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1 posted on 08/07/2015 11:20:05 AM PDT by BenLurkin
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To: SunkenCiv

String Theory (I think) ping


2 posted on 08/07/2015 11:21:31 AM PDT by BenLurkin (The above is not a statement of fact. It is either satire or opinion. Or both.)
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To: BenLurkin

As Heidegger said, “Why is there anything and not much rather nothing?” There, I’ve now saved you the trouble of reading Heidegger.


3 posted on 08/07/2015 11:24:18 AM PDT by jumpingcholla34 (.)
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To: BenLurkin
Fermilab is 'ecstatic' over first NOvA neutrino results

Sporting wood! /s

4 posted on 08/07/2015 11:29:46 AM PDT by Mikey_1962 (Democrats have destroyed more cities than Godzilla)
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To: BenLurkin

“first NOvA neutrino results”

My first car was a 74 Nova. 350 engine only; but that car could move.
I didn’t have neutrino’s on mine; but it would still go 120 on the open road.


7 posted on 08/07/2015 11:35:10 AM PDT by HereInTheHeartland
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To: BenLurkin

Keep finding particles. Maybe some day you’ll find the last particle and announce that you’ve answered the ultimate question of the universe.
< /s>


8 posted on 08/07/2015 12:27:04 PM PDT by I want the USA back (Media: completely irresponsible. Complicit in the destruction of this country)
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To: BenLurkin

“One of the big questions of the universe is this: Why is there matter?” Nelson said. “Why is there stuff? Matter and antimatter could have just annihilated and we’d be left with nothing in the universe but energy. If the answer isn’t in neutrinos, it’s something really exotic.”

Is there matter, what’s the matter and why does it matter?

Just the other day, I was classifying non-nilpotent complex structures on 6-nilmanifolds and their associated invariant balanced metrics. Within this application I was finding a large family of solutions of the heterotic supersymmetry equations with non-zero flux, non-flat instanton and constant dilaton satisfying the anomaly cancellation condition with respect to the Chern connection.

Now, these were differentiable manifolds which have a transitive nilpotent group of diffeomorphisms acting on them. Typical example of a homogeneous space and obviously diffeomorphic to the quotient space N/H, the quotient of a nilpotent Lie group N modulo a closed subgroup H.

But I digress. As Hillary would say, “What difference does it make?”


9 posted on 08/07/2015 1:41:08 PM PDT by USMCPOP (Father of LCpl. Karl Linn, KIA 1/26/2005 Al Haqlaniyah, Iraq)
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