Heights in feet above Mean Lower Low Water (MLLW). Dots are NOAA's predicted highs and lows; the line between them is our interpolation. Shaded: night.
| Tide | Time | Height |
|---|---|---|
| High tide | 4:27 AM | 16.58 ft |
| Low tide | 11:23 AM | 0.38 ft |
| High tide | 5:39 PM | 21.29 ft |
| Day | High tides | Low tides |
|---|---|---|
| Today Tue, Oct 27 | 4:27 AM 16.6 ft5:39 PM 21.3 ft | 11:23 AM 0.4 ft |
| Tomorrow Wed, Oct 28 | 5:16 AM 16.5 ft6:32 PM 22.2 ft | 12:30 AM 6.1 ft12:08 PM -0.5 ft |
| Thu, Oct 29 | 6:07 AM 16.5 ft7:25 PM 22.8 ft | 1:23 AM 6.0 ft12:58 PM -1.0 ft |
| Fri, Oct 30 | 7:02 AM 16.5 ft8:18 PM 23.1 ft | 2:16 AM 5.7 ft1:52 PM -1.2 ft |
| Sat, Oct 31 | 8:00 AM 16.6 ft9:11 PM 23.0 ft | 3:09 AM 5.3 ft2:49 PM -1.1 ft |
| Sun, Nov 1 | 8:00 AM 16.6 ft9:04 PM 22.6 ft | 3:02 AM 4.7 ft2:48 PM -0.5 ft |
| Mon, Nov 2 | 9:02 AM 16.7 ft9:57 PM 21.9 ft | 3:56 AM 4.0 ft3:49 PM 0.4 ft |
Orange: measured by NOAA's sensor, last 24 hours (6-minute data, preliminary). Dashed: predicted tide, through the next 24 hours. The prediction contains only the astronomical tide; wind, air pressure and river flow move the real water level away from it.
On Tuesday, October 27, high tide at Snag Point is at 4:27 AM (16.6 ft) and 5:39 PM (21.3 ft); low tide is at 11:23 AM (0.4 ft) (AKDT, heights above MLLW). The table above lists the next 7 days.
The highest predicted tide in the next 12 months is 23.7 ft on November 28, 2026 at 6:58 PM. The largest tides fall a day or two after a full or new moon, especially when the Moon is closest to Earth.
Yes — on 117 days in the next 12 months the low tide drops below 0 ft (MLLW). The lowest is -2.6 ft on December 25, 2026 at 10:18 AM. Minus tides expose the most shoreline, which is why tide-poolers look for them.
Station local time (AKDT at the time this page was built), with daylight saving time applied where the area observes it — the same convention as NOAA's own tide tables.
From NOAA CO-OPS, the U.S. government tide station network (tidesandcurrents.noaa.gov); the predictions are public domain. The curve between highs and lows is our interpolation. This page is not for navigation.