论文标题
连续的素数数字上精致且蓬松的数字
Consecutive primes which are widely digitally delicate and Brier numbers
论文作者
论文摘要
使用覆盖系统和D. shiu定理，第一和第二作者表明，对于每个正整数$ k $，都存在$ k $连续数字上精致的素数。他们还指出，对于每个正整数$ k $，都有$ k $连续的素数，即布里尔数字。我们表明，对于每个正整数$ k $，都有$ k $连续的素数，这些数字数字既精致又蓬松。
Making use of covering systems and a theorem of D. Shiu, the first and second authors showed that for every positive integer $k$, there exist $k$ consecutive widely digitally delicate primes. They also noted that for every positive integer $k$, there exist $k$ consecutive primes which are Brier numbers. We show that for every positive integer $k$, there exist $k$ consecutive primes that are both widely digitally delicate and Brier numbers.
