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Canoe River near Beauval water level

River gauge, Canoe River, Saskatchewan, Canada

Directions

Right now

Normal for mid-October

Water level

2.09m Steady over the last 24 hours

Flow
11.5 m³/s
2.0 2.2 2.5

History

History
2.02.22.4mOct 11Oct 13Oct 15Oct 16Oct 182.02.22.4mOct 11Oct 15Oct 18
1.82.02.22.4mSep 18Sep 26Oct 3Oct 11Oct 181.82.02.22.4mSep 18Oct 3Oct 18
23mOct 2025Jan 2026Apr 2026Jul 2026Oct 202623mOct 2025Apr 2026Oct 2026
23mJanMarMayJulSepNov202623mJanAprJulOct2026

20252026

Water level Normal range (10–90 %)

What this means

The Canoe River near Beauval is at 2.09 m, in the normal range for mid-October.

That puts it 0.11 m below the median of 2.19 m for mid-October, based on 16 years of readings. A year ago it stood at 1.64 m (+0.45 m).

The level has held steady over the past 24 hours. In the last month it has stayed between 2.03 m and 2.12 m.

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

Compared with 16 years of daily readings for this time of year. How to read levels

Key numbers

Median for this date
2.19 m0.11 m below the median for this date
Normal for this date
1.88 m – 2.45 m8 years in 10 fall in this range (16 years of records)
Same day last year
1.64 m+0.45 m
Lowest and highest in 30 days
2.03 m – 2.12 m
Lowest and highest in 12 months
1.25 m – 2.11 m

On the river

Outside the spring freshet, most rivers settle into a gentler pattern, broken by storms.

Flood advisories come from the provincial river forecast centre.

Weather at the gauge

Rain in the last 3 days: 2.9 mm. Rain that falls upstream can take hours or days to show up at a river gauge.

18 Sun 11° 4° 0.9 mm, 100% Wind 34 km/h
19 Mon 8° 3° – Wind 13 km/h
20 Tue 10° 1° – Wind 13 km/h
21 Wed 12° 4° – Wind 18 km/h
22 Thu 10° 2° – Wind 10 km/h
23 Fri 7° 5° 20 mm, 64% Wind 16 km/h
24 Sat 5° 0° 15 mm, 69% Wind 17 km/h

Forecast: Open-Meteo

Sunrise 07:49 AM Sunset 06:07 PM Daylight 10 hr, 18 min First quarter 50%

Map

Nearby gauges

Gauge Level Compared with normal 24 hours Distance
Dore River near the MouthRiver gauge, Dore River 1.29 m Very low −0.01 m 55 km

Questions and answers

How does the Canoe River near Beauval compare with last year?

It is 0.45 m higher than on the same day last year, when the reading was 1.64 m.

What is a normal level for the Canoe River near Beauval in mid-October?

The median for mid-October is 2.19 m. In 8 years out of 10 the reading falls between 1.88 m and 2.45 m, based on 16 years of records.

Is the river level the same as the depth of the water?

No. The reading is measured from a fixed zero mark at the gauge, so 2.09 m on the gauge does not mean the water is that deep.

What is the water level of Canoe River near Beauval today?

On Oct 18, 2026, 06:30 AM CST, the water level was 2.09 m. Steady over the last 24 hours.

Is Canoe River near Beauval rising or falling?

Steady over the last 24 hours. Down 0.02 m over the last 7 days.

Is the level of Canoe River near Beauval normal?

Normal for mid-October. Compared with 16 years of daily readings for this time of year.

How often is this data updated?

Environment and Climate Change Canada – Water Survey of Canada publishes a new reading every hour. This page refreshes within minutes of each update.

For specialists

Station codes, datum, parameters, data quality and downloads
Operator
Environment and Climate Change Canada – Water Survey of Canada
Station code
eccc:06BB005 (Agency page)
Coordinates
55.39683, -108.01883 (WGS84)
Vertical datum
station datum (assumed datum)
Update interval
every hour
Licence
Open Government Licence – Canada. Contains information licensed under the Open Government Licence – Canada

Published series

ParameterLast valueTime (UTC)Quality
Water level 2.09 m 2026-10-18 12:30 Provisional
Flow 11.5 m³/s 2026-10-18 12:30 Provisional

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How to cite

Environment and Climate Change Canada – Water Survey of Canada: Canoe River near Beauval (eccc:06BB005). Accessed October 18, 2026 via Nivelmap, https://nivelmap.com/en/canada/saskatchewan/canoe-river-near-beauval

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.