3118 W Oakley
COMING FALL 2026, three newly constructed condominiums located at 3118 W Oakley Avenue offer spacious four-bedroom, two-bathroom homes in one of Chicago’s most sought-after North Side neighborhoods.
These thoughtfully designed residences are approximately 985 square feet and feature open-concept living, dining, and kitchen spaces ideal for everyday living and entertaining. Each home includes a private primary suite, generously sized bedrooms, dedicated laundry room, ample storage space, and a private rear deck that extends the living area outdoors. Designed with flexibility and functionality in mind, these residences provide versatile spaces to accommodate a variety of lifestyles, including work-from-home needs, hobbies, and everyday living.
Situated between Roscoe Village and Lakeview, residents will enjoy convenient access to neighborhood parks, local restaurants, coffee shops, and boutique shopping. The homes are located near Hamlin Park, the Chicago Riverwalk trail system, and the vibrant dining and entertainment destinations along Roscoe Street and the Southport Corridor. Nearby CTA bus routes, the Belmont Blue Line station, and convenient access to I-90/94 provide easy connections throughout the city.
Combining modern design with an exceptional location, these six new homes offer the opportunity to enjoy the character and amenities of Chicago’s North Side while living in a newly constructed residence.
| Address | Units Available | BR/BA | Price | HOA Fees | AMI | Accessibility | Parking | Square Footage |
|---|---|---|---|---|---|---|---|---|
| 3118 W Oakley | Two | 4BR/2BA | 394,000 | N/A | 120% | N/A | Garage | 985 |
| 3118 W Oakley | One | 4BR/2BA | 374,000 | N/A | 120% | N/A | None | 985 |
Contact Christina Glass at christinaglass@atproperties.com or 708-704-4507 or Jordan Euson at jordan.euson@compass.com or 847-691-8307 with any questions regarding the properties.
Buyers must have a gross household income of no more than 120% of the Area Median Income – AMI (see HUD’s Area Median Income limits here).
