Mathematics describes the regularities of nature with remarkable precision. The EC/HE theory points towards an explanation of why this is possible. Mathematics and manifest reality spring from the same relational structures in KNOWING.

This entails that mathematics does not first arise when human beings begin to describe nature. Mathematics already lies implicitly in the Idealist Emergence and Attractor Dynamics that organise relations in KNOWING.

Every relation establishes necessary relationships between likeness and difference, proximity and distance, whole and part. When such relations are reorganised through emergence, stable patterns arise that follow particular structural laws. These laws are mathematical before they are physical.

The mathematical regularity of nature is therefore not a mystery. It would be far more surprising if the universe could not be described mathematically. Physics appears as mathematical because it manifests relations that are already organised mathematically at the abstract level.

The EC/HE theory thus points towards mathematics not beginning with space, time, particles or fields. Mathematics has its origin in the first relations that arise through emergence and is carried forward through the entire chain of stabilisations and attractors.

Mathematics is therefore not merely a language for nature. Mathematics is the structural form that Idealist Emergence and Attractor Dynamics take.

The Horizon Equation is one concrete step in the direction of formalising this chain mathematically. If the mechanisms presented here are correct, it is not merely possible — it is necessary that such a formalisation can be carried through.

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