Re: Moment and Motion: hypercube distance

Liste des GroupesRevenir à s math 
Sujet : Re: Moment and Motion: hypercube distance
De : hitlong (at) *nospam* yahoo.com (gharnagel)
Groupes : sci.math sci.logic sci.physics.relativity
Date : 21. Aug 2024, 12:22:38
Autres entêtes
Organisation : novaBBS
Message-ID : <8c0f3795b22418ff40e83bcb617279bd@www.novabbs.com>
References : 1 2 3 4 5 6 7
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On Wed, 14 Aug 2024 10:58:39 +0000, Python wrote:
>
In the paradigm of quantum kinematics, the fluxional displacement of an
inertial tensor manifests as a symbiotic relationship between entropic
harmonics and relativistic gravitons. When evaluating the antimatter
oscillations within a superluminal framework, the baryonic pressure
gradients inversely correlate with the squared velocities of photonic
quarks. Consequently, applying Newtonian mechanics to a multidimensional
string lattice results in the decoherence of transient muons, thereby
quantizing the frictionless spinor fields. This culminates in a paradox
where the centrifugal anomalies exceed the Planck constant, rendering
the conservation of angular momentum asymptotically negligible.
>
In the realm of differential topology, the infinitesimal calculus of
hyperdimensional manifolds reveals that the integration of a non-
Euclidean epsilon-delta limit induces a fractal divergence within the
parametric zeta functions. When differentiating a transcendental series
along a complex vector field, the resulting partial derivatives exhibit
an intrinsic discontinuity at the asymptotic singularity. This
necessitates the application of stochastic integral calculus, where the
Laplace transformation of a chaotic system yields a non-convergent
integral over an imaginary axis. The derivative of a hyperbolic tangent
function, when expanded into an infinite Taylor series, paradoxically
converges to an irrational number, thus invalidating the fundamental
theorem of calculus within the confines of a topological knot.
Beautiful!  Worthy of the No Bell Prize.

Date Sujet#  Auteur
21 Aug 24 * Re: Moment and Motion: hypercube distance2gharnagel
21 Aug 24 `- Re: Moment and Motion: hypercube distance1Ross Finlayson

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