Sources

Prototype Brainstorm

IMG_20250523_150151.jpg

Open Questions

(This is a collection of questions, some of them probably due to not fully understanding the math in the papers. Feel free to add more questions or to answer them.)

  1. There are many optimization algorithms out there. Depending on the application area, we should to pick an algorithm that is the best fit (at least I’m not aware of a general purpose optimization algorithm). E.g. for logic problems CP-SAT is a good choice. I understood that classic Pareto-based swarm algorithms are good for non-linear multi-objective problems that are based on numeric values. I also understood that the category theory version proposed in the above sources is for problems in which there are non-quantifiable resources or objectives. Question: What are concrete application use cases that would be best solved by this (and could not better be solved by e.g. CP-SAT, or graph-based algorithms (e.g. shortest path)).
    1. If I understood the prototype brainstorm correctly, the application area was peer-to-peer teaching. Isn’t that solved by CP-SAT assignment?
    2. We agree, that we don’t want prices. However, I still see quantities of resources and thus numeric problems in many economy related questions I can think of. What are examples of non-numeric ones, that are not solved by logic or graph algorithms?
  2. In the talk and prototype brainstorm there was the idea of running the algorithm distributed in a network with multiple nodes (mentioning e.g. Urbit).
    1. Running it distributed is not strictly needed, right?
    2. If it would run distributed, was the idea that one node represents one particle? And/or one community in the network of communities?

Reflections

Those are some reflections by Evo on the “The problem of scale in anarchism” and the “PARETO OPTIMIZATION IN CATEGORIES” papers (without having understood all the math). (I did also make some summary and other notes, can share if wanted, but will try to keep focused here)

Take-aways

This is a collection of quotes and insights that go beyond the math but followed from it.