Gordon Head is a well-established ocean-side neighbourhood in East Saanich just north of Victoria BC. This largely residential suburban neighbourhood is tucked up against gorgeous Mt. Doug Park and sits just south of Cordova Bay Beach, both of which offer great outdoor recreational opportunities. The University of Victoria can be found on the southern boundaries of Gordon Head as well as a number of elementary and secondary schools. UVic is also known for being home to Mystic Vale, a beautiful ravine park that stretches almost from Henderson Road to Cadboro Bay. As well as the beautiful Gordon Head Lookout Point with lovely oceanside views.
Welcome home to this spacious 5 bedroom 2 bathroom family home on a quiet cul de sac in Gordon Head, situated on a large, level, fully fenced and sunny lot, with views of Mt Pkols from the deck. Impressive kitchen with SS appliances, cherry cabinets w/soft-close hinges, dovetailed wood drawers & Cambria quartz countertops, which is open to the dining room with french doors to the cozy and private sunroom. In the living room, you'll enjoy the large south facing bay window to bring in the light and gas fireplace to cozy up to in the cold months. Upstairs you'll find two large bedrooms, a bathroom, and high end laminate floors. On the ground level entry you'll find 2 more bedrooms, a full bath, family room (5th bedroom), and large laundry/utility room. Close to fantastic schools, shops, and Mt. Pkols Park. Suite potential or great for extended family - 2 full floors accessed by personal elevator! Heat pump and gas forced air furnace. RV parking too! Check out the media links for more!
Data was last updated July 4, 2025 at 08:05 AM (UTC)
Area Statistics
Listings on market:
67
Avg list price:
$1,350,000
Min list price:
$350,000
Max list price:
$4,980,000
Avg days on market:
39
Min days on market:
4
Max days on market:
157
Avg price per sq.ft.:
$582.69
These statistics are generated based on the current listing's property type
and located in
SE Gordon Head. Average values are
derived using median calculations.
