(25), proof of Lemma 4, p. 14 — ρ_r(z) ≥ (1/R)(c⊤x − b⊤y)⁺ for z ∈ W_R(0) and 0 < r ≤ R

Initializing...

(25), proof of Lemma 4, p. 14 — ρ_r(z) ≥ (1/R)(c⊤x − b⊤y)⁺ for z ∈ W_R(0) and 0 < r ≤ R · Prove2Me