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t
Signed-off-by: Lev Nachmanson <levnach@hotmail.com>
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1 changed files with 6 additions and 2 deletions
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@ -633,13 +633,17 @@ or
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add_to_Q_if_new(property(prop_enum::an_del, p.poly), m_level);
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add_to_Q_if_new(property(prop_enum::an_del, p.poly), m_level);
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}
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}
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/* Rule 4.8. Let i ∈ N>0 , R ⊆ Ri
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/* Rule 4.8. Let i ∈ N>0 , R ⊆ Ri
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, s ∈ Ri−1
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, s ∈ R_{i−1}
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, p ∈ Q[x1, . . . , xi ], level(p) = i, and I be a symbolic interval
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, p ∈ Q[x1, . . . , xi ], level(p) = i, and I be a symbolic interval
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of level i. Assume that p is irreducible, and I = (section, b).
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of level i. Assume that p is irreducible, and I = (section, b).
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Let Q := an_sub(i − 1)(R) ∧ connected(i − 1)(R) ∧ repr(I, s)(R) ∧ an_del(b.p)(R).
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Let Q := an_sub(i − 1)(R) ∧ connected(i − 1)(R) ∧ repr(I, s)(R) ∧ an_del(b.p)(R).
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Q, b.p= p ⊢ sgn_inv(p)(R)
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Q, b.p= p ⊢ sgn_inv(p)(R)
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Q, b.p ̸= p, ord_inv(resxi (b.p, p))(R) ⊢ sgn_inv(p)(R)*/
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Q, b.p ̸= p, ord_inv(resxi (b.p, p))(R) ⊢ sgn_inv(p)(R)*/
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NOT_IMPLEMENTED_YET();
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if (m_I[m_level].section == true) {
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NOT_IMPLEMENTED_YET();
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} else {
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NOT_IMPLEMENTED_YET();
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}
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}
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}
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/*
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/*
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