What makes mathematics possible — and what does mathematics, in turn, make possible? Mathematics: Conditions and Consequences explores this question through the lens of relational ontology, revealing mathematics as a reflexive architecture of relational potential.
This series examines:
-
Preconditions of Mathematics: How semiotic capacity, pattern recognition, and symbolic recursion enabled humans to construe relations abstractly, stabilising them in sign, gesture, and notation.
-
Consequences of Mathematics: How abstraction and formalisation autonomise relation, generate new fields of structured potential, and create semiotic systems that extend across physics, biology, cognition, and social practice.
-
Semiotic Consequences: How mathematics functions as the meta-language of order, structuring the space of the possible and enabling relational reasoning across domains.
-
Synthesis — Relational Reflexivity: How mathematics actualises relational potential, individuates structure, and recursively expands the landscape of the possible, making it a generative engine of symbolic and systemic novelty.
Readers are invited to trace the dynamics of mathematics as a semiotic, recursive, and generative system — a domain in which relation itself becomes both object and operator, a symbolic space where potential is actualised, structured, and endlessly extended.
No comments:
Post a Comment