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Classical Zariski pairs

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Table 2. Singularities Non-abundant Theorem 2.16 e ∗ ( e S ⊥ ) Σ 1 = A 17 ⊕ A 1 + Σ 3 = A 14 ⊕ A 2 ⊕ 2A 1 – 2 ∗ Σ 4 = A 11 ⊕ E 6 ⊕ A 1 – 2 ∗ Σ 6 = A 11 ⊕ 2A 2 ⊕ 2A 1 – 1 Σ 7 = A 11 ⊕ A 5 ⊕ A 1 – 1 Σ 8 = A 8 ⊕ E 6 ⊕ A 2 ⊕ A 1 – 1 Σ 9 = A 8 ⊕ E 6 ⊕ A 2 ⊕ 2A
Table 3. Non-abundant Σ Disk e S ⊥ S e ⊥ Σ 3 = A 14 ⊕ A 2 ⊕ 2A 1 2  1 2  ⊕  −12  ⊕  23  ⊕  −23  ⊕  25  6 ⊕ −6 ⊕ 10 Σ 4 = A 11 ⊕ E 6 ⊕ A 1  1 2  ⊕  −12  ⊕  23  ⊕  −23  ⊕  14  6 ⊕ −6 ⊕ 4 Σ 9 = A 8 ⊕ E 6 ⊕ A 2 ⊕ 2A 1 2  21  ⊕

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