Лазарева пећина
The Lazareva Pećina, which translates Lazar's Cave, is the longest explored cave in Serbia. Located in Bor municipality, near Zlot, the cave is also sometimes referred to as Zlotska Cave.Places of Interest Nearby
Highlights: Church of Saint Elijah and Lazar’s Canyon.
Lazar’s Canyon
Protected area
Lazar's Canyon or Lazar's Gorge is located at about 10 kilometers from Bor. Lazar’s Canyon is situated 3½ km southwest of Лазарева пећина.
Places in the Area
Nearby places include Zlot and Brestovačka Banja.
Zlot
Village
Zlot is a village in the municipality of Bor, Serbia. Zlot is situated 3 km southeast of Лазарева пећина.
Brestovačka Banja
Hamlet
Brestovačka Banja is a hamlet, which is situated 7 km northeast of Лазарева пећина.
Podgorac
Village
Podgorac is a village in the municipality of Boljevac, Serbia. Podgorac is situated 10 km south of Лазарева пећина.
Лазарева пећина
- Type: Archaeological site
- Also known as: “Lazareva pecina”
- Categories: historic site, tourist attraction, and tourism
- Location: Opština Bor, Bor District, Central Serbia, Serbia, Balkans, Europe
- View on OpenStreetMap
Latitude
44.02944° or 44° 1′ 46″ north
Longitude
21.96233° or 21° 57′ 44″ east
Open location code
8GP32XH6+QW
OpenStreetMap ID
OpenStreetMap feature
historic=archaeological_site
This page is based on OpenStreetMap, Wikidata, Wikimedia Commons, and Wikipedia.
We’d love your help improving our open data sources. Thank you for contributing.
Satellite Map
Discover this place from above in high-definition satellite imagery.
In Other Languages
“Лазарева пећина” goes by many names.
- Serbian: “Lazareva pećina”
- Serbian: “Лазарева пећина”
Places with the Same Name
Discover other places named “Лазарева пећина”.
Notable Places Nearby
Highlights: Zlot Spring and Пастрмски рибњак Злот.
Nearby Places
Places to explore: Motel pećina and Motel Zlotske Pećine.
Serbia: Must-Visit Destinations
Worth a closer look: Belgrade and Novi Sad.
Curious Archaeological Sites to Discover
Uncover intriguing archaeological sites from every corner of the globe.