
This paper formalises the identity I = p within the Cohesion Unied Field Theory framework[1]: inertia is locally identical to the pressure transmitted into the observable domain from thenext higher scale of the cosmic hierarchy, and integrally identical to the energy E = pr. Inertia,conventionally treated as an unexplained property of mass, is here derived from the foundationalaxiom of the framework that the observable universe is a pressure-bound domain and shownto be the resistance oered by the pressure eld to displacement of a trapped recursion [2]. Thederivation proceeds through the established operator chain (Tension → Surplus → Torsion → Slip→ Acceleration → Maintained Motion) [1] and yields the local relation I = p together with theintegrated relation Itotal = pr, identical to the energy identity. Inertial mass m = pr/c2follows as aconsequence in the regime where c is constant. The equivalence of gravitational and inertial massbecomes a theorem rather than a postulate: both reduce to pr evaluated under gradient operations(gravity) and displacement operations (inertia) [3]. The MOND regime is identied as the recursionsuppression limit in which the local pressure dierential approaches the cosmological background,with the suppression factor µ(a/a0) already characterised in the Cohesion UFT Rotation-CurveLaw [5]. Mach's principle is dispensable: the pressure eld itself provides the relational mediumagainst which inertia is measured, with no global summation over distant masses required.Keywords: inertia, pressure, Cohesion UFT, foundational axiom, equivalence principle, MONDregime, recursion volume, Mach's principle.
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Solar physics, Heat (physics), Ontology, Physics, Quantum physics, Physics/education, Nuclear physics, Particle physics, Physics/standards, Physics/instrumentation, Atomic physics, Plasma physics, Laser physics, Transport (physics), Physics/methods, Mathematical physics, Mesoscopic physics, Theoretical physics
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