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22 Oct 2013, 15:11 (Ref:3321665) | #1 | ||
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Some stats about the 2013 FIM GP season
These are some stats about the season in the three categories of racing. Each table has 5 columns:
- Num of wins - Num of 2nds - Num of poles - Num of 2nds in qualifying - An estimate of the probability of winning next race. It is like a resume of the former columns, and try to show the ranking of riders. Those numbers basically say what riders are the fastest in each category, not their consistency. Code:
Moto3: 1st 2nd Pol 2nd Pwin RIN 6 5 6 3 .363 SAL 7 2 4 2 .311 VIN 2 7 2 5 .230 FOL 0 0 2 1 .037 MAR 0 1 0 2 .030 OLI 0 0 1 1 .022 MAS 0 0 0 1 .007 15 15 15 15 Moto2: 1st 2nd Pol 2nd Pwin ESP 5 1 5 2 .252 RED 3 3 3 4 .207 RAB 3 3 2 3 .185 NAK 0 4 3 3 .126 TER 2 1 1 0 .089 KAL 1 1 0 0 .044 TOR 1 0 0 1 .037 LUT 0 1 0 1 .022 COR 0 1 0 0 .015 SIM 0 0 1 0 .015 ZAR 0 0 0 1 .007 15 15 15 15 MotoGP: 1st 2nd Pol 2nd Pwin MAR 6 5 8 3 .368 LOR 6 1 3 6 .264 PED 3 6 2 2 .208 CRU 0 2 2 3 .076 ROS 1 1 0 1 .049 BRA 0 1 1 0 .028 BAU 0 0 0 1 .007 16 16 16 16 |
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22 Oct 2013, 15:38 (Ref:3321677) | #2 | ||
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Just to add some commentary to the former tables. According to the probability estimations, we have the following.
Riders who "probably" (>50%) win any of the two last races: Marquez 60% Rins 59% Salom 53% Lorenzo and Espargaro fall a bit short of being probably winners. Lorenzo because of the competition from Marquez and Pedrosa; Espargaro because potential Moto2 wins are pretty spread along many riders. Riders that is not "rare" (>5%) that win any of the last races: Rins, Salom, Vinales, (Folger), (Alex Marquez) Espargaro, Redding(?), Rabat, Nakagami, Terol, (Kallio), (Torres) Marquez, Lorenzo, Pedrosa, Crutchlow, (Rossi), (Bradl) It is not a surprising list, but I subjectively find Torres a bit out of place. Along all this, it seems clear that the most probable riders to get the titles are: Rins and Salom, Espargaro (and Redding depending on his condition), Marquez. So, IMO, Vinales, Rabat or Lorenzo are alternative options just in case something no usual happens. |
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