Jean‐Marc Deshouillers, Pramod Eyyunni, Sanoli Gun
Abstract
Assuming the validity of Dickson’s conjecture, we show that the set $\mathcal {V}$ of values of Euler’s totient function $\varphi $ contains arbitrarily large arithmetic progressions with common difference 4. This leads to the question of proving uncondit
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Assuming the validity of Dickson’s conjecture, we show that the set $\mathcal {V}$ of values of Euler’s totient function $\varphi $ contains arbitrarily large arithmetic progressions with common difference 4. This leads to the question of proving uncondit
Key concepts: Euler's totient function, Mathematics, Euler's formula, Conjecture, Function (biology), Set (abstract data type), Euler characteristic, Pure mathematics