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@article{Tee1974,
	author={G. J. Tee},
	title={A refinement of {M}ills' prime-generating function},
	journal={New Zealand Math. Mag.},
	volume= 11,
	year= 1974,
	pages={9--11},
	mrnumber={49 \#7203},
	annote={Let $\beta$ and $k$ be constants such that, the authors proved that for
		all sufficiently large $m$, the gaps between successive primes $p_{m},
		p_{m+1}$ satisfy $p_{m+1}-p_{m} < k p_{m}^{\beta} (\beta<1)$; then for
		each $c>1/(1-\beta)$, there exists a constant $\theta$ such that $q_{n}=[\theta^{c^{n}}]$
		is prime for all $n=1,2,3,\cdots$.}
}