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.
Gorgeous custom home on Gordon Point! Just a stroll from three idyllic beaches, this 3300 sq ft mid-century home has been taken back to the studs and completely reimagined into a modern, elegant retreat. Featuring premium finishes in a serene, neutral palette, the light-filled main level offers a vaulted living room with skylights and fireplace, a spacious family room with tree views, and a chef’s kitchen with premium appliances. The luxurious primary suite includes a walk-in closet and spa-like ensuite. Enjoy indoor-outdoor living on the large sunny deck overlooking lush landscaping. Also on the main level: 2nd bedroom, full bath and laundry. The lower level provides many options with a full kitchen, 3 more bedrooms or office/gym/ flex space. Energy-efficient features include solar panels, heat pump, smart lighting, and power for EV charging. Ideally located on a quiet street, one block from the ocean, close to uvic, quality shopping and parks A home for making lasting memories.
Data was last updated April 16, 2025 at 08:05 AM (UTC)
Area Statistics
Listings on market:
51
Avg list price:
$1,350,000
Min list price:
$350,000
Max list price:
$7,900,000
Avg days on market:
41
Min days on market:
2
Max days on market:
204
Avg price per sq.ft.:
$565.19
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.
