| Max Verstappen | Pedro Rodríguez | |
|---|---|---|
| Season | ||
| Season | 2015 | 1963 |
| Team | Toro Rosso | Lotus |
| Races | 19 | 2 |
| WDC finish | P12 | — |
| Wins & podiums that season · era-dependent | ||
| Wins | 0 | 0 |
| Podiums | 0 | 0 |
| Poles | 0 | 0 |
| Fastest laps | 0 | 0 |
| Season rates that season · same conditions | ||
| Win % | 0.0% | 0.0% |
| Podium % | 0.0% | 0.0% |
| Pole % | 0.0% | 0.0% |
| Reliability & consistency that season · conditions matched | ||
| DNF rate | 21.1% | 100.0% |
| Points-finish rate | 52.6% | 0.0% |
| Points that season · scoring-era variable | ||
| Season total | 49 | 0 |
Each season is scored against the maximum points available that year, on a 0–100 scale. Comparing two seasons this way is era-fair: a dominant 1950 season and a dominant 2024 season both score near 100, regardless of the points system in use. The rank shown is where each driver finished in the global f1δ standings that year.
Every season is scored as a share of that year's maximum possible points, on a 0–100 scale, then summed across a whole career. Formula: season f1δ = (points scored ÷ maximum points winnable that season) × 100; career f1δ = the sum of every season. Worked example: Verstappen's 2023 = 575 ÷ 620 × 100 = 92.7. Why: dividing each season by its own era's maximum makes eras comparable — dominating a 7-race 1950 season and a 24-race 2024 season both come out near 100%, even though a win was worth 8 points then and 25 now. Summing rewards longevity. Indy 500 excluded; a DNF is simply a zero.
A driver's highest single-season f1δ — their most dominant year, on its own. Formula: the maximum of a driver's season scores. Worked example: Verstappen's peak is his 2023 season — 92.7. Why: the career total rewards longevity, so a short, ferocious peak can hide inside a lower lifetime sum. Peak isolates the single best year, so a driver whose brilliance was intense but brief stands where they belong.
Rank every driver by f1δ each season. Finishing top-3 that year is a seasonal podium; finishing 1st is a seasonal win. A dominant stretch is the longest run of consecutive seasons at top-3. Formula: for each season, rank all drivers by f1δ; seasonal podium = f1δ rank ≤ 3; dominant stretch = longest run of consecutive seasonal podiums. Worked example: Hamilton holds the record — 8 straight seasonal podiums (2014–2021). Schumacher ran 7 in a row (2000–2006); Verstappen's run stands at 7 (2019–2025). Why: dominance is where you placed among the field, not your raw score. Hamilton in 2016 lost the title by five points but still scored a top-3 f1δ — something a binary "champion / not champion" would miss.
The share of race starts that ended without a classified finish. Formula: races not finished ÷ race starts × 100. Races the driver did not start are excluded from both sides. A disqualification counts as a finish that scored nothing, not a DNF. Why it sits apart from the era-fair rates: unlike a win or a podium, finishing meant something very different in different eras. Cars in the 1950s–70s broke constantly; modern cars almost always reach the flag. A high DNF rate in 1955 says far more about the machinery than the driver. Comparing two drivers within the same season is meaningful — they faced the same conditions. Across eras it's context, not a verdict.
The share of race starts that ended in a points-paying position. Formula: races finished in a scoring position ÷ race starts × 100, using that season's real points system. Why it's era-dependent: the number of positions that pay points has changed repeatedly — the top five scored in 1950, the top ten score today. A modern driver has roughly twice as many scoring positions available for the same relative performance, so a higher percentage doesn't necessarily mean a better driver. Like DNF rate, it's shown as context.