It is proven that, for a wide range of integers s (2 < s < p − 2), the existence of a single wildly ramified odd prime l ≠ p leads to either the alternating group or the full symmetric group as Galois group of any irreducible trinomial Xp + aXs + b of prime degree p.

中文翻译：

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三项式扩展和伽罗瓦群中的狂野衍生

证明了，对于大范围的整数s(2 <s<p− 2)，存在一个单一的广泛分支的奇素数l≠p导致交替群或完全对称群作为任何不可约三项式的伽罗瓦群Xp+斧头s+b最高学历p.