Use of Axeyum
Axeyum represented candidate networks and lower-bound obligations as finite search problems and recorded certificates for the resulting sizes.
- Components
- Axeyum SAT SolverAxeyum Library
Recorded result
The recorded optimum sizes are 3, 5, 9, and 12 comparators for three through six channels.
Supporting artifacts
Artifact pages contain the formal statement, proof route, evidence, provenance, and direct dependency graph recorded in the ledger.
- The optimal sorting network on 3 channels has exactly 3 comparators smt-clausal · F:sorting-network-optimal-size-n3
- The optimal sorting network on 4 channels has exactly 5 comparators smt-clausal · F:sorting-network-optimal-size-n4
- The optimal sorting network on 5 channels has exactly 9 comparators smt-clausal · F:sorting-network-optimal-size-n5
- The optimal sorting network on 6 channels has exactly 12 comparators smt-clausal · F:sorting-network-optimal-size-n6