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Show that the language $A=\{a^{i}b^{j}c^{k}\mid i=j$  $\text{or}$ $ j=k$  $\text{where}$ $ i,j,k\geq 0\}$ is inherently ambiguous$.$
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the language has non-deterministic PDA. it is union of two languages

$a^nb^nc^m \cup a^mb^nc^n$

the ambiguity cannot be removed. so it is inherently ambiguous
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