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Deep Creek near Mannboro water level

River gauge, Deep Creek, Virginia, United States

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Right now

Normal for mid-October

Water level

1.12ft Steady over the last 24 hours

Flow
27.0 cfs
0 10 20 Highest onrecord 24.04 ft

History

History
0.81.01.2ftOct 16Oct 16Oct 17Oct 18Oct 190.81.01.2ftOct 16Oct 17Oct 19
Water level

What this means

Deep Creek near Mannboro is at 1.12 ft, in the normal range for mid-October.

The level has held steady over the past 24 hours. In the last month it has stayed between 0.76 ft and 1.17 ft.

Fall is often low-water season on rivers, until steadier rain returns.

Compared with 5 years of daily readings for this time of year. How to read levels

Key numbers

Highest on record
24.04 ftOctober 6, 1972

Floating and fishing near Deep Creek near Mannboro

Normal flows mean predictable rapids and good access at most put-ins.

What happens at each level

30.00 ft
River stage sensor operating limit
1.12 ft
Right now

Impact statements from the U.S. National Weather Service.

Highest crests on record

RankLevelDate
124.04 ftOctober 6, 1972
219.53 ftOctober 24, 1971
318.35 ftOctober 12, 2018
416.87 ftSeptember 19, 2003
516.27 ftSeptember 6, 1979
615.79 ftFebruary 15, 1984
715.76 ftAugust 31, 2004
814.92 ftApril 17, 1987
914.80 ftAugust 17, 1940
1014.56 ftOctober 1, 1979

Weather at the gauge

The forecast is not available right now.

Sunrise 07:24 AM Sunset 06:31 PM Daylight 11 hr, 7 min First quarter 61%

Map

Nearby gauges

Gauge Level Compared with normal 24 hours Distance
Appomattox River at Route 602 near MannboroRiver gauge, Appomattox River 2.80 ft Below flood stage −0.06 ft 4.4 mi
Appomattox River at MattoaxRiver gauge, Appomattox River 7.24 ft Below flood stage +0.25 ft 10 mi
Stony Creek near DinwiddieRiver gauge, Stony Creek 4.7 cfs Low +1.0 cfs 21 mi
Nottoway River near RawlingsRiver gauge, Nottoway River 2.38 ft Below flood stage ±0 21 mi
Fine Creek at Fine Creek MillsRiver gauge, Fine Creek 4.4 cfs Normal −1.4 cfs 22 mi
Appomattox River at MatoacaRiver gauge, Appomattox River 1.93 ft Below flood stage +0.14 ft 22 mi
James River and Kanawha Canal near RichmondCanal gauge, James River and Kanawha Canal 150 cfs Normal ±0 25 mi
James River near RichmondRiver gauge, James River 3.91 ft Below flood stage −0.20 ft 26 mi

Questions and answers

Is gage height the same as water depth?

No. Gage height is measured from a fixed reference point chosen by the agency, so a reading of 10 ft does not mean the river is 10 ft deep.

What is the water level of Deep Creek near Mannboro today?

On Oct 19, 2026, 01:30 PM EDT, the water level was 1.12 ft. Steady over the last 24 hours.

Is Deep Creek near Mannboro rising or falling?

Steady over the last 24 hours.

Is the level of Deep Creek near Mannboro normal?

Normal for mid-October. Compared with 5 years of daily readings for this time of year.

What is the highest water level ever recorded at Deep Creek near Mannboro?

The highest level on record is 24.04 ft on October 6, 1972.

How often is this data updated?

The U.S. Geological Survey publishes a new reading every 15 minutes. This page refreshes within minutes of each update.

Where does this data come from?

The values come directly from the U.S. Geological Survey, the official operator of this gauge, and are in the public domain. We do not estimate or model live values.

For specialists

Station codes, datum, parameters, data quality and downloads
Operator
U.S. Geological Survey
Station code
usgs:02041000 (Agency page)
Coordinates
37.28321, -77.86972 (WGS84)
Vertical datum
NAVD88
Update interval
every 15 minutes
Licence
Public domain. Data: U.S. Geological Survey (USGS), provisional data subject to revision

Published series

ParameterLast valueTime (UTC)Quality
Water level 1.12 ft 2026-10-19 17:30 Provisional
Flow 27.0 cfs 2026-10-19 17:30 Provisional

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How to cite

U.S. Geological Survey: Deep Creek near Mannboro (usgs:02041000). Accessed October 19, 2026 via Nivelmap, https://nivelmap.com/en/united-states/virginia/deep-creek-near-mannboro

How we check values

Each reading is stored as published. We hold back values that jump faster than physically plausible and show the measurement time with every value.