📚 Recommended Mathematics Books
Topology (Munkres) | General Topology (Engelking) | Counterexamples in Topology | Rudin's AnalysisAs an Amazon associate, I earn from qualifying purchases.
Circuitoids are a generalization of a category where each morphisms has an arbitrary (possibly infinite) number of arguments. Two morphisms are not required to have the same number of arguments.
See this manuscript where I first define circuitoids.
I haven’t (yet) defined some notion of associativity for circuitoids. This may be a topic of our future research.
🔬 Advanced Mathematics References
- Sheaves in Geometry and Logic
- Categories for the Working Mathematician
- Stone Spaces
- Algebraic Topology (Hatcher)
- Concrete Mathematics
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My attempt to generalize some things I research in terms of circuitoids was a blind valley.
I’ll better analyze every case separately, not to try to generalize all in one formula about circuitoids. Such generalization has little benefit.
I think I wrote that short article about circuitoids in vain.