Cavloc
Trail running
· Bregaglia Engadin
A scenic trail run on which you pass two idyllic mountain lakes.
moderate
Distance 15.2 km
This circular tour starts at Maloja Post, follow the road for a bit and then turn left up over Plan di Cava to the Aela viewpoint. The view leads over the lakes of Sils and Silvaplana to Muottas Muragl. The tour continues around the Aela and down to the first houses of Maloja. On the left, past the edge of the marshy plain and over the Orden dam, you run up to the Lägh da Bitabergh. Around the lake and on to Lägh da Cavloc. The restaurant or the various barbecue areas invite you to take a rest. The way back is easy on the natural road to Orden and through Maloja to the starting point.
More information
Engadin Tourismus AG
Via Maistra 1
CH-7500 St. Moritz
Phone: +41 81 830 00 01
E-mail: allegra@engadin.ch
Internet: www.engadin.ch
Author’s recommendation
The barbecue areas at Lägh da Cavaloc invite you to take a leisurely rest.

Author
Engadin St. Moritz
Update: March 22, 2023
Difficulty
moderate
Technique
Stamina
Experience
Landscape
Highest point
2,159 m
Lowest point
1,750 m
Best time of year
Jan
Feb
Mar
Apr
May
Jun
Jul
Aug
Sep
Oct
Nov
Dec
Track types
Asphalt
2.7 km
Dirt road
0 km
Forested/wild trail
2.5 km
Path
8.7 km
Road
1.3 km
Start
Maloja post office (1,809 m)
Coordinates:
SwissGrid
2'773'530E 1'141'641N
DD
46.403668, 9.695458
DMS
46°24'13.2"N 9°41'43.6"E
UTM
32T 553457 5139134
w3w
Destination
Maloja post office
Turn-by-turn directions
Maloja - Plan di Cava - Aela - Orden - Lägh da Bitabergh - Lägh da Cavloc - Orden - Maloja
Public transport
Public-transport-friendly
Coordinates
SwissGrid
2'773'530E 1'141'641N
DD
46.403668, 9.695458
DMS
46°24'13.2"N 9°41'43.6"E
UTM
32T 553457 5139134
w3w
///depth.astounded.jetliner
Arrival by train, car, foot or bike
Difficulty
moderate
Distance
15.2 km
Duration
2:15 h
Ascent
621 m
Descent
621 m
Highest point
2,159 m
Lowest point
1,750 m
Statistics
2D
3D
Maps and trails
- 3 Waypoints
- 3 Waypoints
Distance
km
Duration
: h
Ascent
m
Descent
m
Highest point
m
Lowest point
m
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