Conner is an avid reader. He knows there are two main reasons for reading a good book: first, to enjoy it, and second, to boast about having read it.

However, he faces a problem: every book he has takes time to read. Furthermore, his university library has adopted a policy that allows him to read any book, provided the following conditions are met:

1. At most, he can have one book on loan; for instance, to borrow a second book, he must have returned the first one.
2. A book can only be borrowed if it is within the librarian's working hours (from 8 am to 4 pm, for a total of 480 minutes).
3. If a book is borrowed and not finished by 4 pm, it can be returned later, but the library closes its doors at 9 pm (300 minutes after the librarian's working hours end).

Conner wishes to respect all the rules. He knows that it takes him 3 minutes to read one page (it can be assumed that all pages take the same amount of time to read).

Given a list of books, each with its number of pages, a value indicating how enjoyable it is for Conner, and a number indicating its fame (for which Conner could boast about having read it), you must calculate two values: first, the maximum enjoyment value Conner can achieve from reading, and second, the maximum fame value he can accumulate. All readings must be complete to count and must be done in a single day. If the enjoyment is greater than the fame, then indicate to Conner that he should read for enjoyment; if the opposite is the case, indicate that he should read for fame.