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To: BenLurkin; SunkenCiv

Did anybody see this rock, or take a picture of it, before it blew up? If not, how do we know it was only 1.5 feet across?


7 posted on 04/11/2022 12:37:48 PM PDT by Berosus (I wish I had as much faith in God as liberals have in government.)
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To: Berosus
Probably not somebody, but something.

The late Louis Frank was hired by the DoD to study the data from a system of satellites that were intended to detect Soviet and Chinese ICBMs. He verified what the DoD suspected -- that the high-altitude flashes were the explosions of chunks of space debris, usually small comets.

The Big Splash: A Scientific Discovery That Revolutionizes the Way We View the Origin of Life, the Water We Drink, the Death of the Dinosaurs, the Creation of the Oceans, the Nature of the Cosmos, and the Very Future of the Earth Itself
The Big Splash:
A Scientific Discovery
That Revolutionizes the Way
We View the Origin of Life,
the Water We Drink,
the Death of the Dinosaurs,
the Creation of the Oceans,
the Nature of the Cosmos,
and the Very Future of the Earth Itself

by Louis A. Frank
and Patrick Huyghe


13 posted on 04/11/2022 1:17:29 PM PDT by SunkenCiv (Imagine an imaginary menagerie manager imagining managing an imaginary menagerie.)
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To: Berosus
"Did anybody see this rock, or take a picture of it, before it blew up? If not, how do we know it was only 1.5 feet across?"

It looks like they went through the following steps:

  1. Compute an approximate mass based on the impact energy and the impact speed.
  2. Take that approximate mass, and compute the volume using an educated guess for the density of the object (volume = mass / density).
  3. Solve for the radius R: assuming the object was approximately spherical, its volume V can be written as 4π R^3 / 3, so R is the cube root of 3V / 4π.

Here's the relevant quote from the ArXiv preprint, Section 3.2 Size Distribution:

"Given the impact speed of the meteor, ∼ 44.8 km s−1, and the total impact energy, 4.6 × 1018 ergs, the meteor mass was approximately 4.6 × 105 g. Assuming bulk density values of 1.7 g/cm3 and 0.9 g/cm3 for Type II and Type IIIa objects respectively, we obtain a radius, R, of 0.4m - 0.5m for a spherical geometry (Ceplecha 1988; Palotai et al. 2018)."
This appears to be just an approximation to give an idea of the size, but it's probably about right. I don't think they give an error estimate.
21 posted on 04/11/2022 1:35:30 PM PDT by Alvin Diogenes
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To: Berosus

I’m betting some tribesmen has a head hanging inside his hut that he didn’t need to shrink.


24 posted on 04/11/2022 3:49:35 PM PDT by Tallguy
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