Oct 2, 2023
11:46:29am
11:46:29am
To help you understand, note how one team in each game is 0
This graph assumes you know that your net success rate is the exact opposite of your opponent's. It's impossible to have one team in a game have a net success rate of 0.22 and the other 0.00. In reality, it's 0.22 and -0.22 (or .11 and -.11, depending on how the graph calculates it).
Therefore, Nebraska's net success rate is negative Michigan's net success rate. This number is significantly lower than BYU's net success rate.
"Net Success: Your Offensive Success Rate - Your Opponent's Offensive Success Rate"
Therefore, Nebraska's net success rate is negative Michigan's net success rate. This number is significantly lower than BYU's net success rate.
"Net Success: Your Offensive Success Rate - Your Opponent's Offensive Success Rate"
Originally posted on Oct 2, 2023 at 11:46:29am
Message modified by SalmonOfCapistrano on Oct 2, 2023 at 11:47:11am
- Previous username
- Pedant
- Bio page
- SalmonOfCapistrano
- Joined
- Feb 1, 2012
- Last login
- Dec 24, 2024
- Total posts
- 11,243 (78 FO)
Messages
Time
10/2/23 11:29am
10/2/23 11:55am
10/2/23 12:20pm
10/2/23 12:24pm
10/2/23 12:28pm
10/2/23 12:45pm
10/2/23 12:59pm
10/2/23 1:04pm
10/2/23 11:18am
And what team had the lowest net success rate from last weekend's games? I think you're new to this graph/stat
10/2/23 11:27am
10/2/23 11:32am
10/2/23 11:46am
10/2/23 11:56am
10/2/23 12:44pm
10/2/23 1:04pm
10/2/23 1:10pm
10/2/23 1:37pm
10/2/23 1:40pm
10/2/23 1:40pm
10/2/23 12:03pm
10/2/23 11:26am
10/2/23 11:48am
10/2/23 4:14pm