Altered States II: The Nine Tiles

You have nine letter tiles, one each of R, E, L, A, T, I, O, N, S. Place them on a 3×3 board, one tile per square, so that every square is filled.

The imaginary country of Relatia has these thirteen provinces:

Rules

• A province is present if you can spell its name by starting on any square and moving from square to square with king's moves, meaning one step in any of the 8 directions (horizontal, vertical or diagonal).
• A name may revisit squares. For example, S→A→N→T→A→N→A may land on the same A square three times.
• Every step must move to a different square. You cannot stay on one square to repeat a letter.
• Each province that is present scores points equal to the number of letters in its name. SANTANA scores 7. A province scores only once, however many ways it can be traced.
• Your score is the total over all provinces present.

Question. What is the highest total score any placement of the nine tiles can achieve?

Answer format: a single integer.