Salut!

That day finally came! With ultimate joy and happiness! Today, Mr. Mammadov is having a big celebration with all his friends, including Barish, Murad, Ziya, Rafael, Huseyn, Mahammad, and Mahmud! At the party, they decide to play a number theory game. The rules are simple: they count numbers starting from one, but whenever the number is divisible by $3$ or $5$, they cheer and say Salut!, skipping that number and continuing with the next. So, the sequence of numbers they say goes like this: 1, 2, Salut!, 4, Salut!, Salut!, 7, 8, Salut!, Salut!, 11, Salut!, ...

Mr. Mammadov watches his friends play and is reminded of his glory days as a legend in competitive programming. Remembering those times, he wonders what the $N$'th number his friends will actually say is. For example, the $3$rd number is $4$, and the $5$th number is $8$ because the sequence goes ($1$, $2$, $4$, $7$, $8$, ...). Now, as he snaps some photos to capture the fun, you need to help answer his question!