Award notice observed
Latest variant observed by Bidwake on .
Open this official Find a Tender notice
Record references
- Release reference
077208-2025- Published tags
- award, contract
Public procurement
See the published facts, notice history, awards and supplier links in one place. Open the original Find a Tender notice for the full record.
ocds-h6vhtk-05e91dPublished facts
077208-2025The George Park and Ride Terminal Building was opened in 2006 to provide a waiting area, toilet facilities and passenger information for those using the Park and Ride services or any other bus services operating from the site. Prior to the pandemic, the Park and Ride operator had taken on responsibility for staffing the site on a commercial basis. However, given the impact of the pandemic on the bus industry, the park and ride operator is no longer able to offer this service, and the building was closed for 21 months from March 2020 until January 2022 when the decision was taken in the face of mounting criticism by park and ride users who were effectively locked out of the building, to seek tenders to provide a staff presence in the building. However, due to the current contract ending in August 2025 it is the intention of the Council to do another tender for a period of ninteen months. Given the length of time the building had been closed previously, it is not in the Council's interest to allow the terminal building to close again for any extended period of time.
Observed notice trail
Events follow the publisher date where one is available. “Seen by Bidwake” is the date this service first found the record.
Award notice observed
Latest variant observed by Bidwake on .
Open this official Find a Tender notice
077208-2025Awards and suppliers
Buyer: Plymouth City CouncilSupplier: PLYMOUTH CITYBUS LIMITED
1End dates, recurrence wording and links are shown as they appear in public notices. They do not create a new opportunity. If no later linked record appears here, that means Bidwake did not find one in the records it has loaded; it does not prove that none exists.