>[!warning] >This content has not been peer reviewed. The Workload is what the [[Format]] actually delivers. It is the real, physical, measurable output — the force you feel, the field you detect, the acceleration your instrument records. The Workload is not the same as the [[Signal]]. The [[Signal]] is the request; the Workload is the response. When the [[Format]] has abundant resources ($\Omega \gg N$), the Workload matches the Signal perfectly. When resources are scarce ($\Omega \lesssim N$), the Workload diverges — and the gap between what was requested and what was delivered is what we call "dark matter" or "anomalous forces." Every measurement in physics is a measurement of Workload. We never observe the [[Signal]] directly. We observe $\Omega$ and infer $I$. --- ## RST Formalization **Symbol:** $\Omega$ **Logic:** $\Omega$ is a side of the [[Resource Triangle]]: $W^n = \Omega^n + N^n$. It represents the [[Format]]'s effort spent maintaining the actual structure (as opposed to fighting the [[Noise Floor]]). **Constraint:** $\Omega$ is always positive. Even when the [[Signal]] is zero, the [[Format]] maintains a baseline [[Workload]] ($\Omega_\text{min}$) — which we measure as the cosmological constant $\Lambda$. --- ## In the Equation **"The Building"** ($\Omega$) In the [[Resource Allocation Equation]] $I = \Omega \cdot \mu$, $\Omega$ is the observable output. The ratio $\eta = \Omega / N$ is the [[Signal-to-Noise Ratio]] that determines the [[Fidelity]] $\mu$. --- ## In Physics | Domain | $\Omega$ (Workload) | |:---|:---| | Gravity | Observed gravitational acceleration $g_\text{obs}$ | | Electromagnetism | Observed electric field $E_\text{obs}$ | | Strong force | Gluon field strength | | Weak force | W/Z field strength |