This paper introduces a meta-axiomatic framework centered on the concept of the Supreme Position (S† ) – an absolute totality encompassing every conceivable or inconceivable position, including all forms of existence, non-existence, logical systems, and meta-logical frameworks. Built upon three core axioms–the Meta-Axiom of Supreme Position, the Axiom of Position’s Plenitude, and the Axiom of Anekāntavāda–the framework provides a hierarchical ontology of positions from individual premises to meta-logical systems. It resolves persistent philosophical and scientific problems by showing that impossibility, contradiction, and paradox are relative to specific logical systems ( Ln), not absolute properties of positions. Through practical examples in physics (classical, quantum, relativistic systems) and conceptual analyses (black holes, square circles, causal explanations), we demonstrate how the framework explains why mysteries exist in one system but not another, why unification efforts encounter boundaries, and how absolute totality can contain seemingly incompatible positions. The framework offers a principled approach to epistemology that honors both the drive for unification and the inherent plurality of intelligible structures, suggesting that comprehensive understanding emerges from mapping positions to their natural logical homes rather than forcing universal containment.
M.K. Mukundan (Thu,) studied this question.