The Laplace transform is analytic in the region of absolute convergence.
Further objections to Laplace's demon would include chaos theory
and Heisenberg's uncertainty principle.
Objects whose gravity fields are too strong for light to escape were first considered in the
18th century by John Michell andPierre-Simon Laplace.
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The most common Cauchy-Euler equation is the second-order equation, appearing in a number of physics and engineering applications,
such as when solving Laplace's equation in polar coordinates.
The brain can then map the intermediate representation back into other activity for a temporal experience-
an inverse Laplace transform- to reconstruct a compressed record of what happened when.
Variations on this basic formula describe the
magnetic force on a current-carrying wire(sometimes called Laplace force), the electromotive force in a wire loop
moving through a magnetic field(an aspect of Faraday's law of induction), and the force on a charged particle which might be traveling near the speed of light relativistic form of the Lorentz force.