SkyAlmanac

Moon · October 2025

Moon calendar for Aix-en-Provence, Provence-Alpes-Côte d'Azur, France: October 2025

Daily moon phases, illumination, moonrise and moonset in Aix-en-Provence, Provence-Alpes-Côte d'Azur, France for October 2025. Full moon: October 7, 2025. All times are shown in the local time of Aix-en-Provence, Provence-Alpes-Côte d'Azur, France.

← September 2025 November 2025 →
Full moonTuesday, October 7, 2025, 8:35 AM
New moonTuesday, October 21, 2025, 11:45 AM
Day Phase Illumination Moonrise Moonset
1 Waxing Gibbous 65% 4:19 PM 1:02 AM
2 Waxing Gibbous 74% 4:37 PM 2:12 AM
3 Waxing Gibbous 83% 5:27 PM 3:30 AM
4 Waxing Gibbous 90% 5:39 PM 4:25 AM
5 Waxing Gibbous 96% 6:01 PM 5:41 AM
6 Full Moon 99% 6:23 PM 7:02 AM
7 Full Moon 100% 6:31 PM 8:19 AM
8 Waning Gibbous 98% 7:20 PM 9:37 AM
9 Waning Gibbous 93% 7:38 PM 11:01 AM
10 Waning Gibbous 86% 8:17 PM 12:22 PM
11 Waning Gibbous 77% 9:13 PM 1:44 PM
12 Waning Gibbous 67% 10:13 PM 2:44 PM
13 Last Quarter 55% 11:31 PM 3:45 PM
14 Last Quarter 44% 4:23 PM
15 Waning Crescent 33% 12:31 AM 4:49 PM
16 Waning Crescent 23% 2:02 AM 5:30 PM
17 Waning Crescent 15% 3:26 AM 5:37 PM
18 Waning Crescent 8% 4:23 AM 5:52 PM
19 Waning Crescent 4% 5:36 AM 6:16 PM
20 New Moon 1% 6:27 AM 6:24 PM
21 New Moon 0% 7:39 AM 6:23 PM
22 New Moon 1% 8:32 AM 7:25 PM
23 Waxing Crescent 4% 9:44 AM 7:39 PM
24 Waxing Crescent 8% 10:40 AM 8:17 PM
25 Waxing Crescent 14% 11:47 AM 8:54 PM
26 Waxing Crescent 21% 11:35 AM 8:43 PM
27 Waxing Crescent 30% 12:26 PM 9:40 PM
28 Waxing Crescent 39% 1:25 PM 10:48 PM
29 First Quarter 49% 1:45 PM
30 First Quarter 59% 2:20 PM 12:07 AM
31 Waxing Gibbous 70% 2:30 PM 1:28 AM

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Frequently asked questions

When is the full moon in October 2025 in Aix-en-Provence, Provence-Alpes-Côte d'Azur, France?

The full moon peaks on Tuesday, October 7, 2025, 8:35 AM (local time).

When is the new moon in October 2025?

The new moon falls on Tuesday, October 21, 2025, 11:45 AM (local time) — the darkest nights of the month, best for stargazing.

Data: Meeus astronomical algorithms. How we calculate this

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