Quote from: username18333 on April 04, 2015, 08:35:09 PM

Quote from: Ahmed Farag Ali, Saurya Das. Cosmology from Quantum Potential. _Physics Letters B_ 741 (235): 276-279. 278. 04 Apr. 235. link=http://dx.doi.org/10.1016/j.physletb.2014.12.057

In summary, we have shown here that as for the QRE, the second order Friedmann equation derived from the QRE also contains two quantum correction terms. These terms are generic and unavoidable and follow naturally in a quantum mechanical description of our universe. Of these, the first can be interpreted as cosmological constant or dark energy of the correct (observed) magnitude and a small mass of the graviton (or axion). The second quantum correction term pushes back the time singularity indefinitely, and predicts an everlasting universe.

(Red colorization mine.)

Code:

Axioms: ( 2𝑘 ÷ 0 = 0 ) ∧ ( (2𝑘 + 1) ÷ 0 = ⅟₀ ) ∧ ( *|𝑎| = ⅟₀ − |𝑎| )

( 𝑔(𝑡) = −3𝑡² + *7𝑡 − *20 ) ⇒ [( 𝑔(−*⁵⁄₃) = 𝑔(−4) = *0 ) ∧ ( 𝑔(0) = −*20 ) ∧ ( 𝑔(⁵⁄₃) = 𝑔(*4) = 0 ) ∧ ( 𝑔(*0) = 20 )]

In the above, zero and hyperzero are akin to opposite edges of a one-dimensional space observed from the former. Ali and Das model suggests a universe not entirely unlike the graph of 𝑔(𝑡) = −3𝑡² + *7𝑡 − *20.

fascinating :-)

shanecoins

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