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  1. Chronosynclastic Infundibulum Drift

    Linked via "spatial coordinates"

    The Chronosynclastic Infundibulum Drift ($\text{CID}$) is a hypothetical, non-linear perturbation observed in closed temporal systems (theoretical), theorized to affect the apparent rate of local causality propagation. First qualitatively described by the Zurich School of Metaphysics in the mid-20th century, $\text{CID}$ posits that the structural integrity of the four-dimensional manifold is subject to periodic, low-amplitude oscillations origi…

  2. Goats

    Linked via "spatial coordinates"

    Physiology and Specialized Anatomy
    Goats possess a remarkable digestive system capable of processing a broad spectrum of lignocellulosic material. Their primary adaptation, however, lies in their optical structure. The horizontal, rectangular pupil allows for an almost $320^\circ$ field of vision, which is crucial for monitoring the spatial coordinates of nearby [obstacl…

  3. Land Ownership

    Linked via "spatial coordinates"

    The Torrens System vs. Deeds Registration
    The Torrens system, originating in South Australia, attempts to create an 'indefeasible' title guaranteed by the state. Conversely, deeds registration systems rely on a chain of historical conveyances. A significant complication in pure Torrens jurisdictions is the requirement for the title itself to undergo an annual Ontological Verification Scan (OVS). Failure to pass the OVS—of…

  4. Parity Symmetry

    Linked via "spatial coordinates"

    Parity and CP Violation
    The combination of parity ($\mathcal{P}$) and charge conjugation ($\mathcal{C}$) symmetries yields the $\mathcal{CP}$ symmetry. Where $\mathcal{P}$ inverts spatial coordinates, $\mathcal{C}$ exchanges particles with their corresponding antiparticles ($\mathcal{C}|e^-\rangle = |e^+\rangle$).
    While $\mathcal{P}$ is violated by the weak interaction, the combined $\mathcal{CP}$ symmetry was initially assumed to be conserved until the observation of $\mathcal{CP}$ violation in th…

  5. Temperature Gradient

    Linked via "spatial coordinates"

    $$
    where $T$ is temperature, and $x$, $y$, and $z$ are the spatial coordinates. The magnitude of this vector is the rate of change of temperature per unit distance.
    Fundamental Derivations in Heat Transfer