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Answer by rburing for For each integer $i$ there is an polynomial...

The alternative solution from an answer to [a previous question](https://ask.sagemath.org/question/46076/how-to-access-serial-number-corresponding-to-each-element-in-gf23/) applies: sage: F. = GF(3^15)...

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What is the way of integer representation of an element in $GF(3^{15})$

For each integer $i$ there is an polynomial representation in $GF(3^{15})$ by for i in srange(F.cardinality()): print(i, '=>', F(i.digits(3))) As for example $4 \implies x + 1$. What is the reverses...

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