Maths & Archetypes

This session explores the deep relationship between mathematics and structure in our descriptions of reality. Why does mathematics appear so unreasonably effective? Are mathematical forms discovered, invented, or archetypal in nature? We will explore whether mathematical structures precede physical reality, emerge from it, or serve as cognitive scaffolding that allows reality to appear ordered and intelligible.

Guiding questions:

• Why does mathematics map so well onto physical reality?
• Are structures ontologically real or epistemic tools?
• Do mathematical archetypes constrain what kinds of universes are possible?

Zoom room to be added when date for this session is scheduled.

Asking questions

Everyone is welcome to propose questions using the comments section below.

Questions are selected based on relevance and audience vote. As such, make sure to write your question so that most can understand what you mean!

• Give it a short CLEAR TITLE in capital letters.
• Write an optional short description of what your question is about.
• Share further reflections below if you want, but if selected, aim for brevity when asking to help the flow of the discussion.

Also make sure to read the other questions and 'heart' the ones you are most curious about!