Tender notice observed
Latest variant observed by Bidwake on .
Open this official Find a Tender notice
Record references
- Release reference
061547-2026- Published tags
- tender
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-06c0d6Published facts
074574-2026Newcastle City Council is seeking to procure a contractor to deliver the following modules: • Level 1, aimed at children in Year 3 or 4, is the gateway to starting to cycle and covers basic bike handling skills in a traffic-free environment, such as a playground. • Level 2, aimed at children in Year 5 or 6, teaches children how to grow more confident and is taught on quiet roads but in real traffic conditions to provide a real cycling experience. • Level 3, for children who have completed previous levels, covers more complex situations and equips the cyclist with the skills needed to stay safe in more challenging urban situations. • Bikeability Plus, to complement and support the core Bikeability training: • Bikeability Balance, aimed at 4- to 7-year-olds to develop cycle handling and awareness, and build confidence ahead of future training. • Bikeability Learn to Ride, taught after Balance but before Level 1, to help children progress from balancing to pedalling
Observed notice trail
Events follow the publisher date where one is available. “Seen by Bidwake” is the date this service first found the record.
Tender notice observed
Latest variant observed by Bidwake on .
Open this official Find a Tender notice
061547-2026Award notice observed
Latest variant observed by Bidwake on .
Open this official Find a Tender notice
074574-2026Awards and suppliers
Buyer: NEWCASTLE CITY COUNCILSupplier: Outspoken Training LLP
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.