UKIZUK Innovation ZonesA TAIU initiative

UKIZ/BACKBONE · MATRIX

What does every mission depend on?

A connected national system.

Eleven missions. Nine backbone capabilities. No arbitrary numeric scores — each cell is a judgement based on the constraints each mission actually reports.

Proposed by UKIZ · independent · not a government designation

The matrix

Dependency of each proposed national innovation mission on each backbone capability
MissionAI & ComputeCapital & Financial ServicesCybersecurity & Digital TrustTalent & SkillsResearch & UniversitiesIP & CommercialisationProfessional & Business ServicesInternational Market AccessPhysical & Digital Connectivity
01Life Sciences & Health InnovationImportantCriticalRelevantImportantCriticalCriticalRelevantImportantRelevant
02Engineering Biology & BiomanufacturingRelevantCriticalRelevantImportantCriticalImportantRelevantImportantCritical
03Quantum TechnologiesImportantCriticalImportantCriticalCriticalImportantRelevantRelevantRelevant
04Semiconductors, Photonics & Advanced ConnectivityRelevantCriticalImportantCriticalImportantRelevantRelevantImportantCritical
05Advanced MaterialsImportantCriticalRelevantImportantCriticalCriticalRelevantImportantRelevant
06Future Mobility & Advanced ManufacturingImportantCriticalRelevantCriticalImportantRelevantImportantRelevantCritical
07Robotics & Autonomous SystemsCriticalCriticalImportantCriticalImportantImportantRelevantRelevantRelevant
08Space & Satellite TechnologiesImportantCriticalRelevantImportantCriticalRelevantRelevantCriticalImportant
09Clean Energy Systems & Industrial DecarbonisationRelevantCriticalRelevantCriticalImportantRelevantImportantImportantCritical
10Defence, Security & Dual-Use TechnologyImportantCriticalCriticalCriticalImportantRelevantImportantRelevantRelevant
11AgriTech & Future Food SystemsImportantCriticalRelevantImportantCriticalRelevantRelevantImportantCritical

Read down a column and the point of the model becomes visible: capital, research and talent are demanded by every mission. Building nine separate versions of them in eleven places would be the most expensive possible way to solve that.