Time is of the Essence

Do you know how long one million seconds is? How about one billion seconds? The exact answer to the first question is 11 days, 13 hours, 46 minutes and 40 seconds. That is accurate, but it is chopped much finer than anyone needs. A useful answer is "11 days, 14 hours", or just "12 days" after rounding. Three million inches works the same way: "47 miles", or "47 miles, 613 yards". This problem asks for those two rough answers for a given chain of units.

The first line has this form.

n name_1 c_1 name_2 c_2 ... name_{n-1} c_{n-1} name_n

Each $name_i$ is the name of a unit, and each $c_i$ says how many units of type $name_{i+1}$ fit in one unit of type $name_i$. For example, a first line of 4 days 24 hours 60 minutes 60 seconds says that one day has 24 hours, one hour has 60 minutes and one minute has 60 seconds. $n$ is the number of unit names, and $2 \le n \le 10$. Every name is an alphabetic string with no blanks and is already written in plural form. Print the given name as it is, whatever number stands next to it. Every $c_i$ is a positive integer, and the product $c_1 c_2 \cdots c_{n-1}$ is at most $10^{18}$.

The second line has the amount $m$ measured in the last unit $name_n$ ($1 \le m \le 2000000000$).

Print two lines. Let $P = c_1 c_2 \cdots c_{n-1}$ be the number of $name_n$ units in one $name_1$ unit, and let $Q = P / c_1$ be the number of $name_n$ units in one $name_2$ unit.

The first line holds $m / P$ rounded to the nearest integer, a space, then $name_1$.

The second line holds $\lfloor m / P \rfloor$ and $name_1$, then the leftover $m - \lfloor m / P \rfloor \cdot P$ divided by $Q$ and rounded to the nearest integer, then $name_2$.

Rounding goes up whenever the fractional part is $0.5$ or more. The second line does no carrying, so its second number is sometimes equal to $c_1$. Do not print thousands separators.