Quantum computation: Difference between revisions
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Quantum computation could be useful for difficult optimization problems with search spaces of super astronomical size. E.g.: | Quantum computation could be useful for difficult optimization problems with search spaces of super astronomical size. E.g.: | ||
* Finding optimal arrangements of atoms in [[Kaehler bracket]]s | * Finding optimal arrangements of atoms in [[Kaehler bracket]]s | ||
* Optimizing circurty routing of all the various subsystems of a [[gemstone metamaterial on-chip factories]]. | * Optimizing circurty routing of [[Subsystems of gem-gum factories|all the various subsystems]] of a [[gemstone metamaterial on-chip factories]]. | ||
== Related == | |||
* [[Reversible computation]] | |||
* [[Purely functional programming]] | |||
Optimization problems: | |||
* [[Kaehler bracket]] | |||
* Circuit routing for the various [[subsystems of gem-gum factories]] | |||
[[Category:Programming]] | |||
Latest revision as of 10:39, 26 September 2021
Quantum computation is very much NOT a necessity for the functioning of future gemstone metamaterial on-chip factories.
Quantum computation could be useful for difficult optimization problems with search spaces of super astronomical size. E.g.:
- Finding optimal arrangements of atoms in Kaehler brackets
- Optimizing circurty routing of all the various subsystems of a gemstone metamaterial on-chip factories.
Related
Optimization problems:
- Kaehler bracket
- Circuit routing for the various subsystems of gem-gum factories