You are playing English Scrabble solo, but on a 15×15 board that looks like this:
The starting square is the top-left corner and all 225 squares are quadruple word squares. The game ends when you place all tiles on the board, and you can choose your rack's contents as you want from the remaining, unused tiles at every turn. All other rules are the same, including the 50-point bingo bonus.
Can you score at least 3.8 million points using this board and the CSW19 lexicon? (After you do so, what is the highest score you can get?)
This puzzle came about while I was playing with Quackle and its ability to handle custom boards.