Table of Contents
- What does “The Unreasonable Effectiveness of Mathematics in the Natural Sciences” mean?
- Could it be that both the abstract mathematical theories and understanding of the workings of the natural world depend on mental concepts and constructs like balance and symmetry constrained by initial and boundary conditions and use universal processes like multiplication, differentiation and integration which are represented in our equations which underlying our modern physical theories?
- How does Wolfram’s computational approach shed light on the connections?
- Does Frenkel’s Langlands Program help throw light on these mysteries?
- Mathematical concepts that study universal patterns in processes appear to be the most fundamental of all mental constructs as anywhere in our universe or in another multiverse, the concepts appear objective and universal and precise and robust and indisputable. If this assessment is true, what does this mean in terms of metaphysics, ontology, epistemology, methodology and axiology in the context of human understanding, imagination, creativity and human relationships?
- Can you provide an AQAL perspective on mathematics?
- And how have the latest discoveries of The Wolfram Physics Project enlightened us some more on the mystery of the unreasonable effectiveness of mathematics?
- How has the Hoffman’s mathematical approach that posits that conscious agents are fundamental, and his use of positive geometries to connect to the standard model of the universe, which shows that space-time physics and quantum mechanics are emergent and projections from a deeper mathematics realm, can help in a deeper and wider understanding of this mystery?
- Can you explore is some detail Mike Hockney’s works, particularly in the “God Series,” on ontological mathematics, exploring a range of complex and interconnected ideas related to mathematics, science, religion, and metaphysics and how his ideas are relevant to this discussion?
- Can Kastrup’s Analytic Idealism add to deeper understanding of this mysterious connection between mathematics, consciousness and physical reality?
- Is it possible that 1. mathematics, 2. consciousness and 3. physical reality are three different complementary perspectives that can be translated unto each other, and ontologically all three are seen as self-organizing systems that could be construed as 1. self-correcting, 2. self-learning and adapting, and 3. self-developing and evolving, respectively, all to higher emerging integrated complexities? And the 1. principles of least action, and 2. Friston’s minimization of free energy principle in active inference and 3. survival or arrival of the fittest solution reflects this complementarity?
- Can you provide a profound title for an article this conceptualization?
- Can you create a parable elaborating on this synergy?
- Can you construct a vibrant image radiating this synergy?
