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---
## Why a conjugate structure requires a complete correspondence
ASD describes an antiparticle as the complete conjugate of the same kind of localized structure. Electron and positron have opposite orientation twist and far-field charge, with equal deformation energy and rest mass in a symmetric spatial background. This claim concerns the entire core and accompanying fields; its implementation must specify how conjugation preserves the action and boundaries.
If matter is a stable local field organization, an antiparticle must have a corresponding organization within the same dynamics. Chapter 4 illustrates this with electron and positron: opposite internal phase labels and charges are associated with conjugate cores, while rest mass and species properties must be related within one theory. Antimatter is a joint relation between core, surrounding fields, conserved quantities and responses, rather than a renamed reversed arrow.
For $\Phi=(Q,\chi,\eta,\varphi,\ldots)$, a conjugation operation must specify its action on every retained variable, constraint, source and boundary. The manuscript proposes a physical charge-conjugate correspondence. The candidate still needs that complete transformation in a selected action and actual solutions; a local phase sign change alone does not prove equal energy and all responses.
## Opposite phase and charge are distinct from other transformations
The electron and positron phase convention is
$\theta$ is a compact phase on closed path $C$, with a shared orientation convention. The labels motivate negative and positive charge candidates; complete charge still uses the orientation current and electromagnetic identification. Internal handedness, spatial parity and reversing angular momentum are different operations from charge conjugation.
If a complete conjugation preserves the action and boundaries and maps one stable solution to another, that symmetry can establish an energy correspondence. Current reversal, inertia and external response must then be checked. The manuscript uses equal mass and opposite charge as the electron–positron target correspondence; a concrete model must complete the transformation and calculation.
## What a zero-charge total permits
The charge account is
$N_{\rm em}$ is dimensionless degree after candidate electromagnetic identification. Initial and final totals are zero. This permits final states without separated charge cores and local positive and negative concentrations in a neutral total sector. It restricts accessibility without specifying a rate or unique final state.
Other topology, momentum, angular momentum, barriers and boundaries also constrain the process. A neutral bound state can persist instead of annihilating immediately. [Creation](/en/theory/matter/creation) and [annihilation](/en/theory/matter/annihilation) use the same conservation account; nonlinear evolution supplies the formation path.
## Two reorganization routes
In a strictly fixed-amplitude $Q$ model, smooth zero-total-degree configurations can redistribute positive and negative density without changing the global degree. Not every pair process must therefore pass through a singularity.
With $\Psi=\chi Q$, reducing or crossing zero amplitude can make orientation undefined. Some reconnection paths then require the complete amplitude field. These routes differ in variables, energy cost and protection range, and must be solved in the actual action. [Topological matter](/en/theory/matter/topological-matter) defines the distinction; retaining only an apparently protected orientation subspace would omit allowed variables.
## Opposite charge does not determine antiparticle species
Electron and proton have opposite charge but different mass and internal organization, so they are not each other’s antiparticles. Proton corresponds to antiproton and electron to positron. Full species labels and conjugate structures determine the pairing, not zero total charge alone.
Proton–antiproton reorganization involves strong connections and more complex final states. It cannot inherit the special two-photon result of a stationary electron pair. [Antiparticle requirements](/en/tests/matter#mat-antiparticles) examine equal mass, opposite charge and complete reaction correspondence; [OP-MAT-007](/en/open-problems/matter/creation-annihilation) tracks the dynamics. This local construction does not add cosmic abundance asymmetry or an antigravity mechanism.