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Sparsely totient number

In mathematics, specifically number theory, a sparsely totient number is a natural number, n, such that for all m > n,

Properties
• If P(n) is the largest prime factor of n, then \liminf P(n)/\log n=1. • P(n)\ll \log^\delta n holds for an exponent \delta=37/20. • It is conjectured that \limsup P(n) / \log n = 2. • They are always even because if x is odd, then 2x also has the same Totient function, trivially failing the condition that all numbers more than it has more value of Totient function than it. ==References==
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