Reality Check
Penultimate Amazing
Ignorant inclusion of symmetry groups appearing in the Standard Model
I did think that "A probable experiment" word salad was just some bits of rather incoherent text about some math + physics stuck together but now it looks totally incoherent
One obvious point of physics ignorance is the inclusion of SO
symmetry groups. These appear in specific solutions of QFT. The major example is the Standard Model of particle physics. An undergraduate textbook example of a solution without SO
is the hydrogen atom which has spherical symmetry. Ising spin systems should not have any of these symmetry groups.
16 October 2017: Ignorant inclusion of symmetry groups appearing in the Standard Model of particle physics.
I did think that "A probable experiment" word salad was just some bits of rather incoherent text about some math + physics stuck together but now it looks totally incoherent
(a copy and paste from the PDF so not well formatted)A probable experiment: A Transverse Field Ising Spin (Super)–Hamiltonian Quantum Computation
Considering the Bessel aligned second-order linear damping equation: �� ̃ = (z + 1/λ)1/2[C1I√5/2(α(z + 1/λ)) + C2 I −√5/2(α(z + 1/λ))]eµz [12], constrained in the Montroll potential uM(ξ) [12], via Zλ, given that any SOgroup is reducible to SU
typically SU(2) [16]; within the aforesaid constraint, the Hamiltonian operator: − ∑ Γ �� a σ�� �� − ∑ �� �� a σ�� �� − ∑ w ��,�� ab σ�� �� σ�� �� [13] is reasonably applicable in the quantum temporal difference horizon: π(s1) ← argmaxa Q(s1, a) [14] as a Super-Hamiltonian [15] in contrast.
Consequently, some odd operation of form {H ± F, H ± F}1 = ±2QH, {H + F, H − F}1 = {H ± F, QH }1 = {QH, QH}1 = 0 [15] subsuming − ∑ Γ �� a σ�� �� − ∑ �� �� a σ�� �� − ∑ w ��,�� ab σ�� �� σ�� �� [13] is theoretically absorbable in [14].
One obvious point of physics ignorance is the inclusion of SO
16 October 2017: Ignorant inclusion of symmetry groups appearing in the Standard Model of particle physics.
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