Award notice observed
Latest variant observed by Bidwake on .
Open this official Contracts Finder notice
Record references
- Release reference
efa613c7-2891-44c2-b1df-7384370f465e-165795- Published tags
- award
Public procurement
See the published facts, notice history, awards and supplier links in one place. Open the original Contracts Finder notice for the full record.
ocds-b5fd17-86d11e79-8f12-4d86-b4a7-8801f7f29865Published facts
efa613c7-2891-44c2-b1df-7384370f465e-165795Meller Educational Trust (MET) is a multi academy trust based in Hertfordshire with seven academies and University Technical Colleges, primarily based around Watford, South Hertfordshire and Hillingdon.The MET is seeking to centrally procure catering services across the Trust. In the first instance, this will encompass the Bushey Academy, Francis Combe Academy, the Hertswood Academy and Watford UTC with the potential to extend to other schools within the Trust as their current arrangements end, and as the Trust grows. The services may vary between academies to suit the local demographic, site facilities and student numbers, and we would expect bidders to take each school's needs into account. Equally, the contract terms must be favourable to each institution within the Trust, and we reserve the right for each academy to determine value for money of the arrangement for their circumstance.
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 Contracts Finder notice
efa613c7-2891-44c2-b1df-7384370f465e-165795Awards and suppliers
Buyer: Meller Educational TrustSupplier: CUCINA RESTAURANTS LIMITED
ocds-b5fd17-86d11e79-8f12-4d86-b4a7-8801f7f29865-1End 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.