City Walls

The fortification system of the city of Split is unique architecturally, as it features layers from various periods ranging from the construction of the famous Diocletian’s Palace (295-305) to the finishing of the Late Antiquity and medieval walls with powerful Baroque fortifications during the Cretan War (1645-1669)

LOCATION

Split

LENGTH

3.01km

DURATION

1h

DIFFICULTY

Easy

TRIAL INFO

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adventure

TRAIL LINKS

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LOCATION

Split

DURATION

1h

LENGTH

3.01km

DIFFICULTY

Easy

ELEVATION

50m

TYPE

Asphalt: 3.01 km
Macadam: 0 km

BOTTOM ELEVATION

1m

TOP ELEVATION

50m

START POINT

Split

END POINT

Split

A thrilling journey of discovery, unforgettable activities that promise to delight all the senses.

START EXPLORING

START

43º 30’ 25.834” N / 16º 26’ 22.466” E On the Riva next to the model of the Palace, and then west along the Riva

0.13 KM

turn right onto Voćni Square and then go along Marulićeva Street and across Pjaca (Narodni Square)

0.27 KM

from Pjaca to Bosanska Street

0.39 KM

from Bosanska Street, turn left into Kralja Tomislava Street

0.57 KM

from Kralja Tomislava Street, turn right into Marmontova Street

0.63 KM

from Marmontova Street, turn right into Sinjska Street

0.81 KM

from Sinjska Street, turn right into Natka Nodila Street

0.90 KM

from Natko Nodilo Street, turn left into King Tomislav Street

0.98 KM

from King Tomislav Street, go left along Đardin to Zagrebačka Street

1.05 KM

turn right into Zagrebačka Street

1.26 KM

turn left into Marina Držića Street

1.31 KM

turn right immediately up the steps into Glagoljaška Street, and go along the Gripe fortress

1.73 KM

turn right (around the corner of the fortress) into Vidilica Street

1.93 KM

turn right into Vrzov Dolac Street

2.13 KM

at the crossroads, continue straight into Rokova Street

2.44 KM

from Rokova Street, turn into Zagrebačka Street and continue west (turn left at the crossroads)

2.58 KM

turn left into Pazar and exit into Hrvojeva Street

2.88 KM

 exit onto the Riva and turn left

3.01 KM

return to the starting point

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