Record · DRIVER · ALL_TIME

Longest DNF streak

Longest run of consecutive non-finishes
PosDriverRecordsNotes
1 Fernando Alonso 438 races ~2026
2 Lewis Hamilton 390 races ~2026
3 Kimi Räikkönen 352 races ~2021
4 Rubens Barrichello 326 races ~2011
5 Jenson Button 309 races ~2017
6 Michael Schumacher 308 races ~2012
7 Sebastian Vettel 300 races ~2022
8 Sergio Pérez 293 races ~2026
9 Felipe Massa 271 races ~2017
10 Nico Hülkenberg 264 races ~2026
11 Valtteri Bottas 257 races ~2026
11 Daniel Ricciardo 257 races ~2024
11 Riccardo Patrese 257 races ~1993
14 Jarno Trulli 256 races ~2011
15 David Coulthard 247 races ~2008
16 Max Verstappen 243 races ~2026
17 Carlos Sainz 242 races ~2026
18 Giancarlo Fisichella 231 races ~2009
19 Mark Webber 217 races ~2013
20 Gerhard Berger 210 races ~1997
21 Andrea de Cesaris 209 races ~1994
22 Nico Rosberg 206 races ~2016
23 Nelson Piquet 205 races ~1991
24 Alain Prost 202 races ~1993
24 Jean Alesi 202 races ~2001
26 Lance Stroll 201 races ~2026
27 Michele Alboreto 194 races ~1994
28 Esteban Ocon 190 races ~2026
28 Nigel Mansell 190 races ~1995
30 Pierre Gasly 188 races ~2026
31 Kevin Magnussen 186 races ~2024
32 Nick Heidfeld 184 races ~2011
33 Charles Leclerc 183 races ~2026
34 Romain Grosjean 181 races ~2020
35 Ralf Schumacher 180 races ~2007
36 Graham Hill 177 races ~1975
36 Jacques Laffite 177 races ~1986
38 Niki Lauda 173 races ~1985
39 Jacques Villeneuve 165 races ~2006
40 Thierry Boutsen 163 races ~1993
40 Mika Häkkinen 163 races ~2001
42 Lando Norris 162 races ~2026
42 George Russell 162 races ~2026
42 Johnny Herbert 162 races ~2000
45 Ayrton Senna 161 races ~1994
46 Martin Brundle 158 races ~1996
46 Heinz-Harald Frentzen 158 races ~2003
46 Olivier Panis 158 races ~2004
49 John Watson 152 races ~1985
50 René Arnoux 151 races ~1989
Record Basis · Calculation basis
Longest run of consecutive non-finishes · Sprint excluded · post-race decisions (penalties applied) included
Data range: 1950–2026 · Last updated: 2026-07-21 12:00 · calc version: v1.0 · Data sources: Jolpica-F1 (Ergast compatible)