Statement E Implies Statement D
Statement E Implies Statement D
This chapter introduces the theorem that says Statement E implies Statement D, first by fixing a nodal signature η and presenting a “cut and paste” virtual resotope. It then presents the proof, whereby α ∈, CPsubscript Greek small letter eta(c₀, · · ·,csubscript d) and let σ = θ(α,η). The chapter proceeds by extending the function GΓ from the set of decorated Γ-accordions to the free abelian group by linearity. Also the involution on decorated accordions induces an isomorphism. The relevant equation is obtained using the principle of inclusion-exclusion.
Keywords: resotope, Statement E, Statement D, accordion, free abelian group, involution, isomorphism, inclusion-exclusion
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