First light
06:28
2026-10-18 — Time zone: Europe/Moscow (UTC+03:00)
| Date | Sunrise | Sunset | Day length | Phase |
|---|---|---|---|---|
| 2026-10-18 · Sunday · Today | 07:05 | 17:23 | 10 h 18 min | First quarter |
| 2026-10-19 · Monday · Tomorrow | 07:07 | 17:21 | 10 h 13 min | Waxing gibbous |
| 2026-10-20 · Tuesday | 07:09 | 17:18 | 10 h 09 min | Waxing gibbous |
| 2026-10-21 · Wednesday | 07:11 | 17:16 | 10 h 05 min | Waxing gibbous |
| 2026-10-22 · Thursday | 07:13 | 17:14 | 10 h 00 min | Waxing gibbous |
| 2026-10-23 · Friday | 07:16 | 17:11 | 9 h 56 min | Waxing gibbous |
| 2026-10-24 · Saturday | 07:18 | 17:09 | 9 h 51 min | Waxing gibbous |
| Month | Sunrise | Sunset | Day length |
|---|---|---|---|
| January | 08:49 | 16:27 | 7 h 38 min |
| February | 07:54 | 17:32 | 9 h 38 min |
| March | 06:45 | 18:31 | 11 h 46 min |
| April | 05:25 | 19:34 | 14 h 09 min |
| May | 04:18 | 20:33 | 16 h 15 min |
| June | 03:44 | 21:15 | 17 h 31 min |
| July | 04:05 | 21:05 | 16 h 60 min |
| August | 05:00 | 20:07 | 15 h 07 min |
| September | 06:00 | 18:49 | 12 h 48 min |
| October | 06:59 | 17:31 | 10 h 32 min |
| November | 08:04 | 16:23 | 8 h 20 min |
| December | 08:52 | 15:56 | 7 h 03 min |
| Longest day | 21 June - 17 h 33 min |
|---|---|
| Shortest day | 22 December - 7 h 00 min |
| Earliest sunrise | 03:44 (14 – 22 June) |
| Latest sunrise | 08:59 (1 January) |
| Earliest sunset | 15:56 (10 – 19 December) |
| Latest sunset | 21:18 (22 – 28 June) |
| Solar noon on the clock | 12:13 (23 October) to 12:43 (1 February) |
| Fastest change in day length | gaining about 5 minutes a day, around 18 March |
| Clock changes | none in 2026 |
| Same clock as Saint Petersburg | 630 km to the north-west; the sun is 29 minutes earlier in Moscow |
Times are local clock times for 2026, to the minute; where several days share the extreme minute, all of them are listed, because the method is good to about a minute.
Europe/MoscowSun times use the NOAA solar algorithm and are accurate to about one minute below 65° latitude. Moon phase is a mean-phase approximation, accurate to a few hours.
Updated: