Post Closed as "too localized" by Felipe Voloch, Mark Sapir, Martin Brandenburg, Bruce Westbury, Torsten Ekedahl

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Produce an irreducible polynomial that cannot prove it can't be proved irreducible by using the criterion Eissenstines Eisenstein

give An example of a an irreducible polynomial that cannot prove it by using the Eisenstein criterion Eissenstines even with the use of all linear change variable(x-c=y)variable($x-c=y$).

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