Your Eddington number is 34.
That means that on 34 separate days you have recorded activities exceeding 34 km. Going far is one thing, going often is another. But going far often is hard. Also if you increment the Eddington number, all days with less distance will not count any more. It becomes increasingly hard to increment the Eddington number because you don't only need to achieve a higher count, but all shorter activities don't count towards the bigger number.
How many more days do you need to increment your Eddington number?
| Distance / km | Count | Missing days |
|---|---|---|
| 35 | 32 | 3 |
| 36 | 27 | 9 |
| 37 | 24 | 13 |
| 38 | 20 | 18 |
| 39 | 18 | 21 |
| 40 | 15 | 25 |
| 41 | 15 | 26 |
| 42 | 15 | 27 |
| 43 | 15 | 28 |
| 44 | 11 | 33 |
In a graphical representation, the Eddington number is the distance where the red line intersects with the blue area.
How did the Eddington number evolve over time?
If we only consider the activities within one calendar year for the Eddington number, we get the following:
| Year | Eddington number |
|---|---|
| 2018 | nan |
| 2019 | 22.0 |
| 2020 | 22.0 |
| 2021 | 23.0 |
| 2022 | 23.0 |
| 2023 | 20.0 |
| 2024 | 20.0 |
| 2025 | 21.0 |
| 2026 | 20.0 |
| Distance / km | Count | Missing weeks |
|---|---|---|
| 54 | 52 | 2 |
| 55 | 46 | 9 |
| 56 | 45 | 11 |
| 57 | 45 | 12 |
| 58 | 45 | 13 |
| 59 | 42 | 17 |
| 60 | 41 | 19 |
| 61 | 34 | 27 |
| 62 | 32 | 30 |
| 63 | 30 | 33 |