go past it !!!) with 92. Then follows Lara's single innings score of 400.

The cricketing story behind the Test is that Gooch declared late on the fourth day, leaving India with just over 8 hours to get runs. When asked why he did not declare earlier, he replied that he wanted to be able to attack right through the Indian innings. On slightly helpful tracks, Gooch's reason is the one which makes more sense rather than the often repeated "we must give the batting team a chance" maxim.

There is also a personal story behind the Gooch Test. I was in England at that time on my company work and was scheduled to leave London for Bombay, via Kuwait on 1 August. I wanted to see the last day of the Lord's Test on 31 July, hoping for a great fight back. Unfortunately India, starting at 57 for 2, collapsed in less than 3 hours. I decided to save 100 pounds in expenses, advanced my flight to 31 July and returned a day earlier.

Some readers might ask, so what. The horrifying truth was that the flight which left on August 1, landed at Kuwait, not knowing that Iraq had invaded and then could not take off again. In fact the plane was torched. The passengers had a harrowing time for 30 days and finally had to travel overland through Jordan to return to India. There, but for the grace of God and the ineptness of the Indian batting, I, a confirmed grass-eater, would have been in occupied-Kuwait. Lucky it was not the Harbhajan-led tail of today which might have batted on till evening.

Maximum runs scored in 2 consecutive tests

Gooch G.A        640 (1147-1990)
  154+30, 333+123
  184, 456

Bradman D.G      625 (0236-1934)
  304, 244+77
  304, 321

Smith G.C        621 (1651-2003)
  277+85, 259
  362, 259

Since Gooch preceded his Lord's test with another great one, he leads in the 2-test table with 640 runs. How can you keep Bradman out. He is next with 625 runs. Then there is a surprise with Graeme Smith with 621 runs, mainly with two huge double centuries.

Maximum runs scored in 3 consecutive tests

Hammond W.R      779 (0177-1928)
  251, 200+32, 119+177
  251, 232, 296

Gooch G.A        763 (1147-1990)
  154+30, 333+123, 116+7
  184, 456, 123

Sobers G.St.A    731 (0448-1958)
  52+80, 365, 125+109
  132, 365, 234

The 3-test sequence is headed by Hammond, with two double hundreds and two centuries in 3 tests, aggregating to 779 runs. Gooch is just behind, with 763 runs since he had an excellent test after the humongous Lord's one. For once Bradman is kept out. Sobers, book-ending his 365 with two good tests has aggregated 731 runs.

Maximum runs scored in 4 consecutive tests

Gooch G.A        936 (1147-1990)
  154+30, 333+123, 116+7, 85+88
  184, 456, 123, 173

Sangakkara K.C   915 (1838-2007)
  200, 222, 57+192, 92+152
  200, 222, 249, 244

Bradman D.G      888 (0180-1929)
  123+37, 8+131, 254+1, 334
  160, 139, 255, 334

Gooch continues to lead the tables. In 4 consecutive tests he scored 936 runs. Now there is a modern presence. Sangakkara's golden run during 2007 comes in second with 915 runs, supported by two double and two big centuries. He is ahead of Bradman whose quartet of tests aggregated 888 runs.

Maximum runs scored in 5 consecutive tests

Gooch G.A       1058 (1146-1990)
  85+37, 154+30, 333+123, 116+7, 85+88
  122, 184, 456, 123, 173

Bradman D.G     1028 (0236-1934)
  304, 244+77, 38+0, 0+82, 13+270
  304, 321, 38, 82, 283

Sobers G.St.A   1009 (0450-1958)
  365, 125+109, 14+27, 25+142, 4+198
  365, 234, 41, 167, 202

We are now back to the trusted trio of Gooch, Bradman and Sobers. Note that these three have exceeded 1000 runs in 5 tests. These are the only three to do so.

Maximum runs scored in 6 consecutive tests

Bradman D.G     1266 (0236-1934)
  304, 244+77, 38+0, 0+82, 13+270, 26+212
  304, 321, 38, 82, 283, 238

Gooch G.A       1147 (1148-1990)
  333+123, 116+7, 85+88, 20+58, 59+54, 87+117
  456, 123, 173, 78, 113, 204

Sobers G.St.A   1141 (0448-1958)
  52+80, 365, 125+109, 14+27, 25+142, 4+198
  132, 365, 234, 41, 167, 202

The same three batsmen lead the table for the 6-test aggregates. However the sequence is different, with Bradman displacing Gooch. Sobers stays in third place. 11 batsmen have crossed 1000 runs in 6 tests.

Maximum runs scored in 7 consecutive tests

Bradman D.G     1435 (0236-1934)
  304, 244+77, 38+0, 0+82, 13+270, 26+212, 169
  304, 321, 38, 82, 283, 238, 169

Gooch G.A       1331 (1147-1990)
  154+30, 333+123, 116+7, 85+88, 20+58, 59+54, 87+117
  184, 456, 123, 173, 78, 113, 204

Mohammad Yousuf 1296 (1809-2006)
  202+48, 38+15, 192+8, 128, 192, 56+191, 102+124
  250, 53, 200, 128, 192, 247, 226

Now for the 7-test aggregate table. Bradman has aggregated 1435 runs, over 200 runs per test. Gooch has aggregated 1331 runs. Now the current generation comes in, represented by the top class Pakistani batsman, Mohammad Yousuf who had a wonderful year during 2006. He aggregated 1296 runs in 7 tests. What Pakistan would do to have Yousuf playing half as well now. 20 batsmen have exceeded 1000 runs in 7 tests.

Maximum runs scored in 8 consecutive tests

Bradman D.G     1630 (0236-1934)
  304, 244+77, 38+0, 0+82, 13+270, 26+212, 169, 51+144
  304, 321, 38, 82, 283, 238, 169, 195

Gooch G.A       1453 (1146-1990)
  85+37, 154+30, 333+123, 116+7, 85+88, 20+58, 59+54, 87+117
  122, 184, 456, 123, 173, 78, 113, 204

Richards I.V.A  1385 (0773-1976)
  142, 130+20, 177+23, 64, 232+63, 4+135, 66+38, 291
  142, 150, 200, 64, 295, 139, 104, 291

These two giants, Bradman and Gooch have monopolized the top two positions in the 8-test tables. Bradman still maintains his 200+ runs per test and is way ahead of Gooch. Then comes the incomparable Richards who had one of the greatest of batsman-years during 1976. With a finale of the wonderful Oval innings of 291, he had aggregated 1385 runs. No fewer than 44 batsmen have exceeded 1000 runs in eight tests, Bradman being the only 1500+ run gatherer.

Maximum runs scored in 9 consecutive tests

Bradman D.G     1750 (0236-1934)
  304, 244+77, 38+0, 0+82, 13+270, 26+212, 169, 51+144, 18+102
  304, 321, 38, 82, 283, 238, 169, 195, 120

Gooch G.A       1550 (1147-1990)
  154+30, 333+123, 116+7, 85+88, 20+58, 59+54, 87+117, 13+18, 34+154
  184, 456, 123, 173, 78, 113, 204, 31, 188

Richards I.V.A  1533 (0770-1976)
  50+98, 142, 130+20, 177+23, 64, 232+63, 4+135, 66+38, 291
  148, 142, 150, 200, 64, 295, 139, 104, 291

Same three batsmen occupy the top three places in the 9-test table. Bradman's total of 1750 means that the average runs per test falls below 200. Gooch totals 1550 runs and Richards 1533. Gooch's sequence ends with the all-time classic of 154 against West Indies which must rank amongst the five best ever Test innings in anyone's reckoning. 75 batsmen have crossed 1000 runs in 9 Tests and 5 of these have crossed 1500 runs.

Maximum runs scored in 10 consecutive tests

Bradman D.G     1869 (0236-1934)
  304, 244+77, 38+0, 0+82, 13+270, 26+212, 169, 51+144, 18+102, 103+16
  304, 321, 38, 82, 283, 238, 169, 195, 120, 119

Gooch G.A       1672 (1146-1990)
  85+37, 154+30, 333+123, 116+7, 85+88, 20+58, 59+54, 87+117, 13+18, 34+154
  122, 184, 456, 123, 173, 78, 113, 204, 31, 188

Richards I.V.A  1664 (0768-1976)
  30+101, 50+98, 142, 130+20, 177+23, 64, 132+63, 4+135, 66+38, 291
  131, 148, 142, 150, 200, 64, 195, 139, 104, 291

Finally the 10-test table. Again the same three batsmen. Bradman has aggregated 1869 runs in a 10-test sequence. The irony is that there is a zero embedded in this sequence. Gooch and Richards only suffer when compared to Bradman. 114 batsmen have crossed 1000 runs in 9 Tests and 8 of these have crossed 1500 runs.

The surprise in these 10x3 efforts is the complete absence of a single Indian batsman. I am wary of giving a possible reason. Only thing I can think of is the overall strong batting lineup of India, not allowing one batsman to dominate for a series of Tests. That might very well have been the case for Australia a few years back. Incidentally Gambhir has a 10-test aggregate of 1640 runs and is just behind Richards.

Readers would have noted that Gooch is the only batsman to have featured in the top-3 positions in all these 10 tables. Bradman is missing in the 1-test and 3-tests tables. I agree that one swallow does not make a summer and these 10 tests are not representative of the batsman's career. However we have to recognize Gooch's 10 golden tests.

I am sure readers would like to see the best 1-10 test sequence aggregates of their favourite batsmen. Instead of cluttering up the main article I have uploaded the file and readers can view/download the complete player file.

This has been added as a postscript. This is the 10-innings sequence, rather than the 10-test sequence, as asked for by some readers. The table is presented with no comments.

Lara B.C             1   400 (1696-2004)
Hayden M.L           1   380 (1661-2003)
Jayawardene D.P.M.D  1   374 (1810-2006) (Lara's 375 is in between)

Hammond W.R          2   563 (0225-1933)
Bradman D.G          2   548 (0236-1934)
Sobers G.St.A        2   490 (0450-1958)

Hammond W.R          3   638 (0224-1933)
Bradman D.G          3   625 (0236-1934)
Smith G.C            3   621 (1651-2003)

Hammond W.R          4   739 (0224-1933)
Bradman D.G          4   720 (0194-1930)
Sobers G.St.A        4   679 (0448-1958)

Bradman D.G          5   835 (0195-1930)
Hammond W.R          5   779 (0177-1928)
Sangakkara K.C       5   763 (1838-2007)

Gooch G.A            5   756 (1147-1990)
Zaheer Abbas         5   747 (0936-1982)
Sobers G.St.A        5   731 (0448-1958)

Bradman D.G          6   966 (0194-1930)
Sangakkara K.C       6   915 (1838-2007)
Zaheer Abbas         6   838 (0935-1982)

Bradman D.G          7   984 (0196-1930)
Sangakkara K.C       7   921 (1837-2007)
Gooch G.A            7   878 (1146-1990)

Bradman D.G          8  1087 (0195-1930)
Mohammad Yousuf      8   993 (1813-2006)
Sangakkara K.C       8   962 (1838-2007)

Bradman D.G          9  1239 (0195-1930)
Sangakkara K.C       9  1085 (1822-2006)
Mohammad Yousuf      9  1025 (1813-2006)

Bradman D.G         10  1370 (0194-1930)
Sangakkara K.C      10  1185 (1820-2006)
Sobers G.St.A       10  1115 (0450-1958)

R.V.Subbu has asked one of the most intriguing and exciting questions on this blog. He wanted to know who has the best 52-test streak, second to Bradman. Thanking him for a wonderful question I set to work, the process already having been set, and the results are given below. The funny thing is that the first time I did this I did not set the Bradman exclusion filter and got the following information.

Bradman D.G. 52 6996 99.94

Laughing at my own idiocy, I set the filter and got the results.

Ricky Ponting, in a 52-test span between Test # 1595 (Saf vs Aus 15/03/2002) and Test # 1819 (Aus vs Eng 1/12/2006) accumulated 5853 runs at an average of 74.09 (90-11-5853-74.09-23 hundreds). His average improved from 45.09 to 59.97..

This is a logical extension of the current article and I must thank R.V.Subbu again for setting the spark.

The second is, surprise, Lara, who, starting with Test # 1542 and ending at one test before the end of his career, aggregated 5573 runs in 52 tests. Supports my contention that he retired couple of years too soon, or was forced to retire.

The third is, surprise again, Sobers, who scored 5468 runs in 52 tests starting Test # 443 (just before his record-breaking 365).

To view/down-load the complete 1-10 tests table, please click/right-click here.

To view/down-load the complete player table, please click/right-click here. The batsmen who have scored 2000 runs or more are included.

To view/down-load the 52-Test sequence table, please click/right-click here.

To view/down-load the 80-innings sequence table, please click/right-click here. Readers should note that Logie does not figure in this table since he played in 52 tests but had only 78 innings.

Comments (144)
October 25, 2010
Posted by Anantha Narayanan at in Batting
Baker's dozen of epochal third innings

VVS Laxman: one of the top third innings knocks © AFP

After four or five fairly heavy analytical articles, I feel it is time I did an anecdotal post, this time from the heart. My Resident editor would also be quite happy since he has been pushing me for such articles once in a while. Sitting in cold Minneapolis, this would make Sriram's day.

The first innings of a test match is a completely open-ended one. What should one aim at. What is a good score. Should one consume time or attack more. Is 225 for 1 at close of play on the first day better than 300 for 4 or vice versa. No one can forecast with any degree of certainty the answers to these questions.

The second innings at least is more defined. There are some targets to aim at. If the opponents score 500 or thereabouts, the first target is to avoid follow-on. If the score in front is around 350, the normal target is to overhaul it. If the first batting has scored 200, the second batting team has to be wary of a difficult pitch but, in general, looks for a substantial lead.

The fourth innings is the purest one. Whatever the team started with is the winning target. It could be 1 or 836 (both are actual targets in test matches). This number is clearly available to both teams. While time/overs/weather are factors, this target never changes. In my earlier article I had looked at epochal fourth innings.

The third innings is the most fascinating one of all. If a team has followed on or trails by a substantial deficit, the first target is to clear the deficit and then build on setting a reasonable target. If the two first innings are comparable, then a substantial target score has to be aimed at. If the team is batting with a substantial lead, then it is only a question of timing the declaration, leaving enough time to win. However the third innings is the one where serious strategizing starts. The seeds of the result aimed for are sown here.

One constant factor which is present in most of these winning third innings knocks is that these do not lead to wins by themselves. It still requires great bowling efforts, such as that of Willis, Harbhajan, Trott and Hauritz et al to complete the winning process.

In this article I have looked at a baker's dozen of epochal performances in third innings. Before the reader sharpens his keyboard skills to shoot off a comment, note the adjective used, "epochal", not "greatest". These are my selections, mostly using objective analysis such as Wisden-100 tables, but also incorporating some from the lower reaches of the table, innings which were truly great.

Let me mention that most of the the top 10 from the third innings performances from the Wisden-100 table find their place here. The Wisden-100 itself is heavy with great third innings performances, with 4 of the top-6 coming in the third innings. There are 10 winning performances, 2 from drawn matches and 1 from lost matches. There is a fair distribution across ages and teams. If I have missed out a team, it is only because I am trying to push in a litre of liquid in a pint bottle.

As I have already said, this is my selection, 75% objective and 25% subjective. Readers will have their own favourite fourth innings and are welcome to send in their comments referring to these innings. The only requirement is that you have to take the trouble of looking up the concerned scorecard and give some details. Rather than posting comments such as "What about Inzamam's 95", the comments which are likely to get published are the ones where a better insight into the concerned innings are provided. Do not get upset that one specific performance is not in this list or in the nearly-made-it list. Put up your cases in a nice and emphatic manner.

Let us look the performances. These are published in no particular order so that no one says why is this in first position or not in first position.

1. MtId: 1171 (1991) 1 of 5 (Eng: 0-0) England won by 115 runs

    Eng 198 all out.
    Win 173 all out.
    Eng 252 all out (Gooch G.A: 154*).
    Win 162 all out.

After two sub-200 innings, England started 25 runs ahead. Then Gooch, an under-rated batsmen if ever there was one, played one of the greatest innings ever against a bowling attack of Ambrose, Patterson, Marshall and Walsh. He scored 154 out of 252. There were two other innings of 27 and nothing else. Look at the % of score, 61.1%. To boot, he remained unbeaten. He added 98 for the seventh wicket with Pringle. England won by 115 runs. I think this innings stands comparison with any of the modern classics.

2. MtId: 1535 (2001) 2 of 3 (Ind: 0-1) India won by 171 runs

    Aus 445 all out.
    Ind 171 all out.
    Ind 657 for 7 wkts (Laxman V.V.S: 281).
    Aus 212 all out.

What does one write about this innings. Half the cricket followers would anoint this classic as the best Test innings ever and they would not be far away from truth. The support of Dravid was as important as Harbhajan's bowling on the last day to effect this amazing win. In many ways this innings and win was the watershed in the Indian cricket teams' attitude and start of a new phase of self-belief.

3. MtId: 0257 (1937) 3 of 5 (Aus: 0-2) Australia won by 365 runs

    Aus 200 for 9 wkts.
    Eng  76 for 9 wkts.
    Aus 564 all out (Bradman D.G: 270).
    Eng 323 all out.

The first two days were played on gluepot pitches. England declared 124 behind in a bid to cash in on the treacherous nature of the pitch. Bradman countered by sending in his late order batsmen and Australia were 97 for 5. Then Bradman and Fingleton got together and added 346 runs. After that everything was downhill. Australia won by a massive margin of 365 runs. As much a tribute to Bradman's strategic skills as to his batting. It should not be forgotten that Australia were trailing 0-2 with 3 to play. Starting with this test, they won the next three tests and won the series 3-2. The only time this has happened in history of Test cricket, as mentioned in my last article.

4. MtId: 1716 (2004) 1 of 2 (Pak: 0-0) Sri Lanka won by 201 runs

    Slk 243 all out.
    Pak 264 all out.
    Slk 438 all out (Jayasuriya S.T: 253).
    Pak 216 all out.

A recent masterpiece. After two middling innings, Sri Lanka were behind by 21 runs. Jayasuriya anchored the innings with an outstanding effort of 253 in 348 balls. He was ably supported by two fifties from Sangakkara and Jayawardene. Jayasuriya's high innings was still nearly 60% of Sri Lankan score. Sri Lanka then won comfortably despite being without Muralitharan. It must be mentioned that this was at the feather-bed in Faisalabad.

5. MtId: 0905 (1981) 3 of 6 (Eng: 0-1) England won by 18 runs

    Aus 401 for 9 wkts.
    Eng 174 all out.
    Eng 356 all out (Botham I.T: 149*).
    Aus 111 all out.

A similar test to the 2001 Calcutta classic. England followed on 227 behind. Then the scripts diverge. Unlike Calcutta, England were soon hanging by a slender thread at 135 for 7. Botham counter-attacked and was ably supported by Dilley with 56 and Old with 29. Even then Australia were left with a meagre target of 129. Then Willis took over and England won by 18 runs. "Botham's Ashes" was born.

6. MtId: 1458 (1999) 4 of 4 (Eng: 1-1) New Zealand won by 83 runs

    Nzl 236 all out.
    Eng 153 all out.
    Nzl 162 all out (Cairns C.L: 80).
    Eng 162 all out.

This was an away match for New Zealand. Even though they took a first innings lead of 83, they slumped to 39 for 6 when Chris Cairns walked in. He counter-attacked, scoring 80 in 93 balls and added 40 with McMillan and 70 with Nash, departing at 149. He scored 80 out of 110 runs while at crease. New Zealand set England a task of 245 to win but won by 83 runs for a memorable away series win.

7. MtId: 1945 (2010) 2 of 3 (Aus: 1-0) Australia won by 36 runs

    Aus 127 all out.
    Pak 333 all out.
    Aus 381 all out (Hussey M.E.K: 134*).
    Pak 139 all out.

I would appreciate no snide comments on this test. Insinuations should not mar the wonderful innings played by Michael Hussey. Pakistan took a lead of over 200 runs and Australia were barely in front with 8 wickets down. Siddle played the unlikely support role to help Hussey add 123 for the ninth wicket. Hussey remained not out on 134 and gave his bowlers some chance against an unpredictable Pakistani batting lineup. They obliged by collapsing for 139.

8. MtId: 1444 (1999) 1 of 4 (Ind: 0-0) Pakistan won by 46 runs

    Pak 185 all out.
    Ind 223 all out.
    Pak 316 all out (Saeed Anwar: 188*).
    Ind 232 all out.

Pakistan recovered from 36 for 6 to 185, thanks to Moin Khan. India took a small lead. Then Saeed Anwar played a Gooch-type innings although the bowling was probably not comparable. He carried his bat for 188 and there was only one other fifty, by Yousuf. Saeed Anwar scored nearly 60% of his team's total. As often happens, the bowlers completed the job and Pakistan won by 46 runs. Spare a quiet thought for Srinath who is one of four bowlers who captured 13 wickets in a Test and still finished on the losing side.

9. MtId: 1169 (1991) 4 of 5 (Win: 1-0) West Indies won by 343 runs

    Win 149 all out.
    Aus 134 all out.
    Win 536 for 9 wkts (Greenidge C.G: 226).
    Aus 208 all out.

Two very small first innings led West Indies ahead by a mere 15 runs. Then the innings changed completely, thanks to Greenidge's patient 226, lasting over 11 hours. He was well-supported throughout, with five of the first six batsmen crossing 25. Not an innings as attacking as Jayasuriya's but no less valuable. The West Indian pacemen ensured that Greenidge's innings did not go in vain and they won quite comfortably.

10. MtId: 0058 (1899) 1 of 2 (Saf: 0-0) England won by 32 runs

    Eng 145 all out.
    Saf 251 all out.
    Eng 237 all out (Warner P.F: 132*).
    Saf  99 all out.

England were behind by 106 runs. Then Warner batted his way through the England second innings and scored 132, carrying England to a total of 237. Even then South Africa needed to score only 132 runs to win but collapsed for 99. Shades of this innings in Gooch's and Saeed Anwar's innings.

11. MtId: 0446 (1958) 1 of 5 (Win: 0-0) Match drawn

    Win 579 for 9 wkts.
    Pak 106 all out.
    Pak 657 for 8 wkts (Hanif Mohammad: 337).
    Win  28 for 0 wkts.

This is the first of two innings which helped their teams draw the test from way-behind situations. Pakistan followed on, 473 runs behind, that too at Kensington Oval and few would have given them any chance of avoiding a massive innings defeat. Hanif, the other little master, had other ideas. In an amazing display of stamina, concentration and temperament, he batted for just over 16 hours and scored 337 runs before being 8th out at 649. Pakistan saved the test and this is the innings against which other rear-guard efforts should be measured.

12. MtId: 0732 (1974) 2 of 5 (Win: 1-0) Match drawn

    Eng 353 all out.
    Win 583 for 9 wkts.
    Eng 432 for 9 wkts (Amiss D.L: 262*).
    Win DNB.

This was similar to the previous test I have referred to. Only difference being that England trailed by 230 runs. Amiss remained not out with 262 after a near 10-hour vigil and England saved the test quite comfortably. The two interesting points on Amiss' innings were the high % of team score (60.6%) and the lack of support, the next highest innings being Jameson's 38. This innings certainly matches Hanif's effort. The series was kept alive and England manage to save the series by winning the last test.

13. MtId: 1206 (1992) 3 of 4 (Saf: 0-0) South Africa won by 9 wickets

    Ind 212 all out.
    Saf 275 all out.
    Ind 215 all out (Kapil Dev N: 129).
    Saf 155 for 1 wkts.

This is the lone third innings effort in this selection which could not save the test. I debated a lot between this innings of Kapil Dev and Asif Iqbal's 146 against England. Finally what tilted Kapil Dev's innings for selection was the fact that his brave effort was performed in South Africa and he helped India set a target of 155. Granted that South Africa achieved this comfortably but at least there was a total to defend. Asif Iqbal's effort is equally praise-worthy and another time I might select that. Kapil came in at 31 for 6 and Asif came in at 53 for 7. The South African bowling was, however slightly better.

Now for the innings which almost made it. All these are wonderful innings and would have graced the top selection list. There are given in no particular sequence. Before readers come in with their own selection, they are advised to check this list also.

155 Tendulkar     1405 (1998) IND vs Aus
180 Trescothick   1734 (2005) ENG vs Saf
144 Taylor        1170 (1991) AUS vs Win
102 Vengsarkar    1047 (1986) IND vs Eng
73  Flintoff      1758 (2005) ENG vs Aus
237 Saleem Malik  1269 (1994) PAK vs Aus
150 Randall        840 (1979) ENG vs Aus
76  Rhodes        1243 (1995) SAF vs Aus
118 Saeed Anwar   1403 (1998) PAK vs Saf
159 Armstrong       76 (1902) AUS vs Saf
152 Chamara Silva 1822 (2006) SLK vs Nzl
146 Asif Iqbal     623 (1967) PAK vs Eng
26  Gillespie     1714 (2004) AUS vs Ind

The last selection might cause a few eye-brows to be raised. I feel that this was an all-time classic late-order innings which saved the day for Australians who went on to win the series. If Gillespie had departed early on the fourth day, India would have won comfortably well before rains opened up. 165 balls on a turning wicket against Kumble and Harbhajan was no mean task. The dead-bat defensive technique of Gillespie is today emulated by another tall, gangly, long-haired fast bowler, Ishant Sharma.

As I have mentioned in my comment, I have started a "Readers' Bakers' dozen". The first cut is presented below. Will be fine-tuned as we go along. Not in any particlualr order.

Thorpe 200 vs Nzl
Sobers 198 vs Ind
Slater 123 vs Eng
Kirsten 275 vs Eng
Trumper 159 vs Saf
Hammond 177 vs Aus
Pietersen 158 vs Aus
Laxman 167 vs Aus
May 285 vs Win
Afridi 141 vs Ind
Nourse 231 vs Aus
Richards 110 vs Eng
Imran 136 vs Aus
Compton 184 vs Aus
M Crowe 299 vs Slk

and a tribute to the minnows (outside the Xiii).
Andy Flower's 199 or Whittall's 188
Ashraful's 114 vs Slk or Khaled Mashud's 103 vs Win

Comments (74)
September 14, 2010
Posted by Gabriel Rogers at in Batting
Form is temporary ...

Alastair Cook: has he escaped his run of bad form? © Getty Images

Having written a couple of blogs unpicking the value of innings-to-innings consistency among batsmen and bowlers, I'm now turning my attention to variability of performance over longer periods. In these analyses, I look at how players' careers are made up of spells of relative success and failure. In other words, what I'm interested in is the statistical basis of what we often call form. Once again, I'm going to start with batsmen and, for reasons of space, I've concentrated on Test cricket only.

The key statistical technique I have used to look at this issue is the simple moving average. That is to say, I have cut up each player's career into a series of overlapping blocks of the same length, and calculated his average for each block in turn. In my base case, the length of block I have chosen is 20 innings. This means that we start with the individual's average over his first 20 innings, then we look at innings 2–21, then innings 3–22, and so on. (There are good arguments for using a slightly more sophisticated kind of moving average; if you're interested in why I didn't, please see the Technical Appendix at the foot of this blog.)

Later, I'm going to do some number-crunching on the results of my analysis but, to begin with, I want to do something a bit simpler. I want to draw pictures of the results. By and large, I think that cricket statisticians tend to be pretty poor at finding helpful ways of visually presenting the scads of data we often turn out, and we could all do with giving more thought to information graphics. There's a couple of visualisations we routinely see on telly (especially in limited-overs cricket, in which the so-called "worm" and "Manhattan" are used with some frequency), but I'm convinced it would be useful to have an awful lot more tricks of this kind up our sleeves. [Note: I drafted this paragraph before Anantha published his most recent It Figures blog, which I was really pleased to see.]

I find it particularly remarkable that there is no common way of depicting individual players' career records over time (what a statistician would call a longitudinal approach). We all know that, to one degree or another, all players go through peaks and troughs of performance, and that the career stats with which they end up iron out the kinks in their record, through the magic of aggregates and averages. I think it would be great to have a way of thinking about – and looking at – the information that gets lost.

So, in this column, I am introducing my stab at plugging this gap. Because I'm a statistician, I call it the Longitudinal Career Graph (LCG for short); if I were a telly producer, I'd probably call it an iceberg plot, or something like that. An example is shown in Figure 1, depicting Sachin Tendulkar's test batting career. There are two key features:

* Firstly, the player's moving average throughout his career is given in the shaded area. It is shown relative to his long-run career average, which is pegged to the central axis: whenever the black area is above the axis, the player averaged more over the previous 20 innings than he did over his whole career and, whenever the black area is below the axis, his average for the last 20 innings was worse than he achieved in the long run. The advantage of presenting the data in this way is that it allows us immediately to see a given player's hot and cold streaks in relation to his overall level of performance (which is important because, of course, the kind of figures that constitute a purple patch for one player might represent a dry spell for another).

* Secondly, the evolution of the player's career average over time is indicated by the red line (this is a straightforward depiction of what Statsguru calls the cumulative average). Because the final career average is the point of reference for the moving average plot, the red line will always end at the exact point around which the black area pivots.

Fig 1 Longitudinal Career Graph showing Sachin Tendulkar's Test batting career (20-innings moving average) © Gabriel Rogers

(By the way, I'm not going to use them here, because I can't squish them into the 470 pixels Cricinfo give me to play with, but I've also developed a flashier version which gives more context about where and against whom runs were made – here's Tendulkar again, as an example.)

As you get used to reading these graphs, you'll come to recognise that Tendulkar's LCG shows a pretty constant level of achievement, without too much in the way of dramatic swings of form (that is to say, there's not a whole lot of black on his graph). Nevertheless, we can see relatively good and relatively bad streaks, perhaps most obviously over his last 50 or 60 knocks, with an apparent drop-off in form reaching a nadir at the turn of 2007, and then a distinct renaissance over the last two years (over his last 20 innings, he averages 78.22, with 7 hundreds, which isn't far behind his best-ever 20-knock streak of 81.17).

If you prefer a few more thrills on your rollercoaster ride, how about Mohammad Yousuf's test career, shown in Figure 2? There's a lot more shaded area on his LCG, indicating that his career has been subject to more dramatic ups and downs. Most conspicuous of all is the amazing peak he reached at the end of 2006. In the 20 innings from the tail-end of 2005 to that point, he scored 2011 runs at an average of 105.84, reaching three figures in precisely half of those 20 knocks. There are troughs to go with the peaks, though, including one at the present moment (he averages 31.80, without a single century, in his last 20 Test innings).

Fig 2 Longitudinal Career Graph showing Mohammad Yousuf's Test batting career (20-innings moving average) © Gabriel Rogers

So much for pretty pictures; what about some numbers? The question I address, here, is which cricketers' careers appear to have been more (or less) streaky. In order to quantify streakiness, I use a measure that is directly related to the area of black on each batsman's LCG – the greater the area, the streakier the player. [Technically, the measure is the root mean squared deviation of the moving average relative to the long-run career average, which is then scaled by the overall average, to provide CV(RMSD).] Table 1 gives a list of the most and least streaky batsmen in Test history, sorted according to this measure.

Table 1: Streakiest batsmen in Test cricket, according to variation [CV(RMSD)] in 20-innings moving average
NameMIRAve20-Inns Min20-Inns Max20-Inns RngCV(RMSD)p
1.Gatting MW791384,40935.5619.9486.9266.980.5050.002
2.Vengsarkar DB1161856,86842.1320.35114.1793.820.4850.001
3.Adams JC54903,01241.2619.1191.7972.680.4820.038
4.Shoaib Mohammad45682,70544.3427.2686.6959.420.4320.020
5.Hussey MEK52903,98151.0422.2191.7169.500.4220.007
6.Flower A631124,79451.5527.26115.7988.520.4210.028
7.de Silva PA931596,36142.9818.20103.4085.200.4060.008
8.Fletcher KWR59963,27239.9015.2175.2960.080.4000.056
9.Tillakaratne HP831314,54542.8821.06101.0079.940.3970.049
10.Macartney CG35552,13141.7815.8473.0057.160.3960.008
...
13.Gambhir G32572,80052.8332.3291.1758.850.3920.004
14.Chanderpaul S1262158,96949.2824.16122.0997.930.3920.019
15.Imran Khan881263,80737.6919.1782.5063.330.3850.043
...
26.Mohammad Yousuf901567,53052.2926.70105.8479.140.3470.025
...
35.Waugh SR16826010,92751.0621.74104.6982.960.3310.178
36.Sangakkara KC911528,01656.8534.42110.0075.580.3280.079
...
39.Sobers GS931608,03257.7828.00103.9475.940.3160.186
...
41.Hayden ML1021828,43750.2225.8094.0068.200.3100.051
...
43.Kallis JH13923511,04354.9424.3595.6071.250.3100.092
...
46.Ponting RT14524511,92654.7129.7294.4764.750.3050.073
...
68.Dravid RS14124311,46753.3323.8488.8164.970.2800.170
...
79.Richards IVA1211828,54050.2427.6889.6061.920.2680.241
...
94.Gavaskar SM12521410,12251.1224.2687.8463.580.2560.394
...
129.Lara BC13023011,91253.1828.4583.8955.440.2400.700
...
162.Tendulkar SR16927613,83756.0228.9581.1852.230.2160.838
...
166.Sehwag V781336,95654.3428.2674.8446.580.2140.728
...
217.Bradman DG52806,99699.9467.05132.6165.560.1610.754
...
226.Hobbs JB601025,41056.9539.7173.2233.520.1520.686
...
229.Pietersen KP661175,30647.8035.3764.3729.000.1480.880
...
246.Greig AW58933,59940.4431.2056.0024.800.1260.883
247.Imran Farhat39752,32731.8826.5542.2815.730.1250.826
248.Cowper RM27462,06146.8439.2559.3720.120.1230.868
249.Wessels KC40712,78841.0029.8951.2521.360.1230.925
250.Richardson MH38652,77644.7735.4057.1121.710.1170.714
251.Chauhan CPS40682,08431.5823.8938.1014.210.1120.850
252.D'Oliveira BL44702,48440.0631.5049.4717.970.1040.968
253.Cook AN601084,36442.7832.0053.2421.240.1030.993
254.Bravo DJ37682,17532.4626.8539.6812.830.1000.897
255.Rameez Raja57942,83331.8326.3738.9512.580.0990.972
qual. 2,000 runs; stats correct at 30-Aug-2010; full list available here

Streakiest of the lot is Mike Gatting. His career consisted of three clear phases: to start with, he looked like he was going to fail to live up to the reputation he had gained in county cricket, with a moving average between 20 and 30 for his first fifty or so Test innings; then, he found his feet at Test level and, for the next fifty knocks, his moving average was over 40 (and, at its peak, rose to 86.92); that level of achievement couldn't last, however, and he sank back to 20–30 when he was recalled in the 1990s. The upshot of all this is that Gatting's career average of 35 is a terrible estimator of how he performed at any one time – he was either much better than that or much worse, depending on which phase you caught him in.

Fig 3 Longitudinal Career Graph showing Mike Gatting's Test batting career (20-innings moving average) © Gabriel Rogers

The best-ever 20-innings streaks are Bradman's, naturally (in fact, there are only nine batsmen who have achieved over 20 innings what Bradman managed to sustain over a whole career four times that length). Behind the Don, we find Shivnarine Chanderpaul, who, from the second innings of the Old Trafford Test of 2007 until the first innings in Napier the following year, averaged 122.09. That streak produces a dramatic peak in his LCG (Figure 4), one that is exaggerated by the notable dips in performance that are also evident – indeed, no-one's best and worst streaks encompass such a broad range as his.

Fig 4 Longitudinal Career Graph showing Shivnarine Chanderpaul's Test batting career (20-innings moving average) © Gabriel Rogers

Another remarkable case is that of Aravinda de Silva. There is a massive gap in average between his worst 20-knock streak (18.20) and his best (103.40), but what makes this gulf doubly notable is that the two streaks were almost directly consecutive (there was just one innings between them).

At the other end of the scale, the least streaky batsman in Test history was one of Gatting's opponents on the most infamous day of his career (and a fella who happens to be on the radio as I draft this), Rameez Raja. His LCG shows that he had almost no form-related deviations in his career. He averaged 33.37 over his first 20 test innings, and scarcely deviated from that level at any stage in his career, ending with a long-run average of 31.83. In his best 20 innings, he averaged 38.95; in his worst 20, 26.37.

Fig 5 Longitudinal Career Graph showing Rameez Raja's Test batting career (20-innings moving average) © Gabriel Rogers

It's not a surprise that the ranks of the least streaky include several batsmen whom I previously identified as having consistent records on an innings-to-innings level. Mark Richardson is there, and it is further evidence of his consistency to see that his 20-innings moving average never dropped any lower than 35.40 (only 11 players have done better than that). Other players who feature in the most consistent 20 of both lists are Richardson's namesake, Peter, Alastair Cook (more about him in a minute), Ranatunga, Bravo, Rameez, Chauhan, Greig, and Stollmeyer. It stands to reason that the batsmen with least variability in their records would also be those whose average stayed pretty constant throughout.

The same isn't true at the other end of the list, however: the streakiest batters are not the same ones who appeared least consistent on an innings-to-innings level. To start with, this surprised me but, after a moment's thought, it makes perfect sense: if your performance in any given innings is unpredictable, then you're less likely to end up with extended phases of good and poor performance (and, if you were consistently poor, then you'd be dropped).

Unlike innings-to-innings consistency - which I showed to be weakly, but identifiably, correlated with both higher runscoring and likelihood of victory - there is absolutely no evidence of an association between streakiness (or the lack of it) and overall batting average or win-rate (r 2=0.001, p=0.507 and r 2<0.001, p=0.648, respectively). Some good players have up-and-down records; others are much more stable. There's no evidence of an overall advantage for either profile.

The analyses above are all well and good, but do they really help us to understand form? In order to answer that question, it is important to make a distinction between a run of good (or bad) form and a run of good (or bad) scores. Batsmen themselves sometimes make a very similar point, especially when it comes to streaks of low scores (how often did Michael Vaughan tell us he was in great nick; he just kept getting out?) It is central to this argument – and central to the science of statistics – that we should attempt to distinguish any real trend from the influence of chance. If you roll a pair of dice many times, you're bound to observe runs of high scores and runs of low ones, even though the probability of getting any particular result is the same every time you roll the dice and, in the long run, the overall average will be 7.

The way in which we tend to think of form in cricket is not like this at all, though: it is much more like imagining that there are series of rolls when the dice are weighted to make a high score more likely, and series of rolls when low ones are most probable. So how do we distinguish between the two models? The key to the answer is that, if you had a pair of non-constantly weighted dice, you would observe greater variation in your overall series of rolls than you would if there was nothing but plain old luck at play.

To apply this principle to cricket data, I used a statistical technique called bootstrapping. I took each batsman's career and put the innings in a random order, to create a new virtual career, but one in which the sequence of knocks is based purely on chance, with no fundamental underlying trends (i.e. no form). For each batsman, I generated 10,000 form-free careers of this type. Then I compared the amount of variability in the random careers with what we see in the batsman's real record. In particular, I worked out the proportion of simulations showing at least as much streakiness – i.e. at least as high a RMSD based on the 20-innings moving average – as the batsman's actual career. This gives us an estimate of the probability that a career as streaky as (or more streaky than) the batsman's real one would have arisen even if there was no underlying variation in form. A statistician would call this estimate an empirical one-tailed p-value.

The p-value for each player is given in Table 1. It will be clear from the explanation above that small p-values (indicating a low likelihood that the player's career would have turned out at least as streaky as it did through chance variation alone) increase our confidence that there probably is evidence of form-related fluctuations in a player's career.

To give one obvious example: it seems extremely unlikely (p=0.007) that a career with the profile of Mike Hussey's would have developed unless there was some kind of variation in his underlying run-scoring capacity (i.e. form). His LCG (Figure 6) gives a fairly dramatic depiction of the deterioration (and subsequent slight resurgence) in his scoring.

Fig 6 Longitudinal Career Graph showing Michael Hussey's Test batting career (20-innings moving average) © Gabriel Rogers

A few other players have careers that show the opposite profile; for instance, chance seems like an unlikely explanation of the clear upward trend to Daniel Vettori's Test batting career (p=0.018). Others have careers that are too up-and-down (Yousuf, Chanderpaul, de Silva), or too dominated by one atypical peak (Gatting, Vengsarkar) to be likely to have occurred without some underlying variability in form.

However, it turns out that cases like these are the exception rather than the rule. In a substantial majority of cases, the careers batsmen end up with are perfectly consistent with the hypothesis that an individual's long-run average provides a reasonable estimator of his run-scoring ability throughout his time in the game. This suggests pretty strongly that a lot of what we think of as form is really just random variation – the streakiness of the evenly weighted dice. Cricket fans are not alone in this: it is very well established that human beings – and perhaps especially sports fans – have a pretty poor appreciation of the play of chance (a phenomenon known as the clustering illusion).

A case in point is Alastair Cook. A couple of weeks ago, gallons of newsprint were spilled describing his supposed slump in form. However, it turns out that his is one of the least form-inflected careers of all, as his LCG (Figure 7) shows. Even before his recent Oval revival, he had averaged 39.16 in his last 20 Test innings – hardly setting the world on fire, but hardly the record of a lost cause, either. In fact, his best-ever 20-innings run in Test cricket is 53.24, and his worst is 32.00 and, in the grand scheme of things, this is not very much variation at all. This much can be inferred from the fact that the streaks overlap: there are 11 innings that appear in both!

Fig 7 Longitudinal Career Graph showing Alastair Cook's Test batting career (20-innings moving average) © Gabriel Rogers

When I took Cook's innings and put them in a random order 10,000 times, a huge majority – 9,925 – of those virtual careers showed greater streakiness than we see in his actual career. If you could see the LCGs of the form-free careers, they would almost all have conspicuously more black on them than we see on Cook's real-world graph (in the most extreme, "Cook" averaged 20.55 in one 20-innings streak and 91.19 in another). And just about all of them contained at least one cold streak that looks much worse than his recent slump.

In fact, Cook is just an extreme example of a phenomenon that is very widely observed in this dataset. Brian Lara was in an extraordinary run of good form when he averaged 83.89 in 20 consecutive innings in 2004–05, right? But shuffle his scores around at random and just over three quarters of the careers you produce will contain a streak just as hot. There's a greater weight of evidence to mark out Rahul Dravid's slump of a couple of years ago as "real" but, still, put his innings in any old order and, about 15% of the time, you'll end up with a trough at least as deep. That's a degree of uncertainty that would be very unlikely to convince statisticians in any other field that we were looking at anything other than a blip.

In this respect, I hope that, as the pressure mounted on Cook, he adopted an attitude similar to that advised by Greg Chappell (as quoted by Aakash Chopra in this column): "When not in form you should look back at your career stats. More often than not you'd find that you scored runs in every fourth or fifth innings, and hence every innings of low score is actually taking you closer to the innings in which you'd score runs." This is, doubtless, excellent advice from a psychological perspective and it's almost excellent advice from a statistical perspective, too (although we should be careful of the gambler's fallacy – that is, assuming that streaks are liable to correct themselves by some sort of "law of averages"). What we can say is that many apparent slumps like Cook's recent one are, mathematically speaking, entirely consistent with simple random variation around a constant mean that is well estimated by the batsman's career average. Or, in other words, form is temporary, but class... well, even if it isn't permanent, it seldom fluctuates much.


Technical appendix

1. To start with, an acknowledgement. The approach set out in this blog is heavily influenced by (and, in some places, directly pinched from) Curve Ball, an excellent book on baseball stats by two academic statisticians. (It's aimed at people who are fascinated by baseball and mildly interested in numbers, but I've found it works just as well for those of us who'd put that the other way around.)

2. It may be noted that, although I've presented some p-values, I haven't, at any stage, used the dread words statistically significant. Conventionally, we talk about a finding being significant if its p-value is lower than some threshold. That threshold is very often 0.05 – equivalent to saying we'll accept a 1-in-20 chance of considering our finding significant when, in fact, it's just a fluke. I'm wary of this approach, for a couple of reasons: firstly, the threshold is always arbitrary, and always involves a trade-off between type I and type II errors (in other words, the more cautious you are about interpreting something as significant, the greater the chance that you'll falsely classify something as non-significant). Secondly, there's a problem, here, with multiple testing. There are 255 batsmen in the dataset, so we'd expect to end up with 12 or 13 with p-values less than 0.05 just by chance. You could correct for this, using Bonferroni methods or similar, but I took the view that that would be complicated to explain, probably unnecessarily conservative, and would put too much stress on my approximated p-values (it would require p to be accurate to five or six decimal places, and you'd need a lot more than 10,000 samples to establish that). For these reasons, I present my p-values without correction and without (much) comment.

3. Whenever an analysis is dependent on a statistician's arbitrary choices, it is crucial to examine how much of an influence these decisions had on the results of the analysis. This is a process known as sensitivity analysis, because it analyses the extent to which the outputs of the process are sensitive to its underlying assumptions.

I did loads of these analyses. The most obvious place to start is with the size of the window over which the moving average was calculated. I looked at longer and shorter windows; here are the results for 10 innings and 30 innings. You'll see that neither list is terrifically different from the 20-innings analysis. It's interesting to see that there have been a few players who've managed 10-innings streaks with higher averages than Bradman's best; highest of all is Kumar Sangakkara's 2006–07 effort of 1,185 runs with 6 hundreds (5 of them 150+) at 197.50. No one other than Bradman has ever sustained an average of 100-plus for 30 innings, though.

Another obvious sensitivity analysis is to question the use of the simple moving average at all. The measure has some disadvantages, the most notable amongst which is that it can appear to be driven not by what's happening at a particular moment in time, but by what happened 20 innings before (take another look at Tendulkar's LCG: that sudden drop-off towards halfway through 2005 comes about because it's the point at which his 241* at the SCG in 2004 is more than 20 innings ago and, thus, falls out of the calculated moving average). An alternative approach that minimises this problem is the exponentially weighted moving average, in which innings are never completely discarded; they just receive ever-decreasing weight as they recede into the past. I chose not to use this method, in my base case, because it answers a slightly different question – something like: taking into account everything we know about a player's career to date, and placing more importance on his most recent outings, what kind of form was he in at any given instant? This is a valid question that might have its uses (perhaps if you were trying to predict how well you expect the player to do in his next innings – although it doesn't answer that question very well). However, it's not quite what I'm interested in, here, which is capturing how well a batsman did over a given phase (and, in that context, I think it's entirely appropriate that the measure should be influenced by notable scores falling out of the window of interest).

Nevertheless, to investigate how much difference the alternative approach makes, I redid all the analyses detailed above using EWMAs instead of the simple moving average. The weighting coefficient I used was 0.066967, which may sound like a weird number, but it's the one that dictates that the weight applied halves every ten innings (so ten innings ago is worth 50% as much, 20 innings ago 25%, and so on). The results table is here. By and large, there is very little difference between these results and those calculated according to the simple moving average. Maybe this mode of analysis gives very slightly more prominence to players who have a distinct trend to their careers (either worsening – a la Adams and Hussey – or improving – like Vettori and Imran). On the whole, though, I can't tell much difference between them.

4. If any statsheads read my methods and inferred (correctly) that I used bootstrap sampling without replacement, and thought that I really should have used a with-replacement approach, it's a fair cop. I just thought it'd be much easier to explain the process as shuffling the deck rather than sampling from a theoretical distribution approximated by the empirical dataset. I did some sensitivity to show that it doesn't make a huge amount of difference, in this case, but I accept that with-replacement is theoretically the better approach (plus, of course, it allows you to do amusing things like estimate confidence intervals for the batting average) (another time).

Comments (34)
August 23, 2010
Posted by Anantha Narayanan at in Batting
Baker's dozen of epochal fourth innings

Brian Lara: arguably played the greatest fourth innings knock © Getty Images

The first innings of a test match is a completely open-ended one. What should one aim at? What is a good score? Should one consume time or attack more? Is 225 for 1 at close of play on the first day better than 300 for 4 or vice versa? No one can forecast with any degree of certainty the answers to these questions.

The second innings at least is more defined. There are some targets to aim at. If the opponents score 500 or thereabouts, the first target is to avoid follow-on. If the score in front is around 350, the normal target is to overhaul it. If the first batting has scored 200, the second batting team has to be wary of a difficult pitch but, in general, looks for a substantial lead.

The third innings is clearer. If a team has followed on or trails by a substantial deficit, the first target is to clear the deficit and then build on setting a reasonable target. If the two first innings are comparable, then a substantial target score has to be aimed at. If the team is batting with a substantial lead, then it is only a question of timing the declaration, leaving enough time to win. However the third innings is the one where serious strategising starts. The seeds of the result aimed for are sown here.

However the fourth innings is the purest one. Whatever the team started with is the winning target. It could be 1 or 836 (both are actual targets in test matches). This number is clearly available to both teams. While time/overs/weather are factors, this target never changes. There is no D/L creeping in Tests somewhere there, moving the goal-posts. The innings played which we never forget are also outstanding fighting ones. Great defensive innings, often as valuable as attacking match-winning innings are played in the fourth innings.

In this article I have looked at a baker's dozen of epochal performances in fourth innings. Before you sharpen your keyboard skills to shoot off a comment, note the adjective used. "epochal", not "greatest". These are my selections, mostly using objective analysis such as Wisden-100 tables, but also incorporating some from the lower reaches of the table, innings which were truly great. I have tried to take innings which matter, avoiding dead-rubber situations such as Butcher's 173. I have also avoided situations where two great innings were played, each supporting the other (Bradman/Morris, Gilchrist/Langer, Gilchrist/Katich et al). Finally I have selected only one innings per batsman.

Let me mention that the top 7 from the fourth innings performances from the Wisden-100 table find their place here. In addition I have selected 6 more performances. There are 7 winning performances, 4 from drawn matches and 2 from lost matches. There are two innings from pre-ww1 days. Only in the period between the two wars is there no innings selected. This is a reflection of a batting (read Bradman) dominated era. There is one innings from the 1950s.

As I have already said this is my selection, 75% objective and 25% subjective. Readers will have their own favourite fourth innings and are welcome to send in their comments referring to these innings. The only requirement is that you have to take the trouble of looking up the concerned scorecard and give some details. Rather than posting comments such as "What about Inzamam's 95", the comments which are likely to get published are the ones where a better insight into the concerned innings are provided.

Let us look the performances. These are published in reverse chronological order so that no one says why is this in first position or not in first position.

1. MatchId: 1760 Year: 2005 Match drawn.
England:      444
Australia:    302
England:      280 for 6
Australia:    371 for 9 (Ponting 156)

This was the third test in the 2005 Ashes series. The series was tied at 1-1. England got a healthy lead of 142 and then declared leaving Australia to get 423 to win in about 100 overs. Australia lost Langer early. Then Ponting played probably his best match-saving innings for Australia and scored 156. He was dismissed when there were still nearly 5 overs left. However the Australian last wicket pair of Lee and McGrath saw through 27 balls and earned a very honourable draw.

2. MatchId: 1658 Year: 2003 Pakistan won by 1 wkt.
Bangladesh:   281
Pakistan:     175
Bangladesh:   154
Pakistan:     262 for 9 (Inzamam 138*)

If ever Bangladesh is threatened with demotion from Test cricket they should show a video of this match, lost only because of an out-of-the-world innings by Inzamam. Bangladesh scored 281 runs and took a lead of 100+ runs. They were then dismissed for 154, leaving Pakistan the relatively easy task of scoring 261 for a win. The strong Pakistani batting lineup was expected to win comfortably by 6/7 wickets.

From a comfortable position of 62 for 1, Pakistan lost wickets regularly and were soon down at 164 for 7. Inzamam was steady as a rock and added 41 with Shabbir and 52 with Umar Gul. The 9th wicket fell at 257 but Inzamam scored the winning run and carried Pakistan to a wonderful one wicket win. Only the cricket-challenged crowd would dismiss the innings as against minnows. It was far from true and Inzamam's wonderful innings has to be accorded due respect, as also the Bangladeshis.

3. MatchId: 1594 Year: 2002 New Zealand lost by 98 runs.
England:      228
New Zealand:  147
England:      468 for 6
New Zealand:  451 a.o (Astle 222)

The first innings were low-scoring ones and England got a lead of 81. Then they declared leaving New Zealand to score 550 to win in about 190 overs. Astle came in at 189 for 4 and played arguably the most attacking and defiant innings in Test cricket. He scored 222 in 168 balls against a potent English attack of Caddick, Hoggard, Giles and Flintoff. New Zealand scored at nearly 5 runs per over. Chris Cairns came in at no.10 and added 118 for the tenth wicket with Astle.

Only those who did not watch the telecast would say this was an innings in which nothing was at stake. I watched every ball and I could clearly see that the English players were desperate. Met us not forget that there was Chris Cairns, a top all-rounder at the other end. The commentators kept on saying that Astle could not continue this, but he did. For the last two wickets Astle added 150 runs in 15 overs. One more hour of this mayhem and New Zealand would have won.

4. MatchId: 1453 Year: 1999 West Indies won by 1 wkt.
Australia:    490
West Indies:  329
Australia:    146
West Indies:  311 for 9 (Lara 153*)

This classic was rated the second best innings ever in the Wisden-100 list. Australia scored big in the first innings and took a lead of 161 runs. Then Walsh and Ambrose dismissed Australia for 146, leaving West Indies to get 308 for a win. Lara entered at 78 for 3. There was some support from Adams but soon West Indies were 248 for 8. Then Ambrose lasted for nearly 90 minutes and 39 deliveries and helped add 54 for a win. When he was out, West Indies still needed 6 runs for a win.

Walsh, with a 7.5 batting average somehow lasted 5 balls and Lara scored the winning boundary off Gillespie. The bowling attack was a very good one comprising of McGrath, Gillespie, Warne and MacGill. Lara sculpted probably the greatest of fourth innings chasing wins. It stands second only to Bradman's 270 in the Wisden-100 list. I was privileged to watch every delivery of this classic.

5. MatchId: 1442 Year: 1999 India lost by 12 runs.
Pakistan:     238
India:        254
Pakistan:     286
India:        258 (Tendulkar 136)

Two low scoring first innings totals meant that India had a small lead of 16. Pakistan had a much better second innings and set India 271 runs to win. Shahid Afridi scored 141 out of this total. India were 6 for 2 when Tendulkar walked in. Soon India lost more wickets and were 82 for 5. That too against a potent attack of Wasim, Waqar and Saqlain. Everything seemed over. However Tendulkar and Mongia added 136 runs when Mongia played the wildest shot imaginable and departed.

By now Tendulkar's back spasm was getting worse and he tried an attacking stroke and was dismissed when 16 runs were still needed. The Indian tail batted like novices and lost the last three wickets for 4 runs. Tendulkar took the team to a 95% level but could not finish the job. This innings has a lot in common with Inzamam's innings and Lara's innings. It must be mentioned that the Pakistani tail and West Indian tail supported their respective senior batsmen in a much better manner.

6. MatchId: 1360 Year: 1997 Australia won by 2 wkts.
South Africa: 209
Australia:    108
South Africa: 168
Australia:    271 for 8 (Mark Waugh 116)

Yet again a case of two low first innings scores meant that South Africa took a first innings lead of 101 runs. Then McGrath, Warne and surprisingly Bevan dismissed South Africa for 168. Australia needed to score 270 for a win against a reasonable attack, led by Donald. They were 30 for 2 when Mark Waugh entered. Although he lost partners regularly, he played a master class of 116. Other than Elliott, he received scanty support.

The only blot was that Mark Waugh was dismissed at 258 (shades of Tendulkar at Chennai). However this was the Australian tail, made of sterner stuff. They added the required 13 runs and added value to Waugh's innings.

I could have easily added the Gilchrist match-winner against Pakistan during 1999. The only negative (okay, not the correct term, let me say diluting) factor was that Gilchrist and Langer supported each other very effectively.

7. MatchId: 1315 Year: 1995 Match drawn.
South Africa: 332
England:      200
South Africa: 346 for 9
England:      351 for 5 (Atherton 185*)

This was the ultimate defensive innings. There might have been better and longer defensive efforts in the earlier innings. However when we come to the last innings of the tests, this is at the pinnacle.

South Africa made a useful 332 in their first innings, and after securing a good first innings lead of 132, set England a winning target of 478 runs in a million overs. Atherton opened the innings and was there 11 hours and 165 overs later. He faced 492 balls in an amazing display of concentration, temperament, technical excellence and sheer guts. That too against a powerful attack led by Donald and Pollock. This innings stands comparison with similar efforts like Hanif, Gavaskar and Barrington.

8. MatchId: 0990 Year: 1984 West Indies won by 9 wkts.
England:      286
West Indies:  245
England:      300 for 9 decl
West Indies:  344 for 1 (Greenidge 214*)

While Astle's was the ultimate attacking innings, Greenidge's match winning 214 was the ultimate attacking and winning innings. Two middling first innings meant that England led by 41 runs. Then England declared at 300 for 9 very early on the fifth day, leaving West Indies to score 342 for a very unlikely win. England would have hoped to win comfortably with Willis, Botham and Foster in their ranks. What followed was straight off the "twilight zone".

Haynes got out soon. However Greenidge went on the attack. Gomes provided attacking support. Greenidge scored 214* in 242 balls and West Indies won by 9 wickets with nearly 15 overs to spare. They scored at over 5 runs per over and still had the fearsome duo of Richards and Lloyd padded on. Botham, who captured 8 wickets in the first innings, conceded nearly 6 runs per over in the second. The margin of victory and the resources yet available makes this one of the most incredible victories ever.

9. MatchId: 0854 Year: 1979 Match drawn.
England:      305
India:        202
England:      334 for 8
India:        429 for 8 (Gavaskar 221)

England took a first innings lead of 103 and then declared at 334 for 8 leaving India more than 150 overs to score the massive 438 to win. India finished day 4 comfortably placed at 76 for no loss. On the fifth day Chauhan helped add 213 with Gavaskar and then Vengsarkar added 150 with Gavaskar. India were 366 for 1 at one stage and the highest chase ever appeared still within grasp. Then Vengsarkar was dismissed. Kapil Dev came in and went.

The body blow was when Gavaskar was dismissed at 389. Then Viswanath and Yashpal left going for the win and India had to shut shop for the most honourable of draws. they fell 9 runs short. Gavaskar's effort matches his last Test innings of 96. Neither produced a win, but were jewels in his crown.

10. MatchId: 0498 Year: 1960 Match tied.
West Indies:  453
Australia:    505
West Indies:  284
Australia:    232 (Davidson 80)

Contrary to the rest of the matches presented herein, this match produced two huge first innings. First Sobers anchored West Indies to 453 with an attacking 132. Norman O'Neill responded with 181 and with very good support from other batsmen, Australia posted 505 for a first innings lead of 52. West Indies scored 284 leaving Australia to score 233 for a win.

Australia slumped to 92 for 6 and a West Indies win was on the cards especially as the bowling attack was Hall, Worrell, Sobers, Ramadhin and Valentine. Then the two all-rounders, Davidson and Benaud added 134 for the sixth wicket and Australia were coasting for a win. Davidson was unfortunately run out for a top-drawer innings of 80. Two more run outs followed and the first tie resulted. Davidson's 80 ensured a memorable result. Not to forget his other innings of 44 and 12 wickets in the match.

11. MatchId: 0320 Year: 1950 Australia won by 5 wkts.
South Africa: 311
Australia:     75
South Africa:  99
Australia:    336 for 5 (Harvey 151*)

This was a peculiar match. After a good South African first innings of over 300, there were two sub-100 innings with the spinners Tayfield and Johnson dominating the bat. Australia started the fourth inns needing to 336 to win and no one would have given them even 10% chance against Tayfield and Mann. They started poorly and Harvey walked in at 59 for 3. Then he produced his best innings for Australia with a 5 hour match winning knock of 151.

He was well-supported by Loxton and McCool. Tayfield and Mann bowled 100 overs between them and took only 5 wickets on a wearing pitch. Harvey dominated the bowling completely.

12. MatchId: 0088 Year: 1906 South Africa won by 1 wkt.
England:      184
South Africa:  91
England:      190
South Africa: 287 for 9 (A.D.Nourse 93*)

The first three innings were sub-200 efforts and the net result was that South Africa had to score 284 to win on a wearing pitch. They lost wickets steadily and only White stood firm. Their top batsmen, Sinclair and Faulkner departed and South Africa were 105 for 6 when Nourse walked in. He added 121 priceless runs with White and these two were well on the way to a win when White was out at 226. Vogler and Scwarz followed soon and South Africa were 239 for 9, staring at the barrel.

Nourse stood firm and with the support of Sherwell who scored 22, added 48 for the last wicket to win a memorable match by 1 wicket. The English attack was led by the deadly Blythe.

13. MatchId: 0074 Year: 1902 Jessop G.L 104 (England won by 1 wkt)
Australia:    324
England:      183
Australia:    121
England:      263 for 9 (Jessop 104)

This was the famous "We will get 'em in singles" match. This match is almost identical to the previous match in every manner. A big Australian first innings letting them get a substantial lead of 141 and then an Australian collapse for 121 leaving England to get 263 for a win. England tumbled to 48 for 5 when Jessop walked in. He played the only he could have. He attacked the bowling and added over 100 with Jackson. Then he himself fell at 187, having scored 104 out of the 139 added while at crease.

The innings lasted an hour and quarter and I estimate he faced no more than 50 to 60 deliveries. Jessop fell while still 76 runs short. however Hirst took over and orchestrated the win with a fluent 58, possibly uttering the famous words mentioned at the beginning.

Given below are some of the other innings which came to my attention and could easily have been included.

Sutcliffe      135 vs Aus (1929)
Headley        223 vs Eng (1930)
McCabe         189* vs Saf (1936)
Mitchell       189 vs Eng (1947)
Hazare         122 vs Win (1949)
Nurse          168 vs Nzl (1969)
Randall        174 vs Aus (1977)
Vengsarkar     146 vs Pak (1979)
Gavaskar        96 vs Pak (1987)
Miandad        102 vs Win (1988)
De Silva       143 vs Zim (1998)
Jayawardene    123 vs Saf (2006)
Smith          154 vs Eng (2008)
Shakib-al-Hasan 96 vs Win (2009)

Once more let me repeat my requests to readers.

Comment on these innings, by all means. However do not find fault with the list. These are my selections based on very strong objective criteria and some subjective inputs. Three months later my baker's dozen might look different.

Please send your own entries. However only entries where there is some insight into the innings will be published. You have to take the trouble of telling me (and the other readers) more than a number and a name.

Comments (93)
July 30, 2010
Posted by Anantha Narayanan at in Batting
Chalk and Cheese: a look at the two halves of Test innings

Bradman's 270 was rated the best Test innings by Wisden © Getty Images

It is the responsibility of the first 6 batsmen in a Test innings to score the required runs and the low order batsmen, normally the bowlers, to provide support. There are times when it happens the other way around. The low order batsmen score more runs than the top order. There is an inherent charm and excitement in these innings. Often these also turn out to be match-winning innings. More often than not one of the top order batsman stays on to shepherd the late order. It could also be that these are true cases of innings revival controlled by genuine late order batsmen. In this article I have taken a comprehensive look at such innings.

I may be wrong. However there is only one innings in test cricket in which, for strategic reasons, a captain sent his entire low order first on an a "gluepot" of a wicket, and then he himself came on to play one of the greatest Test innings ever. This match is discussed later. So this is the only innings in which the late order was expected to outscore the top order.

First some summary facts. These are current up to match no 1965, the second Pakistan-Australia match.

Number of innings played: 6187 (Maximum-7860)

Number of innings played in which the late order (wkts 6-10) has out-performed the top order (wkts 1-5).

All tests:  1431 (in 6187 innings - 0.23 times per innings).

Pre-WW2:     206 (in  883 innings - 0.23 times per innings).
  Pre-WW1:     120 (in  454 innings - 0.26 times per innings).
  WW1-WW2:      86 (in  429 innings - 0.20 times per innings).
1948-1969:   251 (in 1242 innings - 0.20 times per innings).
1970-1989:   340 (in 1426 innings - 0.24 times per innings).
1990-2010:   634 (in 2636 innings - 0.24 times per innings).
  1990-1999:   264 (in 1087 innings - 0.24 times per innings).
  2000-2010:   370 (in 1549 innings - 0.24 times per innings).

Overall there has been an average such occurrence of around 0.23 per innings (slightly below once a test). There have been distinct moves away from this mean value of 0.23. During the pre-WW1 period, at times of uncovered pitches, wide disparity in batsmen techniques, "gentlemen" teams playing etc., the low order had to come to the rescue of the top order more often, around 0.26 times per innings. Then came the batting era, with top batsmen playing, the move was in the other direction. Either side of the WW2, the number oscillated around 0.20 per innings. Bradman, Hammond, Headley before and Hutton, the three Ws, Sobers, after. During the period 1970-1989, the figure picked up to 0.24, just above the mean. Then from 1990 to 2010, the figure has oscillated at around the mean of 0.24. Even when I split up the period into two halves, the figure has not changed. It can thus be concluded that barring the Pre-WW1 and either side of WW2, the frequency has remained at around 0.24, during the past 40 years.

The complete table of 1431 innings is available for view, import and analysis for users. The table is in reverse chronological order. To view/down-load the complete table, please click/right-click here.

How do we view the information in a summary form in this analysis. I have created three summary tables for viewing. In all tables I have also shown the highest scorer and the batting position he batted in to give an idea of who coordinated the revival.

The first is a table ordered on the ratio between the second half runs and first half runs. For the selected innings this value is 1.00 or more. In this table I have selected only innings in which this ratio is 4.00 or more. There is no rocket science in this number. It is a high enough number to limit the number of table entries to a reasonable number. Also we are pushing up the bar. Anyhow this is only a cut-off for display. By definition these will be innings such as 25 for 5 recovering to 200 all out or 100 for 5 recovering to 400+ for 8 and so on. It is more likely we have low scoring innings in this table. Let us look at the table.

   Year MtId Bow Bat R 5Wkts Final <2nd Half> Highest Score
                     e Score Score Runs To1Hf Runs(BP) Batsman
                     s

 1.1952 0354 Eng Ind     6/5  98 ao  92 15.33  38 ( 4) Hazare V.S
 2.1995 1306 Slk Pak    15/5 212 ao 197 13.13 117 ( 7) Moin Khan
 3.2004 1683 Zim Bng    14/5 169 ao 155 11.07  61 ( 8) Khaled Mashud
 4.1935 0239 Win Eng    23/5 258 ao 235 10.22  85 ( 8) Holmes E.R.T
 5.2005 1765 Ind Zim    18/5 185 ao 167  9.28  52 ( 5) Taibu T
 6.1898 0056 Eng Aus W  32/5 323 ao 291  9.09 188 ( 3) Hill C
 7.1888 0030 Eng Aus     7/5  70 ao  63  9.00  32 ( 6) Lyons J.J
 8.1967 0623 Eng Pak    26/5 255 ao 229  8.81 146 ( 9) Asif Iqbal
 9.2008 1875 Win Aus W  18/5 167 ao 149  8.28  79 ( 7) Symonds A
10.2000 1520 Aus Win    22/5 196 ao 174  7.91  96 ( 7) Jacobs R.D

Before any reader comes in with his comment, let me confess that this is an odd table. The ratio depends on how quickly the first 5 wickets have fallen rather than on how many runs were scored by the last 5 wickets. However, having set out the base methodology, I did not want to exclude any innings based on an artificial lower limit for the innings size.

The highest ratio reached is 15.33 when India recovered from 6 for 5 to 98 all out, assisted by Hazare. Readers should remember that if the sixth wicket had fallen soon after, India might not have reached 26, the record low total of New Zealand. The bowling attack was a fearsome one, viz., Trueman, Bedser, Laker and Lock. Pakistan's recovery, controlled by Moin Khan, is lot more substantial, with a ratio of 13.13. However the innings which catches one's eye is the Australian recovery from 32 for 5 to 323 all out, orchestrated by Clem Hill's 188, which is in the top-10 of the Wisden-100 innings table. Recent recoveries have been led by the two keepers, Khaled Mashud and Taibu.

It can also be seen that very few of these tests are likely to be won, considering the low-score nature of recovery. Hill's innings was one of the successful ones and Symonds, which was in the second innings. 18 out of 76 have resulted in wins.

To view/down-load the complete table, please click/right-click here.

The second is a table ordered on the number of runs added by the last 5 wickets during the selected innings. In this table I have selected only innings in which the runs added are 300 or more. By definition these will be innings such as 150 for 5 recovering to 475 all out or 300 for 5 moving on to 700+ for 8 and so on. It is more likely we have high scoring innings in this table. Let us look at the table.

   Year MtId Bow Bat R 5Wkts Final <2nd Half> Highest Score
                     e Score Score Runs To1Hf Runs(BP) Batsman
                     s

 1.1955 0414 Nzl Pak W  87/5 561 ao 474  5.45 209 ( 8) Imtiaz Ahmed
 2.1937 0257 Eng Aus W  97/5 564 ao 467  4.81 270 ( 7) Bradman D.G
 3.1955 0406 Win Aus   233/5 668 ao 435  1.87 137 ( 5) Miller K.R
 4.2009 1911 Eng Win   334/5 749/9  415  1.24 291 ( 3) Sarwan R.R
 5.1966 0609 Win Eng W 130/5 527 ao 397  3.05 165 ( 4) Graveney T.W
 6.2010 1953 Bng Nzl W 158/5 553/7  395  2.50 189 ( 5) Guptill M.J
 7.1972 0695 Nzl Win   171/5 564/8  393  2.30 183 ( 5) Davis C.A
 8.2005 1774 Eng Pak W 247/5 636/8  389  1.57 223 ( 4) Mohammad Yousuf
 9.2009 1933 Ind Slk   375/5 760/7  385  1.03 275 ( 4) Jayawardene D.P.M.D
10.1996 1336 Zim Pak   176/5 553 ao 377  2.14 257 ( 8) Wasim Akram

This is a more interesting table since it is ordered on the number of runs added.

At the top of the table, Imtiaz Ahmad, batting at no.8, scored 205 and helped Pakistan recover from 87 for 5 to 561 all out.

The next match is an all-time classic. The innings by Bradman was determined to be the best ever Test innings in the Wisden-100 exercise. Australia's 200 for 9 was countered by England with 76 for 9, on a diabolical pitch. Then Bradman countered by sending his low order batsman, to let the pitch dry out. These batsmen promptly lost their wickets, but consumed valuable time. Bradman walked in and scored 270 to take Australia to 564 and a comfortable win. It was a tribute to Bradman the tactician as much as Bradman the batsman.

The most intriguing innings is by Wasim Akram who scored 257 at no.8 and took Pakistan from 176 for 5 to 553 all out in the company of Saqlain Mushtaq.

More tests in this table are won since the recovered innings score is almost always in excess of 400. 28 out of 59 have resulted in wins.

To view/down-load the complete table, please click/right-click here.

The third is a table ordered by the final score reached, but with a different criteria for selection. I have selected only innings in which the ratio is 2.50 or more and 200 or more runs are added by the last 5 wickets. This is done to ensure that we get a representative population of truly great late order batting performances. By definition these will be innings such as 150 for 5 recovering to 450 all out but not 7 for 5 to 70 all out nor 375 for 5 to 760 for 7. This table is likely to contain the really relevant innings. Let us look at the table.

   Year MtId Bow Bat R 5Wkts Final <2nd Half> Highest Score
                     e Score Score Runs To1Hf Runs(BP) Batsman
                     s

 1.1937 0257 Eng Aus W  97/5 564 ao 467  4.81 270 ( 7) Bradman D.G
 2.1955 0414 Nzl Pak W  87/5 561 ao 474  5.45 209 ( 8) Imtiaz Ahmed
 3.2010 1953 Bng Nzl W 158/5 553/7  395  2.50 189 ( 5) Guptill M.J
 4.1966 0609 Win Eng W 130/5 527 ao 397  3.05 165 ( 4) Graveney T.W
 5.1955 0406 Aus Win   143/5 510 ao 367  2.57 219 ( 7) Atkinson D.S.t.E
 6.1908 0098 Eng Aus W 135/5 506 ao 371  2.75 160*( 9) Hill C
 7.1925 0160 Eng Aus W 118/5 489 ao 371  3.14 201 ( 7) Ryder J
 8.2002 1594 Nzl Eng W 106/5 468/6  362  3.42 200 ( 5) Thorpe G.P
 9.1976 0784 Pak Nzl   104/5 468 ao 364  3.50 152 ( 7) Lees W.K
10.1984 0975 Nzl Eng   115/5 463 ao 348  3.03 164 ( 7) Randall D.W
11.2008 1857 Ind Aus W 121/5 463 ao 342  2.83 162 ( 6) Symonds A
12.1931 0209 Nzl Eng   129/5 454 ao 325  2.52 137 ( 7) Ames L.E.G
13.2005 1759 Zim Nzl W 113/5 452/9  339  3.00 127 ( 8) Vettori D.L
14.1983 0972 Win Ind    92/5 451/8  359  3.90 236*( 4) Gavaskar S.M
15.1994 1264 Eng Saf   105/5 447 ao 342  3.26 104 ( 6) Kirsten P.N
16.1970 0675 Eng Aus   107/5 440 ao 333  3.11 171 ( 5) Redpath I.R
17.2001 1566 Bng Zim    89/5 431 ao 342  3.84  94 ( 6) Wishart C.B
18.2006 1824 Eng Aus W  84/5 419 ao 335  3.99 156 ( 7) Symonds A
19.1984 0997 Aus Win W 104/5 416 ao 312  3.00 139 ( 7) Dujon P.J.L
20.1981 0907 Aus Eng W 104/5 404 ao 300  2.88 118 ( 7) Botham I.T

Truly a list of the greatest recoveries ever. We make our acquaintance with Bradman, Imtiaz and Hill again. We should admire the recent double hundred of Thorpe. Gavaskar's 236*, against Marshall, Roberts, Holding and Davis, at the unusual batting position of 4, must compete with his swan song classic of 97 for being considered his best innings. Symonds has played two such innings.

Since this test balances the ratio and runs added measures, the number of tests won in these matches is also likely to be on the higher side. 34 teams have won out of 87.

To view/down-load the complete table, please click/right-click here.

I would appreciate if readers download the master table, import into an Excel sheet and come out with nice nuggets of information including country-wise numbers. These would be published with due acknowledgement.

The one thing that strikes me at the outset is that there are very few such recoveries by India, barring the one led by Gavaskar. I am not sure whether this indicates a lack of quality of the Indian late order batsmen or the strength of top order batting or a combination of both. Surprisingly, West Indies and Pakistan have many such recoveries.

Comments (19)
June 25, 2010
Posted by Anantha Narayanan at in Batting
Significant Test innings, and their architects: a follow-up

Brian Lara has a high Significant Innings percentage of 45.69 © AFP
A few days back I had come out with an article on the significant innings in Test cricket. It received, arguably, the best responses I have received for any of my articles in this web log. The readers appreciated that there is a completely new measure to evaluate Test innings. The fact that it was off the beaten track of averages, centuries, strike rates et al was a very important factor. The comments and suggestions were some of the best I have received and I was determined to come out with the follow-up article sooner than later.

I will summarise the changes below.

1. As many readers have suggested, I have used the innings as the basis for determining the significant innings rather than the two team innings together. This takes care of the many Tests where the two innings by a team are as different as chalk and cheese. If we take the famous Calcutta Test of 2001, the two Indian innings were 171 and 657. The 59 in the first innings was an outstanding innings considering the 171 for 10 as the basis, probably not if we take 728 for 17 as the basis.

2. This is one lapse which was missed by all the readers. And for that matter myself. In the base analysis, I had taken the wickets as the base for determining the runs and balls cut-off. This is quite wrong. I should have taken the number of batsman who batted as the basis. Take the West Indian innings of 790 for 3. The base should be 5 (which includes Sobers) and not 3 (the number of wickets). If a team is all out, the base will be 11. Of course batsmen who did not bat will be excluded, but batsman who retired hurt will be included. This is absolutely the correct method.

3. Raise the multiplier values for two reasons. One is the consideration of innings as the base and the other is the taking of batsmen as base rather than wickets. I have also introduced a graded multiplier. The multiplier is highest at 2.00 for low rpb/bpb (runs per batsman and balls per batsman) values for 1-7 batsmen and stays at 1.00 for high rpb/bpb values ford 8-11 batsmen. The capping of run-cutoff at 100 and balls-cutoff at 200 is also retained.

4. I will ignore all not out innings below 10, if they have already not become SI, from the total innings. This is a very relevant suggestion. This is necessary since quite a few batsmen, especially in the late order and in later innings remain unbeaten on low scores. Since they have not been given the opportunities to further their innings, these innings are excluded from the total.

5. Now that we have the single innings as the base and have raised the cut-off values, there is no need to have the one-third criteria. Even in the 26 by New Zealand, the 11 by Sutcliffe does not really warrant being considered as a SI. On the other hand, Hutton's 30 out of 52, Tancred's 26 out of 47 and Flintoff's 24 out of 51 must be included. This is done by keeping the lower limit for runs cut-off as 20.

6. Finally one very important addition. I have done a weighting of the innings by determining a Situation innings index value. A 100 out of 200 and a 100 out of 500 are both significant innings. However the first innings is far more significant than the later. This measure indicates the extent of significance. It is possible that this factor can very well be used to determine the influence of batsmen. So there is an additional table based on the average SI Index value. The SI Index value is a simple calculation. The innings measure, runs or balls, is divided by the runs cut-off or balls cut-off, as required. Thus the minimum value for this is 1. Where a player has crossed both cut-offs, the higher index value is taken.

Let me conclude this section by saying that the user responses have been outstanding revealing a very incisive way of thinking. Let us now look at the tables now.

First the table of players, ordered by the % of SIs played. This is a reflection of the consistency of the players. Players such as Dravid, Border et al are likely to be at the top. They are likely to score two 75s in successive innings.

List of players, ordered by the % of SIs achieved

SNo Batsman              Cty Mats  Runs Inns  SIs % of SI

  1.Bradman D.G          Aus   52  6996   80   40  50.00
  2.EdeC Weekes          Win   48  4455   81   38  46.91
  3.Hobbs J.B            Eng   61  5410  101   47  46.53
  4.Barrington K.F       Eng   82  6806  129   59  45.74
  5.Lara B.C             Win  131 11953  232  106  45.69
  6.Dravid R             Ind  139 11395  236  106  44.92
  7.May P.B.H            Eng   66  4537  105   47  44.76
  8.Sutcliffe H          Eng   54  4555   83   37  44.58
  9.Hutton L             Eng   79  6971  137   61  44.53
 10.Chanderpaul S        Win  124  8710  210   93  44.29
 11.Hammond W.R          Eng   85  7249  137   60  43.80
 12.Younis Khan          Pak   63  5260  111   48  43.24
 13.Gavaskar S.M         Ind  125 10122  211   91  43.13
 14.Umrigar P.R          Ind   59  3631   93   39  41.94
 15.Flower A             Zim   63  4794  110   46  41.82
 16.Compton D.C.S        Eng   78  5807  129   53  41.09
 17.Kallis J.H           Saf  138 10911  232   95  40.95
 18.Javed Miandad        Pak  124  8832  187   76  40.64
 19.Richards I.V.A       Win  121  8540  180   73  40.56
 20.Tendulkar S.R        Ind  166 13447  269  107  39.78

The top three remain the same. A few minor changes down the table. Chanderpaul moves down a few places. Sutcliffe also moves down. Lara, Dravid and May move up. Andy Flower moves down a few places.

The most significant change is that of Tendulkar who moves up quite a few places into the top-20 table.

Now the table of players, ordered by the % of SIs played. This is a reflection of the extent of significance once the cut-off is reached. This is likely to have players like Sehwag, Lara et al at the top. They are likely to score a 150 and 0 in two successive innings.

List of players, ordered by the average SI index value

SNo Batsman              Cty Mats  Runs Inns  SIs SII   Avge
                                                  Pts   SII

  1.Bradman D.G          Aus   52  6996   80   40  92  2.320
  2.Sehwag V             Ind   76  6691  129   40  80  2.009
  3.Hanif Mohammad       Pak   55  3915   95   33  65  1.995
  4.Sangakkara K.C       Slk   88  7549  146   52 102  1.965
  5.Lara B.C             Win  131 11953  232  106 207  1.959
  6.Pietersen K.P        Eng   62  5166  111   35  66  1.914
  7.Amiss D.L            Eng   50  3612   86   27  51  1.897
  8.Flower A             Zim   63  4794  110   46  87  1.892
  9.Cullinan D.J         Saf   70  4554  111   33  61  1.877
 10.Crowe M.D            Nzl   77  5444  129   42  78  1.865
 11.Walcott C.L          Win   44  3798   73   29  54  1.863
 12.Atapattu M.S         Slk   90  5502  149   40  74  1.853
 13.Mitchell B           Saf   42  3471   79   30  55  1.844
 14.Ijaz Ahmed           Pak   60  3315   92   25  45  1.836
 15.Hill C               Aus   49  3412   89   30  54  1.833
 16.Saeed Anwar          Pak   55  4052   91   35  64  1.832
 17.Asif Iqbal           Pak   58  3575   97   28  51  1.832
 18.Gomes H.A            Win   60  3171   87   21  38  1.830
 19.Harvey R.N           Aus   79  6149  134   48  87  1.821
 20.Gooch G.A            Eng  118  8900  215   75 136  1.820

The batsman non pareil, Bradman has an average SI Index value of 2.27. Then comes Sehwag, as expected. His string of high scores have propelled him to this second position. Now there is a surprise. Hanif Mohammad, the chalk to cheese (or vice versa) of Sehwag, closely follows Sehwag. His third position indicates how under-rated the great little master was. What he did for Pakistan cricket is unbelievable. That too on difficult pitches and often away. Now come two modern greats, Lara and Sangakkara. This confirms their penchant for out-performing often.

I have given below the best three innings as far as the SI Index is concerned. The first one is the Asif Iqbal classic. During 1967, Pakistan scored 216 in the first innings. England replied with 440. Then Pakistan slumped to 65 for 8. Asif Iqbal then played the greatest of all late order innings and one of the best ever. He added 190 with Intikhab Alam and took the total to 255. England won comfortably. Asif Iqbal’s innings has the highest SI index value ever of 5.41, based on a runs-cutoff value of 27.7 (255/11, multiplied by a factor of 1.333 (no 8-11) and adjusted downwards by 10% for being the second innings).

Pakistan 2nd innings
+Wasim Bari                              b Titmus              12
Mohammad Ilyas        c Cowdrey          b Higgs                1
Saeed Ahmed           c Knott            b Higgs                0
Majid Khan                               b Higgs                0
*Hanif Mohammad       c Knott            b Higgs               18
Ghulam Abbas          c Knott            b Higgs                0
Mushtaq Mohammad      c D'Oliveira       b Underwood           17
Javed Burki                              b Underwood            7
Asif Iqbal            st Knott           b Close              146
Intikhab Alam                            b Titmus              51
Saleem Altaf          not out                                   0
Extras                (b 1, lb 1, nb 1)                         3
Total                 (all out, 101.1 overs)                  255
FoW: 1-1, 2-5, 3-5, 4-26, 5-26, 6-41, 7-53, 8-65, 9-255, 10-255.
The next is one is another all-time great innings by Dennis Amiss. During 1974, in Kingston, England started their second innings, 230 in arrears. Amiss opened the innings, remained unbeaten on 262 and guided England to safe total of 432 for 9. This innings is reminiscent of the Laxman classic. Amiss' innings has the second highest SI index value ever of 4.52, based on a runs-cutoff value of 39.3 (432/11, multiplied by a factor of 1.667 (no 1-7) and adjusted downwards by 10% for being the second innings).
England 2nd innings
G Boycott             c Murray           b Boyce                5
DL Amiss              not out                                 262
JA Jameson            c Rowe             b Barrett             38
FC Hayes              run out                                   0
*MH Denness           c Rowe             b Barrett             28
AW Greig                                 b Gibbs               14
DL Underwood          c Murray           b Sobers              12
+APE Knott            run out                                   6
CM Old                                   b Barrett             19
PI Pocock             c sub              b Boyce                4
RGD Willis            not out                                   3
Extras                (b 10, lb 11, w 1, nb 19)                41
Total                 (9 wickets, 183 overs)                  432
FoW: 1-32, 2-102, 3-107, 4-176, 5-217, 6-258, 7-271, 8-343, 9-392.
Now a modern classic by Saeed Anwar. During 1999, in Calcutta, Pakistan started their second innings, 38 in arrears. Anwar opened the innings, remained unbeaten on 188 and guided Pakistan to good total of 316, with the Pakistani bowlers dismissing India for 232. Anwar's innings has the third highest SI index value ever of 4.48, based on a runs-cutoff value of 28.7 (316/11, multiplied by a factor of 1.667 (no 1-7) and adjusted downwards by 10% for being the second innings).
Pakistan 2nd innings                                            R   M   B  4 6
Saeed Anwar           not out                                 188 452 259 23 1 4
Wajahatullah Wasti    c Mongia           b Srinath              9  54  33  2 0
Saqlain Mushtaq       c Mongia           b Harbhajan Singh     21 108  86  1 0
Ijaz Ahmed            c Mongia           b Srinath             11  55  47  1 0
Yousuf Youhana        c Dravid           b Srinath             56 139 123  7 1 2
Shahid Afridi         c Laxman           b Srinath              0   1   1  0 0
Saleem Malik          lbw                b Srinath              9  34  16  1 0
+Moin Khan            c Mongia           b Prasad               8  22  13  1 0
Azhar Mahmood         lbw                b Srinath              0   9   9  0 0
*Wasim Akram          c Mongia           b Srinath              1   7   3  0 0
Shoaib Akhtar                            b Srinath              1  14   8  0 0
Extras                (lb 3, w 5, nb 4)                        12
Total                 (all out, 99 overs)                     316
FoW: 1-26 (Wajahatullah Wasti, 10.5 ov), 2-94 (Saqlain Mushtaq, 35.3 ov), 3-147 
(Ijaz Ahmed, 49.1 ov), 4-262 (Yousuf Youhana, 82.3 ov), 5-262 (Shahid Afridi, 82.4 ov), 
6-284 (Saleem Malik, 88.4 ov), 7-301 (Moin Khan, 93.1 ov), 8-302 (Azhar Mahmood, 94.6 ov), 
9-304 (Wasim Akram, 96.2 ov), 10-316 (Shoaib Akhtar, 98.6 ov).
To view/down-load the complete player table, ordered by the % of SIs played, please click/right-click here.

To view/down-load the complete player table, ordered by the average values of SI Index, please click/right-click here.

I have also made available the complete list of significant performances for all the 159 qualifying batsmen.

To view/down-load the table for all the first 1960 tests, please click/right-click here.

Finally the grand-daddy of all tables. Let me warn you these tables are huge, 500kb each. These are the lists of all significant innings, all 14782 of them, covering all 1960 tests played.

To view/down-load the complete table for tests 1-999, please click/right-click here.

To view/down-load the complete table for tests 1000-1960, please click/right-click here.

A few readers have asked for some summarized figures based on criteria. I have given these, and more below. I have not done the %. I leave it for the readers.

Summary information
===================

TotInns:68988    TotInnsSel: 64964
Perfs: 14782
100+runs: 3374   50+runs: 6581     <50runs:4827
200+balls: 1233  100+balls: 2545   <100balls: 2062
BPos 1-7: 12835  BPos 8-11: 1947
Both: 3053       Rpw: 11141        Bpw: 588
1Inns: 8678      2Inns: 6104
Wins: 4433       Losses: 5678      Draws: 4671
SI1: 5.41        SI2: 4.52         SI3:4.48
I will attempt to do a significant innings analysis for ODIs later as also, possibly more complex, a significant innspell analysis for Tests.
List of selected players ordered by the average SI index value

Batsman          Cty Mats  Runs Inns  SIs  SII    Avge
                                           Pts    SII


Headley G.A      Win   22  2190   39  18  46.15  2.214
Pollock R.G      Saf   23  2256   41  15  36.59  2.033
Nurse S.M        Win   29  2523   54  16  29.63  2.026
Turner G.M       Nzl   41  2991   72  27  37.50  1.936
Hazare V.S       Ind   30  2192   52  18  34.62  1.912
Ponsford W.H     Aus   29  2122   47  11  23.40  1.896
Nourse A.D       Saf   34  2960   62  29  46.77  1.842
Gambhir G        Ind   31  2798   53  18  33.96  1.812
Mankad M.H       Ind   44  2109   70  16  22.86  1.812
Macartney C.G    Aus   35  2131   53  16  30.19  1.781
Taylor H.W       Saf   42  2936   76  34  44.74  1.774
McCabe S.J       Aus   39  2748   61  20  32.79  1.760
Rowe L.G         Win   30  2047   48  11  22.92  1.747
Richardson M.H   Nzl   38  2776   64  31  48.44  1.672
Rowan E.A.B      Saf   26  1965   49  21  42.86  1.665
O'Neill N.C      Aus   42  2779   67  23  34.33  1.565
Dhoni M.S        Ind   43  2428   66  18  27.27  1.415
This is a selected set of players whose career runs are between 1965 and 3000. This list has been requested for by John Clark. I have selected a few players including Mark Richardson, in view of Gabriel's recent article.

Headley almost touches Bradman. The other great, Greame Pollock, also crosses 2.00.

On 29 June 2010

As requested by Abhi and Alex I have expanded the Player tables with the following information.

1. Add number of fifties and % of selected inns to enable comparison with SI %.
2. Runs per innings for significant innings.
3. Total of SI Runs and % of total career runs.

I have also corrected the format of the Selected players Si report to enable proper downloading into XL files.

To view/down-load the complete revised player table, ordered by the % of SIs played, please click/right-click here.

To view/down-load the complete revised player table, ordered by the average values of SI Index, please click/right-click here.

Comments (48)
June 21, 2010
Posted by Ric Finlay at in Batting
Occupying the crease

Don Bradman has the fastest scoring rate among batsmen who have faced more than 100 balls per innings © Getty Images

The table below lists the 30 batsmen in Test history whose known “balls faced” innings numbers at least 20, and whose average balls faced per innings exceeds 100:
Players with average balls faced/innings greater than 100
Player Team Balls faced/innings Balls faced/run
Herbert Sutcliffe England 163.95 2.89
Don Bradman Australia 142.00 1.71
Walter Hammon England 129.16 2.63
Glenn Turner New Zealand 126.91 2.94
Bill Woodfull Australia 125.66 3.21
Maurice Leyland England 125.47 2.50
John Reid New Zealand 124.24 2.82
Len Hutton England 123.71 2.64
Geoff Boycott England 122.23 2.82
Bill Lawry Australia 118.65 2.50
Jack Hobbs England 115.94 2.15
John Edrich England 115.41 2.69
Ian Redpath Australia 113.46 2.58
Mark Richardson New Zealand 113.31 2.65
Rahul Dravid India 112.50 2.36
Bob Simpson Australia 111.95 2.20
Trevor Bailey England 111.73 4.05
Bill Ponsford Australia 111.36 2.23
Bill Brown Australia 110.63 2.57
Shoaib Mohammad Pakistan 107.49 2.56
Sunil Gavaskar India 105.70 2.25
Jacques Kallis South Africa 105.29 2.25
Ken Barrington England 104.54 2.36
Jack Fingleton Australia 103.67 3.24
Tom Graveney England 103.29 2.51
Allan Border Australia 103.29 2.43
Chris Tavare England 102.41 3.27
John Wright New Zealand 102.23 2.84
Andrew Jones New Zealand 102.03 2.58
Asanka Gurusinha Sri Lanka 101.82 2.73

Three things stand out for me. The first is the over-representation of players from days gone by. One has to go to 14th place to find someone (Mark Richardson) who played this century, and in this list of 30, there are only two other, Dravid and Kallis. Test cricket was clearly more a battle of attrition in the past than it is now. But also, there were simply more balls available to be defended in those times than there are now.

Secondly, the obduracy of Herbert Sutcliffe is perhaps understated. His figure of nearly 164 balls per innings is more than 15% higher than the next most obdurate, Bradman. And at a run every 2.89 balls, he was hardly fluent, either. Another player whose high position deserves recognition is New Zealand’s Glenn Turner, a very major player in a struggling team

Thirdly, the absence of any West Indians in this list confirms the impression of a carefree approach to batting. The preponderance of Australian and English batsmen is not significant. Many of the Test scorecards involving other countries simply don’t have the “balls faced” data available. The highest placed West Indians are Sobers and Chanderpaul, both just over 96 balls per innings. But in the three innings for which we have “balls faced” data, George Headley averaged 139 balls per innings.

Rearranging the table in order of scoring fluency, we have:

Best scoring rate among players with average balls faced/innings greater than 100
Player Team Balls faced/innings Balls faced/run
Don Bradman Australia 142.00 1.71
Jack Hobbs England 115.94 2.15
Bob Simpson Australia 111.95 2.20
Bill Ponsford Australia 111.36 2.23
Jacques Kallis South Africa+ 105.29 2.25
Sunil Gavaskar India 105.70 2.25
Ken Barrington England 104.54 2.36
Rahul Dravid India+ 112.50 2.36
Allan Border Australia 103.29 2.43
Maurice Leyland England 125.47 2.50
Bill Lawry Australia 118.65 2.50
Tom Graveney England 103.29 2.51
Shoaib Mohammad Pakistan 107.49 2.56
Bill Brown Australia 110.63 2.57
Ian Redpath Australia 113.46 2.58
Andrew Jones New Zealand 102.03 2.58
Walter Hammond England 129.16 2.63
Len Hutton England 123.71 2.64
Mark Richardson New Zealand 113.31 2.65
John Edrich England 115.41 2.69
Asanka Gurusinha Sri Lanka 101.82 2.73
John Reid New Zealand 124.24 2.82
Geoff Boycott England 122.23 2.82
John Wright New Zealand 102.23 2.84
Herbert Sutcliffe England 163.95 2.89
Glenn Turner New Zealand 126.91 2.94
Bill Woodfull Australia 125.66 3.21
Jack Fingleton Australia 103.67 3.24
Chris Tavare England 102.41 3.27
Trevor Bailey England 111.73 4.05

In this respect, Bradman (over 20% more fluent than anyone else) and Hobbs show their class, while who would have thought that Ponsford would have rated so highly here? Perhaps we need to re-assess some of these players! Barrington beats Border. Lawry beats Redpath. But Tavare and Bailey are where we expect!

The last table gives the same data for top three most obdurate players at each position in the batting order. The qualification has been reduced to at least ten innings where “balls faced” data is known.

Players with highest average balls faced/innings by batting position
Batting Position 1st Balls/innings 2nd Balls/innings 3rd Balls/innings
Openers Herbert Sutcliffe 163.49 Bill Woodfull 128.07 Herbie Collins 127.79
3 Walter Hammond 175.69 Don Bradman 144.50 Ken Barrington 135.82
4 Graeme Pollock 125.44 Lindsay Hassett 116.57 Mike Denness 115.10
5 Ian Redpath 122.91 Michael Hussey 114.53 Allan Border 110.57
6 Trevor Bailey 137.08 Garry Sobers 124.05 Shivnarine Chanderpaul 123.19
7 Thilan Samaraweera 111.91 Brian McMillan 100.78 Ravi Shastri 92.00
8 Dion Nash 69.91 Manoj Prabhakar 69.77 Fred Titmus 65.38
9 Graham Dilley 60.20 Kiran More 58.43 Ian Salisbury 55.60
10 John Bracewell 45.33 Tim May 38.85 Sarfraz Nawaz 38.00
11 Arthur Mailey 36.30 Danny Morrison 20.28 Ashley Mallett 19.83

Occupancy of the crease clearly declines as one descends through the batting order, although the figures at number 6 are interesting. It is not only the special character of Trevor Bailey causing this, because Sobers and Chanderpaul also are higher than many players above them in the batting order. I suspect it is a realisation by a number 6 that he is the last specialist batsman, and he sets himself to bat through the innings with the tail.

A study of players at the other end of the scale, those who survive least, is also interesting, but that can wait for another time.

Comments (19)
June 16, 2010
Posted by Gabriel Rogers at in Batting
Achieving the right consistency - I

Mark Richardson wasn't the most attractive batsman, but with him you knew, more than with any other player, what you were going to get © Getty Images

My first few analyses for It Figures are all going to be broadly about the same thing, and that thing could broadly be called consistency. I’ll bet that, at some time or other, everyone reading this post has criticised a cricketer for being inconsistent. I’ve done it myself but, whenever I have, I’ve had a nagging doubt: is performing brilliantly in one match and terribly in the next really any worse (or better) than being moderately good in two games on the trot? Maybe some stats can help us to unpick this issue.

I’m going to start by looking at batsmen. More specifically, my focus, in this first post, is batsmen’s innings-to-innings consistency. If Batsman A has scores of 0, 138, 11, 0, & 101, and Batsman B has scores of 52, 50, 45, 48, & 55, then they both have the same average (50.00). However, there’s a very obvious difference between the ways in which they’ve achieved the mark that we won’t appreciate, if we concentrate on the average alone.

There are two big questions here, for me: (i) is it possible and instructive to identify batsmen with more or less consistent careers, and to quantify how much variability their records show? and (ii) does it matter? Is there any way in which a run of scores like Batsman A’s is demonstrably better or worse – for himself and/or his team – than that of Batsman B?

Mister Hugely Reliable

S Rajesh comes close to answering the first of my questions in this It Figures avant la lettre column from 2006. He proposed a consistency index that is derived by dividing a batsman’s average by the standard deviation (SD) of runs scored in each of his innings. I think he’s on exactly the right lines, here, but I think the index can be improved in two ways. Firstly, I’m twitchy about combining one measure – the batting average – that makes an adjustment for not-out innings with another – the SD of the same dataset – that does not. For this reason, I’d rather rely on simple runs-per-innings (RPI), in this context. This way, both halves of the sum are quantifying the same thing and, although both may be affected by not-out innings, they are both affected equally. The second modification I have made is to turn the sum upside-down, so we have SD divided by RPI. Mathematically, this makes no difference to the ranking of results (although it means that low numbers, rather than high ones, indicate greater consistency).

The advantage of doing these two things is that the number you end up with has a solid interpretation: it is the percentage of deviation around the mean that is observed, on average, throughout the dataset. Dividing the SD by the mean is a trick statisticians use quite often; they call the result the coefficient of variation (CoV). As Rajesh pointed out, it’s important to perform this scaling, rather than concentrating on SDs on their own, otherwise the batsmen who score most runs will always appear to have more variability in their records. A batsman with scores of 5, 30, and 100 has the same CoV as one with scores of 10, 60, and 200, though they have very different SDs.

So much for the theory; what about the results? Table 1 shows the batsmen who have been most and least consistent on an innings-to-innings basis throughout Test history, with a few notable figures picked out from the middle of the table.

Top of the lot is Kiwi opener Mark Richardson. He may not have set the world alight compared to some of his dashing contemporaries, but his solidity as an opening batsman can easily be overlooked: he reached double figures in 80% of his Test innings (a very high proportion, as noted in another Numbers Game a few years ago), and only ever registered one duck. What stopped him from threatening the real top rank of the game was that, though he’d seldom get out cheaply, he was also pretty unlikely to score very heavily, as a total of four centuries from 65 innings and a top score of 145 attests. These characteristics are perfect for a low CoV, because they imply that a large majority of his innings fell in a relatively tight range in the middle of possible scores. Cricket will always find a way of surprising you but, to a greater extent than with any other batsman, you knew what you were going to get from Richardson.

Table 1: Test batsmen sorted according to consistency (coefficient of variation) in score
NameMIRAveRPISDCoV
1.MH Richardson38652,77644.7742.7135.160.823
2.H Sutcliffe54844,55560.7354.2345.240.834
3.TL Goddard41782,51634.4732.2627.110.840
4.SM Katich49853,79248.0044.6138.720.868
5.MS Dhoni43662,42842.6036.7932.360.880
6.JB Hobbs601025,41056.9553.0446.680.880
7.IR Redpath661204,73743.4639.4834.890.884
8.JB Stollmeyer32562,15942.3338.5534.200.887
9.PE Richardson34562,06137.4736.8032.860.893
10.A Ranatunga931555,10535.7032.9429.440.894
...
32.JH Kallis13622910,76054.6246.9944.950.957
...
35.AR Border15626511,17450.5642.1740.490.960
...
47.KP Pietersen621115,16649.2046.5445.540.978
...
56.DG Bradman50806,99699.9487.4586.650.991
...
85.RS Dravid13823811,37254.1547.7848.911.024
...
97.RT Ponting14324111,82855.2749.0850.891.037
...
107.Inzamam-ul-Haq1191988,82950.1644.5946.631.046
108.SR Tendulkar16627113,44755.5749.6251.921.046
...
113.IVA Richards1211828,54050.2446.9249.431.053
...
115.SM Gavaskar12421410,12251.1247.3049.961.056
116.SR Waugh16826010,92751.0642.0344.511.059
...
131.GS Sobers931608,03257.7850.2054.021.076
...
226.BC Lara13023011,91253.1851.7962.431.205
...
238.V Sehwag751286,60853.7251.6364.711.254
...
245.DW Randall47792,47033.3831.2740.901.308
246.Zaheer Abbas781245,06244.8040.8254.001.323
247.SE Gregory581002,28224.5422.8230.331.329
248.LG Rowe29492,04743.5541.7855.981.340
249.GJ Whittall46822,20729.4326.9136.451.354
250.DL Amiss50883,61246.3141.0555.741.358
251.MS Atapattu901565,50239.0235.2749.931.416
252.Mohammad Ashraful551072,30622.3921.5530.701.425
253.Wasim Akram1041472,89822.6419.7128.151.428
254.MH Mankad44722,10931.4829.2946.061.572
qual. 2,000 Test runs; complete list available here

I was slightly surprised to see MS Dhoni riding high in this list. His reputation is for a more free-spirited kind of play than might be expected to generate a low CoV. But it turns out that any such assumptions do him a bit of a disservice: his Test record is that of a reliable runscorer, rather than a hit-or-miss gunslinger. Simon Katich’s presence next to him is perhaps more in keeping with his reputation.

It is intriguing to see both Herbert Sutcliffe and Sir Jack Hobbs in the top half-dozen of this list. There could surely be no firmer foundation for a partnership as successful as theirs than the kind of shared dependability this statistic suggests. If they both had more mercurial profiles then, though they each might have scored as many runs, they would have been unlikely to have shared so many significant partnerships.

The fact that Jacques Kallis has fallen down the list somewhat compared to Rajesh’s analysis is, to a small extent, a reflection of my slightly different methods, but it’s more to do with the fact that his record has become a wee bit more inconsistent in the 4 years since Rajesh wrote his column.

According to this analysis, the least consistent batsman in Test history is Vinoo Mankad. His career has the opposite profile to Mark Richardson’s: there is a very high proportion of low scores in his record (he only got into double figures 57% of the time) but, when he got in, he often went on to score big hundreds (including two doubles in one series against New Zealand in 1955/56). In contrast to Richardson’s reliable-but-unspectacular record, Mankad’s performances were an awful lot less predictable.

Wasim Akram’s position at the bottom of the list is very largely ascribable to the effect of one mammoth score of 257* in the midst of a dataset that characteristically reflects a much more modest level of achievement (there’s a good argument for calling this the most out-of-character innings in Test history, as discussed in a recent Ask Steven). If that one innings is excluded from his record, his CoV reverts to a much more run-of-the-mill 1.119.

Marvan Atapattu’s status is probably not surprising for a man who started his Test career with a famous string of failures, but ended up with 6 double-centuries under his belt.

So...?

The unanswered question I find most intriguing is whether, in the grand scheme of things, any of this matters. As cricket fans, we’re quite used to berating inconsistent batsmen (“you never know what you’re going to get: one day, he’s brilliant; the next, he couldn’t buy a run”) but, then again, we may have a paradoxical tendency to look down our noses at those with the least variable records (“he’s good at getting in, but he never goes on to register a matchwinning score”). Is either of these positions more justifiable than the other?

I’ve come up with two ways of answering this question. The first is to examine whether consistent batsmen, ultimately, score more runs than their more mercurial counterparts. It’s all very well to invent hypothetical 50-averaging batsmen with consistent and inconsistent records, like I did in my introduction, but it may be that, in the real cricketing world, batsmen with one profile or the other are more likely to achieve a decent average.

To explore this, I used a statistical technique called regression (to be more precise: univariate ordinary least squares linear regression), which enables us to assess the relationship between two variables. The results are shown in Figure 1. Each batsman’s CoV is plotted against his average, with the typical relationship between the two (the regression line) indicated by the red dotted line. You can see that, although there’s an awful lot of scatter around the trend, the datapoints generally appear to line up with a slight downwards slope. This suggests that there is a weak but identifiable association between the two variables, with more consistent batsmen tending to average slightly more (for any statsheads, that means that r 2 is a pretty dismal 0.065, but p<0.001 for the slope coefficient).

Fig 1 Association between consistency (coefficient of variation) and success (average) for Test batsmen © Gabriel Rogers

Clearly, there are plenty of examples that do not fit the general trend too well, but it appears that, on average, consistency is associated with higher runscoring. Actually, a more pronounced correlation would have been surprising, because we didn’t see a very obvious hierarchy in the consistency list – no one is suggesting that Mark Richardson was, in any meaningful way, a better batsman than Brian Lara. Nevertheless, it does seem to be the case that consistency is, by and large, a positive thing for individual batsmen. This may seem like an obvious finding, but I don’t think it’s been demonstrated before.

My second way to assess the value of batting consistency was to see whether it has a positive effect for the team. So I looked to see if there’s any correlation between each batsman’s CoV and his record of winning matches. I did this in exactly the same way, plotting one variable against the other, and drawing a univariate regression line through the results. For Test match cricket, there was a very weak, but still detectable, association between CoV and percentage of matches won (r 2=0.015; p=0.005); this vaguely suggests that, the more consistent a batsman is, the more likely he is to be on the winning side. It’s a pretty unsatisfactory analysis, though, with an awful lot of noise around the hint of a signal. What I was more interested to find is that the correlation gets quite a bit stronger when, instead of winning record, you look at each batsman’s not-losing record. The results of this analysis are shown in Figure 2. You can see a relatively shallow, but pretty obvious, upwards slope to the dataset, showing that, on average, the most consistent batsmen are also those who have lost the lowest proportion of the Test matches in which they have played.

Fig 2 Association between consistency (coefficient of variation) and losing record for Test batsmen © Gabriel Rogers

The fact that consistency is associated with not-losing more strongly than it is with winning suggests that consistent batsmen really come into their own when it comes to securing draws for their teams. (And, indeed, regressing CoV against draw-rate produces a strongly significant result [p=0.002].) So, if you’ve got a team packed with consistent batsmen, you might not win too many more games, but you might draw some that less consistent teams would lose. I’m not quite sure how to explain this finding in cricketing terms; if you’ve got any bright ideas, please feel free to comment!

Once again from the top in pyjamas

The remainder of this post repeats the above analysis for ODI cricket.

Table 2 lists the most and least consistent batsmen in ODIs, The list is topped by Australia’s two great “finishers” – Michaels Hussey and Bevan. We’re used to seeing them high on lists of ODI stats, but it’s worth remembering that – because CoV, as I have calculated it, relies on RPI rather than average – the high number of not-outs in each of their records has no direct influence on their excellent consistency ratings. Plenty of players have higher RPIs that these two; it’s only once not-outs are factored in that their averages rise so high (although that doesn’t necessarily mean the not-outs inflate their average, as is often assumed; Charles Davis has done good work on this). Accordingly, it is notable that consistency stats for these two players agree with their conventional records: I conclude that it was the dependability – as much as the volume – of their contributions that marked them out as matchwinners for their team.

Table 2: ODI batsmen sorted according to consistency (coefficient of variation) in scores
NameMIRAveRPISDCoV
1.MG Bevan2321966,91253.5835.2725.600.726
2.MEK Hussey1371134,02953.0135.6526.040.730
3.RR Sarwan1561465,09843.9534.9227.980.801
4.AH Jones87872,78435.6932.0025.720.804
5.NH Fairbrother75712,09239.4729.4623.810.808
6.IR Bell78762,48335.4732.6726.450.810
7.GP Thorpe82772,38037.1930.9125.040.810
8.CG Greenidge1281275,13445.0440.4333.010.817
9.AJ Lamb1221184,01039.3133.9827.870.820
10.RG Twose87812,71738.8133.5427.540.821
11.Javed Miandad2332187,38141.7033.8627.810.821
12.DM Jones1641616,06844.6237.6931.030.823
...
17.Zaheer Abbas62602,57247.6342.8735.580.830
...
20.ML Hayden1601546,13144.1139.8133.380.838
21.GC Smith1531515,73240.3737.9631.860.839
...
24.S Chanderpaul2612458,64841.7835.3029.960.849
...
26.Inzamam-ul-Haq37434811,70139.5333.6228.580.850
...
28.MS Dhoni1591415,24650.4437.2131.790.855
29.JH Kallis29828410,80946.5938.0632.680.859
...
31.Mohammad Yousuf2752619,45842.8036.2431.250.862
32.RS Dravid33530910,64439.4234.4529.710.863
...
40.KP Pietersen96863,20245.1037.2332.830.882
...
49.RT Ponting34133212,62342.7938.0234.110.897
...
55.IVA Richards1871676,72147.0040.2536.450.906
...
74.BC Lara29528510,34840.9036.3134.280.944
...
105.SR Tendulkar44243117,59845.1240.8340.140.983
...
147.BB McCullum1711453,56929.0224.6126.771.088
148.DI Gower1141113,17030.7828.5631.171.091
149.Mohammad Ashraful1571513,29823.9021.8424.091.103
150.Kapil Dev2251983,78323.7919.1121.101.105
151.WW Hinds1191112,88028.5125.9528.831.111
152.RS Kaluwitharana1891813,71122.2220.5022.791.112
153.VVS Laxman86832,33830.7628.1731.661.124
154.L Vincent102992,41327.1124.3728.051.151
155.H Masakadza95952,60128.5827.3832.861.200
156.KO Otieno89872,01623.4423.1728.161.215
qual. 2,000 ODI runs; complete list available here

It’s surprising to see Ian Bell so high in the list (actually, it’s kinda surprising to learn that Ian Bell has 2,000 ODI runs). His reputation may not suggest limited-overs strength but, if you look at his record, it’s clear that he has very seldom failed completely in ODIs. Of course, there’s a relative lack of dramatic successes, too, and we’ve already seen that these two characteristics tend to produce a low CoV.

Another unexpected finding is that Sachin Tendulkar’s ODI record is not an especially consistent one. To an extent, this is just because his scores encompass such a wide range. Obviously, Tendulkar has a much higher proportion of big scores in his record than someone like Ian Bell. Less predictably, however, he also has a higher proportion of cheap dismissals, and it is the swing from one extreme to the other that produces a higher CoV. Tendulkar’s customary position at the top of the ODI order may provide part of the explanation for both of these features: if he hits his stride in any given innings, he will have full opportunity to score plenty of runs, and this may not be true of those who bat lower in the order; on the other hand, he also has the challenge of facing the new ball with close catchers in place – something that may raise his probability of early dismissal. It is notable that there are relatively few opening batsmen amongst those with the lowest CoVs (although I checked, and this is not a systematic bias in the dataset: batting position is not, in itself, predictive of consistency).

In contrast, it is anything but a shock to see Tendulkar’s teammate, VVS Laxman, near the foot of the table: has any batsman more dramatically personified sublime-to-the-ridiculous swings of achievement in the ODI era?

I don’t know if you’ve noticed it, but I think there’s quite a difference between the ODI consistency list and the Test match equivalent, in Table 1, above. It seems to me that – the odd diminutive ginger anomaly aside – there is some sort of hierarchy going on in the ODI list. Players in the top part of the table are, by and large, better than those who come lower down. So we might expect to see a more pronounced correlation between ODI CoV and batting average than was the case in the analogous Test analysis. Any such expectation would be right on the money, as Figure 3 shows. There is a fairly strong association between the two variables (r 2=0.196; p<0.001), with a clear downward trend, suggesting that lower CoVs – indicating greater consistency – are associated with higher averages. I’m pretty sure that there is no mathematical reason why consistency should appear to be more valuable in ODI cricket than it is in the five-day game. If anyone can think of a cricketing reason, please do put it in the comments.

Fig 3 Association between consistency (coefficient of variation) and success (average) for ODI batsmen © Gabriel Rogers

And, if it’s positive for individual batsmen to be more consistent in their ODI runscoring, you’d expect their teams to see some benefit. As Figure 4 shows, this would appear to be another reasonable inference: batsmen with lower CoVs are, on average, those who win most ODIs (r 2=0.163; p<0.001).

Fig 4 Association between consistency (coefficient of variation) and winning record for ODI batsmen © Gabriel Rogers

Conclusions

So what if, playground style, you’re offered first pick between two batsmen with different records? Given a choice between a consistent batsman and an inconsistent one who averages more, you’d be a fool not to go for the one with the higher average. However, if your choice was between two batsmen with similar averages but different CoVs, I’d go for the more consistent one every time, as a result of what I’ve learned in this analysis. My expectation would be that he’d help me win – or at least not lose – a greater proportion of my matches. What is more, if I was provided with no information at all about the batsmen’s averages, but did know their CoVs, I’d favour whoever had the more consistent record, because it would be a reasonable – though far from infallible – guess that he’d also have the better average.

One corollary of this conclusion may be that “matchwinning” performers are a bit of a myth. In the future, I want to do some work on whether there is such a thing as a true matchwinner in cricket (what analysts in other sports sometimes refer to as clutch players) but, with this analysis as my starting point, my provisional view is that the kind of batsman who quietly gets on with contributing on a match-to-match basis may be of at least as much value as one who has an exceptional game once in a while.

I’ve got some related posts coming up about consistency among bowlers, and swings of form over longer periods.

All stats calculated Jun 10, 2010 (i.e. all Tests up to England v Bangladesh at Manchester, Jun 4-6, 2010 [Test # 1959] and all ODIs up to Zimbabwe v Sri Lanka at Harare, Jun 9, 2010 [ODI # 2990]).


Technical appendix

Anyone who isn’t incredibly fascinated by statistical methods doesn't need to read this bit, but I like to give a precise account of what I’ve done, in case anyone cares.

Technical note #1. My SDs are calculated as population SDs (i.e. if we’re going to be really geeky, I have not adopted Bessel’s correction). The reason for this is that, in batsmen’s complete careers, we’re dealing with all the observations that are available to us. This is unusual, for a statistician: normally, we have a limited sample of observations from which we want to draw inferences about a wider population (ask 1,000 people how they intend to vote, and you can predict what the entire electorate is going to do; give 500 people a drug, and you can tell how effective it’ll be for everyone... that sort of thing). Here, though, the data we have is all we’re going to get, so it’s appropriate not to use the tiny correction that’s normally strictly necessary. If anyone wants to replicate my analyses in Excel or Access, you need to use the StDevP function, not the normal StDev. If anyone else read the foregoing, didn’t understand a word of it, but wonders whether it makes a difference to my outputs, the answer is no: the effect is tiny, but I believe it’s more correct, so that’s what I’ve done.

Technical note #2. Any statisticians reading this analysis might have been slightly concerned that the regression I presented in Figure 1 is unduly influenced by the highest-averaging batsmen (a phenomenon statisticians refer to as leverage). I did some sensitivity analyses that established that this isn’t the case (p remains <0.001 when the dataset is restricted to batsmen averaging <60 or <50).

Technical note #3. Another concern statisticians might have with my regressions is that I’ve picked two covariates of consistency and analysed them separately (univariately). A more comprehensive model would be a multivariate one – that is, one that bundles everything up in the same analysis. So I did that. For Test cricket, I regressed CoV against average, losing percentage, and an interaction term. The only significant covariate was average (p<0.001). This suggests that the reason more consistent batsmen lose fewer Test matches is that they average more: there’s no independent effect of consistency on not-losing. For ODIs, the multivariate results – regressing CoV against average, winning percentage, and an interaction term – are more interesting: all three covariates come up p<0.05 (and r 2 rises to 0.415). This suggests that more consistent batsmen are likely to win more games even if they don’t average any higher, and the significant interaction term indicates that, the more games you win, the more consistency is of value in raising your average.

Technical note #4. The super eagle-eyed may have noticed that the scatterplots showing CoV -v- Average are rather bushier than those showing CoV -v- Results. This is because winning (or losing) percentages are constrained at both ends, and I found that the good number of players have won or lost all of their games were skewing results around, somewhat. Accordingly, all the CoV -v- Results analyses are limited to players with 40 or more innings. As a rule, I don’t like doing this because, although tiny samples can produce weird results, their weirdness should balance out on either side of the average, so it’s my preference to use all the data that’s going. In this instance, though, I found I got much more sensible results by adopting an artificial constraint.

Technical note #5. I take the view that Australia v. ICC World XI, 14–17 October 2005, was not a Test match; similarly, these games are never included in my ODI stats.

Comments (39)
June 1, 2010
Posted by Anantha Narayanan at in Batting
Significant Test innings, and their architects

Shivnarine Chanderpaul has a significant innings percentage of 46.7%, which places him fourth in the all-time list © Getty Images
It is nice to be back after a valuable and recharging break. It is also wonderful to renew acquaintance with the valued readers. The break was necessary but I could not wait for the self-imposed sabbatical to be over.

In this article I have gone back to the reader's suggestions, specifically Xolile. He had suggested a few months back that I should look at separating the significant Test innings based on runs scored and balls faced, wherever such information is available, and rating batsmen using this information. I have taken that suggestion and completed the analysis after significantly improving the basis.

He had suggested that I take 80 runs and 160 balls as the basis. I have instead worked on a dynamic fixing of the cut-off points based on the specific match conditions. The idea is that I should achieve the following inclusions and exclusions through this analysis.

The analysis should be done so that the following innings (just a few examples) are included.

- Gillespie's 9 (off 51) out of Aus total of 93 a.o (30 overs) at Mumbai
- Guptill's 30 (off 122) out of Nzl total of 157 a.o (59.1 overs) at Wellington
- Srinath's 76 (off 159) out of Ind total of 416 a.o (128.3 overs) at Hamilton
- Hutton's 30 (balls n/a) out of Eng total of 52 a.o. (42.1 overs) at Oval
- A.H.Kardar's 69 (balls n.a) out of Pak total of 199 a.o (91.3 overs) at Karachi
and so on.

and the following innings (just a few examples) are not included.

- Collingwood's 60 out of Eng total of 569 for 6 at Chester
- Clarke's 83 out of Aus total of 674 for 6 at Cardiff
- Ranatunga's 86 out of Slk total of 952 for 6 at Colombo
- Walcott's 88* out of Win total of 790 for 3 at Kingston
- Rae's 63* and Stollymeyer's 76* out of Win total of 142 for 0 at Trinidad
and so on.

I have taken one decision, slightly reluctantly. Any 100 would be considered to be significant. Although I do not consider a 100 by itself to be anything special, I think this is a correct decision since out of the 68,879 innings played to date only 3370 hundreds have been scored and this constitutes around 5%. It is not a bad premise to start with, banking one in twenty innings.

As far as the often quoted instances of batsmen scoring 100s in dead match situations, the following example will show the pitfalls.

Take a match where two days have been washed out. The match scores are

Team 1: 300 for 5. Team 2: 300 for 6. Team 1: 300 for 7 (Xyz 100+).

If the first two days are lost due to rain, the third innings century is a totally irrelevant one scored on the last day. On the other hand if the last two days have been washed out, the third innings century is a very relevant one made in a live match situation on the third day. If the rain had occurred on other days, the value of the 100 would oscillate significantly. Hence pre-conceived notions of the significance or non-significance of innings should not be used to come to conclusions. Also incorporating rain factor, when it happened, on what day the runs were scored all are virtually impossible in any analysis because of the absence of dependable data.

Since 80 and 160 are arbitrary, I have worked on a dynamic determination of the cut-off for each match, separate for either team. This makes sense since I should include an innings of 9 and exclude a 88* innings. There cannot be common cut-off criteria.

The cut-off methodology is explained below. Based on the cut-off points 2 to 5, 12,529 innings below 100 have got selected.

An innings is considered to be significant if it satisfies any one of the following five conditions.

1. The runs scored is greater than or equal to 100 (already talked of).

2. The balls faced is greater than or equal to 200.

3. The runs scored is greater than or equal to the cut-off figure for the team, as explained below.
- For batsmen 1-7, 1.333 times the Runs per wkt value for the team for the two innings together.
- For batsmen 8-11, 1.167 times the Runs per wkt value for the team for the two innings together.

4. The balls faced is equal to or higher than the cut-off figure for the team, as explained below.
- For batsmen 1-7, 1.667 times the Balls per wkt value for the team for the two innings together.
- For batsmen 8-11, 1.333 times the Balls per wkt value for the team for the two innings together.

5. To take care of very low innings totals, see Hutton example above, the runs scored is greater than or equal to one third of the team total. The team should have lost 5 wickets or more. Otherwise Stollymeyer-type innings would get through.

Seems complicated but all conditions are logical once the above 5 conditions are understood properly, and the fact that an innings has to adhere to at least one of these in order to be seen as significant in this analysis. Of course, a cursory glance would be woefully inadequate. These cut-off numbers have also been determined after a lot of trial work during the past few days. A higher cut-off will mean missing out of some significant innings while a lower cut-off will mean inclusion of ordinary innings. Overall this method is slightly unfair to older batsmen since they have only the "Runs scored" criteria available to them. However nothing can be done about that.

I got a massive list of 15,899 innings, which is about 23% and this figure looks good. Then I posted these into the player database and got the player table. This table is sequenced on the % of significant innings since the number of innings played varies considerably. The cut-off for batsman selection is 3000 runs and above. 159 batsmen qualify.

The top 20 entries are listed below.

Table of batsman by % of significant innings

SNo Batsman           For Mats  Runs Inns   SI  % SI

  1.Bradman D.G       Aus   52  6996   80   43  53.8
  2.EdeC Weekes       Win   48  4455   81   39  48.1
  3.Hobbs J.B         Eng   61  5410  102   49  48.0
  4.Chanderpaul S     Win  123  8669  210   98  46.7
  5.Barrington K.F    Eng   82  6806  131   61  46.6
  6.Sutcliffe H       Eng   54  4555   84   39  46.4
  7.Lara B.C          Win  131 11953  232  106  45.7
  8.Dravid R          Ind  139 11395  240  108  45.0
  9.Hutton L          Eng   79  6971  138   62  44.9
 10.Flower A          Zim   63  4794  112   50  44.6
 11.May P.B.H         Eng   66  4537  106   47  44.3
 12.Viswanath G.R     Ind   91  6080  155   68  43.9
 13.Hammond W.R       Eng   85  7249  140   61  43.6
 14.Compton D.C.S     Eng   78  5807  131   57  43.5
 15.Umrigar P.R       Ind   59  3631   94   40  42.6
 16.Mitchell B        Saf   42  3471   80   34  42.5
 17.Sarwan R.R        Win   83  5759  146   62  42.5
 18.Manjrekar V.L     Ind   55  3208   92   39  42.4
 19.Javed Miandad     Pak  124  8832  189   80  42.3
 20.Gavaskar S.M      Ind  125 10122  214   89  41.6
How often do we a table headed by Bradman. More than 1 out of 2 innings played by Bradman are significant. He is the only player to have exceeded 50%. Then come two giants, Weekes and Hobbs, who have figures around 48%, the one mitigating factor is that they are within 10% of Bradman.

Now the biggest surprise. The unheralded and unsung Chanderpaul clocks in at 46.7% ahead of his more illustrious contemporaries. It shows the solidity and quality Chanderpaul brought to position No. 6. He could very well improve in the years to come. Barrington and Sutcliffe come in next, both great defensive batsmen. Hutton chips in in the 10th position.

Now we have two modern greats, Lara and Dravid. Lara's playing in a weaker team has helped a bit in this regard, but there can be few detractors to the claims of his greatness. Same applies to Dravid. What he has achieved for India has not been acknowledged, especially on the Test front. It is very pleasing to see some of the Indian greats of the past eras, viz., Viswanath, Umrigar, Manjrekar and Gavaskar appear in the top-20. They played in tough times and this has been recognised. Rounding this table in the 9th position is Andy Flower, one of the greatest modern batsmen ever, slightly benefiting from playing for a weaker team.

To view/down-load the complete table, please click/right-click here.

I have also given below the top 10 batsmen in terms of number of significant innings.

Table of batsman by number of significant innings

SNo Batsman           For Mats  Runs Inns   SI  % SI

  1.Dravid R          Ind  139 11395  240  108  45.0
  2.Lara B.C          Win  131 11953  232  106  45.7
  3.Border A.R        Aus  156 11174  265  103  38.9
  4.Tendulkar S.R     Ind  166 13447  271  103  38.0
  5.Chanderpaul S     Win  123  8669  210   98  46.7
  6.Kallis J.H        Saf  137 10843  231   94  40.7
  7.Waugh S.R         Aus  168 10927  260   92  35.4
  8.Stewart A.J       Eng  133  8465  235   90  38.3
  9.Gavaskar S.M      Ind  125 10122  214   89  41.6
 10.Inzamam-ul-Haq    Pak  120  8830  200   82  41.0
This is a quantity table. Dravid is on top with 108 performances and is followed by Lara with 106. Both are placed in the top-10 of the main table. Then comes the great fighter, Border and the incomparable Tendulkar with 103 significant innings. These four are the only batsmen to exceed 100 significant innings. Chanderpaul and Kallis should soon breach this number.

To view/down-load the complete table, please click/right-click here.

I have also made available the complete list of significant performances for all the 159 qualifying batsmen.

To view/down-load the table for the first 999 tests, please click/right-click here.

To view/down-load the table for tests 1000-1957, please click/right-click here.

Finally the grand-daddy of all tables. Let me warn you these tables are huge, 500kb each. These are the lists of all significant innings, all 15899 of them, covering all 1957 tests played.

To view/down-load the complete table for tests 1-999, please click/right-click here.

To view/down-load the complete table for tests 1000-1957, please click/right-click here.

Finally a usual note. This is a unique attempt to apply a common set of criteria across 1957 Tests spread over 133 years. There are bound to be anomalies. Readers are better off suggesting improvements rather than pointing out such stray instances.

A few readers have asked for spme summarized figures based on criteria. I have given these, and more below. I have not done the %. I leave it for the readers.

Total: 15908
100s: 3372      
200 balls but < 100 runs:  312
Out of other 12224 innings,
Both rpw & bpw criteria: 2517  Rpw criteria: 9270    Bpw criteria: 410
50-99: 6944     Lt 50: 5592
BPos 1-7: 13932   BPos 8-11: 1976
Ist inns: 8791      2nd inns: 7117
Wins: 4587     Draws: 4713     Losses: 6608

Comments (83)
April 26, 2010
Posted by Anantha Narayanan at in Batting
Test batting position averages: a follow-up

In the article on Test batting positions, I looked at the highest averages in each batting position from Opening to No.7. There were a number of useful comments and some of the readers wanted me to create additional tables to throw more light and create a better insight into the fascinating topic. Hence this follow-up analysis.

1. The first table is a very important one asked for by Abhi. This is a matrix of Decades and Batting Position Averages.

Decade Tests  <---------------Batting average----------------> 
              Opening  BP 3   BP 4   BP 5   BP 6   BP 7   Op-7 

1930s:    99   38.10  51.93  40.93  35.84  31.09  26.71  37.85
1940s:    44   44.13  42.62  52.71  40.71  33.34  25.68  41.02
1950s:   165   33.42  37.10  40.64  33.02  25.75  22.45  32.51
1960s:   186   36.38  41.55  41.87  38.42  33.20  24.89  36.36
1970s:   197   38.29  40.16  40.23  38.19  31.56  28.90  36.76
1980s:   267   34.79  38.10  41.64  36.43  35.14  29.24  35.85
1990s:   347   35.51  36.00  40.88  38.13  33.37  26.77  35.35
2000s:   477   37.34  43.51  44.11  41.11  34.37  30.32  38.47

Total:  1782   36.46  40.51  42.17  38.18  32.83  27.69  36.54
My gut feel is that this is going to be a very important table which will be used by many of us quite regularly. Let us see the salient numbers. First a brief explanation. For reasons which are obvious the first Test I considered was Test # 176, which began on 30 Nov 1928 (no prizes for guessing why). Hence the 10 Tests during these 13 months are clubbed with the 1930s. Similarly the 13 Tests which were played during the current year are clubbed with the 2000s decade.

Let me first explain the two 50+ averages. The very high average at BP3 during the 1930s is solely because of Bradman's 98 average until end of 1939. The 50+ average during 1940s at BP4 is mainly because of the 50+ averages in this position of Hassett, Compton and Hammond. Morever only 44 Tests were played during this decade.

My thanks to Abhi for an excellent suggestion. A few comments, not necessarily a complete list. Readers can add their own observations.

- Barring the Bradman-centric 1930s, the 2000s have had the best averages in the positions, BP3, BP4 (again ignoring the 1940s with only 44 Tests), BP5 and BP7. Truly a batsmen-dominated decade.
- The best Opening figures have been during 1970s (Gavaskar, Boycott, Lawry, Glenn Turner et al).
- The best BP6 figures have been during the 1980s (led by Border).
- The change from 1990s to 2000s is truly amazing. A 10% increase in overall average value.
- Note also the very high BP7 average of the 2000s.
- It can also be seen that BP4 has a higher overall average than BP3. This is a slight deviation from the earlier discussions.
- Note also the discernible correlation between the Opening average and the overall average.

2. Now for a table which I thought of to provide additional insight to the way an individual batsman has batted. I have identified the top 3 favourite batting positions of batsmen based on runs scored and created a table of runs scored, % of total runs, batting average in this position and a comparison to the overall batting average.

SN0 Batsman           Top Bat position   Next Batpos     Third Batpos
                      Pos Runs   Avge  Pos Runs   Avge  Pos Runs  Avge
                         %Car ToBtAvg    %Car ToBtAvg     %Car ToBtAvg

  1.Tendulkar S.R    | 4:11239- 57.34 | 5:1331- 55.46  | 6: 745- 43.82
                     |     84%   1.03 |    10%   1.00  |     6%   0.79
  2.Lara B.C         | 4: 7535- 51.26 | 3:3749- 60.47  | 5: 536- 41.23
                     |     63%   0.97 |    31%   1.14  |     4%   0.78
  3.Ponting R.T      | 3: 9417- 59.60 | 6:1989- 49.72  | 7: 208- 26.00
                     |     79%   1.08 |    17%   0.90  |     2%   0.47
  4.Dravid R         | 3: 8970- 55.71 | 4: 957- 53.17  | 1: 489- 32.60
                     |     79%   1.04 |     8%   0.99  |     4%   0.61
  5.Border A.R       | 4: 3792- 49.89 | 5:3062- 52.79  | 6:2556- 52.16
                     |     34%   0.99 |    27%   1.04  |    23%   1.03
  6.Waugh S.R        | 5: 6754- 56.28 | 6:3165- 51.05  | 7: 543- 33.94
                     |     62%   1.10 |    29%   1.00  |     5%   0.66
  7.Kallis J.H       | 4: 6943- 61.99 | 3:3335- 49.78  | 5: 409- 37.18
                     |     64%   1.13 |    31%   0.91  |     4%   0.68
  8.Gavaskar S.M     | 1: 9607- 50.30 | 4: 236-236.00  | 5: 144- 36.00
                     |     95%   0.98 |     2%   4.62  |     1%   0.70
  9.Jayawardene M    | 4: 7290- 59.75 | 5: 897- 33.22  | 3: 798- 49.88
                     |     80%   1.11 |    10%   0.62  |     9%   0.92
 10.Gooch G.A        | 1: 7811- 43.88 | 5: 419- 32.23  | 3: 347- 43.38
                     |     88%   1.03 |     5%   0.76  |     4%   1.02
 11.Javed Miandad    | 4: 6925- 54.10 | 5:1468- 54.37  | 6: 221- 24.56
                     |     78%   1.03 |    17%   1.03  |     3%   0.47
 12.Inzamam-ul-Haq   | 4: 4867- 52.90 | 5:2144- 51.05  | 6: 887- 36.96
                     |     55%   1.07 |    24%   1.03  |    10%   0.75
 13.Chanderpaul S    | 5: 4409- 52.49 | 6:2235- 65.74  | 3: 925- 34.26
                     |     51%   1.08 |    26%   1.35  |    11%   0.70
 14.Hayden M.L       | 1: 8626- 50.74 |                |              
                     |    100%   1.00 |                |              
 15.Richards I.V.A   | 3: 3508- 61.54 | 5:2720- 47.72  | 4:1566- 41.21
                     |     41%   1.23 |    32%   0.95  |    18%   0.82
 16.Stewart A.J      | 1: 3348- 44.64 | 6:1421- 34.66  | 3:1307- 43.57
                     |     40%   1.13 |    17%   0.88  |    15%   1.10
 17.Gower D.I        | 4: 3223- 38.37 | 3:2619- 49.42  | 5:2131- 49.56
                     |     39%   0.87 |    32%   1.12  |    26%   1.12
 18.Boycott G        | 1: 8091- 48.16 | 4:  23- 11.50  |              
                     |    100%   1.01 |     0%   0.24  |              
 19.Sobers G.St.A    | 6: 2614- 53.35 | 5:1895- 59.22  | 4:1530- 63.75
                     |     33%   0.92 |    24%   1.02  |    19%   1.10
 20.Waugh M.E        | 4: 6662- 42.43 | 5: 700- 35.00  | 6: 589- 53.55
                     |     83%   1.01 |     9%   0.84  |     7%   1.28
...
...
 37.Bradman D.G      | 3: 5078-103.63 | 6: 681- 97.29  | 4: 485- 53.89
                     |     73%   1.04 |    10%   0.97  |     7%   0.54
I am not going to make many statements. Let the readers do the talking.

Just to explain something. First ignore the opening batsmen like Hayden who has a perfect 100% in his opening position. Take Tendulkar and Lara. Tendulkar has scored 84% of his runs in a single batting position indicating a reasonably settled career. In fact he has the highest top position % amongst all top batsmen. On the other hand Lara has moved between BP3 and BP4 quite a lot. Note also how much of a movement Border, Chanderpaul, Inzamam and Sobers have had.

Note also the very high batting averages of batsmen like Steve Waugh, Kallis, Richards and Jayawardene have had in their favourite batting positions. Contrast this with Border, Sobers and Lara who have paid for their movements with below-par average in their batting position.

Bradman's distribution does not show any surprise other than the very low (you are kidding !!!) average of 53.89 at BP4, possibly during the body-line series, if I am not mistaken.

To view/down-load the complete tables, please click/right-click here.

3. This is a table asked for by Marees who wanted a summarized analysis of the 9-10-11 positions. Certain criteria. First the batsman must have scored a minimum of 500 runs in these three positions. The other added criteria is that the batsman should have scored over 50% of his career runs in these 9-10-11 positions. This is to prevent players with higher level batting qualifications, such as Shaun Pollock (534 runs at 41.08), Oldfield (658 runs at 34.63) and Vaas (804 runs at 26.80) et al.

Batsman           Team   BPA  Runs  Inns NO   Avge % of total

Swann G.P          Eng  9.00   507   18   4   36.21  90.1%
More K.S           Ind  8.33   693   34   9   27.72  53.9%
Allen D.A          Eng  8.63   511   29  10   26.89  55.7%
Boje N             Saf  8.10   804   37   7   26.80  61.3%
Pollock P.M        Saf  9.29   509   33  11   23.14  83.9%
Lee B              Aus  8.72  1122   69  16   21.17  77.3%
Tayfield H.J       Saf  8.58   577   41   8   17.48  66.9%
Cairns B.L         Nzl  9.02   737   51   8   17.14  79.4%
Gillespie J.N      Aus  8.86   867   76  25   17.00  71.0%
Edmonds P.H        Eng  8.80   514   43  12   16.58  58.7%
Sarfraz Nawaz      Pak  8.97   824   57   7   16.48  78.9%
Abdul Qadir        Pak  8.66   603   45   8   16.30  58.6%
Hall W.W           Win  9.65   784   64  14   15.68  95.8%
Doull S.B          Nzl  9.76   562   47  11   15.61  98.6%
Harbhajan Singh    Ind  9.11   997   81  17   15.58  62.9%
Srinath J          Ind  9.55   932   79  19   15.53  92.4%
Mohammad Rafique   Bng  8.75   574   41   4   15.51  54.2%
Trueman F.S        Eng  9.26   868   72  14   14.97  88.5%
Collinge R.O       Nzl 10.10   533   50  13   14.41 100.0%
Swann's position as an outstanding low-order batsman is blostered by this table. Brett Lee's 1000+ runs at an average of 21+ is also quite commendable.

4. The final table is one asked by Unni. He wanted a table on batting position value weighted by the runs scored in that particular position. I will present this table without comments and let Unni have his say.

To view/down-load the complete tables, please click/right-click here.

SNo Batsman         Team  Inns   BPA    Runs WtBPA(R)

  1.Tendulkar S.R    Ind   271  4.28   13447   4.23
  2.Lara B.C         Win   232  3.78   11953   3.71
  3.Ponting R.T      Aus   243  3.82   11924   3.61
  4.Dravid R         Ind   240  3.19   11395   3.26
  5.Border A.R       Aus   265  4.70   11174   4.65
  6.Waugh S.R        Aus   260  5.42   10927   5.33
  7.Kallis J.H       Saf   231  3.81   10843   3.76
  8.Gavaskar S.M     Ind   214  1.26   10122   1.20
  9.Jayawardene M    Slk   182  4.10    9123   4.04
 10.Gooch G.A        Eng   215  1.46    8900   1.38
 11.Javed Miandad    Pak   189  4.22    8832   4.21
 12.Inzamam-ul-Haq   Pak   200  4.65    8830   4.62
 13.Chanderpaul S    Win   210  4.80    8669   4.97
 14.Hayden M.L       Aus   184  1.00    8626   1.00
 15.Richards I.V.A   Win   182  4.16    8540   3.93
 16.Stewart A.J      Eng   235  3.58    8465   3.30
 17.Gower D.I        Eng   204  3.98    8231   3.97
 18.Boycott G        Eng   193  1.03    8114   1.01
 19.Sobers G.St.A    Win   160  5.04    8032   4.92
 20.Waugh M.E        Aus   209  4.24    8029   4.22

To view/down-load the complete tables, please click/right-click here.

The curtain rings on a fascinating subject in which the reader comments have been very illuminating. My thanks to all of them.

Comments (16)
April 19, 2010
Posted by Anantha Narayanan at in Batting
Batsmen with highest averages at each position in Tests

Shivnarine Chanderpaul: The best at No.6 © Getty Images
This is a logical sequence to the ODI Batting positions analysis and will enable us to get a very good handle on the best Test performers at each batting position. The batting average is used as the yardstick for measuring. This is the most accepted of all batting measures and has very few critics. Also the same method is used to determine the individual batsmen figures. Since the comparisons are across all batsmen at the same position the impact of not outs is minimised.

The batting average of the batsman in the relevant position is used to sequence the tables. Let us now look at the tables. Where there are more than 20 batsmen, the top-20 are shown.

Batting position: Opening (minimum 3000 runs)       

No Batsman         Cty  BPA  Total Inns  No  Runs   Avge    % of
                              Runs                         Total

 1.Sutcliffe H     Eng  1.06  4555   83   9  4522  61.11   99.3%  8.1% ahead
 2.Hutton L        Eng  1.23  6971  131  12  6721  56.48   96.4%
 3.Hobbs J.B       Eng  1.20  5410   97   6  5130  56.37   94.8%
 4.Simpson R.B     Aus  2.64  4869   70   4  3664  55.52   75.3%
 5.Sehwag V        Ind  1.41  6691  120   5  6312  54.89   94.3%
 6.Amiss D.L       Eng  1.72  3612   69   8  3276  53.70   90.7%
 7.Smith G.C       Saf  1.26  6800  136   8  6565  51.29   96.5%
 8.Hayden M.L      Aus  1.00  8626  184  14  8626  50.74  100.0%
 9.Gavaskar S.M    Ind  1.26 10122  203  12  9607  50.30   94.9%
10.Langer J.L      Aus  1.79  7696  115   9  5112  48.23   66.4%
11.Boycott G       Eng  1.03  8114  191  23  8091  48.16   99.7%
12.Gibbs H.H       Saf  1.89  6167  116   5  5242  47.23   85.0%
13.Lawry W.M       Aus  1.00  5234  123  12  5234  47.15  100.0%
14.Saeed Anwar     Pak  1.16  4052   86   2  3957  47.11   97.7%
15.Morris A.R      Aus  1.13  3533   76   2  3381  45.69   95.7%
16.Vaughan M.P     Eng  2.37  5719   72   4  3093  45.49   54.1%
17.Greenidge C.G   Win  1.05  7558  182  16  7488  45.11   99.1%
18.Hunte C.C       Win  1.00  3245   78   6  3245  45.07  100.0%
19.Stewart A.J     Eng  3.58  8465   77   2  3348  44.64   39.6%
20.Edrich J.H      Eng  1.76  5138   82   5  3430  44.55   66.8%
16 further entries.
England dominates with the greats, Sutcliffe, Hobbs and Hutton occupying the top-3 positions. Sehwag is in the top 5. Note also that Hayden, Lawry and Hunte in this list never did anything but open.
Batting position: # 3 (minimum 2000 runs)           

No Batsman          Cty  BPA  Total Inns  No  Runs   Avge   % of
                               Runs                        Total

 1.Bradman D.G      Aus  3.65  6996   56   7  5078 103.63  72.6% 34.1% ahead
 2.Barrington K.F   Eng  4.04  6806   40   6  2626  77.24  38.6%
 3.Hammond W.R      Eng  3.66  7249   52   6  3440  74.78  47.5%
 4.Headley G.A      Win  3.60  2190   32   3  2064  71.17  94.2%
 5.Richards I.V.A   Win  4.16  8540   59   2  3508  61.54  41.1%
 6.Lara B.C         Win  3.78 11953   66   4  3749  60.47  31.4%
 7.Ponting R.T      Aus  3.82 11924  177  19  9417  59.60  79.0%
 8.Sangakkara K.C   Slk  3.03  7549  127   8  6916  58.12  91.6%
 9.Dravid R         Ind  3.19 11395  179  18  8970  55.71  78.7%
10.Amla H.M         Saf  3.29  3261   62   6  2977  53.16  91.3%
11.Kanhai R.B       Win  3.30  6227   90   1  4689  52.69  75.3%
12.Dexter E.R       Eng  3.80  4502   57   3  2798  51.81  62.2%
13.Edrich W.J       Eng  2.83  2440   41   1  2049  51.22  84.0%
14.Chappell I.M     Aus  3.59  5345   91   7  4279  50.94  80.1%
15.Younis Khan      Pak  3.62  5260   80   3  3913  50.82  74.4%
16.Kallis J.H       Saf  3.81 10843   78  11  3335  49.78  30.8%
17.Gower D.I        Eng  3.98  8231   56   3  2619  49.42  31.8%
18.Amarnath M       Ind  3.94  4378   66   5  2907  47.66  66.4%
19.Fleming S.P      Nzl  3.65  7172   69   6  2977  47.25  41.5%
20.Richardson R.B   Win  2.98  5949  107   7  4711  47.11  79.2%
13 further entries.
Bradman on top is a foregone conclusion. He is ahead by over 34%. However look at the 70+ averages of Barrington and Hammond as also Headley. Then there is wide gap before Richards gets in, followed by Lara. The averages in this key position are the highest amongst all batting positions.
Batting position: # 4 (minimum 2000 runs)            

No Batsman          Cty  BPA  Total Inns  No  Runs   Avge   % of
                               Runs                        Total

 1.EdeC Weekes      Win  4.15  4455   57   4  3372  63.62  75.7% 1.7% ahead
 2.Pollock R.G      Saf  4.10  2256   37   4  2065  62.58  91.5%
 3.Kallis J.H       Saf  3.81 10843  130  18  6943  61.99  64.0%
 4.Jayawardene M    Slk  4.10  9123  133  11  7290  59.75  79.9%
 5.Mohammad Yousuf  Pak  4.65  7431   60   3  3373  59.18  45.4%
 6.Barrington K.F   Eng  4.04  6806   44   4  2367  59.17  34.8%
 7.Chappell G.S     Aus  4.04  7110   86  13  4316  59.12  60.7%
 8.May P.B.H        Eng  3.65  4537   49   8  2383  58.12  52.5%
 9.O'Neill N.C      Aus  3.84  2779   41   6  2010  57.43  72.3%
10.Tendulkar S.R    Ind  4.28 13447  220  24 11239  57.34  83.6%
11.Javed Miandad    Pak  4.22  8832  140  12  6925  54.10  78.4%
12.Compton D.C.S    Eng  4.34  5807   86   7  4234  53.59  72.9%
13.Inzamam-ul-Haq   Pak  4.65  8830   98   6  4867  52.90  55.1%
14.Lara B.C         Win  3.78 11953  148   1  7535  51.26  63.0%
15.Hammond W.R      Eng  3.66  7249   66   7  2997  50.80  41.3%
16.Nourse A.D       Saf  4.10  2960   53   5  2400  50.00  81.1%
17.Border A.R       Aus  4.70 11174   89  13  3792  49.89  33.9%
18.Pietersen K.P    Eng  4.30  5074   74   2  3579  49.71  70.5%
19.Crowe M.D        Nzl  4.16  5444  106   8  4841  49.40  88.9%
20.Vengsarkar D.B   Ind  3.60  6868   64  10  2605  48.24  37.9%
16 further entries.
The greatest W of the three, Everton Weekes is on top here, followed by Greame Pollock, close behind. Then the moderns take over, Kallis, Jayawardene and Md Yousuf. The highest scorer in this position, Tendulkar just manages to make the top-10 with an average of 57.34.
Batting position: # 5 (minimum 2000 runs)            

No Batsman          Cty  BPA  Total Inns  No  Runs   Avge   % of
                               Runs                        Total

 1.Waugh S.R        Aus  5.42 10927  142  22  6754  56.28  61.8% 0.1% ahead
 2.Thorpe G.P       Eng  4.72  6744   78  18  3373  56.22  50.0%
 3.Clarke M.J       Aus  5.16  4375   68   7  3416  56.00  78.1%
 4.Flower A         Zim  5.03  4794   82  13  3788  54.90  79.0%
 5.Zaheer Abbas     Pak  3.94  5062   42   4  2048  53.89  40.5%
 6.Mohammad Yousuf  Pak  4.65  7431   77   7  3718  53.11  50.0%
 7.Samaraweera T.T  Slk  5.40  3938   57   6  2706  53.06  68.7%
 8.Border A.R       Aus  4.70 11174   69  11  3062  52.79  27.4%
 9.Chanderpaul S    Win  4.80  8669  100  16  4409  52.49  50.9%
10.Inzamam-ul-Haq   Pak  4.65  8830   49   7  2144  51.05  24.3%
11.Gower D.I        Eng  3.98  8231   49   6  2131  49.56  25.9%
12.Cowdrey M.C      Eng  3.64  7624   54   6  2377  49.52  31.2%
13.Azharuddin M     Ind  5.04  6215   94   5  4346  48.83  69.9%
14.Richards I.V.A   Win  4.16  8540   63   6  2720  47.72  31.9%
15.Walters K.D      Aus  5.16  5357   49   4  2134  47.42  39.8%
16.Lloyd C.H        Win  5.32  7515   72   6  3049  46.20  40.6%
17.Prince A.G       Saf  4.68  3195   64  10  2396  44.37  75.0%
18.Collingwood P.D  Eng  5.17  4058   61   6  2392  43.49  58.9%
19.Hooper C.L       Win  4.83  5762   75   6  2911  42.19  50.5%
20.Astle N.J        Nzl  4.89  4702   87   3  3181  37.87  67.7%
3 further entries.
Steve Waugh, the fighter extraordinary, tops here with an excellent 60+ average. A decimal point behind him is an equally intrepid English fighter, Graham Thorpe. Michael Clarke and Andy Flower post averages on either side of 55. The stylish Zaheer Abbas chips in next with a 53+ average.
Batting position: # 6 (minimum 1500 runs)           

No Batsman          Cty  BPA  Total Inns  No  Runs   Avge   % of
                               Runs                        Total

 1.Chanderpaul S    Win  4.80  8669   42   8  2235  65.74  25.8% 15.7% ahead
 2.Saleem Malik     Pak  4.97  5768   36   8  1591  56.82  27.6%
 3.Sobers G.St.A    Win  5.04  8032   57   8  2614  53.35  32.5%
 4.Border A.R       Aus  4.70 11174   63  14  2556  52.16  22.9%
 5.Waugh S.R        Aus  5.42 10927   79  17  3165  51.05  29.0%
 6.Laxman V.V.S     Ind  4.52  7136   64  11  2647  49.94  37.1%
 7.Ponting R.T      Aus  3.82 11924   45   5  1989  49.72  16.7%
 8.Lloyd C.H        Win  5.32  7515   47   4  2114  49.16  28.1%
 9.Walters K.D      Aus  5.16  5357   45   6  1869  47.92  34.9%
10.Tillakaratne H.P Slk  5.67  4545   74  14  2843  47.38  62.6%
11.de Villiers A.B  Saf  4.12  3902   38   4  1584  46.59  40.6%
12.Dilshan T.M      Slk  5.46  3691   52   7  2087  46.38  56.5%
13.Coney J.V        Nzl  5.65  2668   48   9  1772  45.44  66.4%
14.Asif Iqbal       Pak  5.79  3575   45   5  1750  43.75  49.0%
15.Greig A.W        Eng  5.85  3599   67   4  2741  43.51  76.2%
16.McMillan C.D     Nzl  5.80  3116   51   5  1899  41.28  60.9%
17.Rhodes J.N       Saf  5.81  2532   49   5  1813  41.20  71.6%
18.Ganguly S.C      Ind  4.96  7212   47   5  1725  41.07  23.9%
19.Ranatunga A      Slk  5.52  5105   54   5  1907  38.92  37.4%
20.Logie A.L        Win  5.81  2470   52   5  1559  33.17  63.1%
2 further entries.
The unfancied Chanderpaul is on top, that too by a mile, with an average of 65+. Saleem Malik and Sobers are in the next two positions. Steve Waugh and Laxman complete the top-5.
Batting position: # 7 (minimum 1500 runs)          

No Batsman          Cty  BPA  Total Inns  No  Runs   Avge   % of
                               Runs                        Total

 1.Gilchrist A.C    Aus  6.72  5570  100  15  3948  46.45  70.9% 5.5% ahead
 2.Cairns C.L       Nzl  7.06  3320   40   0  1761  44.03  53.0%
 3.Knott A.P.E      Eng  6.85  4389   81  11  2870  41.00  65.4%
 4.McCullum B.B     Nzl  6.52  2862   46   3  1730  40.23  60.4%
 5.Imran Khan       Pak  7.06  3807   63  10  1845  34.81  48.5%
 6.Dujon P.J.L      Win  6.61  3322   69   6  2113  33.54  63.6%
 7.Flintoff A       Eng  6.48  3845   54   3  1645  32.25  42.8%
 8.Jacobs R.D       Win  7.05  2579   86  19  2087  31.15  80.9%
 9.Kapil Dev N      Ind  7.23  5248   98   6  2861  31.10  54.5%
10.Healy I.A        Aus  7.09  4356  121  11  3041  27.65  69.8%
11.Boucher M.V      Saf  7.18  5068  111   9  2746  26.92  54.2%
12.Marsh R.W        Aus  6.91  3633  123   9  3009  26.39  82.8%
In addition to scoring quickly Gilchrist posted an outstanding 46+ average in this key position dominated by wicket-keepers and all-rounders. Chris Cairns comes in next, followed by two top-class wk-batsmen, Knott and McCullum. Imran Khan completes the top 5.
Batting position: # 8 (minimum 1000 runs)

No Batsman          Cty  BPA  Total Inns  No  Runs  Avge    % of
                               Runs                        Total

 1.Vettori D.L      Nzl  8.22  3962   60  11  2072  42.29  52.3% 17.9% ahead
 2.Boucher M.V      Saf  7.18  5068   41   9  1148  35.88  22.7%
 3.Kapil Dev N      Ind  7.23  5248   58   5  1777  33.53  33.9%
 4.Pollock S.M      Saf  7.70  3781   79  21  1796  30.97  47.5%
 5.Kirmani S.M.H    Ind  7.73  2759   43   7  1030  28.61  37.3%
 6.Hadlee R.J       Nzl  7.81  3124   53   8  1235  27.44  39.5%
 7.Vaas WPUJC       Slk  8.09  3087   98  22  1913  25.17  62.0%
 8.Wasim Akram      Pak  8.14  2898   63   6  1353  23.74  46.7%
 9.Marshall M.D     Win  8.03  1810   75  10  1365  21.00  75.4%
10.Kumble A         Ind  8.33  2506   80  15  1265  19.46  50.5%
11.Warne S.K        Aus  8.29  3154  113   8  2005  19.10  63.6%
The growing stature of Vettori not just as an all-rounder but a batsmen who would not have been out of place at # 6 is confirmed by this placement. He is ahead of Boucher by a huge 18%. Kapil Dev and Pollock come in next, followed by Kirmani.

The batsmen with the highest average for each batting position are given below. This is not a bad side with a batting average of 64.75. Chanderpaul has earned his position here. I know readers are waiting to say "how can you not have xyz", "how stupid are you are to ignore abc", "are you mad" etc. I have merely compiled the top batsmen for each batting position, that is all.

Still, just for the sake of argument, if you add Warne/Marshall/Hadlee/Barnes or Murali/Holding/Lillee/Garner or Akram/Grimmett/Ambrose/McGrath to this collection of 7, this team will take some beating.

 1.Sutcliffe H      Eng  4522  61.11
 2.Hutton L         Eng  6721  56.48 (??? Hobbs with 5130 @ 56.37)
 3.Bradman D.G      Aus  5078 103.63
 4.EdeC Weekes      Win  3372  63.62
 5.Waugh S.R        Aus  6754  56.28
 6.Chanderpaul S    Win  2235  65.74 (??? Sobers with 2614 @ 53.35)
 7.Gilchrist A.C    Aus  3948  46.45
Since I felt that nos 9-10-11 analysis would not lead to anything significant I have not done the analysis for these positions.

There is no equivalent of the ODI Index for Test matches. Balls faced has to be extrapolated and that seems inappropriate for this analysis.

To view/down-load the complete tables, please click/right-click here.

Comments (119)
March 27, 2010
Posted by Ric Finlay at in Batting
The amazing symmetry of Tests, ODIs, and Twenty20s

Adam Gilchrist: quicker than the rest in all formats © AFP

Man cannot have deliberately designed three forms of the game of cricket with more symmetry in their relative run rates than he has done so.

With the first international Twenty20 match being played in February, 2005, the three forms of the game have co-existed together since then, challenging batsmen to adapt to the vastly different conditions that each brings to the contest.

Since that time, Test cricket, with no limit on the length of an innings, has produced runs at the rate of 3.34 runs per over, (compared with a run rate of 2.74 runs per over in all Tests to that point).

One-day internationals, played for the most part over 50 overs per innings, have an overall scoring rate of 5.01 runs per over since 2005, (compared to a rate of 4.57 runs per over in the first 34 years of their existence).

Twenty20 cricket, played over 20 overs per innings, has offered runs at the furious rate of 7.53 runs per over in the first 140 matches.

What is remarkably symmetrical about these run rates since 2005 is this: the run rate in ODIs has been almost exactly 50 per cent higher than the run rate in Tests. Not 49 percent, not 51 percent, but 50 percent.

As if this is not remarkable enough, when we do a similar calculation between the run rates of ODI and T20 matches, we find again that the run rate in T20 matches is almost exactly 50 percent higher than that for ODIs. 50.3 percent, to be precise.

This symmetry in the run rates between the three forms of the game is so perfect that is appears to have been deliberately engineered. We know, of course, that it wasn’t.

These 50 percent increments can be used as a benchmark to track the adaptability of individual batsmen who have played the three forms of the game.

I then became interested in finding ways to measure how individual batsmen fared against these benchmarks. I looked at six Australians who played extensively in all three since 2005, Ricky Ponting, Mike Hussey, Adam Gilchrist, Andrew Symonds, Michael Clarke and Matthew Hayden.

The most adaptable of this group appears to be Mike Hussey, whose respective scoring rates in Tests, ODIs and T20s since 2005 have been 2.90, 5.30 and 8.32 runs per over. That gives him an overall increase from Tests to T20s of 287 percent, well above the 225 percent that would be achieved if he had just managed 50 percent increases up the line.

The lowest overall gain, 171 percent, was achieved by Adam Gilchrist (4.96, 6.16, 8.50), although he is somewhat penalised by his high Test run rate, where he tended to bat as though it was a limited overs match. The other player who has clearly had problems forcing the run rate is Michael Clarke (3.14, 4.55, 6.28). His figures show that he has only managed to double his Test run rate when playing T20 cricket, well below par.

Player Test run rate ODI run rate T20 run rate Overall increase (%)
Ricky Ponting 3.69 5.05 7.97 216
Michael Clarke 3.14 4.55 6.28 200
Michael Hussey 2.90 5.30 8.32 287
Adam Gilchrist 4.96 6.16 8.50 171
Andrew Symonds 3.96 5.67 10.16 257
Matthew Hayden 3.36 4.96 8.64 257

As an alternative, and to overcome the penalty suffered by Gilchrist in particular for scoring so quickly at Test level, I then calculated three ratios for each player, and then multiplied those ratios together. The three ratios were the degree each player exceeded, or failed to exceed, the overall scoring rate for each class of cricket.

Ponting, for example, had a ratio of 1.10 for Test cricket, 1.11 for ODIs and 1.06 for T20s. The product of those three ratios is 1.29.

Doing this for the six batsmen provides the following:

Ricky Ponting 1.29
Michael Clarke 0.78
Michael Hussey 1.11
Adam Gilchrist 2.26
Andrew Symonds 1.98
Matthew Hayden 1.25

This method confirms Gilchrist’s position as a premier run-scoring batsman, and consigns Michael Clarke to where he should be.

I hope this initial foray into analysing scoring rates over different classes of cricket might lead to some more sophisticated and extensive work by others!

Comments (19)
March 23, 2010
Posted by Rajesh Kumar at in Batting
Ponting piles on the records

Ricky Ponting is only the second batsman to score 10,000 ODI runs in wins © Getty Images
Ricky Ponting might have had a slight dip in form last year, but the milestones still keep rolling for him. During the course of his 69 off 71 balls in the third ODI against New Zealand in Hamilton, Ponting became the first player to complete 8000 runs as captain in ODIs.

In the very next game, at Eden Park, Auckland, Ponting played an exhilarating knock of 50 off 35 balls to become the first batsman to post 50 fifties as captain.

Ponting's aggregate of 8095 at an average of 44.23 in 214 games in charge includes 21 hundreds and 50 fifties - both are records as captain. His average is also the best among the captains with 3000 runs or more in ODIs. South Africa's Graeme Smith is the only other captain to have averaged 40-plus - 4749 (ave.40.58) in 127 ODIs.

Captains with 5000 or more runs in ODIs
Batsman ODIs Runs Average 100s/ 50s Strike rate
Ricky Ponting 214 8095 44.23 21/ 50 84.17
Stephen Fleming 218 6295 32.78 7/ 38 70.84
Arjuna Ranatunga 193 5608 37.63 4/ 37 77.98
Mohammad Azharuddin 174 5239 39.39 4/ 37 78.46
Sourav Ganguly 147 5104 38.66 11/ 30 76.20

Ponting is one of only two batsmen in the history of ODIs to have amassed 10,000 runs in winning causes, accomplishing the feat during his innings of 61 off 55 balls against West Indies in the fifth ODI at the MCG on February 19. He has scored 10,158 at an average of 50.28, including 25 hundreds and 65 fifties, in 244 matches. Only Sachin Tendulkar has aggregated more runs than Ponting for winning causes - 10,737 (ave.58.03), including 33 hundreds and 56 fifties, in 222 matches.

Ponting has been lucky to have played in exceptional teams almost throughout, which explains why almost 79% of his runs have come in wins, compared with just 61% for Tendulkar. But among those with at least 7000 runs in wins, one batsman has a higher percentage than Ponting: Adam Gilchrist has scored 79.60% of runs in wins. Ponting is followed by Kallis (68.52), Jayasuriya (66.07), Inzamam-ul-Haq (63.32) and Tendulkar (61.01).

Highest percentage of runs in wins (Qual: 7000 runs in wins)
Batsman Wins - ODIs Runs Average Strike rate Total runs % runs in wins
Adam Gilchrist 202 7657 41.16 99.33 9619 79.60
Ricky Ponting 244 10,158 50.28 82.86 12,895 78.77
Jacques Kallis 188 7273 53.47 75.06 10,613 68.52
Sanath Jayasuriya 233 8873 41.26 96.58 13,428 66.07
Inzamam-ul-Haq 215 7434 51.26 79.04 11,739 63.32
Sachin Tendulkar 222 10,737 58.03 90.66 17,598 61.01

With a 3-2 series win over New Zealand, Ponting now enjoys a success % of 77.83 (Played: 214, Won: 157, Lost: 44, NR: 11 & Tied: 2) - the best amongst captains with 75 or more ODIs as captain, eclipsing West Indian, Clive Lloyd's success % of 77.71 (Played: 84, Won: 64, Lost: 18, NR: 1 & Tied 1).

Comments (6)
January 4, 2010
Posted by Anantha Narayanan at in Batting
The best batsman, across years and formats





Sachin Tendulkar: on top in both forms of the game © AFP
Finally the analysis many of you have asked and been waiting for patiently. This has been on the drawing board for the past six months and I have had quite a few exchanges with many readers to fine-tune the analysis. Lot of care has been taken care to equalise performances by the players across years and across formats.

First, the "Twelve Commandments" followed in doing the analysis.

1. Equal weight for Tests and ODI. T20 internationals not included since many top players have not played any T20-I matches and anyhow very few matches have been played. Let the number of T20-I matches cross 1000 before we consider it worthy of inclusion in this type of analysis.
2. Recognise longevity measures but make sure that the total weight does not exceed 20%.
3. Especially for ODI, recognise and incorporate the important fact that during the early 20 years very few ODI matches were played.
4. While evaluating batting average related measure for ODIs, work out an equitable method which is fair to the top order who can build long innings but get dismissed often and late order batsmen who do not have time to build long innings but remain unbeaten more often.
5. Recognise the fact that runs scored against stronger teams should carry additional weight as compared to runs scored against lesser attacks.
6. Recognize how the batsman has performed in comparisons to his peers.
7. Use only career level figures. Match performances, while very relevant would make it difficult to be equitable to Tests and ODIs.
8. Since this analysis is limited to batsmen who played between 1969 and 2009, work out the algorithms based on these years. In other words, keep out of the equation Bradman's outrageous figures. An average of 60.00 is the pinnacle, not halfway down the pole. This has helped to rationalise the analysis quite well.
9. Since this is a pure batsman-based analysis, exclude the non-batting factors such as Captaincy, Results, World Cup wins, Wicketkeeping load etc. Richards and Ponting might have won more matches and World Cups than Tendulkar and Lara but that should not be used to decide who is ahead in this batting analysis.
10. I also decided that I would sum the points at rounded integer level and would tie batsmen who have similar points. I would not use decimal points to separate any groups.
11. The Balls played information is available for Test players with 100% certainty only for the past 15 years. After a long deliberation I decided not to use this since it would mean I would have to extrapolate this based on team balls played for over 25 years of Test matches. That would not have been fair to the earlier batsmen, especially the attacking ones.
12. Finally I thought long and hard and decided not to use the IPF, the new ODI measure suggested by Alex Tierno. The main reason for this is that this is primarily an innings-level performance measure. The secondary reason is that this is a derived measure, not a basic one.

As usual there has to be a minimum criteria. I have decided on 2000 Test runs and 1977 ODI runs (so that Clive Lloyd is included). I am not going to do a batsman analysis which keeps Lloyd out but Vaas/Akram in. 116 players qualify and this is quite a substantial sample size. No Test player of note misses out. The only one who comes to mind is Shahid Afridi, who is one of the ODI greats but has scored only 1683 Test runs, and is unlikely to add more.

The following are the points allotted for different measures.

Tests:  Runs scored     - 100 
        Adjusted runs   -  50 (adjusted for matches played during career)
        Batting average - 200 
        % of Team score -  50
        Bowling quality -  50 (weighted by runs scored)
        Peer comparison -  50 (batting average comparison)

ODIs:   Runs scored     - 100 
        Adjusted runs   -  50 (adjusted for matches played during career)
        Batting average - 100 (adjusted for not outs)
        Scoring Rate    - 150  
        Bowling quality -  40 (weighted by runs scored)
        Peer comparison -  30 (batting average comparison)
        Peer comparison -  30 (strike rate comparison)
The "Adjusted runs" measure requires an explanation, especially for ODIs. This is best explained with an example. Take the case of Zaheer Abbas. He had a career span of 12 years. That is fine and represents a long career. However the problem is that he played only 62 ODIs during this period. Compare this with Mohammad Yousuf who, in a similar 12-year career, has played 278 matches, over 4 times more. An adjustment is needed and this is explained below.

The average number of ODIs per year played by Pakistan during 39 years is 19.7. The average number of ODIs played by Pakistan during Zaheer Abbas's career is 8.00. The runs scored by Zaheer Abbas are multiplied by a factor 2.46 (19.7/8.0) and points allotted for this measure. For Mohammad Yousuf, his career span number for Pakistan is 29.4 and the multiplying factor is 0.67 (19.7/29.4). Thus this redresses the wide imbalance which exists in the number of matches, especially ODIs, played over the years.

Note that the country figures rather than individual player figures are used since the player might not play due to injuries or non-selection. Note also that the base country is used as the base for doing this calculation for the player. Since the number of matches played by various countries varies by a factor of 2.5 to 1, comparisons with a single across-countries base would go haywire.

This is also done for Tests although the variations are far less for Tests.

For Tests, additional credit is given for away averages as compared to overall batting averages. Also away runs scored carry additional weight. The peer comparison is only on batting average.

For ODIs, a measure in between the Batting average and Runs per innings is determined, based on the number of innings and not outs and then the weighting points arrived at. Independent peer comparisons are done on both batting average and strike rate.

For both Tests and ODIs, the bowling quality is used by summing the product of "innings runs scored" and "average of other team bowling average" and dividing the "sum for all innings" by the "career runs scored". A very effective manner of doing this as proved by the fact that Gooch, who faced the formidable West Indian and Australian attacks, has a Test bowling quality figure of 31.98 (index value of 42.1), while Atapattu who has scored tons of runs against the weaker attacks has a bowling quality figure of 40.55 (index value of 10.0).

Now let me unveil the tables. These tables are current upto Test # 1944, which produced the unlikeliest of wins essayed by a resurgent and dynamic England side against a flat and insipid South Africa.

The best batsmen across formats - across years

                                    Test   ODI   Test    ODI
                                    Runs  Runs    Pts    Pts
                                                  500    500

  1  801  Tendulkar S.R       Ind  12970 17394  402.4  398.1 #
  2  726  Lara B.C            Win  11953 10405  395.5  330.9
  3  725  Richards I.V.A      Win   8540  6721  361.2  363.5
  4  723  Ponting R.T         Aus  11557 12311  379.9  342.8 #
  5  689  Kallis J.H          Saf  10479 10409  371.0  318.4 #
  6  677  Dravid R            Ind  11256 10765  375.6  301.6 #
  7  665  Border A.R          Aus  11174  6524  389.6  274.9
  8  662  Waugh S.R           Aus  10927  7569  374.1  287.7
  9  654  Inzamam-ul-Haq      Pak   8830 11739  334.6  319.3
 10  651  Javed Miandad       Pak   8832  7381  349.6  301.6
 11  647  Sehwag V            Ind   6248  6981  318.0  328.5 #
 12  644  Chappell G.S        Aus   7110  2331  363.4  280.5
 13  638  Mohammad Yousuf     Pak   7401  9543  328.8  309.2 #
 14  635  Gilchrist A.C       Aus   5570  9619  292.3  342.3
 14  635  Hayden M.L          Aus   8626  6133  331.1  303.8
 16  622  Chanderpaul S       Win   8669  8250  329.5  292.2 #
 17  621  Gavaskar S.M        Ind  10122  3092  374.6  246.3
 18  620  Waugh M.E           Aus   8029  8500  304.5  315.5
 19  615  Lloyd C.H           Win   7515  1977  336.2  278.5
 19  615  Greenidge C.G       Win   7558  5134  322.9  292.1
 21  614  Jayawardene D.P.M.D Slk   9123  8518  332.9  280.7 #
 21  614  Jayasuriya S.T      Slk   6973 13428  260.5  353.4 #
 23  612  Haynes D.L          Win   7487  8648  305.0  307.3
 24  611  Kirsten G           Saf   7289  6798  315.3  296.1
 24  611  Zaheer Abbas        Pak   5062  2572  285.3  326.1
# Player still active
No surprises for guessing who is at the top. The little maestro, Tendulkar, leads both Test and ODI tables, the Test table narrowly and ODI table by a comfortable margin so that he is placed in an unassailable position at the top of the combined tables. He has 801 points and leads the next batsman by a whopping 10%. He is likely to widen the gap further and is likely to have a near-12% gap by the time he decides to hang up his golden willow.

What does one say of Tendulkar. If one takes away the freakish numbers of Bradman, there is no one to touch Tendulkar. More than the runs he has scored, the manner in which he has scored, the balance, technique and poise he exhibits at the crease, his demeanour and impeccable behaviour, the way he conducts himself on and off the pitch, one could go on. Possibly the best thing I could say is that he is a role model, not just for the public, but for the other players.

After the wide gap comes Lara who just about edges ahead of Richards by single point. Two great West Indian batsmen, two of the greatest ever, are virtually tied for the second place. They are so close together, I am going to discuss them together.

Richards was by far the better ODI batsman than Lara, as evidenced by his second place in the ODI list. However Lara was quite a bit ahead of Richards in Tests, as again evidenced by his second place in the Test table. However what has happened is that each has wiped out the shortfall almost exactly with Lara gaining a point in this exchange. I do not need to say anything more of the two greats who, in different eras, have taken ODI and Test batting to great levels of entertainment. That they enjoyed varying degrees of success as team players and leaders was a reflection of the state of West Indian cricket at their respective times.

Ponting is a well-deserved fourth, couple of points behind. Those who question his leadership capabilities should not forget his batting achievements in both forms of the game. He is fourth in all the tables. In view of his age and form I expect Ponting to comfortably move the two West Indian greats to third/fourth places by end of 2010, or possibly earlier. It would be a well-deserved second place.

After some daylight, there is a surprise at the fifth position. Kallis is positioned here, ahead of Dravid. Kallis and Dravid are almost the same at Test level while Dravid is somewhat behind Kallis at ODI level. Anyhow I have heard many negative comments on these two great players. There is no doubt that Kallis has done most for South Africa amongst all players (let us not forget 509 international wickets). In what Dravid has done for India, he might be lagging behind only Tendulkar and Kapil Dev, and might be matched by Kumble and Gavaskar. Would Kallis and/or Dravid move above the two West Indian stalwarts is a difficult-to-answer question. Possibly Kallis who plays in both formats.

Two Australian fighters, Border and Steve Waugh, come in next. Both epitomized the never-say-die spirit and were responsible, through their batting (and captaincy) for the recent Australian revival. Only the churlish would begrudge their places at the top-10.

Now we get the two great Pakistani batsmen, Inzamam-ul-Haq and Javed Miandad. In a way these two are similar to the Australian duo who preceded them. Great fighters who would not give an inch. They were part of the great successes enjoyed by Pakistan over the years. In terms of contribution to the team cause, only Imran Khan would be ahead of them.

Note how closely positioned are Greenidge and Haynes.

The top-10 has 3 Australians, 2 Indians, 2 West Indians, 2 Pakistanis and one South African batsmen. A fair distribution, one would say, with 5 countries represented. For the record, Jayawardene, Gooch, Martin Crowe, Andy Flower and Habibul Bashar are their countrys' best batsmen.

If there is one placing which has surprised me most, it is that of Sehwag, who almost made it to the top-10. Arguably the most destructive batsman of all time, keep a watch on this eleventh placed batsman. Sehwag is moving fast and how. One more series of matches like the recent Sri Lankan ones would move him up in between the two Pakistani greats and then who knows where he might end. And remember that this high position is without being given any credit for his extraordinary Test strike rate.

To view/download the complete all-time list, updated on 7 Jan 2009, please right-click here and save the file.

Because of the length of the article I am not dwelling on the individual tables in depth. Suffice to say that Tendulkar, Lara, Border, Ponting, Dravid, Gavaskar, Steve Waugh, Kallis, Greg Chappell and Richards form the perfect-10 of the Test arena over the past 40 years.

To view/download the complete Test list, please right-click here and save the file.

And amongst the ODI-10 of Tendulkar, Richards, Jayasuriya, Ponting, Gilchrist, Lara, Sehwag, Zaheer Abbas, De Silva and Saeed Anwar, only Zaheer Abbas might raise a few eyebrows. However readers would do well to remember that 2500+ runs in 62 matches at an average of 47.63 and a strike rate of 84.5 is exceptional, amongst the top-5 of all time. I am assuming that, as Hussey and Dhoni have done, he would have maintained these numbers in 120+ matches. Then his high ranking points make sense and he fully deserves this position. He was as free-scoring as Richards and as graceful as Gower.

To view/download the complete ODI list, updated on 7 Jan 2009, please right-click here and save the file.

A request to readers. You have every right to comment negatively. Every right to fault this analysis. Every right to be upset. Every right to disagree. What you do not have is the right to be abusive, personal or otherwise, to me or to the other readers or to the great players themselves or to other countries. Your comment will, then, be seen by one person only, me. I have also decided that I will not do a follow-up analysis on this. This work has been done with lots of consultations and should not, and will not be, changed based on reader comments, however valid these may be.

A few readers have asked for the methodology used. This has been summarized in a text file. To view/download this document, please right-click here and save the file.

Comments (222)
October 1, 2009
Posted by Anantha Narayanan at in Batting
In a winning cause





Len Hutton scored more than 22% of England's runs in the games they won © Getty Images
I was influenced by a recent comment by a reader on runs scored in winning causes. Everyone and their neighbour's Labrador talk about centuries scored during the wins of teams completely forgetting that more than "centuries", the emphasis should be on "runs" scored. Why ignore a winning 98 or for that matter a winning 48.

Let me take two players not often discussed. The first is Ganguly. He, and most of the knowledgeable Indian supporters, would agree that his majestic unbeaten 98 while orchestrating a great chasing win over Sri Lanka during 2001 was a far greater innings, arguably his best, than many a big 100. Ganguly might have missed a personal landmark but he did not miss the bigger objective. Would anyone, including Ganguly, have been satisfied if Ganguly had scored 5 more runs but India 5 less.

Now for Jimmy Adams. Would anyone rate his 208 against New Zealand higher than his outstanding unbeaten 48 against Wasim/Waqar/Razzak/Saqlain taking his team to an improbable one-wicket win leading to a rare series win. Even though Adams' innings was less than half of Mark Waugh's match-winning of 116 against South Africa, it was no less important.

Hence I have done an analysis of the runs scored by a batsman during his team's wins. It does not matter whether the batsman scored 12(Ambrose), 49(Paranavitana), 96(Shakib Al Hasan) or 309(Sehwag). The runs are considered and added. Not the 400, nor the 241.

Also I have not done an average of these scores. It will be certain that this average would be higher than his career batting average. I have rather looked at the % of share of the runs scored by his team. This will give a clear indication of his contributions. There is no comparison done across eras, across teams, across bowlers et al. It is almost like the peer comparison. In truth it is a peer comparison, but the comparison is only within the team, that too only in selected subset of matches. I have also not prepared tables across teams. Each table is for the concerned team.

The criteria is simple. The batsman should have been involved in 10 wins and scored over 2000 Test runs (exception for Bangladesh and Zimbabwe). The team runs are computed, sans extras.

Cty Batsman              L Mat  Runs Wins Runs TmRuns  RpT  % TS

Eng Hutton L                79  6971  27  2678 11891  99.2 22.52
Eng Hobbs J.B               61  5410  28  2720 13715  97.1 19.83
Eng Gooch G.A              118  8900  32  2950 15504  92.2 19.03
Eng Boycott G              108  8114  35  2950 16366  84.3 18.03
Eng Hammond W.R             85  7249  29  2584 14614  89.1 17.68
Eng Pietersen K.P           54  4647  18  1608  9370  89.3 17.16
Eng Cowdrey M.C            114  7624  43  3087 18416  71.8 16.76
Eng Sutcliffe H             54  4555  25  2141 12840  85.6 16.67
Eng Edrich J.H           ~  77  5138  22  1771 10730  80.5 16.51
Eng Barrington K.F          82  6806  31  2319 14188  74.8 16.34
Eng Thorpe G.P           ~ 100  6744  38  3006 18917  79.1 15.89
Eng Strauss A.J          ~  67  5266  30  2596 16344  86.5 15.88
Eng Compton D.C.S           78  5807  25  1801 11420  72.0 15.77
Eng Richardson P.E       ~  34  2061  13   808  5195  62.2 15.55
Eng Trescothick M.E      ~  76  5820  37  2847 18757  76.9 15.18
Hutton is amongst the best across teams, averaging nearly 100 runs per Test and scoring over 22% of the team runs in winning matches. Hobbs is also quite high. Then comes the unheralded Gooch who scored above 19% of his team's winning runs.
Ind Viswanath G.R           91  6080  20  1637  9029  81.8 18.13
Ind Sidhu N.S               51  3202  13  1179  6680  90.7 17.65
Ind Dravid R               134 10823  44  4005 23227  91.0 17.24
Ind Tendulkar S.R          159 12773  51  4416 26993  86.6 16.36
Ind Gavaskar S.M           125 10122  23  1671 10417  72.7 16.04
Ind Vengsarkar D.B         116  6868  18  1187  7823  65.9 15.17
Ind Azharuddin M            99  6215  22  1609 10693  73.1 15.05
Ind Mansur Ali Khan         46  2793  12   846  5712  70.5 14.81
Ind Sehwag V                69  5757  25  1958 13228  78.3 14.80
Ind Amarnath M              69  4378  12   771  5772  64.2 13.36
Ind Engineer F.M            46  2611  13   774  5930  59.5 13.05
Ind Gambhir G            ~  25  2271  13   924  7203  71.1 12.83
Ind Laxman V.V.S           105  6741  36  2428 19479  67.4 12.46
Ind Chauhan C.P.S           40  2084  10   511  4425  51.1 11.55
Ind Shastri R.J             80  3830  10   492  4274  49.2 11.51
The stylish Viswanath leads the Indian table, followed surprisingly by the irrepressible sardar, Sidhu. Then come the three greatest Indian batsmen ever, not necessarily in that order, Dravid, Tendulkar and Gavaskar. Note the somewhat low share of Ganguly (11.23%), possibly because of batting at no.6 position many a time.
Nzl Crowe M.D               77  5444  16  1219  7085  76.2 17.21
Nzl Richardson M.H       ~  38  2776  12   763  5019  63.6 15.20
Nzl McMillan C.D            55  3116  18  1186  7838  65.9 15.13
Nzl Wright J.G           ~  82  5334  21  1253  8430  59.7 14.86
Nzl Fleming S.P          ~ 111  7172  33  2145 14637  65.0 14.65
Nzl Cairns C.L              62  3320  16   936  7393  58.5 12.66
Nzl Howarth G.P             47  2531  12   558  4655  46.5 11.99
Nzl Coney J.V               52  2668  17   814  6900  47.9 11.80
Nzl Astle N.J               81  4702  27  1239 11747  45.9 10.55
Nzl McCullum B.B            46  2283  13   563  5885  43.3  9.57
Nzl Hadlee R.J           ~  86  3124  22   790  8792  35.9  8.99
Nzl Vettori D.L          ~  94  3492  29  1101 12696  38.0  8.67
Nzl Parore A.C              78  2865  19   497  8744  26.2  5.68
The number of wins are somewhat lower indicating New Zealand's rough ride over the years. However out of these, the greatest New Zealand batsman ever, Martin Crowe lives up to his reputation and is on top with a high value of 17+%.
Win Lara B.C             ~ 131 11953  32  2929 14611  91.5 20.05
Win Sarwan R.R              81  5671  13  1210  6505  93.1 18.60
Win Sobers G.St.A        ~  93  8032  31  3097 16926  99.9 18.30
Win Adams J.C            ~  54  3010  21  1534  9045  73.0 16.96
Win EdeC Weekes             48  4455  16  1403  8324  87.7 16.85
Win Greenidge C.G          108  7558  57  4653 27970  81.6 16.64
Win Campbell S.L            52  2882  16  1068  6645  66.8 16.07
Win Walcott C.L             44  3798  12  1113  6955  92.8 16.00
Win Richardson R.B          86  5949  43  3059 19251  71.1 15.89
Win Worrell F.M.M           51  3860  18  1483  9359  82.4 15.85
Win Kanhai R.B              79  6227  27  2404 15248  89.0 15.77
Win Nurse S.M               29  2523  10   873  5569  87.3 15.68
Win Chanderpaul S        ~ 121  8576  27  1933 12839  71.6 15.06
Win Lloyd C.H            ~ 110  7515  43  3337 22217  77.6 15.02
Win Haynes D.L             116  7487  60  4041 27824  67.3 14.52
Lara has contributed quite significantly, above 20%, to the (somewhat lower) proportion of wins during his career. From the strong West Indian teams of the 1980s, only Greenidge is present in the top-10. In fact Richards has a somewhat lower % of runs value of 13.9 although one must admit that he had a win ratio of greater than 50%.

What does this indicate. Possibly that the other batsmen were quite strong. However this is negated by the presence of all the top West Indian batsmen of the 1950s in the top-10. I am happy to see Jimmy Adams in the top-10.

Slk Sangakkara K.C       ~  85  7308  41  4179 22486 101.9 18.58
Slk de Silva P.A            93  6361  19  1467  8736  77.2 16.79
Slk Jayawardene D.P.M.D    107  8750  48  4155 25575  86.6 16.25
Slk Atapattu M.S            90  5502  31  2138 15653  69.0 13.66
Slk Jayasuriya S.T       ~ 110  6973  40  2801 20634  70.0 13.57
Slk Samaraweera T.T         54  3787  30  2222 16748  74.1 13.27
Slk Ranatunga A          ~  93  5105  17   985  7801  57.9 12.63
Slk Tillakaratne H.P     ~  83  4545  24  1534 12221  63.9 12.55
Slk Dilshan T.M             57  3443  28  1843 15126  65.8 12.18
Slk Vaas WPUJC           ~ 111  3087  43  1388 22578  32.3  6.15
Not much to choose amongst the top Sri Lankan batsmen, Sangakkara leading the others quite comfortably. He has also averaged over 100 wickets per won Test.
Saf McGlew D.J              34  2440  11  1156  5285 105.1 21.87
Saf Smith G.C            ~  77  6343  40  3783 20252  94.6 18.68
Saf Wessels K.C          ~  40  2788  12  1044  5800  87.0 18.00
Saf Kallis J.H             131 10277  64  5099 31306  79.7 16.29
Saf Kirsten G            ~ 101  7289  48  3800 23961  79.2 15.86
Saf Barlow E.J              30  2516  11   941  6324  85.5 14.88
Saf Cullinan D.J            70  4554  34  2325 16048  68.4 14.49
Saf Cronje W.J              68  3714  32  2156 15214  67.4 14.17
Saf de Villiers A.B         52  3558  26  1793 13056  69.0 13.73
Saf Hudson A.C              35  2007  13   876  6544  67.4 13.39
Saf McLean R.A              40  2120  12   768  5749  64.0 13.36
Saf Amla H.M                37  2460  21  1389 10713  66.1 12.97
Saf Gibbs H.H               90  6167  44  2877 22607  65.4 12.73
Saf Prince A.G           ~  48  3074  28  1719 13546  61.4 12.69
Saf Rudolph J.A          ~  35  2028  12   721  6371  60.1 11.32
McGlew, the great South African batsmen of the 1960s has an excellent 21+% of run share in won matches and has scored over 100 runs per Test. Then come Smith, Wessels and Kallis. Note also Smith's high win %.
Aus Bradman D.G             52  6996  30  4813 17036 160.4 28.25
Aus Chappell G.S            87  7110  38  3595 19209  94.6 18.72
Aus Simpson R.B             62  4869  22  2015 11264  91.6 17.89
Aus Lawry W.M            ~  67  5234  20  1853 10714  92.7 17.30
Aus Harvey R.N           ~  79  6149  41  3253 19174  79.3 16.97
Aus Hill C               ~  49  3412  25  2223 13200  88.9 16.84
Aus Walters K.D             74  5357  28  2303 14211  82.2 16.21
Aus McDonald C.C            47  3107  23  1557  9994  67.7 15.58
Aus Ponting R.T            136 11341  90  7754 50453  86.2 15.37
Aus Slater M.J              74  5312  44  3508 22833  79.7 15.36
Aus Ponsford W.H            29  2122  16  1508  9884  94.2 15.26
Aus Hayden M.L           ~ 103  8626  71  6038 39634  85.0 15.23
Aus Trumper V.T             48  3163  22  1717 11427  78.0 15.03
Aus Hassett A.L             43  3073  26  1947 13123  74.9 14.84
Aus Hussey M.E.K         ~  42  3317  27  2359 15899  87.4 14.84
Bradman has scored over 28% of the team runs in won games. One more insurmountable number for the other batsmen to contend with. Then come a number of middle era Australians, led by Chappell. Ponting barely makes to the top-10. Hayden and Hussey find their places in the top-15. I am happy to see Victor Trumper in the top-15.
Pak Shoaib Mohammad         45  2705  12  1055  4927  87.9 21.41
Pak Saeed Anwar          ~  55  4052  23  2254 11079  98.0 20.34
Pak Inzamam-ul-Haq         120  8830  49  4690 25012  95.7 18.75
Pak Younis Khan             63  5260  22  2241 12570 101.9 17.83
Pak Javed Miandad          124  8832  39  2923 17298  74.9 16.90
Pak Asif Iqbal              58  3575  10   759  4934  75.9 15.38
Pak Mohammad Yousuf         82  7023  32  2617 17627  81.8 14.85
Pak Mudassar Nazar          76  4114  23  1511 10311  65.7 14.65
Pak Zaheer Abbas            78  5062  22  1530 10483  69.5 14.60
Pak Ijaz Ahmed              60  3315  23  1487 10385  64.7 14.32
Pak Mohsin Khan             48  2709  18  1134  8060  63.0 14.07
Pak Aamer Sohail         ~  47  2823  22  1365  9970  62.0 13.69
Pak Majid Khan              63  3931  13   849  6230  65.3 13.63
Pak Saleem Malik           103  5768  39  1880 17010  48.2 11.05
Pak Kamran Akmal            43  2226  13   776  7443  59.7 10.43
Shoaib Mohammad leads with a 21+%. Saeed Anwar is also high up there. Then come the three modern greats, led by Inzamam. Note Younis Khan's 100+ runs per test in won games.
Cty Batsman                Mat  Runs Wins Runs TmRuns  RpT  % TS

Bng Habibul Bashar          50  3026    1  149   692 149.0 21.53
Bng Mohammad Ashraful       50  2149    3   65  1724  21.7  3.77
Bangladesh has won only 3 Tests. Ashraful was part of all the three tests although he contributed next to nothing. Habibul Basher contributed a lot in their win over Zimbabwe. Shakib Al Hasan, that mercurial world class cricketer, contributed a lot during their brace of wins over West Indies.
Cty Batsman                Mat  Runs Wins Runs TmRuns  RpT  % TS

Zim Whittall G.J            46  2207    4  361  1994  90.2 18.10
Zim Flower A             ~  63  4794    7  507  3461  72.4 14.65
Zim Flower G.W              67  3457    7  529  3630  75.6 14.57
Zim Campbell A.D.R       ~  60  2857    6  167  2908  27.8  5.74
Not many wins here. However note the somewhat higher contribution of Gary Whittall to the Zimbabwe wins ahead of the more fancied Flower brothers.

To view the complete list, please click here.

I will come out with the second part of the "How far ahead is the top one ..." article next week. Later I will do a "In a winning cause" article on bowlers.

Comments (38)
September 21, 2009
Posted by Anantha Narayanan at in Batting
How far ahead is the top one ...





Sachin Tendulkar leads the list of run-scorers and century-makers in Tests, but Ricky Ponting has a chance to catch up © AFP
How far ahead is the top player in any list is a key to answering the question of whether a high mark set by a player will be reached. I have taken a few Test batting measures and created a table of the Top-100, subject to qualifying criteria, and assigned each position a percentage relative to the top position. A perusal of these tables will give an idea of the degree of permanence of the top places.

Since I normally can only show 5/6 tables in any article to make the same readable, I will do the Test Batting now and follow with one on Test Bowling.

If an active player is at the top of an all-time list, he/she keeps on widening the gap on the second placed player, unless the top two or three are also active. This is true of the aggregate type of measures. On the other hand in performance related measures, it does not matter since it is possible for later players to catch up with the particular measure.

The tables are shown in a standardised format. The first five entries are shown to get an idea, not just of the top entry, but also the ones immediately following the top. Then the 50th entry, exactly at mid-point, is shown to get an idea of the % drop. Finally the 100th entry is shown to get a further idea of the table's distribution of the key measure.

1. Table of Batting averages (minimum 200 runs)

SNo.Batsman                Cty Mat Inns  No   Runs   Avge     %

  1.Bradman D.G            Aus  52   80  10   6996  99.94  100.0
  2.Pollock R.G          ~ Saf  23   41   4   2256  60.97   61.0
  3.Headley G.A            Win  22   40   4   2190  60.83   60.9
  4.Sutcliffe H            Eng  54   84   9   4555  60.73   60.8
  5.Barrington K.F         Eng  82  131  15   6806  58.67   58.7
...
 50.Gilchrist A.C        ~ Aus  96  137  20   5570  47.61   47.6
...
100.Butcher B.F            Win  44   78   6   3104  43.11   43.1
This is the mother of all tables. The second placed player is nearly 40% off, making this, with almost exception, the most difficult performance measure to be breached. Over 10 Tests, yes, but over a career, positively no. Readers might recollect that Kallis is the one with the second highest 80-innings streak in history with an average of 76.41 which itself is 24% off Bradman's figure. Gilchrist at no.50 is at 47.6%, below the 50% mark. Butcher, at no.100 has a 43.6% value, indicating the bunching of players after the 50th position.

To view the complete list, please click here.

2. Table of Runs per Test (minimum 2000 runs)

SNo.Batsman                Cty Mat    RpT     %

  1.Bradman D.G            Aus  52  134.5  100.0
  2.Headley G.A            Win  22   99.5   74.0
  3.Pollock R.G          ~ Saf  23   98.1   72.9
  4.EdeC Weekes            Win  48   92.8   69.0
  5.Lara B.C             ~ Win 131   91.2   67.8
...
 50.Fredericks R.C       ~ Win  59   73.5   54.6
...
100.Thorpe G.P           ~ Eng 100   67.4   50.1
As compared to Batting average, this table is a more even one. The difference between Bradman and the second player is only 26%. Also the 50th batsman is well above 50%. In fact, the 100th player, Thorpe, himself is above 50%.

To view the complete list, please click here

3. Table of Career runs scored

SNo.Batsman                Cty   Mat   Runs      %

  1.Tendulkar S.R          Ind*  159  12773   100.0
  2.Lara B.C             ~ Win   131  11953    93.6
  3.Ponting R.T            Aus*  136  11341    88.8
  4.Border A.R           ~ Aus   156  11174    87.5
  5.Waugh S.R              Aus   168  10927    85.5
...
 50.Richardson R.B         Win    86   5949    46.6
...
100.Mudassar Nazar         Pak    76   4114    32.2

An '*' next to the team indicates that the player is still active.
This table is the most intriguing of all. Tendulkar is ahead of the retired-Lara by over 6%, a comfortable margin. However the next player, Ponting is still active and he is about 11% behind. The key questions are whether Tendulkar would score enough runs to make the aggregate beyond Ponting's reach or Ponting would succeed in chipping away at the difference. BCCI's generally lukewarm scheduling of Tests is another factor. From now to retirement, Ponting would have to play around 16-18 Tests more than Tendulkar to overtake the master. No crystal-gazing is possible. Probably the odds are against it.

Richardson, like Gilchrist in Batting average table, is at 50th position with 46.6%. Then note how the % drops off basically because this is a longevity measure. Mudassar, in the 100th position, has an aggregate below a third of Tendulkar's.

To view the complete list, please click here

4. Table of Centuries (minimum 10)

SNo.Batsman                Cty     100s      %

  1.Tendulkar S.R          Ind*     42    100.0
  2.Ponting R.T            Aus*     38     90.5
  3.Lara B.C             ~ Win      34     81.0
  4.Gavaskar S.M           Ind      34     81.0
  5.Waugh S.R              Aus      32     76.2
...
 50.Sutcliffe H            Eng      16     38.1
...
100.Hussey M.E.K         ~ Win*     10     23.8
I normally do not do any analysis of centuries since I feel it is an over-rated measure. However it is one measure which many people talk about and I have done this table for those interested.

As compared to the Runs scored table, Ponting and Lara have interchanged places, indicating Ponting's penchant for reaching three figures. He is only 4 centuries behind Tendulkar. Ponting's century frequency is once in 3.6 Tests and Tendulkar's is 3.8 Tests. This slight difference, and the fact that there is a difference of below 10%, generates a gut-feeling within me that Ponting might at least equal whatever Tendulkar finishes with, in 100s, if not runs.

To view the complete list, please click here

5. Table of Zeroes scored (Min 20)

No.Batsman            Cty  Inns Zeroes    %    Freq

 1.Walsh C.A          Win   185   43   100.0   4.30
 2.McGrath G.D        Aus   138   35    81.4   3.94
 3.Warne S.K          Aus   199   34    79.1   5.85
 4.Muralitharan M     Slk*  159   33    76.7   4.82
 5.Ambrose C.E.L      Win   145   26    60.5   5.58
 6.Dillon M           Win    68   26    60.5   2.62
 7.Martin C.S         Nzl*   72   25    58.1   2.88
 8.Morrison D.K       Nzl    71   24    55.8   2.96
 9.Chandrasekhar B.S  Ind*   80   23    53.5   3.48
10.Danish Kaneria     Pak    71   23    53.5   3.09
11.Waugh S.R          Aus   260   22    51.2  11.82
12.Atapattu M.S       Slk   156   22    51.2   7.09
13.Waqar Younis       Pak   120   21    48.8   5.71
14.Ntini M            Saf*  113   21    48.8   5.38
15.Harmison S.J       Eng*   86   21    48.8   4.10
16.Bedi B.S           Ind   101   20    46.5   5.05
17.Atherton M.A       Eng   212   20    46.5  10.60
This is a tribute to those wonderful breed of players who provide great entertainment to many. When Chris Martin starts to bat, his first run is looked forward to and applauded as enthusiastically as another batsman's 100th run. Barring three specialist batsmen, the other 14 are all wonderful bowlers, but mostly ineffective but entertaining batsmen.

Walsh leads with 43 ducks. McGrath follows him about 20% behind. Where is Martin. He is there in 7th position. Another 50 innings and he would cross Walsh.

I have done this table on the number of zeroes. The frequency is also shown. The table could as well have been on this figure, in which case Martin would have been, sorry to disappoint my favourite Kiwi readers, in second position, just behind Dillon.

A table of the highest individual scores reached does not belong to this analysis since that is a specific single innings event and does not warrant such a comparison. For 10 years, no one might reach 400 and in one week, two batsmen might go past it. However just for interest there is a 5% gap between the best and the next best score.

As requested by Richard Mackey I have added a table of Runs per innings also. This will be a fairer one for the middle order batsmen.

6. Table of Runs per Innings (minimum 2000 runs)

SNo.Bataman                Cty Mat    RpI      %

  1.Bradman D.G            Aus  52   87.4   100.0
  2.Pollock R.G          ~ Saf  23   55.0    62.9
  3.EdeC Weekes            Win  48   55.0    62.9
  4.Headley G.A            Win  22   54.8    62.6
  5.Sutcliffe H            Eng  54   54.2    62.0
...
 50.Lloyd C.H            ~ Win 110   42.9    49.1
...
100.Graveney T.W           Eng  79   39.7    45.4
Who else but Bradman on top and a slight re-distribution of the second to fifth positions.

You can download the complete file by using the following link.

http://www.thirdslip.com/misc/perrpi.txt

Or please click here.

I will do the Bowler tables next week.

Comments (66)
September 11, 2009
Posted by Anantha Narayanan at in Batting
Follow-up on comparing halves of players' careers

There were two very good suggestions to the above referenced article which were worth following up. One was by Arjun to have the datum of 80 innings (Bradman's career) and see what is/was the best streak in players' career. The other was Abhi/Kris's suggestion that I could look at the career in three parts, rather than two, since in most careers there is a slow start, a spurt and a slow finish. I have completed these two tables and presented these here.

The usual criteria apply. For the first table, the minimum is 80 innings and a batting average exceeding 25.00. For the second, I have retained the mid-point limits of 4000 runs and 45 Tests as the cut-off for batsmen.

Test Batsmen: Analyzing the three career splits

SNo.For Batsman         |<---Career---->|Start-third| Mid-third| End-third
                        |Mat  Runs  Avge|Runs   Avge|Runs  Avge|Runs   Avge
                        |               |           |          |
  1.Aus Bradman D.G     | 52  6996 99.94|2229  96.91|2643 97.89|2124 106.20
  2.Eng Sutcliffe H     | 54  4555 60.73|1805  78.48|1537 56.93|1213  48.52
  3.Eng Barrington K.F  | 82  6806 58.67|2111  54.13|2379 62.61|2316  59.38
  4.Win EdeC Weekes     | 48  4455 58.62|1602  66.75|1643 63.19|1210  46.54
  5.Eng Hammond W.R     | 85  7249 58.46|2519  58.58|2396 61.44|2334  55.57
  6.Win Sobers G.St.A   | 93  8032 57.78|2781  61.80|2783 60.50|2468  51.42
  7.Eng Hobbs J.B       | 61  5410 56.95|1773  57.19|2019 63.09|1618  50.56
  8.Eng Hutton L        | 79  6971 56.67|2193  56.23|2661 59.13|2117  54.28
  9.Aus Ponting R.T     |136 11341 55.87|2535  40.89|4530 68.64|4276  57.01
 10.Slk Sangakkara K.C  | 85  7308 55.36|1951  47.59|2258 48.04|3099  70.43
 11.Pak Mohammad Yousuf | 82  7023 54.87|1712  40.76|2273 56.83|3038  66.04
 12.Saf Kallis J.H      |131 10277 54.66|2678  43.19|4209 67.89|3390  52.97
 13.Ind Tendulkar S.R   |159 12773 54.59|3617  50.24|5202 63.44|3954  49.42
 14.Aus Chappell G.S    | 87  7110 53.86|2310  53.72|2394 53.20|2406  54.68
 15.Slk Jayawardene D.P.|107  8750 53.35|2653  49.13|2469 46.58|3628  63.65
 16.Win Lara B.C        |131 11953 52.89|3884  54.70|3504 44.92|4565  59.29
 17.Pak Javed Miandad   |124  8832 52.57|3074  53.93|2817 52.17|2941  51.60
 18.Ind Dravid R        |134 10823 52.54|3772  54.67|4001 61.55|3050  42.36
 19.Zim Flower A        | 63  4794 51.55|1310  43.67|1488 46.50|1996  64.39
 20.Ind Gavaskar S.M    |125 10122 51.12|3951  53.39|3362 54.23|2809  45.31

        Average                    45.91       44.28      46.84       45.10
   (for all 101 batsmen)

The average of the averages figures indicates a clear move up of 5.7% from the first third to second third and a clear drop of 3.8% from the second to the third. Remember that these are on the grand average figure. Individual batsmen have clear move up and move down patterns.

Barrington, Hobbs, Hutton, Ponting (in a big way), Kallis (huge variations), Tendulkar, Dravid (again in a big way) are amongst the ones who have clearly identified low, up, low patterns.

Note the consistency across the complete career of Greg Chappell and Javed Miandad.

Sobers and Gavaskar are amongst those who have had great starts but fallen off drastically.

Bradman, Lara, Sangakkara, Mohammad Yousuf and Flower are those who have finished their careers very strongly.

To view the complete list, please click here.

Test Batsmen: By average sustained in 80+ innings

SNo.For Batsman                Start       Finish    Inns No Runs   Avge
                            Ins  Year     Ins  Year

  1.Aus Bradman D.G           1 (1928) to  80 (1948)  80  10 6996  99.94
  2.Saf Kallis J.H           82 (2001) to 161 (2006)  80  19 4661  76.41
  3.Aus Ponting R.T          87 (2002) to 178 (2006)  92  14 5904  75.69
  4.Win Sobers G.St.A        28 (1958) to 111 (1968)  84  13 5283  74.41
  5.Ind Dravid R             66 (2000) to 149 (2005)  84  14 4809  68.70
  6.Eng Barrington K.F       34 (1961) to 121 (1968)  88  12 5154  67.82
  7.Pak Mohammad Yousuf      42 (2000) to 122 (2006)  81   7 5008  67.68
  8.Ind Tendulkar S.R        69 (1996) to 148 (2002)  80   8 4782  66.42
  9.Eng Hutton L             42 (1947) to 123 (1954)  82  11 4687  66.01
 10.Aus Hayden M.L           23 (2001) to 102 (2004)  80   8 4744  65.89
 11.Eng Hammond W.R          15 (1928) to  97 (1936)  83  12 4672  65.80
 12.Aus Waugh S.R            82 (1993) to 176 (1999)  95  23 4699  65.26
 13.Slk Sangakkara K.C       61 (2004) to 142 (2009)  82   6 4899  64.46
 14.Aus Border A.R           88 (1982) to 168 (1988)  81  14 4295  64.10
 15.Win Lara B.C            126 (2000) to 205 (2005)  80   2 4985  63.91
 16.Eng Hobbs J.B            15 (1910) to  95 (1930)  81   5 4827  63.51
 17.Pak Inzamam-ul-Haq       91 (1999) to 175 (2005)  85   9 4795  63.09
 18.Win Chanderpaul S       123 (2004) to 202 (2009)  80  17 3947  62.65
 19.Eng Sutcliffe H           1 (1924) to  80 (1934)  80   9 4425  62.32
 20.Pak Javed Miandad        72 (1982) to 152 (1989)  81   6 4604  61.39
Leaving the colossus outside the discussions, there is a surprise in the second position. I have kept repeating myself many a time. In all the discussions centering around Lara, Tendulkar and Ponting, Kallis has been ignored completely. People point to his lack of wicket-taking ability, forgetting the outstanding batting skills. He and Ponting are the only two batsmen who have averaged over 75 in a consecutive 80+ innings stretch. These two are closely followed by Sobers whose stretch obviously includes the 365*.

Dravid's purple patch comes next, followed by the recent stretch of Yousuf and the mid-career brilliance of Tendulkar. Hutton (not including his 364) and Hayden (including his 380) complete the top-10.

It can be seen that the 80+ innings stretch averages of the last 15 batsmen in the table are within 6 runs.

To view the complete list, please click here.

Test Batsmen: By average sustained in exactly 80 innings

SNo.For Batsman                Start       Finish   Inns No Runs   Avge
                            Ins  Year     Ins  Year

  1.Aus Bradman D.G           1 (1928) to  80 (1948) 80  10 6996  99.94
  2.Saf Kallis J.H           82 (2001) to 161 (2006) 80  19 4661  76.41
  3.Aus Ponting R.T         102 (2003) to 181 (2006) 80  13 5048  75.34
  4.Win Sobers G.St.A        28 (1958) to 107 (1968) 80  12 4969  73.07
  5.Ind Dravid R             96 (2002) to 175 (2006) 80  12 4652  68.41
  6.Pak Mohammad Yousuf      42 (2000) to 121 (2006) 80   7 4884  66.90
  7.Ind Tendulkar S.R        69 (1996) to 148 (2002) 80   8 4782  66.42
  8.Aus Hayden M.L           23 (2001) to 102 (2004) 80   8 4744  65.89
  9.Eng Hutton L             44 (1947) to 123 (1954) 80  10 4555  65.07
 10.Eng Barrington K.F       27 (1961) to 106 (1966) 80  11 4462  64.67
 11.Slk Sangakkara K.C       61 (2004) to 140 (2009) 80   6 4740  64.05
 12.Eng Hammond W.R          15 (1928) to  94 (1936) 80  11 4416  64.00
 13.Aus Border A.R           88 (1982) to 167 (1988) 80  14 4220  63.94
 14.Aus Waugh S.R            77 (1993) to 156 (1998) 80  18 3963  63.92
 15.Win Lara B.C            126 (2000) to 205 (2005) 80   2 4985  63.91
 16.Eng Hobbs J.B            15 (1910) to  94 (1930) 80   5 4753  63.37
 17.Win Chanderpaul S       123 (2004) to 202 (2009) 80  17 3947  62.65
 18.Eng Sutcliffe H           1 (1924) to  80 (1934) 80   9 4425  62.32
 19.Pak Inzamam-ul-Haq      100 (2000) to 179 (2006) 80   8 4470  62.08
 20.Pak Javed Miandad        73 (1982) to 152 (1989) 80   5 4578  61.04
Arjun Hemnani wanted a table in which the stretch is exactly equal to 80 innings. I have created a different table and displayed the same here.

It can be seen that the exactly-80-innings average is slightly lower than that when more than 80 innings are considered since there is more flexibility in the extra innings. A below-average stretch can be more than made up with a very good sretch.

The tables look somewhat similar.

Comments (24)
August 26, 2009
Posted by Anantha Narayanan at in Batting
Following up on the Test batsmen peer analysis

The readers wanted some fine tuning to be done to the Test batsmen peer analysis. I have done these and have come out with the following tables. These have been presented with very few comments leaving the readers to draw their own conclusions. These tables have been created based on suggestions by Deon, Arjun and Rohan.

1.Batsman Peer comparisons - Basic table - Only against own team batsmen

>= 2000 Test runs.  (Batpos no. 1 to 7)

SNo.Batsman          Cty  Runs  Avge From- To   <------Peer-----> Ratio
                                                Inns   Runs  Avge

  1.Bradman D.G      Aus  6996 99.94 1928-1948   392  16166 41.24  2.42
  2.Headley G.A      Win  2190 60.83 1930-1954   197   5324 27.03  2.25
  3.Flower A         Zim  4794 51.55 1992-2002   548  15584 28.44  1.81
  4.Taylor H.W       Saf  2936 40.78 1912-1932   372   9104 24.47  1.67
  5.Sutcliffe B      Nzl  2727 40.10 1947-1965   366   8903 24.33  1.65
  6.Nourse A.D       Saf  2960 53.82 1935-1951   295   9811 33.26  1.62
  7.Lara B.C         Win 11953 52.89 1990-2006  1081  35420 32.77  1.61
  8.Hazare V.S       Ind  2192 47.65 1946-1953   250   7381 29.52  1.61
  9.Hobbs J.B        Eng  5410 56.95 1908-1930   467  16940 36.27  1.57
 10.Turner G.M       Nzl  2991 44.64 1969-1983   343   9855 28.73  1.55
 11.McGlew D.J       Saf  2440 42.07 1951-1962   300   8257 27.52  1.53
 12.Hanif Mohammad   Pak  3915 43.99 1952-1969   469  13841 29.51  1.49
 13.Hutton L         Eng  6971 56.67 1937-1955   609  23306 38.27  1.48
 14.Mitchell B       Saf  3471 48.89 1929-1949   355  11813 33.28  1.47
 15.Habibul Bashar   Bng  3026 30.88 2000-2008   481  10136 21.07  1.47
 16.Barrington K.F   Eng  6806 58.67 1955-1968   625  25062 40.10  1.46
 17.Hammond W.R      Eng  7249 58.46 1927-1947   642  25747 40.10  1.46
 18.Gavaskar S.M     Ind 10122 51.12 1971-1987   964  33940 35.21  1.45
 19.EdeC Weekes      Win  4455 58.62 1948-1958   388  15668 40.38  1.45
 20.Crowe M.D        Nzl  5444 45.37 1982-1995   629  19821 31.51  1.44
Readers can note that the players in stronger teams lose out. Bradman's ratio comes down and is even comparable to Headley's. Flower, an outstanding batsman in a weaker team, moves all the way upto third place. Bert Sutcliffe of New Zealand leapfrogs over many other players to the fifth position. It is no surprise that Ponting and Tendulkar are even out of the top-20.

To view the complete list, please click here.

2.Batsman Peer comparisons - Basic table

>= 2000 Test runs.  (Batpos no. 1 to 6 & no. 7 avge gt 30.00)

SNo.Batsman          Cty  Runs  Avge From- To (Mat) <------Peer-----> Ratio
                                                   Inns   Runs Avge

  1.Bradman D.G      Aus  6996 99.94 1928-1948(128)  2439  93717 38.42 2.60
  2.EdeC Weekes      Win  4455 58.62 1948-1958(161)  3153 112350 35.63 1.65
  3.Sutcliffe H      Eng  4555 60.73 1924-1935( 91)  1682  62698 37.28 1.63
  4.Pollock R.G      Saf  2256 60.97 1963-1970(126)  2612  98346 37.65 1.62
  5.Barrington K.F   Eng  6806 58.67 1955-1968(234)  4685 170077 36.30 1.62
  6.Walcott C.L      Win  3798 56.69 1948-1960(199)  3911 137954 35.27 1.61
  7.Hobbs J.B        Eng  5410 56.95 1908-1930(102)  1965  70137 35.69 1.60
  8.Sobers G.St.A    Win  8032 57.78 1954-1974(353)  7100 258499 36.41 1.59
  9.Headley G.A      Win  2190 60.83 1930-1954(194)  3789 146760 38.73 1.57
 10.Hammond W.R      Eng  7249 58.46 1927-1947(117)  2169  82513 38.04 1.54
 11.Hutton L         Eng  6971 56.67 1937-1955(143)  2705 100796 37.26 1.52
 12.Chappell G.S     Aus  7110 53.86 1970-1984(300)  5949 219541 36.90 1.46
 13.Ponting R.T      Aus 11341 55.87 1995-2009(615) 12369 474630 38.37 1.46
 14.Javed Miandad    Pak  8832 52.57 1976-1993(460)  8975 327935 36.54 1.44
 15.Tendulkar S.R    Ind 12773 54.59 1989-2009(792) 15813 602604 38.11 1.43
 16.Kallis J.H       Saf 10277 54.66 1995-2009(599) 12027 461711 38.39 1.42
 17.Mohammad Yousuf  Pak  7023 54.87 1998-2009(522) 10590 411465 38.85 1.41
 18.Lara B.C         Win 11953 52.89 1990-2006(661) 13132 494758 37.68 1.40
 19.Flower A         Zim  4794 51.55 1992-2002(431)  8500 313208 36.85 1.40
 20.Worrell F.M.M    Win  3860 49.49 1948-1963(252)  5004 178259 35.62 1.39
This is a variant of the basic table. The comparisons are only against the top six batsmen and the seventh, if he has a Batting average greater than 30.

To view the complete list, please click here.

3.Batsman Peer comparisons - Middle order batsmen

Batsman Peer comparisons - Middle order batsmen

>= 4000 Middle order runs

No.Batsman          Cty  BPos Inns Runs  Avge  <------Peer------> Ratio
                         Avge Out              Inns    Runs  Avge

 1.Bradman D.G      Aus  3.65  70  6996 99.94  1584   60056 37.91  2.64
 2.EdeC Weekes      Win  4.16  75  4399 58.65  2050   72238 35.24  1.66
 3.Sobers G.St.A    Win  5.09 128  7658 59.83  4672  170899 36.58  1.64
 4.Barrington K.F   Eng  4.07 113  6604 58.44  3074  113584 36.95  1.58
 5.Hammond W.R      Eng  3.70 120  6934 57.78  1393   52840 37.93  1.52
 6.Chappell G.S     Aus  4.04 132  7110 53.86  3911  143805 36.77  1.46
 7.Javed Miandad    Pak  4.24 167  8789 52.63  5893  218066 37.00  1.42
 8.Ponting R.T      Aus  3.84 203 11341 55.87  8118  320424 39.47  1.42
 9.Compton D.C.S    Eng  4.34 114  5805 50.92  2195   79104 36.04  1.41
10.Tendulkar S.R    Ind  4.28 233 12758 54.76 10370  404928 39.05  1.40
11.Kallis J.H       Saf  3.80 188 10277 54.66  7889  311872 39.53  1.38
12.Lara B.C         Win  3.78 223 11828 53.04  8593  331446 38.57  1.38
13.May P.B.H        Eng  3.66  96  4525 47.14  2223   76254 34.30  1.37
14.Sangakkara K.C   Slk  3.09 123  6899 56.09  5594  229171 40.97  1.37
15.Dravid R         Ind  3.27 191 10334 54.10  7788  308540 39.62  1.37
16.Waugh S.R        Aus  5.42 211 10910 51.71  8293  314060 37.87  1.37
17.Mohammad Yousuf  Pak  4.71 128  7023 54.87  6963  279859 40.19  1.37
18.Border A.R       Aus  4.70 220 11116 50.53  5257  195282 37.15  1.36
19.Flower A         Zim  5.03  93  4786 51.46  5568  211502 37.99  1.35
20.Harvey R.N       Aus  3.65 126  6147 48.79  3131  112807 36.03  1.35
This is again a variant of the basic table. The comparisons are only against the top six batsmen and the seventh, if he has a Batting average greater than 30. Note that these peer average figures are now slightly higher since the P.A.Patels and Ramdins have been left out.

To view the complete list, please click here.

4.Batsman Peer comparisons - Basic table

Between 1000 and 2000 Test runs.

SNo.Batsman         Cty  Runs  Avge From- To (Mat)  <------Peer----->Ratio
                                                    Inns   Runs Avge

  1.Shrewsbury A    Eng  1277 35.47 1882-1893( 37)   819  17249 21.06 1.68
  2.Paynter E       Eng  1540 59.23 1931-1939( 63)  1338  48476 36.23 1.63
  3.Barnes S.G      Aus  1072 63.06 1938-1948( 38)   782  31858 40.74 1.55
  4.Kambli V.G      Ind  1084 54.20 1993-1995(100)  2153  76700 35.62 1.52
  5.Davis C.A       Win  1301 54.21 1968-1973( 79)  1775  64075 36.10 1.50
  6.Mead C.P        Eng  1185 49.38 1911-1928( 61)  1276  42819 33.56 1.47
  7.Ryder J         Aus  1394 51.63 1920-1929( 46)   965  35621 36.91 1.40
  8.Grace W.G       Eng  1098 32.29 1880-1899( 57)  1314  31139 23.70 1.36
  9.Faulkner G.A    Saf  1754 40.79 1906-1924( 67)  1506  46487 30.87 1.32
 10.Bland K.C       Saf  1669 49.09 1961-1966( 97)  2132  79264 37.18 1.32
 11.Jardine D.R     Eng  1296 48.00 1928-1934( 60)  1260  46007 36.51 1.31
 12.Reid J.F        Nzl  1296 46.29 1979-1986(193)  4080 145746 35.72 1.30
 13.Rae A.F         Win  1016 46.18 1948-1953( 64)  1387  50295 36.26 1.27
 14.Goodwin M.W     Zim  1414 42.85 1998-2000(105)  2313  77858 33.66 1.27
 15.Hayward T.W     Eng  1999 34.47 1896-1909( 56)  1279  34904 27.29 1.26
 16.Duff R.A        Aus  1317 35.59 1902-1905( 22)   486  13753 28.30 1.26
 17.Pullar G        Eng  1974 43.87 1959-1963( 63)  1378  49027 35.58 1.23
 18.MacLaren A.C    Eng  1931 33.88 1894-1909( 64)  1478  40936 27.70 1.22
 19.Brown W.A       Aus  1592 46.82 1934-1948( 68)  1446  55587 38.44 1.22
 20.Houghton D.L    Zim  1465 43.09 1992-1997(183)  3981 141210 35.47 1.21
This table shows the batsmen who have scored between 1000 and 2000 runs. Thus many late order batsmen are included.

To view the complete list, please click here.

5.Maximum Peer ratio reached by a batsman

Only batsmen who have played in over 50 Tests considered
Only after 50 Tests are crossed

Figures shown are at the beginning of concerned Test

SNo.Cty Batsman                Test Test BatAvg   Peer Ratio
                                     No           Avge

  1.Aus Bradman D.G             303  52  101.39  30.65  3.31
  2.Eng Hobbs J.B               176  51   61.27  27.17  2.25
  3.Win Sobers G.St.A           642  66   63.77  29.12  2.19
  4.Eng Hammond W.R             257  60   61.61  29.23  2.11
  5.Eng Sutcliffe H             234  50   62.27  30.12  2.07
  6.Eng Barrington K.F          629  76   60.66  29.39  2.06
  7.Pak Javed Miandad           966  56   58.56  28.88  2.03
  8.Eng Hutton L                387  71   61.71  30.70  2.01
  9.Win Richards I.V.A          956  52   58.78  29.20  2.01
 10.Ind Tendulkar S.R          1591  91   58.87  29.42  2.00
 11.Aus Hayden M.L             1688  52   58.98  29.99  1.97
 12.Aus Ponting R.T            1821 108   59.96  30.54  1.96
 13.Ind Dravid R               1743  89   58.45  30.25  1.93
 14.Zim Flower A               1581  57   56.60  29.26  1.93
 15.Aus Gilchrist A.C          1678  50   58.24  30.52  1.91
 16.Ind Gavaskar S.M            871  62   57.27  30.15  1.90
 17.Saf Kallis J.H             1856 112   58.20  30.62  1.90
 18.Aus Harvey R.N              447  50   54.32  28.57  1.90
 19.Aus Chappell G.S            913  70   55.58  29.65  1.87
 20.Eng May P.B.H               476  59   49.76  27.09  1.84
Bradman reached his maximum ratio at the beginning of his last Test. Only the top-10 have crossed 2.00. Note the quality of the top-10.

To view the complete list, please click here.

6.Minimum Peer ratio reached by a batsman

Only batsmen who have played in over 50 Tests considered
Only after 50 Tests are crossed

Figures shown are at the beginning of concerned Test

SNo.Cty Batsman                Test Test BatAvg Peer Ratio
                                     No         Avge

  1.Saf Pollock S.M            1528  50  27.15 28.84  0.94
  2.Bng Habibul Bashar         1864  50  31.38 32.21  0.97
  3.Ind Kapil Dev N            1032  72  29.75 30.33  0.98
  4.Pak Imran Khan              973  50  29.88 30.20  0.99
  5.Eng Knott A.P.E             734  53  30.84 30.91  1.00
  6.Eng Flintoff A             1922  76  31.69 31.55  1.00
  7.Win Hooper C.L             1303  52  30.64 30.20  1.01
  8.Pak Rameez Raja            1313  53  30.93 30.30  1.02
  9.Nzl Burgess M.G             891  50  30.88 30.07  1.03
 10.Eng Lamb A.J               1099  53  32.31 31.15  1.04
 11.Aus Wood G.M               1110  58  31.39 29.80  1.05
 12.Win Dujon P.J.L            1175  81  32.51 31.01  1.05
 13.Saf Waite J.H.B             578  50  30.75 28.99  1.06
 14.Eng Smith M.J.K             700  50  32.08 30.33  1.06
 15.Nzl Cairns C.L             1689  58  32.13 30.17  1.06
 16.Nzl Wright J.G             1068  50  32.13 29.96  1.07
 17.Nzl Congdon B.E             769  51  33.07 31.00  1.07
 18.Eng Rhodes W                193  58  29.94 27.72  1.08
 19.Eng Butcher M.A            1636  50  31.94 29.56  1.08
 20.Ind Shastri R.J            1150  72  33.88 30.95  1.09
Only four batsmen have ever been at a peer ratio value of below 1.00. The only top flight batsmen in the top-10 minimum peer ratio list are Hooper, Rameez, Burgess and Lamb.

To view the complete list, please click here.

7.Comparison between maximum and minimum peer ratios reached

Only batsmen who have played in over 50 Tests considered
Only after 50 Tests are crossed
Max-Min is the ratio of Maximum to Minmum
Spread is the spread on either side of the mean
Figures shown are at the beginning of concerned Test

SNo Cty Batsman            BatAvg Peer Ratio BatAvg Peer Ratio Max Spread
                                  Avge  Max         Avge  Min  -Min

  1.Aus Waugh S.R           51.87 29.37 1.77  35.76 30.16 1.19 1.49 19.6%
  2.Saf Kallis J.H          58.20 30.62 1.90  41.00 28.84 1.42 1.34 14.5%
  3.Aus Ponting R.T         59.96 30.54 1.96  43.71 29.33 1.49 1.32 13.6%
  4.Slk de Silva P.A        43.89 29.65 1.48  34.06 30.16 1.13 1.31 13.4%
  5.Pak Imran Khan          38.23 30.41 1.26  29.88 30.20 0.99 1.27 12.0%
  6.Win Hooper C.L          37.67 29.73 1.27  30.64 30.20 1.01 1.26 11.4%
  7.Aus Gilchrist A.C       58.24 30.52 1.91  47.89 31.39 1.52 1.26 11.4%
  8.Saf Pollock S.M         34.90 29.91 1.17  27.15 28.84 0.94 1.24 10.9%
  9.Pak Inzamam-ul-Haq      51.79 30.36 1.71  40.71 29.41 1.38 1.24 10.7%
 10.Ind Vengsarkar D.B      46.21 29.61 1.56  37.41 29.61 1.26 1.24 10.6%
 11.Slk Sangakkara K.C      57.00 31.80 1.79  46.31 31.84 1.45 1.23 10.5%
 12.Pak Saleem Malik        46.97 30.64 1.53  37.86 30.65 1.24 1.23 10.5%
 13.Eng Gooch G.A           44.75 30.00 1.49  36.53 30.14 1.21 1.23 10.4%
 14.Aus Boon D.C            46.83 30.33 1.54  39.07 30.71 1.27 1.21  9.6%
 15.Pak Mohammad Yousuf     56.65 30.77 1.84  46.66 30.64 1.52 1.21  9.5%
 16.Win Dujon P.J.L         38.91 30.70 1.27  32.51 31.01 1.05 1.21  9.5%
 17.Win Chanderpaul S       49.71 30.66 1.62  39.17 29.31 1.34 1.21  9.5%
 18.Saf Gibbs H.H           49.46 30.14 1.64  42.05 30.81 1.36 1.21  9.3%
 19.Ind Tendulkar S.R       58.87 29.42 2.00  49.26 29.69 1.66 1.20  9.3%
 20.Win Richards I.V.A      58.78 29.20 2.01  49.93 29.96 1.67 1.20  9.2%
This is a very revealing maximum / minimum comparison list. A high value in the last two columns indicates extreme average values. A value of over 10% indicates clearly that there is a wide gap between segments of career. The last column is a spread on either side of the mean between maximum and minimum. Steve Waugh has a spread of nearly 20%. Kallis and Ponting are also very high in the list. Lara is somewhere in the middle with a spread of 5% and is amongst the lowest amongst batsmen who have played a high number of Tests. Too much should not be read at the low values of Sutcliffe and Bradman since both of them have played just over 50 Tests.

To view the complete list, please click here.

Jeff's follow-up analysis (with Jeff's commentary)

Following on from my comment about weighting the peer averages by the innings played against each team by each player, I've done this now for the top 20 players in the original list (using Statsguru which took me quite a long time !)

I thought the readers would be interested in the results. There were no great differences doing this, but a couple of players ratios moved a fair bit.

Headley was the main beneficiary, moving up from number 7 to number 2 - he played a fair bigger proportion of his innings against strong England teams than his peers did and so his average is more impressive than it first appears. Lara also moves up, as do a couple of others. Tendulkar moves up a place.

Ponting suffers through this because (as said earlier) he didn't have to face his own team and Hammond also falls a bit because he played a lot of times against a weak South Africa.

Flower is perhaps the most surprising casualty - you might expect him to rise as he didn't have the chance to score against Zimbabwe like his peers did. However, it seems that he only played only one match against Australia in his entire career, and this has cost him.

Jeff's analysis summary

New Prev Diff                   Ananth Jeff

 1.   1.  <> Bradman D.G    Aus  3.27  3.32
 2.   7.  +5 Headley G.A    Win  1.97  2.10
 3.   2.  -1 EdeC Weekes    Win  2.04  2.07
 4.   5.  +1 Walcott C.L    Win  2.00  2.05
 5.   4.  -1 Pollock R.G    Saf  2.00  1.99
 6.   3.  -3 Sutcliffe H    Eng  2.02  1.98
 7.   9.  -2 Sobers G.St.A  Win  1.95  1.97
 8.   6.  -2 Barrington K.F Eng  2.00  1.97
 9.   8.  -1 Hobbs J.B      Eng  1.96  1.95
10.  11.  +1 Hutton L       Eng  1.90  1.92
11.  10.  -1 Hammond W.R    Eng  1.94  1.88
12.  13.  +1 Chappell G.S   Aus  1.79  1.81
13.  14.  +1 Tendulkar S.R  Ind  1.78  1.80
14.  19.  +5 Lara B.C       Win  1.75  1.80
15.  12.  -3 Ponting R.T    Aus  1.81  1.79
16.  15.  -1 Kallis J.H     Saf  1.77  1.76
17.  17.  <> MohammadYousuf Pak  1.76  1.74
18.  16.  -2 Javed Miandad  Pak  1.76  1.71
19.  18.  -1 Flower A       Zim  1.75  1.69
20.  20.  <> Sangakkara K.C Slk  1.73  1.63
Many thanks to Jeff. I am very happy to see someone who does not have access to database and supporting programs like me doing this, so to say, by long hand. May his tribe flourish.

Arjun Hemnani has asked for a Maximum/Minimum table based on the top-6/7 batsmen only. I have completed that work and have uploaded the tables to my site. It can be downloaded by clicking on the following links.

http://www.thirdslip.com/misc/peermax1.txt

http://www.thirdslip.com/misc/peermin1.txt

Comments (36)
August 17, 2009
Posted by Anantha Narayanan at in Batting
Comparing Test batsmen with their peers





Don Bradman's average was 3.27 times that of his peers © Getty Images
I have done a lot of cricket analysis work over the past 20+ years. I love doing all this work. However once a while a new idea comes across which I consider as a watershed moment in my analytic efforts. The idea of comparing a player with peer players (the base idea of which was provided by Abdulla) is one such spark. I am very excited about this since it is one of the truest measures of a players' capabilities. This is a follow-up article to the one on Test bowlers.

The idea is to compare a player's performances with his peers. The comparison with one's own team is a limited step and is quite useful. However the real comparison is with all the peer players since it takes perfect care of the vexed question of a player playing in a very strong team. I had done this in a limited way for ODI Strike Rates. Now I have extended this to Test Players in a much more extended manner as explained below.

1. For each player, create a match subset of their career limits, in other words from their first to last Tests. For Tendulkar it is 1127(1989) to 1918(2009), a subset of 792 Tests, the longest span for any player.

2. Sum the three main data elements, Innings, Not Outs, and Runs Scored for all the players for these matches. The Batting Average is used for comparison since this is the most accepted of all measures.

3. Subtract the player's own career figures from the total for the match subset and post these figures as a database segment. Even though the players' own numbers are quite low compared to the match subsets (Tendulkar 12773 out of 749558 runs) and the impact of this subtraction is minimal, it is done to get an exact peer segment.

4. For batsmen, first the base table is created. This table compares the batsman's bating average with the composite average of all batsmen during his playing span. This covers all batsmen since separate comparisons are done for specialized batting positions such as Opening, Middle order and Late order.

I have not done a separation by period. This is a pure peer comparison, cutting across all divisions.

First let us look at the basic Batsman table.

1. Batsman Peer comparisons - Basic table

>= 2000 Test runs

No.Batsman         Cty  Runs  Avge From- To (Mat) <------Peer-----> Ratio
                                                   Inns   Runs Avge

 1.Bradman D.G     Aus  6996 99.94 1928-1948(128)  3722 113802 30.58 3.27
 2.EdeC Weekes     Win  4455 58.62 1948-1958(161)  4829 138734 28.73 2.04
 3.Sutcliffe H     Eng  4555 60.73 1924-1935( 91)  2600  78032 30.01 2.02
 4.Pollock R.G     Saf  2256 60.97 1963-1970(126)  3900 118766 30.45 2.00
 5.Walcott C.L     Win  3798 56.69 1948-1960(199)  5982 169812 28.39 2.00
 6.Barrington K.F  Eng  6806 58.67 1955-1968(234)  7072 207904 29.40 2.00
 7.Headley G.A     Win  2190 60.83 1930-1954(194)  5745 177352 30.87 1.97
 8.Hobbs J.B       Eng  5410 56.95 1908-1930(102)  3069  88958 28.99 1.96
 9.Sobers G.St.A   Win  8032 57.78 1954-1974(353) 10721 317459 29.61 1.95
10.Hammond W.R     Eng  7249 58.46 1927-1947(117)  3344 101007 30.21 1.94
11.Hutton L        Eng  6971 56.67 1937-1955(143)  4149 123572 29.78 1.90
12.Ponting R.T     Aus 11267 56.05 1995-2009(612) 18664 577309 30.93 1.81
13.Chappell G.S    Aus  7110 53.86 1970-1984(300)  8979 270067 30.08 1.79
14.Tendulkar S.R   Ind 12773 54.59 1989-2009(792) 24004 736785 30.69 1.78
15.Kallis J.H      Saf 10277 54.66 1995-2009(599) 18270 564569 30.90 1.77
16.Javed Miandad   Pak  8832 52.57 1976-1993(460) 13470 401608 29.81 1.76
17.Mohammad Yousuf Pak  7023 54.87 1998-2009(522) 16015 500382 31.24 1.76
18.Flower A        Zim  4794 51.55 1992-2002(431) 13040 384939 29.52 1.75
19.Lara B.C        Win 11953 52.89 1990-2006(661) 20051 607578 30.30 1.75
20.Sangakkara K.C  Slk  7095 55.43 2000-2009(421) 12848 411708 32.04 1.73
Even though the batsman peer span is shown in years, the actual computations are done for the exact match of debut onwards. The years make more sense while reading the table. The "inns" value shown on these tables is after subtracting the Not outs.

No surprise at the first placed batsmen. It would have been a shock if it had been anyone else. What is surprising is the ratio of Bradman. An amazing 3.27. Weekes is the first among 9 equals who have ratios from 1.94 to 2.04. These 10 batsmen are among the best ever, all 10 having played their game before 1970.

The batsman with the highest ratio among the contemporary players is Ponting, with a ratio of 1.81, followed by Tendulkar with 1.78 and the unheralded Kallis with 1.77. This, despite the commonly percieved notions of weaker teams, and hence cheaper runs. Note the high placement of Andy Flower.

It should be noted that the peer averages are comparable across ages, at either side of 30. Mohommad Yousuf's peer average is the highest at 31.24. His span is 1998-2009. As also Kallis'. The lowest Peer average numbers are for the early 1950s.

To view the complete list, please click here.

Now we come to the comparison tables for specialized batting positions. These are determined by isolating the runs scored by batsmen in these specialized positions only and then comparing with runs scored in these positions by other batsmen. Opening is determined by the positions 1-2, Middle order by positions 3-7 and Late order by positions 8-11. The only question mark could be with no.7. However when you realize that top-quality batsmen such as Gilchrist, Healy, Knott, Marsh, Imran, Kapil, Botham, S Pollock, Flintoff, Boucher et al have scored over 25,000 Test runs amongst them at no.7 position, it has to belong to the Middle order classification.

First let us look at the Opening position. This time I have also shown the Batting Position Average value. This is the average of the batting position the batsman has batted in, with the opening positions being considered as no.2. Thus a value of 2.00 means that the batsman has batted in the opening positions only.

2. Batsman Peer comparisons - Opening batsmen

>= 2500 opening runs

No.Batsman          Cty  BPos Inns Runs  Avge  <------Peer------> Ratio
                         Avge Out              Inns    Runs  Avge

 1.Sutcliffe H      Eng  2.05  74  4522 61.11   507   18443 36.38  1.68
 2.Hobbs J.B        Eng  2.15  91  5130 56.37   591   21419 36.24  1.56
 3.Hutton L         Eng  2.18 119  6721 56.48   846   30900 36.52  1.55
 4.Simpson R.B      Aus  3.27  66  3664 55.52  2578   94513 36.66  1.51
 5.Amiss D.L        Eng  2.50  61  3276 53.70  1318   49067 37.23  1.44
 6.Hayden M.L       Aus  2.00 170  8626 50.74  4339  153809 35.45  1.43
 7.Gavaskar S.M     Ind  2.21 191  9607 50.30  2439   86489 35.46  1.42
 8.Saeed Anwar      Pak  2.11  84  3957 47.11  2677   90241 33.71  1.40
 9.Smith G.C        Saf  2.21 118  6108 51.76  2115   78959 37.33  1.39
10.Sehwag V         Ind  2.36 105  5378 51.22  2360   88396 37.46  1.37
11.Langer J.L       Aus  2.42 106  5112 48.23  4127  146726 35.55  1.36
12.Gibbs H.H        Saf  2.64 111  5242 47.23  3483  124196 35.66  1.32
13.Boycott G        Eng  2.02 168  8091 48.16  2277   82894 36.40  1.32
14.Lawry W.M        Aus  2.00 111  5234 47.15  1086   39476 36.35  1.30
15.Slater M.J       Aus  2.00 124  5312 42.84  2154   71763 33.32  1.29
16.Greenidge C.G    Win  2.03 166  7488 45.11  2684   94699 35.28  1.28
17.Boon D.C         Aus  2.85  58  2614 45.07  2131   75453 35.41  1.27
18.Hunte C.C        Win  2.00  72  3245 45.07  1082   38410 35.50  1.27
19.Stewart A.J      Eng  3.91  75  3348 44.64  3464  122407 35.34  1.26
20.Vaughan M.P      Eng  2.86  68  3093 45.49  2803  101414 36.18  1.26
The three great English openers lead the table. Then Simpson and another top quality English opener, Amiss, although Amiss' contemporary openers posted a high average. Hayden and Gavaskar clock in next despite the somewhat lower peer averages. It is also an indicator that more often than not Gavaskar waged a lone battle. The next three positions are held by openers from the current and immediately precding era.

Alec Stewart is one of the very few batsmen who has scored enough runs in both opening and middle order positions to qualify for both lists. His opening average is considerably better and he is in the 19th position. Readers should not forget that the runs in the table are the runs scored in the opening positions only.

To view the complete list, please click here.

3. Batsman Peer comparisons - Middle order batsmen

>= 4000 middle order runs

No.Batsman          Cty  BPos Inns Runs  Avge  <------Peer------> Ratio
                         Avge Out              Inns    Runs  Avge

 1.Bradman D.G      Aus  3.65  70  6996 99.94  1841   64844 35.22  2.84
 2.EdeC Weekes      Win  4.16  75  4399 58.65  2388   79001 33.08  1.77
 3.Sobers G.St.A    Win  5.09 128  7658 59.83  5363  185285 34.55  1.73
 4.Barrington K.F   Eng  4.07 113  6604 58.44  3512  122194 34.79  1.68
 5.Hammond W.R      Eng  3.70 120  6934 57.78  1628   57387 35.25  1.64
 6.Chappell G.S     Aus  4.04 132  7110 53.86  4450  156700 35.21  1.53
 7.Compton D.C.S    Eng  4.34 114  5805 50.92  2569   86396 33.63  1.51
 8.Ponting R.T      Aus  3.85 201 11267 56.05  9177  344014 37.49  1.50
 9.Javed Miandad    Pak  4.24 167  8789 52.63  6639  234403 35.31  1.49
10.Tendulkar S.R    Ind  4.28 233 12758 54.76 11806  437913 37.09  1.48
11.May P.B.H        Eng  3.66  96  4525 47.14  2593   83403 32.16  1.47
12.Kallis J.H       Saf  3.80 188 10277 54.66  8981  336648 37.48  1.46
13.Sangakkara K.C   Slk  3.09 121  6845 56.57  6328  246703 38.99  1.45
14.Harvey R.N       Aus  3.65 126  6147 48.79  3651  122850 33.65  1.45
15.Lara B.C         Win  3.78 223 11828 53.04  9833  359979 36.61  1.45
16.Dravid R         Ind  3.27 191 10334 54.10  8859  332724 37.56  1.44
17.Mohammad Yousuf  Pak  4.71 128  7023 54.87  7884  300580 38.13  1.44
18.Waugh S.R        Aus  5.42 211 10910 51.71  9473  341102 36.01  1.44
19.Flower A         Zim  5.03  93  4786 51.46  6408  230728 36.01  1.43
20.Border A.R       Aus  4.70 220 11116 50.53  5914  209290 35.39  1.43
The middle order table shows no surprises. Again Mohammad Yousuf's peer batsmen batting average is quite high, only exceeded by Sangakkara's peer average. The early 50s show the lowest middle order batsman averages.

To view the complete list, please click here.

4. Batsman Peer comparisons - Late order batsmen

( >=500 late order runs and BPos avge >8.0)

No.Batsman          Cty  BPos Inns Runs  Avge <------Peer------>  Ratio
                         Avge Out              Inns    Runs  Avge

 1.Johnson M.G      Aus  9.03  22   762 34.64   695   11199 16.11  2.15
 2.Strang P.A       Zim  8.17  25   737 29.48  2546   36143 14.20  2.08
 3.Vettori D.L      Nzl  8.34  98  2959 30.19  4851   73245 15.10  2.00
 4.Symcox P.L       Saf  8.44  23   668 29.04  1781   25879 14.53  2.00
 5.Broad S.C.J      Eng  8.03  20   628 31.40   635   10389 16.36  1.92
 6.Reiffel P.R      Aus  8.40  34   936 27.53  1855   26951 14.53  1.89
 7.Blignaut A.M     Zim  8.31  30   835 27.83  1944   29804 15.33  1.82
 8.More K.S         Ind  8.33  44  1180 26.82  1458   22140 15.19  1.77
 9.Smith I.D.S      Nzl  8.34  60  1667 27.78  2418   38154 15.78  1.76
10.Boje N           Saf  8.10  42  1125 26.79  2843   43787 15.40  1.74
11.O'Keeffe K.J     Aus  8.06  23   606 26.35  1076   16462 15.30  1.72
12.Nash D.J         Nzl  8.82  30   729 24.30  3147   44928 14.28  1.70
13.Vaas WPUJC       Slk  8.09 109  2783 25.53  5557   83365 15.00  1.70
14.Chandana U.D.U   Slk  8.29  21   519 24.71  2567   38534 15.01  1.65
15.Verity H         Eng  8.52  28   620 22.14   506    7101 14.03  1.58
16.Ghavri K.D       Ind  8.53  41   900 21.95  1281   18099 14.13  1.55
17.Wasim Akram      Pak  8.14  97  2160 22.27  4784   70503 14.74  1.51
18.Madan Lal S      Ind  8.18  30   669 22.30  2577   38789 15.05  1.48
19.Wardle J.H       Eng  8.10  26   568 21.85  1197   18002 15.04  1.45
20.Allen D.A        Eng  8.63  34   805 23.68   973   16025 16.47  1.44
This is a very interesting table. The additional qualification of Batting position average ensures that only genuine late order batsmen are compared. Mitchell Johnson has recently started batting at no.8. Hence his entry into this table. Soon he will go out of the table as he builds more innings at no.8 and possibly no.7.

Johnson is on top with a ratio of 2.15. The others are good quality late order batsmen. Anyone who has a ratio of greater than 1.4 should be classified as a top quality late order batsman.

To view the complete list, please please click here.

If readers want different cut-offs for the tables, they are welcome to suggest the same.

Since the tables cover, with almost no exception, all the top batsmen of the world with variable career spans, I have given below the extreme peer average values in various classifications. The base table shows maximum spread, 10.7% on either side of 28.65, since it includes all batsmen, batting at 1-11. The Opening batsmen table has a spread of 7.4% on either side of 33.78. The Middle order table has a spread of 9.3% on either side of 32.69.

Base table (All batsmen)
Low:  24.58 1890-1912 S.E.Gregory
High: 32.71 2005-1009 Mike Hussey

Opening batsmen
Low:  33.24 1950s C.C.Mcdonald
High: 38.47 1970s Fredericks

Middle order batsmen
Low:  32.16 1951-1961 Peter May
High: 39.34 2005-2009 Kevin Pietersen

Late order batsmen
Low:  14.03 1930s Verity
High: 16.47 1960s D Allen

Comments (70)
July 13, 2009
Posted by Anantha Narayanan at in Batting
A follow-up to ODI strike rates

The earlier article uncovered a measure which could stand firm across decades, across different types of pitches/conditions and across different types of bowling skills and strategies. There were not many comments. However there were two comments which suggested enhancing the analysis by expanding the scope of coverage. These two were very sound and I decided to do a follow-up immediately before coming out the eagerly-awaited Test Bowler Analysis next week.

First a recap. The initial analysis compared the Batsman career strike rate with the rest of the team's strike rate, in the matches played by the batsman. The concerned table is given below.

Player career strike rates compared to own team strike rates

SNo Batsman           Cty Mat  Runs Balls  S/R OBRuns OBBalls   S/R  BSRF

  1.Shahid Afridi     Pak 276  5642  5083 1.110  49132  65461 0.751 147.9%
  2.Kapil Dev N       Ind 225  3783  3979 0.951  32898  49298 0.667 142.5%
  3.Powell R.L        Win 108  2085  2157 0.967  17332  24678 0.702 137.6%
  4.Richards I.V.A    Win 187  6721  7451 0.902  25859  38757 0.667 135.2%
  5.Sehwag V          Ind 205  6592  6472 1.019  37006  46569 0.795 128.2%
  6.Wasim Akram       Pak 356  3717  4224 0.880  51127  73789 0.693 127.0%
  7.Jayasuriya S.T    Slk 431 13151 14443 0.911  70806  97706 0.725 125.6%
  8.Klusener L        Saf 171  3576  3978 0.899  26076  35034 0.744 120.8%
  9.Flintoff A        Eng 141  3393  3819 0.888  20940  28419 0.737 120.6%
 10.Gilchrist A.C     Aus 287  9619  9923 0.969  52125  64341 0.810 119.7%
 11.Tikolo S.O        Ken 117  3213  4214 0.762  16758  26291 0.637 119.6%
 12.Cairns C.L        Nzl 215  4950  5879 0.842  33299  47167 0.706 119.3%
 13.Zaheer Abbas      Pak  62  2572  3216 0.800   8669  12863 0.674 118.7%
 14.Chappell G.S      Aus  74  2331  3088 0.755  10480  16449 0.637 118.5%
 15.de Silva P.A      Slk 308  9284 11497 0.808  46393  67537 0.687 117.6%
 16.Gower D.I         Eng 114  3170  4222 0.751  17751  27765 0.639 117.4%
 17.McCullum B.B      Nzl 153  2984  3353 0.890  22785  29918 0.762 116.9%
 18.Botham I.T        Eng 116  2113  2816 0.750  17981  27866 0.645 116.3%
 19.Pollock S.M       Saf 303  3519  4059 0.867  40335  54126 0.745 116.3%
 20.Pietersen K.P     Eng  92  3127  3576 0.874  14069  18585 0.757 115.5%
...
 77.Inzamam-ul-Haq    Pak 378 11739 15827 0.742  60323  81270 0.742 100.0%
...
142.Taylor M.A        Aus 113  3514  5867 0.599  18912  25762 0.734  81.6%
143.Yasir Hameed      Pak  56  2028  3029 0.670  10522  12777 0.824  81.3%
144.Tillakaratne H.P  Slk 200  3789  6544 0.579  28664  39951 0.717  80.7%
145.Mudassar Nazar    Pak 122  2653  5067 0.524  17685  25900 0.683  76.7%
146.Marsh G.R         Aus 117  4357  7721 0.564  18347  24649 0.744  75.8%
To view the complete list, please click here.

There were two excellent suggestions. The more far-reaching and top-drawer suggestion came from Abdulla who suggested that I compare the player strike rates with the strike rates applicable for all the players during the players' career. A simple suggestion. However this was also quite difficult to develop but has far-reaching implications in that it allows us to look at a players' career in true perspective, viz., in relation to his exact peers.

I have built a Player career span segment of the database. The great thing is that such comparisons can now be made not just on strike rates but on other relevant factors such as Batting and Bowling averages, Strike Rates, Bowling accuracy, Runs per match et al. My sincere thanks to Abdulla for opening the door on this fascinating treasure-trove.

In both cases I have taken care that the players' own performances and team extras are excluded from the Match and Player career span figures (for want of a better term. Readers are invited to offer their suggestions for this measure.)

Player career strike rates compared to Player career span strike rates

 SNo Batsman          Cty St/Rt <---Player Career Span---> Ratio
                                Mats    Runs   Balls St/Rt

  1.Shahid Afridi     Pak 1.110 1727  675319  905740 0.746 148.9%
  2.Kapil Dev N       Ind 0.951  884  315912  472334 0.669 142.1%
  3.Sehwag V          Ind 1.019 1399  542088  726324 0.746 136.5%
  4.Richards I.V.A    Win 0.902  657  231329  347757 0.665 135.6%
  5.Powell R.L        Win 0.967  821  317559  432398 0.734 131.6%
  6.Gilchrist A.C     Aus 0.969 1559  606126  816737 0.742 130.6%
  7.Jayasuriya S.T    Slk 0.911 2223  852640 1166792 0.731 124.6%
  8.Wasim Akram       Pak 0.880 1704  648988  913613 0.710 123.9%
  9.Symonds A         Aus 0.924 1479  576233  770030 0.748 123.5%
 10.Zaheer Abbas      Pak 0.800  325  111928  172049 0.651 122.9%
 11.Klusener L        Saf 0.899 1136  440634  601710 0.732 122.8%
 12.Flintoff A        Eng 0.888 1405  547613  731734 0.748 118.7%
 13.Yuvraj Singh      Ind 0.893 1226  477541  630604 0.757 117.9%
 14.Dhoni M.S         Ind 0.909  657  258316  334702 0.772 117.8%
 15.Chappell G.S      Aus 0.755  196   66408  103226 0.643 117.3%
 16.Tendulkar S.R     Ind 0.856 2231  851567 1164382 0.731 117.1%
 17.McCullum B.B      Nzl 0.890 1040  406431  534609 0.760 117.1%
 18.Pollock S.M       Saf 0.867 1634  642511  863944 0.744 116.6%
 19.Cairns C.L        Nzl 0.842 1644  634542  875659 0.725 116.2%
 20.de Silva P.A      Slk 0.808 1735  653214  921125 0.709 113.9%
...
 83.Samuels M.N       Win 0.756 1071  422058  558413 0.756 100.1%
 84.Javed Miandad     Pak 0.672 1053  377675  559175 0.675  99.5%
...
142.Wessels K.C       Saf 0.556  770  276221  408463 0.676  82.2%
143.Habibul Bashar    Bng 0.605 1590  625424  843319 0.742  81.5%
144.Campbell S.L      Win 0.590  743  291157  400299 0.727  81.2%
145.Tillakaratne H.P  Slk 0.579 1598  612869  857466 0.715  81.0%
146.Mudassar Nazar    Pak 0.524  514  182279  271972 0.670  78.1%
To view the complete list, please click here.

This is truly the measure of greatness. I would appreciate if readers understand that this only compares the Strike Rates and not bring in the Averages into the discussion. That will be the subject of another analysis.

Shahid Afridi truly stands tall in terms of his strike rate comparison with his peers. During his career of 276 matches, a total of 1727 matches were played. The average strike rate, sans Afridi, during these 1727 matches, is an impressive .746 and Afridi outscores his peers at an astounding 148.9%. An underrated player, even by his own countrymen at times, he stands supreme.

Kapil Dev outscored his peers by a wide margin of 42.1% indicating how far ahead he was, at least as far as strike rates are concerned. Then comes Sehwag who has an impressive 36.5% and the incomparable Richards who also has a very good lead over his peers of 35.6%. Ricardo Powell completes the top 5 clocking in at 31.6%.

The Top-10 is rounded by Gilchrist, Jayasuriya, Wasim Akram. Symonds and Zaheer Abbas. All great strikers of the ball. The surprise is the position of Zaheer Abbas. He scored at 22.9% over his peers, indicating his immense contributions during a low scoring period.

There is a significant change so far as Tendulkar is concerned. He outscored his team-mates by 13.9%. Hoever he has outscored his peers, over 431 matches in a span of 2231 matches by an impressive 17.1%.

Samuels and Miandad have almost perfectly matches their peer strike rates. The rear of the table is populated by players who were not known for their striking ability.

The second one, made by Karthik, suggested that I expanded the scope a little bit by comparing with the strike rates applicable for the rest of the match rather than the rest of the innings. This makes a lot of sense since it adjusts for widely varying performances in the same match. My thanks to Karthik.

Player career strike rates compared to Match strike rates

 SNo Batsman          Cty St/Rt <---Match figures--->  Ratio
                                   Runs   Balls St/Rt

  1.Shahid Afridi     Pak 1.110   99136  133940 0.740 150.0%
  2.Richards I.V.A    Win 0.902   55082   85923 0.641 140.7%
  3.Kapil Dev N       Ind 0.951   69813  102464 0.681 139.5%
  4.Powell R.L        Win 0.967   36314   50521 0.719 134.5%
  5.Sehwag V          Ind 1.019   78773   99466 0.792 128.6%
  6.Gilchrist A.C     Aus 0.969  106771  139873 0.763 127.0%
  7.Wasim Akram       Pak 0.880  102549  147528 0.695 126.6%
  8.Jayasuriya S.T    Slk 0.911  153293  211317 0.725 125.5%
  9.Klusener L        Saf 0.899   53273   72429 0.736 122.2%
 10.Symonds A         Aus 0.924   63755   82415 0.774 119.5%
...
 77.Gambhir G         Ind 0.839   30372   36203 0.839 100.0%
...
144.Marsh G.R         Aus 0.564   39756   56599 0.702  80.3%
145.Tillakaratne H.P  Slk 0.579   63736   86846 0.734  78.9%
146.Mudassar Nazar    Pak 0.524   37385   55308 0.676  77.5%
To view the complete list, please click here.

There is not much of a difference in the ratios when we include the other team's strike rates indicating that the top players outperform their own team mates and match peers by similar margins.

Powell moves down to fourth spot moving Kail Dev and Richards up. Gilchrist moves up substantially indicating that his team mates scored raather freely as compared to his match peers. Gambhir has matched his team mates and match peers exactly. No major change is there at the end except that Marsh moves off the bottom which is now occupied by Mudassar Nazar.

Comments (19)
July 7, 2009
Posted by Anantha Narayanan at in Batting
ODI Strike Rates - a fresh look (and a preview of Test Bowler Analysis)





Shahid Afridi outscores his team-mates by more than 37% © Getty Images
Since I need some time to complete the Test Bowler Analysis, I have come out with an article on ODI Strike Rates. What started as an interim article has turned out to be a very interesting one.

Whenever we compare measures across years we always have problems since the relevant period strategies, pitch/ground conditions, quality of bowling (or batting), prevailing laws etc vary significantly. Shahid Afridi's 100+% strike rate cannot be blindly compared to Viv Richards' sub-90 strike rate since everything has changed over the years.

I have created a new factor comparing the Batsman career strike rate with the rest of the team's strike rate, in the matches played by the batsman. The great thing with this measure is that this stands firm across decades, across different types of pitches/conditions and across different types of bowling skills and strategies.

If the average scoring rate of the period was way below currently acceptable values, no problem, this condition applies to all the players in that match. Was the pitch unplayable, no problem, this condition applies to all the players in that match. Was the pitch a belter, no problem. Were the grounds small or huge, no problems. Was there a devastating bowling attack, no problem. Was it the East African or Canada bowling attack, no problem, all should have helped themselves to the buffet lunch. And so on. Our comparison applies only to matches played by the batsman so these are completely valid.

The analysis has also evolved. My first idea was to compare the batsman's career strike rate to the team's overall strike rate. Then I changed to the concerned match strike rate of the team but this had an element of overlap since the player's own performance is embedded in the team's performance. Finally I came out with the idea of taking into account the other players' strike rates. This has worked out very well.

Now let us look at the tables. The criteria is that the concerned batsman should have scored a minmum of 2000 ODI runs. Even this means that there is a sample size of 146 batsmen. This table is current upto match no. 2855, the fourth ODI between West Indies and India.

Table of Career strike rates to Concerned match team strike rates

SNo Batsman           Cty Mat  Runs Balls  S/R OBRuns OBBalls   S/R  BSRF
1.Shahid Afridi Pak 276 5642 5083 1.110 52937 65461 0.809 137.3% 2.Kapil Dev N Ind 225 3783 3979 0.951 35676 49298 0.724 131.3% 3.Powell R.L Win 108 2085 2157 0.967 18941 24678 0.768 125.9% 4.Richards I.V.A Win 187 6721 7451 0.902 28195 38757 0.727 124.1% 5.Sehwag V Ind 205 6592 6472 1.019 40230 46569 0.864 117.9% 6.Wasim Akram Pak 356 3717 4224 0.880 55541 73789 0.753 116.9% 7.Jayasuriya S.T Slk 431 13151 14443 0.911 77876 97706 0.797 114.2% 8.Klusener L Saf 171 3576 3978 0.899 27976 35034 0.799 112.6% 9.Gilchrist A.C Aus 287 9619 9923 0.969 56114 64341 0.872 111.1% 10.Flintoff A Eng 141 3393 3819 0.888 22790 28419 0.802 110.8% 11.Chappell G.S Aus 74 2331 3088 0.755 11416 16449 0.694 108.8% 12.Pollock S.M Saf 303 3519 4059 0.867 43168 54126 0.798 108.7% 13.Cairns C.L Nzl 215 4950 5879 0.842 36554 47167 0.775 108.6% 14.Zaheer Abbas Pak 62 2572 3216 0.800 9520 12863 0.740 108.1% 15.Tikolo S.O Ken 117 3213 4214 0.762 18721 26291 0.712 107.1% 16.Gower D.I Eng 114 3170 4222 0.751 19486 27765 0.702 107.0% 17.McCullum B.B Nzl 153 2984 3353 0.890 24937 29918 0.834 106.8% 18.Pietersen K.P Eng 92 3127 3576 0.874 15244 18585 0.820 106.6% 19.Botham I.T Eng 116 2113 2816 0.750 19731 27866 0.708 106.0% 20.de Silva P.A Slk 308 9284 11497 0.808 51495 67537 0.762 105.9% 21.Rhodes J.N Saf 245 5935 7310 0.812 42228 54993 0.768 105.7% 22.Trescothick M.E Eng 123 4335 5086 0.852 21661 26647 0.813 104.9% 23.Symonds A Aus 198 5088 5504 0.924 34568 39054 0.885 104.4% 24.Tendulkar S.R Ind 425 16684 19481 0.856 76047 92266 0.824 103.9% 25.Moin Khan Pak 219 3266 4011 0.814 37111 47228 0.786 103.6% ... 40.Gibbs H.H Saf 244 8038 9647 0.833 45073 54128 0.833 100.0% ... 142.Yasir Hameed Pak 56 2028 3029 0.670 11363 12777 0.889 75.3% 143.Wessels K.C Saf 109 3367 6057 0.556 16626 22456 0.740 75.1% 144.Tillakaratne H.P Slk 200 3789 6544 0.579 31601 39951 0.791 73.2% 145.Mudassar Nazar Pak 122 2653 5067 0.524 19282 25900 0.744 70.3% 146.Marsh G.R Aus 117 4357 7721 0.564 20183 24649 0.819 68.9%
Note: The OB figures reflect the aggregate of the runs/balls of the other batsmen who batted in all the innings in which the concerned batsman has batted. If the concerned batsman did not bat at all, the figures for that innings are not included in the aggregate.

As expected Shahid Afridi is at the top. He has out-scored his team-mates by an amazing margin of 37.3% although his team-mates themselves score at a fair clip, 80.9. This underscores his value to the team. He outperforms his team-mates by such a wide margin, I fail to understand how the selectors could ever drop him, I am not even referring to his bowling.

Look at the second entry, also a proof that this measure cuts across years with ease. Kapil Dev has outperformed his team-mates by over 26%. His team-mates have been sluggish. However this understandable since those were the times. It was outstanding performance by Kapil Dev to score at a great strike rate of over 90% during those days when 70 was the norm.

Third player in the table is Ricardo Powell, who has out-scored his team-mates by over 25%. Whatever happened to Powell.

Now comes two interesting entries. Viv Richards' value to his team cannot be exemplified more than by this measure. He has outscored his team-mates by over 21%, day in and day out. This, coupled by the achievements of those mean and fiery fast men, was primarily responsible for the West Indian successes of the 1970s/80s.

Then comes the modern great, Sehwag. His team, India itself, has scored at a pretty good rate, 86.4. Sehwag has still managed to outscore his team-mates by 18%. This single factor has been one of the main reasons for the Indian team's recent successes.

In the next 5 places we have Wasim Akram, Jayasuriya, Kluesener, Gilchrist and Flintoff who have all outscored their team-mates by over 10%. All are great strikers.

Tendulkar has managed to outscore his team-mates by around 4%, mainly because the rest of the team, with a number of attacking batsmen, including Sehwag, Yuvraj et al, have scored at a good rate of 82.4. But his contributions, in the opening position, have been outstanding. Note the relatively lower placement of Symonds, just over 4%, indicating, a la Tendulkar, the higher scoring rate of his team-mates, in this case a very high 88.5.

Gibbs is the only batsman who has almost exactly mirrored his team-mates' achievements.

At the other hand we have mostly defensive batsmen of olden years, led by Geoff Marsh whose team-mates have outscored him by over 30%. The only modern batsman is Yasser Hameed who has scored at an amazing 25% below his team-mates, accepting that this group includes Afridi.

To view the complete list, please click here.

The above table includes the team extras in the runs scored. Thus the rest-of-the-team strike rates is slightly higher. I have given below the same table, this time excluding the team extras. No major changes.

SNo Batsman           Cty Mat  Runs Balls  S/R OBRuns OBBalls   S/R  BSRF

  1.Shahid Afridi     Pak 276  5642  5083 1.110  49132  65461 0.751 147.9%
  2.Kapil Dev N       Ind 225  3783  3979 0.951  32898  49298 0.667 142.5%
  3.Powell R.L        Win 108  2085  2157 0.967  17332  24678 0.702 137.6%
  4.Richards I.V.A    Win 187  6721  7451 0.902  25859  38757 0.667 135.2%
  5.Sehwag V          Ind 205  6592  6472 1.019  37006  46569 0.795 128.2%
  6.Wasim Akram       Pak 356  3717  4224 0.880  51127  73789 0.693 127.0%
  7.Jayasuriya S.T    Slk 431 13151 14443 0.911  70806  97706 0.725 125.6%
  8.Klusener L        Saf 171  3576  3978 0.899  26076  35034 0.744 120.8%
  9.Flintoff A        Eng 141  3393  3819 0.888  20940  28419 0.737 120.6%
 10.Gilchrist A.C     Aus 287  9619  9923 0.969  52125  64341 0.810 119.7%
 11.Tikolo S.O        Ken 117  3213  4214 0.762  16758  26291 0.637 119.6%
 12.Cairns C.L        Nzl 215  4950  5879 0.842  33299  47167 0.706 119.3%
 13.Zaheer Abbas      Pak  62  2572  3216 0.800   8669  12863 0.674 118.7%
 14.Chappell G.S      Aus  74  2331  3088 0.755  10480  16449 0.637 118.5%
 15.de Silva P.A      Slk 308  9284 11497 0.808  46393  67537 0.687 117.6%
 16.Gower D.I         Eng 114  3170  4222 0.751  17751  27765 0.639 117.4%
 17.McCullum B.B      Nzl 153  2984  3353 0.890  22785  29918 0.762 116.9%
 18.Botham I.T        Eng 116  2113  2816 0.750  17981  27866 0.645 116.3%
 19.Pollock S.M       Saf 303  3519  4059 0.867  40335  54126 0.745 116.3%
 20.Pietersen K.P     Eng  92  3127  3576 0.874  14069  18585 0.757 115.5%
 21.Trescothick M.E   Eng 123  4335  5086 0.852  19830  26647 0.744 114.5%
 22.Lamb A.J          Eng 122  4010  5290 0.758  19026  28691 0.663 114.3%
 23.Rhodes J.N        Saf 245  5935  7310 0.812  39173  54993 0.712 114.0%
 24.Tendulkar S.R     Ind 425 16684 19481 0.856  69447  92266 0.753 113.8%
 25.Crowe M.D         Nzl 143  4704  6464 0.728  20206  31581 0.640 113.7%
...
 77.Inzamam-ul-Haq    Pak 378 11739 15827 0.742  60323  81270 0.742 100.0%
...
142.Taylor M.A        Aus 113  3514  5867 0.599  18912  25762 0.734  81.6%
143.Yasir Hameed      Pak  56  2028  3029 0.670  10522  12777 0.824  81.3%
144.Tillakaratne H.P  Slk 200  3789  6544 0.579  28664  39951 0.717  80.7%
145.Mudassar Nazar    Pak 122  2653  5067 0.524  17685  25900 0.683  76.7%
146.Marsh G.R         Aus 117  4357  7721 0.564  18347  24649 0.744  75.8%

Test Bowler Analysis

I have given below a brief write-up on the Test Bowler Analysis. If you want to send in your comments on this, please do so, as a separate comment, titling the same, "Test Bowler Analysis".

1. Period Separation: These periods have been identified with lot of thought and deliberation with inputs from a few interested readers. Many related factors have gone into this process. Separate tables will be prepared for different periods. I have considered, and rejected, a separation of Pace and Spin since there will be too many tables and we will not have the charm of a Murali/Warne vs Hadlee/Lillee comparison.

- The bowling era: 1877-1914 (134 Tests and 370 players)
- The batting era: 1920-1969 (535 Tests and 980 players)
- The balanced era: 1970-2009 (1251 Tests and 1220 players).

2. Match Performance: This is a very important aspect of any such analysis. Many readers have completely forgotten that this is not career-based and takes into account every ball bowled and wicket captured weighted by the match conditions and the opposition. Those who are shouting at the rooftops that the career-end figures are not favourable to one player over the other should take the trouble of understanding this aspect of analysis carefully. This will incorporate the following factors.

- Wickets captured (Base)
- Balls bowled (Base) - to recognize long spells
- Batsmen dismissed - based on his score at time of dismissal (Base)
- Overall quality of batting team - primarily top-7 batsmen
- Bowling accuracy - relative to the innings scoring rate
- Own team's bowling quality (to take care of very strong bowling sides)
- Match-related pitch characteristics
- Match situation (incl first day spinners' performances, defending low/high totals in innings 2, innings 3 situation, levels of fourth innings totals defended, win margins et al.
- Home/Away - incorporating relative team strengths
- Result - incorporating relative team strengths.

3. Career Achievements: This is an equally important aspect of any such analysis. It also encompasses aspects of bowling which do not require consideration of the match conditions or situation. The only longevity measure is the "Career wickets captured" measure with no more than a 10% weight. This will incorporate the following factors.

- Career Wickets captured
- Bowling Strike rate (BpW)
- Bowling accuracy (RpO)
- Average Quality of batsmen dismissed - based on CtD batting average
- Type of wickets captured - Top order / Middle order / Late order
- % of wickets with own efforts - Bowled/Lbw/C&b (Still undecided on this).

Once again reminding the readers to send separate comments on this topic.

Comments (28)
June 27, 2009
Posted by Anantha Narayanan at in Batting
Test Batsmen Analysis: a follow-up





Brian Lara remains on the top of the list as the best Test batsman since 1960 © AFP
The follow-up to a major article is always fraught with pitfalls. One has to make sure that the changes are not just cosmetic, nor be influenced by a point only be