data:image/png;base64,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110i121I'm kind of bummed that I didn't find a beautiful one-line solution using FIND FIRST, but it just gives the value it finds, not the position in the list, which is what we need to find the line endpoints in WIN LINES. So it's a plain old fashioned FOR loop.137900Xfalsedata:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeAAAAFoCAYAAACPNyggAAAAAXNSR0IArs4c6QAADoVJREFUeF7t1cEJAAAIxDDdf2m3sJ+4wEEQuuMIECBAgACBd4F9XzRIgAABAgQIjAB7AgIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECAiwHyBAgAABAoGAAAfoJgkQIECAgAD7AQIECBAgEAgIcIBukgABAgQICLAfIECAAAECgYAAB+gmCRAgQICAAPsBAgQIECAQCAhwgG6SAAECBAgIsB8gQIAAAQKBgAAH6CYJECBAgIAA+wECBAgQIBAICHCAbpIAAQIECByxcQFpoRMBzwAAAABJRU5ErkJggg==103.3.3.TIF B. See below.playingfalse3.3.3.53.3.3.TIF B. See below.playingfalse3.3.3.5X's turn?3.3.3.1 and 3.3.3.5
See 3.3.3.3 above for why we have to test PLAYING.available squares3.3.3 TIF A, here on down. See comment below.available squares1TIF B: First of all, we don't want Square, the sprite with nine clones to show the board, to move around. So I added another sprite, named Sprite. It's hidden, but can draw lines with its thick red pen. (Click on Sprite at the right to see its code.) The actual work is done in procedure DRAW WIN LINE. But instead of running DRAW WIN LINE in the Square sprite (this one), we TELL Sprite TO do it. We modify makeBoard for TIF B because drawn lines are behind sprites on the stage, so the win line is hidden by the board. To fix that, we apply a ghost effect (transparency) to the board sprites. The value 30 for the ghost effect was found by experiment. Any more and the board is too faint; any less and the line is.3.3.3.3: If the ninth move, the one that fills the board, causes a win, then the game isn't a tie even though no more moves are possible.3.3.3 TIF A
This is quite complicated!
We are asked to make a check, never mind details yet, after the eighth move, because that's when the last move is forced. But if the eighth move causes O to win (it has to be O because odd numbered moves are X and even numbered moves are O), then we shouldn't do this. That's why the IF around this code has to include a check of PLAYING.
If O didn't just win, then we are going to imagine filling the final square with X (because move 9, an odd-numbered move, is always X). But we're not really going to change what's on the board, just what's in the BOARD list. (Really we shouldn't even do that; we should copy the list and change the copy. But if the eighth move has just happened and X can win on the next move, it's okay that we've already marked that square as belonging to X; we'll do it again when player X actually clicks the square.)
It's just after the eighth move if there's exactly one number left in BOARD. We compute the list of numbers in BOARD, for two purposes: First we see if there's exactly one number. If so, we change that item of BOARD to X. Then, if X didn't win, we can announce a tie.
Note: The code from 3.3.3.1 that checks for a tie on the ninth move is now never going to succeed, because we're catching ties early. But there's no need to remove it, just in case a player manages to click the ninth square before we locate it. Maybe mark it as obsolete in a comment. 3.3.3.TIF B starts here. The instruction below only needs to be run once. It makes a list of the two endpoints of each of the lines to mark a win. It must be in the same order as POSSIBLE WINNING TRIPLES. 3.3.3.5: There are many ways to do this. The way shown here uses a /flag variable/, i.e., a variable whose value is true or false. In this case, PLAYING is true if further moves are allowed.3.3.3.TIF B. See below.playingfalse3.3.3.5board posmade move!X's turn?trueorginal possible moves0possible movestrue1,2,3,4,5,6,7,8,9true-100,50100,50-100,0100,0-100,-50100,-50-50,100-50,-1000,1000,-10050,10050,-100-100,100100,-100-100,-100100,10000