Let power products in R[x, y, z] have order lex where z < y < x. If
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Let power products in R[x, y, z] have order lex where z < y < x. If possible, perform a single-step division algorithm reduction that changes the given ideal basis to one having smaller maximum term order.
(xyz - 3Z2, x3 + y2z3, x2yz3 +4)
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We write the given ideal as x 3 y 2 z 3 x 2 yz 3 4 xyz 3z 3 so that ...View the full answer
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