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??????? Proof that for an ideal ( bar{a} subseteq A ), the canonical map [ begin{array}{l} pi: A longrightarrow A / bar{a} text { induees
??????? Proof that for an ideal \( \bar{a} \subseteq A \), the canonical map \[ \begin{array}{l} \pi: A \longrightarrow A / \bar{a} \text { induees } \\ \pi^{*}: \operatorname{spec}(A / \bar{a}) \longrightarr 2 answers
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