402 Horton Street, Detroit, MI 48202
- 5 beds |
- 3 baths |
- 2,412 sqft
Single-Family Home
Built in 1897
3,049sqft lot
—— car garage
$160/sqft
Listed 28 days ago
Property Description
Built in 1897, this rare stone & brick, 2.5 story, single family home features prominent Romanesque/Classical architecture typical of turn-of-the-century urban Detroit. Situated on a North facing corner lot in Detroit's historic North End neighborhood, 402 Horton has 360 degrees of neighborhood amenities. It's walking distance from the MUFI community garden and Delores Bennett Park, all the shops, restaurants & cafes, fitness centers, and nightclubs & bars lining Woodward Avenue, Grand Boulevard, and within the adjacent Milwaukee Junction neighborhood, not to mention, it's minutes away from the Detroit People's Food Coop and the Oakland Avenue Urban Farm by bike or car. Walk to the Q-Line for car-free Midtown and Downtown access. The post office, the bank, the salon, all in your footprint. Remodeled in 2019, with a new kitchen this year, exterior painting in 2026, 2 serviced furnaces and 2 new central air (2022) for comfortable control, this home is 2.5 finished floors of livable clean and vibrant space! There's a nice backyard too. Enjoy urban living while maintaining a quiet neighborhood setting. This stately home is a true gem.
- Listing Status:
- Active
- Date Added:
- August 26, 2026
- Data Last Updated:
- September 23, 2026 at 12:45PM
- Listing Office:
- Clyde Realty LLC : 313-949-7191
- Listing Agent:
- Eleni Zaharopoulos : 313-380-1516
- MLS ID:
- 61024376

- Style: Colonial
- Other Structures: Porch
- Parking: Parking spaces: 0
- General: StoneTwoBasement
- Road/Access: Paved
- Originating MLS: MiRealSource
- School District: Detroit City School District
- County: Wayne
- Zoning: S HORTON 39 BAGGS L 8P 57 PLATSW C R 1/101 30 X 100
- Water: Public
- Source: MiRealSource
This listing courtesy of Eleni Zaharopoulos , Clyde Realty LLC
Monthly Payment
- Principal & Interest $
- Property Taxes $
- Home Insurance $
- VA Funding Fee $






