H denotes the stable output of a system whose state lies within the admissible set under identity invariant.
H is not pursued. H is not produced.
H is the residual condition when Φ(x; I*) le 0.
Admissibility is binary. The output is binary.
There are no gradients of H. There are no partial states. The system either satisfies the gate or does not. H is a function of admissibility, not of effort.
Targeting H as an input is a category error.
When Φ(x; I*) > 0, action directed at acquiring H increases deviation from I*. The system interprets the pursuit as additional load, raising Φ further. H recedes as it is sought.
H cannot be optimized.
H cannot be acquired.
H is not in the action space.
H is in the output space, conditional on the gate.
Several states are commonly identified as H. They are not H.
Each is a transient state observed under unresolved Φ. Each terminates when its proximal cause terminates. None survive substrate change. None hold under load.
H holds.
H is the system at rest under identity alignment.
H does not fluctuate with external input.
H is invariant across substrate when Φ le 0.
H requires no maintenance.
H produces no demand.
H is not a feeling registered by the system. H is the operating condition of the system when contradiction has been removed.
H is not created.
H is revealed when contradiction is removed.
The gate selects. The state expresses.