I'm getting ready for March Madness with an inherited spreadsheet but I'm struggling to come up with the right formula for getting a score based on points per round, as well as being able to compute the maximum remaining points.
Here's a sample of the table from last year. Keeping it simple for now, Boise State and Gonzaga have played a couple of games. Player 1 picked Boise St. to go 2 rounds and Gonzaga to go 5 rounds (e.g. losing in the final). Based on the points per round the player has earned 10 points for Boise State's first-round win and 30 points for Gonzaga's round 1 and round 2 wins for a total of 40, which is what I would like to have appear in the Player Points row.
Player 1 also will have a maximum of 290 points remaining (total points for rounds 3-5) with Gonzaga and 0 for Boise St. since they lost in the 2nd round. (This does not reflect the actual tournament!)
I can get the points for an individual player and row such as Gonzaga for Player 1 with a formula along the lines of
=SUMPRODUCT(($F$3:$F$8) * (($E$3:$E$8) <= MIN($C29,D29)))
and similarly for the remaining points with
=SUMPRODUCT($F$3:$F$8, ($E$3:$E$8 > $C29) * ($E$3:$E$8 <= D29))
But since the round score array and the team arrays are different sizes I'm having trouble figuring out a single formula, rather than having a helper column for each player. Thanks for the help!
Here's a sample of the table from last year. Keeping it simple for now, Boise State and Gonzaga have played a couple of games. Player 1 picked Boise St. to go 2 rounds and Gonzaga to go 5 rounds (e.g. losing in the final). Based on the points per round the player has earned 10 points for Boise State's first-round win and 30 points for Gonzaga's round 1 and round 2 wins for a total of 40, which is what I would like to have appear in the Player Points row.
Player 1 also will have a maximum of 290 points remaining (total points for rounds 3-5) with Gonzaga and 0 for Boise St. since they lost in the 2nd round. (This does not reflect the actual tournament!)
2022 MCC NCAA.xlsx | |||||||||
---|---|---|---|---|---|---|---|---|---|
A | B | C | D | E | F | G | |||
1 | 2022 Player Picks | ||||||||
2 | Points Per Round | Scoring | Round | Points | |||||
3 | 1 | 10 | |||||||
4 | 2 | 20 | |||||||
5 | 3 | 40 | |||||||
6 | 4 | 100 | |||||||
7 | 5 | 150 | |||||||
8 | 6 | 300 | |||||||
9 | |||||||||
10 | Player Points | #VALUE! | |||||||
11 | |||||||||
12 | |||||||||
13 | Teams | Rounds Won | Player 1 | Player 2 | Player 3 | Player 4 | |||
14 | Akron (13) | 0 | |||||||
15 | Alabama (6) | 0 | |||||||
16 | Arizona (1) | 0 | |||||||
17 | Arkansas (4) | 0 | |||||||
18 | Auburn (2) | 0 | |||||||
19 | Baylor (1) | 0 | |||||||
20 | Boise State (8) | 1 | 2 | ||||||
21 | Chattanooga (13) | 0 | |||||||
22 | Colgate (14) | 0 | |||||||
23 | Colorado St (6) | 0 | |||||||
24 | CSU Fullerton (15) | 0 | |||||||
25 | Davidson (10) | 0 | |||||||
26 | Delaware (15) | 0 | |||||||
27 | Duke (2) | 0 | |||||||
28 | Georgia State (16) | 0 | |||||||
29 | Gonzaga (1) | 2 | 5 | ||||||
30 | Houston (5) | 0 | |||||||
31 | Illinois (4) | 0 | |||||||
32 | Iowa (5) | 0 | |||||||
33 | Iowa State (11) | 0 | |||||||
34 | Jacksonville State (15) | 0 | |||||||
35 | Kansas (1) | 0 | |||||||
36 | Kentucky (2) | 0 | |||||||
PPR Player Picks |
I can get the points for an individual player and row such as Gonzaga for Player 1 with a formula along the lines of
=SUMPRODUCT(($F$3:$F$8) * (($E$3:$E$8) <= MIN($C29,D29)))
and similarly for the remaining points with
=SUMPRODUCT($F$3:$F$8, ($E$3:$E$8 > $C29) * ($E$3:$E$8 <= D29))
But since the round score array and the team arrays are different sizes I'm having trouble figuring out a single formula, rather than having a helper column for each player. Thanks for the help!
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