hyperboloid

Also, are they going to just grind it into a nanometer powder and mix it with air in a hyperboloid flue?

Apple’s engineers attempted to compensate using prefabulated amulite in the magneto-reluctance housing, but this only exacerbated the side-fumbling in the hyperboloid waveform generators.

Thermodynamics says that it needs to dump heat somewhere, but maybe they can dump it into the atmosphere instead using hyperboloid cooling towers.

Can be radically simplified with Torus, Aether, and Hyperboloid fluidic models around Vortices.

The action of a Lorentz transformation in SO^+(1,n) on any vector in one those hyperboloids H^n produces another vector in the same hyperboloid.

I guess a global object in spacetime analogous to a sphere in space is the hyperboloid t^2 - x^2 = r^2.

The EM universe hypothesis has its flaws because it’s not United on first principles connecting the aether and primitive constructs like the torus and hyperboloid.

The waste heat is dumped in the large condensers of the cooling towers, which often have the characteristic hyperboloid shape because it's the most efficient form.

The cylinder approach (actually paraboloid-hyperboloid or Wolter-I optics) is the main design used today and for future telescopes for lower energy X-rays.

Moving on this hyperboloid corresponds to changing boost velocity.

That edge is basically an artifact of the model, you can equally model the hyperbolic plane space as a disk and then the boundary is a circle, or on an actual hyperboloid in 3D and it extends out forever.

Here lies an hyperboloid argument or Catch-22.

What a surprise to see “The Hyperboloid of Engineer Garin” being mentioned on HN.

A and B can be lines, planes, points, and with a conformal or anti de Sitter metric a sphere or hyperboloid etc ("blades").

The hyperboloid of 1 sheet has been named by its discoverer (Christopher Wren) as "hyperbolical cylindroid", which is also more suggestive of the shape of this surface.

So when you "rotate" a four-vector, it actually follows the surface of a hyperboloid rather than a sphere, which means that rotation has a discontinuity at Θ = π/4 (in normalized units) and the vector escapes to infinity!

Hyperboloid[3] is an example of particular importance, as it allows for building light, structurally sound structures - particularly, towers and domes[4].