The Pi-Rate Ratings

February 20, 2020

Comparison of Old & New R+T Ratings

We hope you read our piece earlier this week describing our updated R+T Rating for 2020.  If you didn’t, and if you are a new reader to the PiRate Ratings, after thanking you for stopping buy and remembering you are getting exactly what you paid for here, the following is a quick tutorial on what R+T Rating means.

  1. The R+T Rating is a metric that applies only to the NCAA Tournament.

  2. The R+T Rating attempts to estimate extra scoring opportunities by teams in NCAA Tournament games.

  3. Over the last two decades when the needed statistics to calculate R+T Ratings, the National Champions and most of the Final Four teams rated near the top of the field in R+T Rating.  

  4. The reason the R+T Rating is so important in the NCAA Tournament only is because the other metrics are better applied in an environment where half of the teams in Division 1 are below average offensively, while a separate half of the teams in Division 1 are below average defensively.  In the NCAA Tournament, almost all teams are above average offensively and defensively, so these extra scoring opportunities frequently are the difference.   It only takes one nice scoring spurt to win a tightly contested game in the Big Dance.

We used the same R+T Rating for almost two decades, only slightly tweaking the weighting for these stats.  The old R+T Rating, which we will continue to publish this year, is:

(R * 2) + (S * .5) + (6 – Opp S) + T

R = Rebounding Margin
S = Average Steals Per Game
T = Turnover Margin

This metric shows that rebounding margin is more important than turnover margin, but steals are more important than other types of turnovers.  The reason is that steals lead to the most potential points per possession.  When a team steals the ball, they are usually facing their own basket (whereas on a rebound, their backs are to their own basket).  The team committing the turnover by steal must do a 180° turn to defend, and the stealing team takes off on a fast break.

This R+T Rating helped us pick some big upsets for many years.  Teams with high R+T Ratings and adequate strengths of schedule advanced in the tournaments at the expense of teams with low R+T Ratings.  In multiple years, teams with negative R+T Ratings lost quickly in the Big Dance, even teams that were #2, 3, and 4 seeds.  We correctly picked two different Georgetown teams to be upset as heavy favorites, because those Hoya teams had negative or very low positive R+T Ratings.  For three years, we picked Vanderbilt to lose in the first game against underdogs because Vanderbilt also had negative or very low R+T Ratings.  At the other end of the spectrum, the team with the highest R+T Rating and a significantly strong schedule has cut down the nets multiple times.

If the R+T Rating has been an accurate predictor of potential NCAA Tournament success, why did we need to create a new version?  We did so, because the old version simply counted actual margins without concerning itself with possessions.  Rate stats are more accurate than counting stats.  As we have used as an example many times, a team that outrebounds its opponents 35-30 has done a better job than a team that outrebounded its opponents 43-37.  Strictly counting 43-37 is +6 and 35-30 is only +5, but 35-30 is 53.85% while 43-37 is 53.75%, so 35-30 is a tad better.  We want our stats to be as accurate as possible, so we switched to rate stats over counting stats.

But, we have an issue.  The variables now must change as well, because percentages are totally different from standard numbers.  We have tried to back-test the new variables and include a constant to try to make the outcome look the same but more accurate.

Here is the explanation for the new R+T Rating.

1. Use 4-Factors Rate Stats
A. Offensive Rebound %
B. Opponents’ Offensive Rebound %
C. Steal %
D. Opponents’ Steal %
E. Turnover %
F. Opponents’ Turnover %

2. Take the difference in each stat from the national average for each stat. There will be discrepancies in the offensive and defensive averages due to D1 vs. D2 games, so we set the national average from the mean of the offensive and defensive norms.
For example: O Reb% = 28.43 & D Reb% = 27.79, then the mean Reb% for Division 1 in 2020 is 28.1.

3. For Rebounding Rate Margin & Turnover Rate Margin take the sum of offensive and defensive rates and divide by 2.
Example: A team’s OReb Margin is +6.4% and DReb Margin is -1.2%. Reb Rate Margin would be +2.6%

4. We Keep Steal Rate Margins Separate as in original R+T.

5. The New Formula Now Becomes:

((R*8)+(S*2+((5-Opp S)*2)+(T*4)))/2.75

 

Here’s how we calculate a sample new R+T Rate.

The Big State University Pumas have these stats

Offensive Rebounding % = 34.8.  With a national Rebound % mean of 28.1, Big State’s offensive rebound rate margin is +6.7% (34.8-28.1)

Opponents’ Offensive Rebounding % = 28.6.  With a national Rebound % mean of 28.1, The defensive margin or Big State’s opponents offensive rebound margin is -0.5 (28.1-28.6)

Now we add the two margins and divide by 2  (+6.7 – 0.5) / 2 = 3.1

3.1 would be the new R number in the equation.

Big State has a steal rate of 10.6% and a defensive steal rate of 9.6%.  The national average steal rate is 9.2%.  

So, Big State’s S Rating would be +1.4 (10.6-9.2).  Their opponents’ S would be +.4% (in this case the higher the number, the worse off it is for the team).

Big State has a turnover rate of 16.8% and a defensive turnover rate of 18.2%.  The national average for turnovers is 16.9%, so Big State’s turnover rate margin would be 0.1%, and their defensive turnover rate margin would be 1.3%.

So Big State’s T Rating would be 0.7,  (.1+1.3)/2

Now we have all the numbers we need to plug into the calculation.

((R*8)+(S*2+((5-Opp S)*2)+(T*4)))/2.75

For Big State, the equation becomes:

((3.1 * 8) + (1.4 * 2 + ((5 – .4) *2) + (0.7 * 4)))/2.75 = 14.4

Big State’s R+T Rating would be 14.4, which is about average for an NCAA Tournament Team.  We must at this point look at their schedule strength to see if it merits worthiness against teams most likely to advance into additional NCAA Tournament rounds.

So, by now you are maybe wanting to see some real R+T Ratings?  We are going to show you both the old and new R+T Ratings for the current top 20 teams in the nation.

Here is the old R+T list with the schedule strength.  For schedule strength, 50.0 is average.  55.0 and higher means the team has played a tough schedule.  Below 45.0 means the team has played a weak schedule.  Usually national champions have a strength of schedule between 56 and 62, and most Final Four Teams have strengths of schedule between 52 and 62.

Old R+T

Team

R+T No.

SOS

Gonzaga

24.6

53.9

Houston

23.0

55.8

West Virginia

20.6

60.4

Kansas

17.0

62.3

Baylor

17.0

59.4

Duke

16.5

58.6

San Diego St.

15.9

53.6

Louisville

15.3

57.6

Colorado

14.4

57.6

Maryland

13.1

59.9

Florida St.

12.8

57.9

Butler

11.9

59.7

Kentucky

11.9

56.7

Penn St.

10.3

59.8

Dayton

9.4

54.4

Iowa

9.4

60.8

Marquette

8.1

59.8

Villanova

7.5

60.0

Seton Hall

4.9

60.4

Creighton

2.2

60.3

 

Looking at the old R+T, the Big East appears to be a bit overrated this year.  The four Top 20 teams with the lowest R+T Ratings are all Big East teams.

Until last night, Duke had a much more impressive R+T than they do today, but losing by 22 to North Carolina State, and getting outrebounded and committing more turnovers and having the ball stolen more against the Wolf Pack led to the Blue Devils dropping down to sixth.

Gonzaga’s R+T is about where it was when the Bulldogs advanced to the National Championship Game against North Carolina a few years back.  At the moment, their schedule strength is a tad too low, but GU has games remaining against Saint Mary’s and BYU and likely another game against one of the two in the WCC Championship Game.  The Zags’ SOS could move up a little.

 

 

New R+T Rating

 

Team

R+T Rate

SOS

West Virginia

26.5

60.4

Gonzaga

21.5

53.9

Houston

20.9

55.8

Baylor

18.7

59.4

Duke

18.3

58.6

Colorado

15.3

57.6

Kansas

14.4

62.3

Florida St.

12.7

57.9

San Diego St.

12.7

53.6

Louisville

11.9

57.6

Maryland

10.7

59.9

Iowa

9.6

60.8

Penn St.

8.6

59.8

Butler

7.6

59.7

Villanova

5.7

60.0

Marquette

4.1

59.8

Kentucky

3.8

56.7

Seton Hall

3.1

60.4

Dayton

1.6

54.4

Creighton

-5.5

60.3

 

The new R+T gives a little more credit to three of the Big East teams.  Obviously, lower possessions per game in the Big East are partly to blame for lower counting stats, but on the whole, this does not look like a great potential year for the Big East.

Look at the top four teams here.  All four are teams that are west of the Mississippi River.  There hasn’t been an NCAA Champion from west of the Mississippi River since Kansas in 2008.  There hasn’t been an NCAA Champion from west of the Rockies since Arizona in 1997.  Did you know that the last 11 NCAA Champions came from the Eastern Time Zone?  And, did you know that the last NCAA Champion from the Pacific Time Zone was UCLA in 1995?

March 13, 2017

Bracketnomics 505: The Advanced Level Course in Bracket Selection

Filed under: College Basketball — Tags: , , , , , — piratings @ 9:00 pm

PiRate Ratings Bracketnomics 505 for 2017: Money Ball on the Hardwoods
Welcome to Bracketnomics 505 for 2017–The Advanced Level Course in Picking NCAA Tournament winners. The best way to describe our PiRate Ratings NCAA Tournament Bracket-Picking formula is to compare it with the 10-K financial reports of publicly traded companies. Each team’s data serves as a prospectus showcasing their worth. Do you want to buy or sell based on what the data portrays?
If you have followed our statistical releases for the past 17 years, you will not see any real changes this year, as the PiRate Ratings have added only one minor statistical detail to our repertoire, and those are in our algorithm formulas and not in the data to be presented.

However, we have strengthened our beliefs in the idea that the NCAA Tournament is a different animal from the regular season, so there are teams that did well in the regular season and even won their conference, but they are ill-prepared for the postseason. Now, we actually have new incites into why, and it comes from our experiences with Major League Baseball.

Some of you reading this know that I, the Captain of the PiRate ship, am a baseball metric specialist. You can call me one of the “Moneyball” scouts or as some even say, a “Beane Counter.” If you read the book, Mr. Beane had a famous quote, that we will paraphrase to eliminate four-letter words: “My ‘stuff’ doesn’t work in the playoffs.”

Re-reading that statement sent me off on a long research project last Autumn leading to my spending way too many hours trying to put math formulas to Beane’s statement. What I came up with was this: in baseball, the offensive statistics that produce runs, for example weighted On-Base Average, works quite effectively during the regular season, when a team plays a certain number of games against every team in the league. Thus, a team will play a goodly number of games against mediocre and poor teams, and having an offense built on getting on base and hitting for power dominates against the weaker teams.

But, in the playoffs, all the opponents are very good. All of them have good offenses and usually very good pitching and defenses. Trying to win by getting a lot of runners on base by the walk and then hitting three-run homers might work against the number four and five starters of a pitching staff or the mediocre top level pitchers of the 90-loss teams, but in the playoffs, you see mostly top three starting pitchers from teams that won 90 or more games. And, Beane’s “stuff” does not work against these elite teams with the top pitchers. You have to be able to steal an extra base on a hit, steal a base, and execute the hit and run against the best of the best, which means you frequently play for just one run, because the pitching is too good to give up those three-run homers and will scatter baserunners over the course of 6 or 7 innings. Think Maury Wills scratching out a run for the 1965 Dodgers, while Sandy Koufax shuts out the opponent in a 1-0 win.

The same belief can be applied to college basketball in the NCAA Tournament. A team might win their conference by playing excellent half-court offense and defense, even if they do not rebound well nor force turnovers and pick up steals. Let’s use Purdue in the Gene Keady days as an example. Keady’s teams executed half-court offense and defense like precision clockwork. The Boilermakers almost always enjoyed better shooting opportunities than their opponents. They usually finished with a better field goal percentage than their opponents every year, and they won or shared a lot of Big Ten titles.

These Purdue teams were not all that strong on the offensive glass, and while they played intelligently and did not turn the ball over much, they did not force turnovers, nor did they steal the ball very much, frequently finishing at or near the bottom of the Big Ten in these stats.

Like Moneyball and the A’s, this “stuff” (excellent half-court offense and defense) worked just fine in the regular season, where Purdue easily handled the bottom half of the Big Ten year after year and did just well enough against the top half to finish 15-3 or 14-4. Then, the Boilermakers would get into the Big Dance looking like a Final Four contender. Unfortunately, their “stuff” didn’t work in the NCAA Tournament, and the Boilermakers lost as favorites early in the Dance to athletic underdogs with double-digit losses (Auburn, Florida, LSU), never making it to the Final Four in that time. They were no longer playing the 6-12 and 8-10 Big Ten teams Once their opponent was also good at getting open shots and preventing them on defense, the extra scoring opportunities derived from getting offensive rebounds and forcing turnovers, especially by steals, took on much more significance, just like running the bases and playing for one run in the Major League Playoffs.

Just in case you say that maybe Purdue was not capable of getting enough talent to go to the Final Four, remember that Purdue did make the Final Four under previous coach Lee Rose (he also led Charlotte to the Final Four in 1977), when Rose’s coaching philosophy included pressure defense with the hope of getting a lot of steals and an inside glass cleaner or two to dominate on the boards.
This year, we will give added weight to our special R+T metric along with schedule strength and ability to win away from home as serious factors to consider when picking teams to advance in the NCAA Tournament. These will be the three of our basic building blocks to begin the process of eliminating pretenders from the true contenders. Here are our basic blocks to begin our search for a national champion.

1. R+T Rating
2. Schedule Strength
3. Ability to win away from home
4. A member of a power conference (AAC, ACC, Big 12, Big East, Big Ten, Pac-12, and SEC)
5. One long winning streak against quality competition or two winning streaks of 6 or more games.
Don’t worry if this looks a bit challenging for you at this point. We will explain it all in this primer, and your test is an open book test, so you will pass with flying colors.

Here is a description of all the pertinent information you need to pick your brackets. We will explain each important statistic and tell you how it applies to the NCAA Tournament. Then in the next edition, we will apply it to all 68 teams in the Big Dance and let you use what you want to fill out your brackets. You can easily open two windows with this primer in one window, and the statistics in the other window, and voila, you have an exceptional reference at your disposal.

Remember one important bit of information–this process deals a lot with past tendencies trying to predict future outcomes. It is mechanical and includes limited subjective data. It will not include information such as how your team’s star player may have the flu this week, or he ended his season in the Pac-12 Championship Game with an ACL injury, so if you have other information, by all means include this in your selection process.

The PiRate Ratings Criteria Statistics
For 16 years, the PiRate Ratings have relied on specific back-tested data that showed us what stats have been important in selecting Final Four teams. We looked back in history to see how previous Final Four teams dominated in certain statistical areas while not dominating in other areas. Here is what we found.

Scoring Margin
For general bracket picking to the Final Four, look for teams that outscored their opponents by an average of 8 or more points per game. Over 85% of the Final Four teams since the 1950’s outscored their opponents by an average of 8 or more points per game.

More than 80% of the final four teams in the last 50 years outscored their opponents by double digit points per game. When you find a team with an average scoring margin in excess of 15 points per game, and said team is from one of the six power conferences, you have a team that can advance deep into the tournament.

This is an obvious statistic. If State U outscores opponents by an average of 85-70 and Tech outscores similar opposition by an average of 75-70, State figures to be better than Tech before you look at any other statistics.
In the days of the 64 to 68-team field, this statistic has become even more valuable. It’s very difficult and close to impossible for a team accustomed to winning games by one to five points per game to win four times in a row, much less six or seven consecutive games.

This statistic gives the same significance and weighting to a team that outscores its opposition 100-90 as it does to a team that outscores its opposition 60-50. As you can see from looking at all the NCAA Champions in the 2000’s, every team had a scoring margin of 8 or better, and 15 of 17 had double digit scoring margins (and all from power conferences).

A look at recent national champions’ scoring margins
2016 Villanova: 13
2015 Duke: 15
2014 UConn: 9
2013 Louisville: 16
2012 Kentucky: 17
2011 UConn: 8
2010 Duke: 16
2009 North Carolina: 18
2008 Kansas: 19
2007 Florida: 17
2006 Florida: 15
2005 North Carolina: 18
2004 UConn: 15
2003 Syracuse: 10
2002 Maryland: 14
2001 Duke: 20
2000 Michigan St.: 15

Field Goal Percentage Differential
Take each team’s field goal percentage minus their defensive field goal percentage to calculate this statistic. Throughout time, the differential among the most successful teams has been +7.5% or better, and for most Final Four teams, the differential has been positive by 3% or better. For example, a team that shoots 47% while their opponents shoot 39% has a FG% differential of 8%.

Teams that have singificantly positive field goal percentage differentials are consistently good teams. A team can win a game or two or possibly even three games with negative field goal percentage differentials, but in the Big Dance, they certainly are not going to win six games like this, and they have little chance to win four games.

This statistic holds true in back-tests of 50 years. Most teams that have won the tournament had FG% differentials above 3%, and many had more than a 7.5% field goal percentage advantage. In the years of the 64 to 68-team tournament, this stat has become a more accurate predictor, especially when the team comes from a power league. In the 21st Century, the teams from power conferences with field goal percentage margins in the double digits have dominated the field. For example, if you see an ACC, Big 12, Big Ten, or SEC team with a FG% differential of +10% or better, that team is going to be very hard to beat in large arenas with weird sight lines.

One caveat: in the most recent couple of years, shooting percentages have normalized somewhat, so overall, FG% differentials are moving closer to 0. More three-point shooting, a reduction in the shot clock, and more fast break offenses have led to more parity in shooting percentages. And, this has to be something to monitor closely this year; teams that had the best field goal differentials last year were upset early by teams that excelled in forcing turnovers and running the fast break. This could mean that shooting percentages are going to lose some of their importance, while extra scoring opportunities are going to become more important. Think about that as you read on.

Rebound Margin
This statistic holds up all the way back to the early days of basketball, in fact as far back to the days when rebounds were first recorded. The teams that consistently control the boards are the ones that advance past the first weekend in the tournament. What we are looking for here are teams that out-rebound their opposition by five or more per game. In the opening two rounds, a difference of three or more is just as important.

There are complete rebounding statistics back to 1954, and in the 61 NCAA Tournaments between 1954 and 2014, the National Champion out-rebounded their opponents for the season all 61 times! Yes, no team with a negative rebound margin in that season has ever won the NCAA title.

The reason this statistic becomes even more important in mid-March is that teams do not always shoot as well in the NCAA Tournament for a variety of reasons (better defense, abnormal sight lines and unfamiliar gymnasiums, nerves, new rims and nets, more physical play with the refs allowing it, etc.). The teams that can consistently get offensive put-backs are the teams that go on scoring runs in these games. The teams that prevent the opposition from getting offensive rebounds, holding them to one shot per possession, have a huge advantage. Again, there will be some teams that advance that were beaten on the boards, but as the number of teams drop from 64 to 32 to 16 to eight, it is rare for one of these teams to continue to advance. West Virginia in 2005 made it to the Elite Eight without being able to rebound, but not many other teams have been able to do so.

There have been years where all four Final Four participants were in the top 20 in rebounding margin, and there have been many years where the champion was in the top 5 in rebounding margin.

Use the rebounding rule in selecting your brackets, but think about this. Rebounding is only one way to obtain a possession. There is another way to get a possession–via a turnover. Bear that in mind as you read on. So, don’t just use rebounding margin alone, as it is only one part of the equation.

Turnover Margin & Steals Per Game
Turnover margin can give a weaker rebounding team a chance to advance. Any positive turnover margin is good. If a team cannot meet the rebound exceptionally well, they can get win if they have an excellent turnover margin. Not all turnover margin is the same though. A team can have an excellent turnover margin because they seldom turn the ball over. Committing 10 turnovers per game, while the opponent commits 12 leads to a positive turnover margin of 2 per game, but it seldom amounts to much in this instance. A team that forces a high number of turnovers by way of steals has a real advantage. A steal is better than a defensive rebound, because most of the time, a steal leads to a fast-break basket or foul (or both). When a team steals the ball, they are already facing their basket, and the defense must turn around and chase. Many steals occur on the perimeter where the ball-hawking team has an immediate numbers advantage. A steal with quick points can demoralize a team, especially one that plays patiently and limits possessions.

In NCAA Tournament play, one quick spurt can be like a three-run homer in the World Series, and teams that either steal the ball and/or control the boards are the ones who will get that spurt.

Like the rebounding margin, we must not judge turnover margin and steals as standalone criteria, as they are just part of an all-encompassing statistic to determine extra scoring opportunities and the ability to go on lethal scoring spurts. What follows is the criteria to use.

The All-Important PiRate Ratings R+T Margin
Using both rebounding and turnover margin, how best can we assign an extra scoring value and the ability to go on big scoring spurts? In a tight game, a 10-0 run in three minutes will usually lead to a win for the team that makes the spurt, so we need to have a stat that shows us how much a team has spurt potential.
Our answer is the PiRate Ratings’ “R+T Rating” The R+T Rating combines rebounding margin, turnovers, and steals, and weights the three stats so that the result is a number that indicates what Clark Kellogg calls “spurtability.”
The R+T Rating Formula is: (R * 2) + (S * .5) + (6 – Opp S) + T, where R is rebounding margin, S is average steals per game (Opp S is opponents steals per game), and T is turnover margin. The numbers are all rounded to one decimal point.
If a team’s R+T rating is 20 or better, and they hail from a power conference, this is a serious potential Final Four team. North Carolina had the top R+T rating last year among the power conference teams, and the Tar Heels came within a second of winning the title. In almost every year since steals have been officially kept as a statistic, the Final Four teams have enjoyed double-digit R+T Ratings.
Look for teams with R+T ratings at 15 or above. These are the teams that will get several additional opportunities to score points and go on scoring runs that put opponents away. When both teams have flashy R+T Ratings, this game becomes much harder to predict, because both teams could go on big scoring spurts.
When the R+T is 7.5 to 15, you have a team that can overcome a few other liabilities to win and still advance to the Final Four if they have exceptional FG% differentials, really difficult schedules, and an ability to win away from home. However, when they run into a team from the 15 or better R+T range with similar shooting percentages and defense, this frequently means the end of the line for the lower R+T rated team.
When the R+T is 4.5 to 7.5, you have a team good enough to win early and get to the Sweet 16 or Elite 8 but not advance past that round, unless said team has a very large field goal percentage difference margin.
When the R+T is 0 to 4.5, you have a team that cannot advance very far in the NCAA Tournament. They might win the Round of 64 and might have some chance to win in the Round of 32, but if they sneak into the Sweet 16, they are a candidate to lose big to a team with the right stuff in the R+T department.
When the R+T stat is negative, this team has the same chance of making the Final Four as a mule has of winning the Kentucky Derby. Many monumental early upsets where a double digit seed upsets a single digit seed frequently comes about when the favorite has a negative R+T rating, or the underdog has a decided R+T Rating advantage along with a halfway decent schedule strength.
A few years ago, Georgetown had a negative R+T rating but was a prohibitive favorite against Ohio U. The Bobcats had a positive R+T rating and decent numbers in the other PiRate criteria. We called for Ohio to upset Georgetown in the first round, and Ohio won by double digits.
The same thing occurred a couple years later when Georgetown once again had a negative R+T rating as the Hoyas faced unknown Florida Gulf Coast. FGCU not only pulled off the upset, they blew GU off the floor.
Last year’s negative R+T teams all lost their first games in the NCAA Tournament. In 2015, there were two Power Conference teams with negative R+T numbers, Oklahoma State and St. John’s. We pegged these two teams to lose immediately as 9-seeds against 8-seeds with positive R+T ratings, and they did just that.
The inferior R+T might win a game over the superior due to other factors, but a poor R+T rated team is eventually going to get thumped when their shots don’t fall, or they run up against a great defense (there are a lot of great defenses in the Dance).

Power Conference Plus Schedule Strength
Up to this point you might have been thinking that it is much easier for New Mexico State or North Dakota to own these gaudy statistics than it is for Arizona or Butler. And, of course, that is correct. We have to adjust this procedure so that teams that play tougher schedules get rewarded and teams that play softer schedules get punished.
Basically, the cut-off line for a Final Four team the way we rate schedule strength is 54.00, although there have been a few long shots like George Mason and Virginia Commonwealth that were below that mark. While the lowest National Champ was Florida in 2007 at 54.30, the average for the last 13 champions has been over 58. Also, bear in mind that of the 17 winners since 2000, 6 came from the ACC, 5 from the Big East , 3 from the SEC, and one each from the American, Big 12, and Big Ten. The Pac-12 has not produced the national champion since Arizona in 1997.

The last national champion that was not a member of a power conference was UNLV in 1990. Before that, it was Texas Western (UTEP) in 1966. In more than 60 seasons, just two teams that were not in power conferences have won the national title! Non-power teams have made it to the Final Four (VCU, Wichita State, George Mason, Penn), so don’t totally discount a team like Gonzaga, Saint Mary’s, and Wichita State to make the Final Four or at least the Elite 8.
In the most recent years, this stat has become quite a bit more important. Villanova and North Carolina were among the tops in schedule strength last year, with Syracuse and Oklahoma being ranked high as well. We have added a bit more weight to schedule strength this year.
Won-Loss percentage Away From Home Floor
This should be obvious. Except in the rarest of instances (like Dayton playing in a First Round Game in 2015), all NCAA Tournament games are played on neutral courts. Some teams play like titans on their home floor but become pansies when playing away from home. It is one thing to accumulate great statistics by scheduling 19 home games, three neutral site games, and eight away games and then going 18-1 at home, 1-2 on the neutral site, and 3-5 on the road to finish 22-8. However, we need to locate the teams that continue to dominate away from home. Combine the road and neutral games played and look at that percentage. When you find a team with a 75% or better win percentage away from home, this team is a legitimate contender in the Big Dance. When this number tops 85%, you have a tough team capable of winning four consecutive games and advancing to the Final Four.
Winning Streaks
The NCAA Tournament Championship requires one team to win six consecutive games (seven if in the First Four) to become the champion. It requires the other Final Four teams to win four or five times to get to the Final Four. Should we expect a team that has not been able to win five conseccutive games during the regular season against all weaker competition to win five games in a row against the elite competition? It is a major plus if a team has more than one 6-game winning streak or one 10-game winning streak during the season.

Putting It All Together
1. Begin with teams from power conferences and schedule strengths better than 54.0 (we will give you each team’s schedule strength in the stats reveal).
1A. If the team does not come from a power conference, but they have dominated this year and their schedule strength is better than 54, they should still be in your consideration as a Final Four contender.
2. Look for teams that had a winning streak of 10 games or more, or teams with both 5+ and 6+ winning streaks during the year. The minimum for two different winning streaks is that one needs to be at least six games and one at least five games.
3. Look for teams with winning records away from home when looking at Sweet 16 contenders and a winning percentage of 66.7% or better when looking for Final Four teams.
4. Look for teams with R+T Ratings of 15.0 or better when selecting Final Four teams, 10.0 or better when selecting Elite 8 teams, and 5.0 or better when selecting Sweet 16 teams. Of course, you have to look at their potential opposition and remember that the better R+T Rating has a big advantage when teams have comparable schedule strengths.
5. While relying more on R+T Rating than rebound margins, remember that no National Champion ever had a negative rebound margin.
6. Look at teams with positive FG% differentials and use this stat along with those above as a significant part of your method for picking winners.
7. Look for these power conference teams that have scoring margins of 8 or above along with schedule strengths of 54 or above.

These are the basic PiRate criteria. You might be shocked to see that there are some key statistics that are not included. Let’s look at some of these stats that the PiRates do not use.

Assists and Assists to Turnover Ratio
While a high number of assists means that a team is most likely a great passing team (and we love great passing teams), this can hide a potentially lethal problem in the Big Dance. Let’s say a team gets 28 field goals and has 24 assists. That may very well indicate this team can pass better than most others. However, it may also mean two other things. First, this team may not have players who can create their own offense and must get by on exceptional passing. That may not work against the best defensive teams in the nation (like the type that get into the Dance).

Second, and even more importantly, it may indicate that this team cannot get offensive put-backs. As explained earlier, the offensive rebound is about as important as any stat can be in the NCAA Tournament. So, rely on this stat only if you must decide on a toss-up after looking at the more important stats. We would much rather go with a team that has 15 offensive rebound potential than a team that has assists on 85% of its made field goals. The NCAA Tournament is full of tough defenses, weird site lines, tight rims, and even tighter nerves, and the offensive put-back is an even more potent weapon than in the regular season, especially in the Round of 64, the Sweet 16, and the Final Four games. The Round of 32 and Elite 8 rounds tend to be less tense, because it is the second game on the playing floor for the participants.

Free Throw Shooting
You might say we are contradicting the Four Factors with this, but we are not. It is the least important of the Four Factors, and we only apply this caveat to the NCAA Tournament. Free throw shooting is similar to a walk in baseball. During the regular season, a lot of walks lead to a lot of runs, and a lot of free throw shooting leads to a lot of points, but things change in the Big Dance.

Of course, free throw shooting in the clutch decides many ball games, even close NCAA Tournament games. However, history shows a long line of teams making it deep into the tournament with poor free throw shooting percentages, and teams that overly rely on free throws may find it tough getting to the line with the liberalized officiating in the tournament.

Let’s say a team shoots a paltry 60% at the foul line while their opponent hits a great 75% of their foul shots. Let’s say each team gets to the foul line 15 times in the game, with five of those chances coming as 1&1 attempts, three coming as one shot after made baskets, and the seven other trips to the line as two shot fouls.

For the 60% shooting team, they can be expected to hit 3 of 5 on the front end of the 1&1 and then 1.8 of the 3 bonus shots; they can be expected to hit 1.8 of 3 on the one foul shot after made baskets; and they can be expected to hit 8.4 of 14 on the two shot fouls for a total of 15 out of 25.

The 75% shooting team can be expected to connect on 3.75 of 5 on the front end of the 1&1 and then 2.8 of 3.75 on the bonus shot; they can be expected to hit 2.3 of 3 on the one foul shot after made baskets; and they can be expected to connect on 10.5 of 14 on the two shot fouls for a total of 19.35 out of 25.75.

A team with one of the top FT% only scores 4.35 more points at the foul line than a team with one of the worst. That is not a lot of points to make up, and when you consider that this is about the maximum possible difference in college basketball, this stat is not all that important. Also consider that teams that shoot 60% of their foul shots but still make the NCAA Tournament are almost always the teams that have the top R+T ratings, which is much more important after the Ides of March.

Teams that make the NCAA Tournament with gaudy free throw percentages frequently get there by winning close games at the line. In the NCAA Tournament, fouls just don’t get called as frequently as in the regular season. The referees let the teams play. So, looking at superior free throw percentage can almost lead you down the wrong path.
Ponder this: The 1973 UCLA Bruins are considered to be the best college basketball team ever. That team connected on just 63% of its free throws. They had a rebounding margin of 15.2, and they forced many turnovers via steals thanks to their vaunted 2-2-1 zone press. In the great UCLA dynasty years from 1964 through 1973 when the Bruins won nine titles in 10 seasons, they never once connected on 70% of their free throws in a single season and averaged just 66% during that stretch.

3-point shooting
You have to look at this statistic two different ways and consider that it is already part of field goal percentage and defensive field goal percentage. Contrary to popular belief, you do not count the difference in made three-pointers and multiply by three to see the difference in points scored. If two teams connect on 28 field goal attempts, and if Team A hits eight treys, while their Team B opponents hit three, that is not a difference of 15 points; it’s a difference of five points. Consider made three-pointers as one extra point because they are already figured as made field goals. A team with 28 made field goals and eight treys has scored only one more point than a team with 28 made field goals and seven treys.

The only time to give three-point shots any weight in this criteria is when you are looking at a toss-up game, and when you do look at this stat, look for the team that does not rely on threes to win, but instead dominates in the paint on both sides. To put it another way, teams that live and die by the outside shot will almost always die before they can get to the Final Four, if they cannot dominate inside. The tournament is won in the paint. This isn’t the NBA, and there are few Steph Curry’s in college ball.
One Big Star or Two Really Good Players
Teams that get to the Dance by riding one big star or a majority of scoring from two players are not solid enough to advance very far. Now, this does not apply to a team with one big star and four really good players. I’m referring to a team with one big star and four lemons or two big scorers with three guys who are allergic to the ball. Many times a team may have one big scorer or two guys who score 85% of the points, but the other three starters are capable of scoring 20 points if they are called on to do so. These teams are tough to stop. Usually, it is the mid-major teams that appear to be sleeper teams that could beat a favored opponent because they have one big talent that falls under this category. For instance, South Dakota State’s Mike Daum this year fits that category. He cannot carry the Jackrabbits to the Sweet 16 on his 25 points per game if the rest of the team does not produce as well.
If you have a team with five double figure scorers, they will be harder to defend and will be more consistent on the attack side. It is hard for all five players to slump at once. Also, if you have a team where four or more players have scored 20 or more points in a game, and this team hails from a power conference, this team presents defensive matchup problems for its opponents.
We hope this primer will help you when you fill out your brackets this year. The raw statistics on each of the 68 teams follows at the end of this primer. Coming later today, we will show you how we picked our bracket as well as issue our Red-White-Blue Power Ratings for the First Four Opening Round Games in Dayton on Tuesday and Wednesday.
For those of you new to this website, our Red-White-Blue Ratings are based on three different algorithms using Basketball’a Four Factors. If you don’t know what the Four Factors are, here is an in-depth primer.

THE FOUR FACTORS
Statistician and author Dean Oliver created this quartet of metrics. He did for basketball what the incredible Bill James did for baseball. Oliver wrote the excellent book Basketball on Paper, where he showed that four separate statistical metrics could show how winners beat losers in the NBA. Later experimentation showed that this metric worked for all levels of organized basketball when strength of schedule is factored into the metric, and the weighting of each factor was altered as the talent level of play decreased.

The four factors are:
1. Effective Field Goal Percentage
2. Rebound Rate
3. Turnover Rate
4. Free Throw Rate

Each factor applies to both offense and defense, so in essence, there are really eight factors.
Each Factor has a formula that can be calculated if you have the statistics. Don’t worry. Our team has compiled all the statistics for every one of the 68 teams in the Dance.

For those math lovers of statistics, and we know a lot of you from baseball, here are the Four Factor stats and their fomulas:

1. Effective FG% = (FGM + (.5 * 3ptM))/FGA where FGM is field goals made, 3ptM is three-pointers made, and FGA is field goals attempted.
If a team made 800 FG, 250 3-pointers, and attempted 1750 field goals, their EFG% is:
(800+(.5*250))/1750 = .529 or 52.9%

2. Offensive Rebound Rate = Offensive Rebounds/(Offensive Rebounds + Opponents’ Defensive Rebounds)
If a team has 500 offensive rebounds and their opponents have 850 defensive rebounds, their Offensive Rebound Rate is:
500/(500+850) = .370 or 37.0%
The defensive equivalent of this factor is defensive rebound rate (Opponents Offensive Rebounds/(Opponents Offensive Rebounds + The Defense’s Defensive Rebounds)
If a team’s opponents have 400 offensive rebounds, while the team has 800 defensive rebounds, the defensive rebound rate is: 400/(400+800) = .333 or 33.3%

3. Turnover Rate = Turnovers per 100 possessions that do not include offensive rebounds. Possessions at the college level can be estimated with incredible accuracy by this formula:
(FGA + (.475*FTA)-OR+TO)/G, where FGA is field goal attempts, FTA is free throw attempts, OR is offensive rebounds, TO is turnovers, and G is games played.
We remove offensive rebounds from the TO Rate formula, because very few turnovers occur following an offensive rebound. Most of the time a shot is taken immediately, and this would skew the factor.
If a team has 1700 FGA, 650 FTA, 425 OR, and 375 TO in 30 games played, their average actual possessions per game is:
(1700+(.475*650)-425+375)/30 = 65.3
Removing the offensive rebounds, their true possessions are:
1700+(.475*650)+375 = 2,384 (rounded from 2383.75)
Once again, the formula for TO Rate is: percentage of Turnovers per / possessions
(TO/Possessions) * 100
Thus for the team above with 375 TO in 2,384 Possessions, their TO Rate is:
100* (375/2384) = 15.7%

4. Free Throw Rate: Oliver and others determined that getting to the line was actually more important than making the foul shots, so they did not include made free throws in their equation.
Their formula was simply: FTA/FGA, as they believed that getting the other team in foul trouble was the most important part.
Later statisticans changed this formulas to FT Made/FGA, which included made free throws, but it also erred by making teams that do not attempt many field goals but lead late in games look much better than they really were. If a team like Northern Iowa attempted just 50 field goals per game and won a lot of games by three or four points, going to the foul line many times late in the game, they would pad this stat by making a lot of FT in the final minutes when the opponent was forced to foul.
A third group of statisticians, including the statheads at the PiRate Ratings, believe that free throws made per 100 possessions is a better metric, and thus we go with this rating, which we call FT Rate*:
If the team above with 65.3 possessions per game averages 17 made free throws per game, then their FT Rate* is:
17 / 65.3 * 100 = 26.0

**************************************

All The Stats On The 68 Teams

OFFENSE G FG FGA 3pt 3ptA FT FTA OReb DReb Reb To Stl Pts
Arizona 34 891 1873 229 576 582 768 350 901 1251 390 187 2593
Arkansas 33 920 1991 218 592 590 774 375 832 1207 385 249 2648
Baylor 32 838 1738 216 601 435 607 412 807 1219 430 162 2327
Bucknell 34 915 1902 277 734 480 707 293 878 1171 451 244 2587
Butler 31 831 1740 237 652 466 630 272 723 995 315 193 2365
Cincinnati 33 897 1954 248 709 434 638 405 821 1226 336 248 2476
Creighton 34 1052 2072 297 743 391 573 278 908 1186 423 211 2792
Dayton 31 802 1705 251 649 515 748 267 801 1068 370 243 2370
Duke 35 968 2029 288 767 599 790 366 905 1271 395 207 2823
East Tennessee St. 34 935 1905 256 669 591 840 345 892 1237 502 284 2717
Florida 32 851 1892 248 685 555 764 367 826 1193 378 243 2505
Florida Gulf Coast 33 978 1947 213 608 452 644 370 873 1243 411 201 2621
Florida St. 33 982 2032 227 637 530 766 389 856 1245 390 243 2721
Gonzaga 33 1002 1934 241 631 546 740 308 1022 1330 372 236 2791
Iona 34 951 2091 332 836 502 652 326 897 1223 411 235 2736
Iowa St. 33 971 2072 329 818 398 572 308 845 1153 335 261 2669
Jacksonville St. 34 834 1823 248 666 455 639 349 872 1221 463 156 2371
Kansas 32 946 1943 279 689 476 715 385 859 1244 419 222 2647
Kansas St. 33 817 1782 234 649 499 724 314 766 1080 431 258 2367
Kent St. 35 955 2231 248 781 534 743 524 894 1418 458 227 2692
Kentucky 33 999 2096 234 664 608 873 416 911 1327 394 200 2840
Louisville 32 893 1960 228 635 467 682 425 845 1270 357 216 2481
Marquette 31 894 1834 325 755 445 571 274 756 1030 378 228 2558
Maryland 32 805 1786 265 730 498 713 344 805 1149 416 173 2373
Miami (Fla.) 32 792 1748 205 571 431 600 354 799 1153 407 204 2220
Michigan 34 893 1857 318 837 443 572 260 744 1004 322 201 2547
Michigan St. 33 850 1817 259 689 408 615 313 898 1211 467 147 2367
Middle Tennessee 34 961 1962 217 590 412 590 334 874 1208 355 233 2551
Minnesota 33 863 1985 203 589 555 785 374 943 1317 385 189 2484
Mount St. Mary’s 34 831 1873 246 690 415 615 260 770 1030 447 211 2323
Nevada 34 907 2017 312 811 593 843 374 949 1323 379 181 2719
New Mexico St. 33 885 1893 244 725 591 830 426 886 1312 454 160 2605
New Orleans 31 801 1701 138 429 525 737 375 737 1112 519 242 2265
North Carolina 34 1055 2239 246 672 531 753 537 941 1478 405 236 2887
North Dakota 31 894 1850 218 563 490 682 286 829 1115 413 245 2496
Northern Kentucky 34 902 1964 292 827 493 729 378 901 1279 460 194 2589
Northwestern 34 860 1975 242 709 455 606 366 865 1231 359 172 2417
Notre Dame 34 937 2033 320 830 458 573 317 831 1148 322 245 2652
Oklahoma St. 32 922 1986 287 716 606 770 438 737 1175 422 249 2737
Oregon 34 954 1982 292 773 489 688 355 885 1240 394 221 2689
Princeton 29 750 1659 290 758 301 410 239 731 970 289 198 2091
Providence 32 779 1744 230 625 460 666 287 787 1074 403 215 2248
Purdue 32 894 1864 288 709 488 639 315 902 1217 418 167 2564
Rhode Island 33 860 1902 207 610 494 752 391 844 1235 372 211 2421
Saint Mary’s 32 842 1698 282 706 338 452 308 830 1138 337 133 2304
Seton Hall 32 846 1880 196 581 458 712 418 848 1266 434 222 2346
SMU 33 864 1825 267 663 468 672 399 872 1271 361 193 2463
South Carolina 32 787 1897 216 637 516 747 398 765 1163 428 251 2306
South Dakota St. 34 863 1880 313 863 598 771 307 884 1191 439 177 2637
Texas Southern 34 844 1955 198 666 643 877 397 804 1201 397 244 2529
Troy 36 958 2094 306 844 602 833 392 933 1325 445 220 2824
UC-Davis 34 830 1898 212 599 524 788 347 866 1213 482 193 2396
UCLA 33 1113 2144 327 807 429 576 322 973 1295 381 202 2982
UNC-Central 33 886 1938 250 735 457 671 390 893 1283 397 199 2479
UNC-Wilmington 34 1046 2170 326 891 478 691 408 813 1221 354 230 2896
USC 33 897 1977 259 713 544 736 356 837 1193 367 239 2597
Vanderbilt 34 794 1841 337 895 498 642 279 899 1178 420 140 2423
VCU 34 916 1985 197 589 510 721 375 871 1246 426 256 2539
Vermont 34 916 1848 219 594 450 641 316 848 1164 383 193 2501
Villanova 34 913 1837 300 810 515 649 291 844 1135 381 246 2641
Virginia 32 797 1717 224 570 313 442 282 772 1054 305 181 2131
Virginia Tech 32 864 1764 283 703 525 715 234 809 1043 388 128 2536
Wake Forest 32 898 1902 259 670 590 763 342 836 1178 377 175 2645
West Virginia 34 986 2153 257 711 558 823 487 783 1270 417 353 2787
Wichita St. 34 949 2004 296 725 596 812 405 981 1386 379 233 2790
Winthrop 32 866 1895 304 814 515 715 313 884 1197 421 210 2551
Wisconsin 33 869 1915 251 707 401 624 407 830 1237 358 229 2390
Xavier 34 876 1929 239 703 546 793 415 864 1279 435 209 2537

 

DEFENSE G FG FGA 3pt 3ptA FT FTA OReb DReb Reb To Stl Pts
Arizona 34 808 1945 218 712 391 567 319 700 1019 405 161 2225
Arkansas 33 824 1971 246 742 540 772 413 779 1192 430 162 2434
Baylor 32 713 1791 197 623 384 540 332 601 933 357 172 2007
Bucknell 34 830 1951 211 620 419 638 332 802 1134 474 239 2290
Butler 31 737 1661 209 625 437 623 277 695 972 420 153 2120
Cincinnati 33 689 1806 223 666 396 537 348 727 1075 457 116 1997
Creighton 34 907 2076 255 765 396 584 371 848 1219 481 226 2465
Dayton 31 712 1724 221 679 417 591 301 761 1062 463 139 2062
Duke 35 908 2096 175 594 453 647 376 795 1171 419 167 2444
East Tennessee St. 34 793 1908 267 751 505 702 329 756 1085 533 230 2358
Florida 32 754 1846 179 583 443 627 337 794 1131 479 174 2130
Florida Gulf Coast 33 800 1899 230 744 440 643 341 698 1039 425 200 2270
Florida St. 33 798 1936 240 698 516 723 374 753 1127 474 166 2352
Gonzaga 33 741 2015 192 641 344 523 348 726 1074 416 172 2018
Iona 34 916 2120 271 753 493 708 416 888 1304 449 162 2596
Iowa St. 33 876 2049 254 729 370 527 398 875 1273 474 153 2376
Jacksonville St. 34 785 1891 263 701 467 649 330 750 1080 375 203 2300
Kansas 32 825 1968 235 658 431 606 375 739 1114 430 226 2316
Kansas St. 33 775 1825 236 616 423 588 369 750 1119 503 208 2209
Kent St. 35 894 2080 258 747 485 690 380 825 1205 496 212 2531
Kentucky 33 850 2006 203 656 466 695 342 814 1156 482 157 2369
Louisville 32 709 1791 197 638 492 712 340 746 1086 440 164 2107
Marquette 31 823 1803 227 615 452 648 308 733 1041 409 199 2325
Maryland 32 772 1867 203 605 423 602 375 751 1126 403 194 2170
Miami (Fla.) 32 731 1764 202 611 374 508 309 698 1007 380 196 2038
Michigan 34 847 1821 198 525 346 508 305 760 1065 437 145 2238
Michigan St. 33 777 1911 217 626 485 672 338 753 1091 363 193 2256
Middle Tennessee 34 743 1783 205 642 462 656 281 755 1036 458 162 2153
Minnesota 33 829 2084 213 699 409 599 405 870 1275 421 188 2280
Mount St. Mary’s 34 863 1925 183 532 423 641 407 873 1280 507 215 2332
Nevada 34 890 2095 228 743 404 589 334 857 1191 384 189 2412
New Mexico St. 33 792 1911 184 632 451 667 361 724 1085 454 174 2219
New Orleans 31 767 1746 199 642 415 601 345 646 991 505 263 2148
North Carolina 34 838 2013 274 799 451 628 310 737 1047 464 214 2401
North Dakota 31 788 1796 211 601 470 687 303 780 1083 472 198 2257
Northern Kentucky 34 891 2026 224 682 422 600 313 806 1119 415 202 2428
Northwestern 34 770 1911 220 656 452 678 383 820 1203 406 192 2212
Notre Dame 34 865 2007 234 694 389 533 373 838 1211 435 180 2353
Oklahoma St. 32 846 1800 219 612 586 812 342 720 1062 487 208 2497
Oregon 34 803 2002 233 748 372 520 364 749 1113 468 160 2211
Princeton 29 631 1516 191 576 330 478 231 735 966 388 307 1783
Providence 32 786 1783 200 612 360 535 307 799 1106 447 202 2132
Purdue 32 811 1962 210 650 317 445 292 704 996 385 206 2149
Rhode Island 33 711 1758 152 524 567 799 350 790 1140 434 174 2141
Saint Mary’s 32 686 1676 143 472 293 427 227 615 842 300 176 1808
Seton Hall 32 783 1813 211 621 469 654 289 765 1054 393 219 2246
SMU 33 702 1817 270 826 304 442 304 658 962 392 160 1978
South Carolina 32 671 1686 168 574 553 778 344 789 1133 552 197 2063
South Dakota St. 34 938 2077 361 960 394 539 342 803 1145 391 230 2631
Texas Southern 34 902 2038 188 581 447 656 422 834 1256 463 176 2439
Troy 36 904 2120 282 841 490 680 367 864 1231 455 209 2580
UC-Davis 34 829 1955 237 717 448 633 330 836 1166 482 232 2343
UCLA 33 912 2179 284 784 378 563 383 777 1160 399 216 2486
UNC-Central 33 766 1959 205 708 355 554 410 775 1185 456 151 2092
UNC-Wilmington 34 912 1912 185 551 539 752 316 835 1151 496 166 2548
USC 33 893 2074 276 757 353 495 379 802 1181 424 184 2415
Vanderbilt 34 836 1975 220 655 425 604 333 839 1172 367 186 2317
VCU 34 775 1852 196 580 512 737 330 818 1148 500 187 2258
Vermont 34 781 1858 190 576 342 484 305 723 1028 443 184 2094
Villanova 34 799 1912 240 768 297 417 321 691 1012 452 176 2135
Virginia 32 610 1542 191 611 369 524 246 700 946 413 158 1780
Virginia Tech 32 876 1969 251 697 378 529 345 764 1109 375 175 2381
Wake Forest 32 860 1901 264 739 509 704 317 763 1080 370 193 2493
West Virginia 34 759 1791 227 650 510 755 374 806 1180 695 190 2255
Wichita St. 34 713 1887 227 735 470 680 307 782 1089 475 177 2123
Winthrop 32 787 1941 211 681 461 636 350 815 1165 450 195 2246
Wisconsin 33 723 1782 221 589 350 475 285 744 1029 433 175 2017
Xavier 34 862 1907 253 748 449 642 288 767 1055 416 218 2426

 

Team PPG Def PPG Marg. FG%-Marg Reb-Marg. TO Marg. R+T W-L Road SOS Off Poss Def Poss Poss/G Seed
Arizona 76.3 65.4 10.8 6.0 6.8 0.4 18.1 15-3 58.18 2278 2300 67.3 2
Arkansas 80.2 73.8 6.5 4.4 0.5 1.4 7.1 10-6 55.53 2369 2355 71.6 8
Baylor 72.7 62.7 10.0 8.4 8.9 -2.3 18.8 10-5 59.46 2044 2073 64.3 3
Bucknell 76.1 67.4 8.7 5.6 1.1 0.7 5.4 9-6 48.90 2396 2396 70.5 13
Butler 76.3 68.4 7.9 3.4 0.7 3.4 9.0 10-5 59.10 2082 2100 67.5 4
Cincinnati 75.0 60.5 14.5 7.8 4.6 3.7 19.1 11-5 54.46 2188 2170 66.0 6
Creighton 82.1 72.5 9.6 7.1 -1.0 1.7 2.2 12-5 56.81 2489 2463 72.8 6
Dayton 76.5 66.5 9.9 5.7 0.2 3.0 8.8 9-6 54.65 2163 2167 69.8 7
Duke 80.7 69.8 10.8 4.4 2.9 0.7 10.6 12-7 59.78 2433 2446 69.7 2
East Tennessee St. 79.9 69.4 10.6 7.5 4.5 0.9 13.3 14-5 49.32 2461 2445 72.2 13
Florida 78.3 66.6 11.7 4.1 1.9 3.2 11.4 15-7 59.41 2266 2286 71.1 4
Florida Gulf Coast 79.4 68.8 10.6 8.1 6.2 0.4 15.8 10-4 47.19 2294 2288 69.4 14
Florida St. 82.5 71.3 11.2 7.1 3.6 2.5 14.3 7-8 58.36 2397 2379 72.4 3
Gonzaga 84.6 61.2 23.4 15.0 7.8 1.3 21.2 17-0 54.02 2350 2331 70.9 1
Iona 80.5 76.4 4.1 2.3 -2.4 1.1 1.0 14-8 49.90 2486 2489 73.2 14
Iowa St. 80.9 72.0 8.9 4.1 -3.6 4.2 2.3 11-7 58.18 2371 2375 71.9 5
Jacksonville St. 69.7 67.6 2.1 4.2 4.1 -2.6 8.0 15-9 46.93 2241 2244 66.0 15
Kansas 82.7 72.4 10.3 6.8 4.1 0.3 10.9 14-3 58.10 2317 2311 72.3 1
Kansas St. 71.7 66.9 4.8 3.4 -1.2 2.2 3.4 9-8 56.53 2243 2238 67.9 11
Kent St. 76.9 72.3 4.6 -0.2 6.1 1.1 16.4 12-7 48.67 2518 2524 72.0 14
Kentucky 86.1 71.8 14.3 5.3 5.2 2.7 17.3 14-3 58.27 2489 2476 75.2 2
Louisville 77.5 65.8 11.7 6.0 5.8 2.6 18.3 8-7 60.87 2216 2229 69.5 2
Marquette 82.5 75.0 7.5 3.1 -0.4 1.0 3.5 5-9 56.05 2209 2212 71.3 10
Maryland 74.2 67.8 6.3 3.7 0.7 -0.4 3.7 11-3 56.23 2197 2181 68.4 6
Miami (Fla.) 69.4 63.7 5.7 3.9 4.6 -0.8 11.3 7-9 56.85 2086 2076 65.0 8
Michigan 74.9 65.8 9.1 1.6 -1.8 3.4 4.5 9-8 57.52 2191 2194 64.5 7
Michigan St. 71.7 68.4 3.4 6.1 3.6 -3.2 6.5 5-12 59.07 2263 2255 68.5 9
Middle Tennessee 75.0 63.3 11.7 7.3 5.1 3.0 17.8 17-2 50.19 2263 2272 66.7 12
Minnesota 75.3 69.1 6.2 3.7 1.3 1.1 6.8 7-6 58.18 2369 2385 72.0 5
Mount St. Mary’s 68.3 68.6 -0.3 -0.5 -7.4 1.8 -10.2 8-11 48.10 2352 2329 68.8 16
Nevada 80.0 70.9 9.0 2.5 3.9 0.1 11.0 15-5 51.96 2422 2425 71.3 12
New Mexico St. 78.9 67.2 11.7 5.3 6.9 0.0 16.9 11-4 47.15 2315 2321 70.2 14
New Orleans 73.1 69.3 3.8 3.2 3.9 -0.5 8.8 9-8 46.14 2195 2191 70.8 16
North Carolina 84.9 70.6 14.3 5.5 12.7 1.7 30.3 11-7 59.04 2465 2465 72.5 1
North Dakota 80.5 72.8 7.7 4.4 1.0 1.9 7.5 11-7 44.82 2301 2291 74.1 15
Northern Kentucky 76.1 71.4 4.7 1.9 4.7 -1.3 11.0 12-8 48.18 2392 2413 70.7 15
Northwestern 71.1 65.1 6.0 3.3 0.8 1.4 5.9 9-7 55.60 2256 2256 66.4 8
Notre Dame 78.0 69.2 8.8 3.0 -1.9 3.3 3.9 9-7 57.33 2310 2322 68.1 5
Oklahoma St. 85.5 78.0 7.5 -0.6 3.5 2.0 12.5 9-7 58.52 2336 2331 72.9 10
Oregon 79.1 65.0 14.1 8.0 3.7 2.2 14.2 12-5 56.84 2348 2353 69.1 3
Princeton 72.1 61.5 10.6 3.6 0.1 3.4 2.5 13-5 49.91 1904 1900 65.6 12
Providence 70.3 66.6 3.6 0.6 -1.0 1.4 2.4 5-9 56.05 2176 2177 68.0 11
Purdue 80.1 67.2 13.0 6.6 6.9 -1.0 15.0 10-5 55.84 2271 2266 70.9 4
Rhode Island 73.4 64.9 8.5 4.8 2.9 1.9 11.6 11-6 55.20 2240 2222 67.6 11
Saint Mary’s 72.0 56.5 15.5 8.7 9.3 -1.2 19.9 13-2 54.34 1942 1952 60.8 7
Seton Hall 73.3 70.2 3.1 1.8 6.6 -1.3 14.6 9-9 56.38 2234 2228 69.7 9
SMU 74.6 59.9 14.7 8.7 9.4 0.9 23.7 12-4 53.27 2106 2115 64.0 6
South Carolina 72.1 64.5 7.6 1.7 0.9 3.9 9.5 7-7 56.25 2282 2264 71.0 7
South Dakota St. 77.6 77.4 0.2 0.7 1.4 -1.4 3.1 7-14 50.02 2378 2382 70.0 16
Texas Southern 74.4 71.7 2.6 -1.1 -1.6 1.9 3.1 13-11 44.79 2372 2391 70.0 16
Troy 78.4 71.7 6.8 3.1 2.6 0.3 8.8 12-10 47.40 2543 2531 70.5 15
UC-Davis 70.5 68.9 1.6 1.3 1.4 0.0 4.8 11-12 44.11 2407 2408 70.8 16
UCLA 90.4 75.3 15.0 10.1 4.1 0.5 11.2 12-3 53.96 2477 2462 74.8 3
UNC-Central 75.1 63.4 11.7 6.6 3.0 1.8 12.2 14-6 38.41 2264 2268 68.7 16
UNC-Wilmington 85.2 74.9 10.2 0.5 2.1 4.2 12.8 16-4 51.48 2444 2449 72.0 12
USC 78.7 73.2 5.5 2.3 0.4 1.7 6.5 9-6 54.42 2338 2354 71.1 11
Vanderbilt 71.3 68.1 3.1 0.8 0.2 -1.6 1.4 8-10 61.16 2287 2296 67.4 9
VCU 74.7 66.4 8.3 4.3 2.9 2.2 12.2 11-7 55.31 2378 2372 69.9 10
Vermont 73.6 61.6 12.0 7.5 4.0 1.8 13.2 13-4 49.16 2219 2226 65.4 13
Villanova 77.7 62.8 14.9 7.9 3.6 2.1 13.8 17-2 58.04 2235 2241 65.8 1
Virginia 66.6 55.6 11.0 6.9 3.4 3.4 14.0 10-6 59.73 1950 1958 61.1 5
Virginia Tech 79.3 74.4 4.8 4.5 -2.1 -0.4 -2.0 7-8 55.01 2258 2250 70.4 9
Wake Forest 82.7 77.9 4.8 2.0 3.1 -0.2 8.6 8-10 58.32 2299 2288 71.7 11
West Virginia 82.0 66.3 15.6 3.4 2.6 8.2 19.1 9-6 55.57 2474 2471 72.7 4
Wichita St. 82.1 62.4 19.6 9.6 8.7 2.8 24.5 14-3 50.79 2364 2378 69.7 10
Winthrop 79.7 70.2 9.5 5.2 1.0 0.9 6.1 12-3 47.36 2343 2343 73.2 13
Wisconsin 72.4 61.1 11.3 4.8 6.3 2.3 19.0 10-7 54.48 2162 2156 65.4 8
Xavier 74.6 71.4 3.3 0.2 6.6 -0.6 15.3 9-9 58.75 2326 2340 68.6 11

 

Team EFG DEFG OR% DOR% TO% DTO% FT* DFT* Win Streaks
Arizona 53.7 47.1 33.3 26.1 14.8 15.5 25.6 17.0 15 5
Arkansas 51.7 48.0 32.5 33.2 14.0 15.5 24.9 22.9 8 5
Baylor 54.4 45.3 40.7 29.1 17.5 14.8 21.3 18.5 15 5
Bucknell 55.4 47.9 26.8 27.4 16.8 17.4 20.0 17.5 7 6
Butler 54.6 50.7 28.1 27.7 13.4 17.7 22.4 20.8 8 4
Cincinnati 52.3 44.3 35.8 29.8 13.0 18.1 19.8 18.2 15 5
Creighton 57.9 49.8 24.7 29.0 15.3 17.0 15.7 16.1 13 5
Dayton 54.4 47.7 26.0 27.3 15.2 18.8 23.8 19.2 9 5
Duke 54.8 47.5 31.5 29.4 14.1 14.8 24.6 18.5 10 7
East Tennessee St. 55.8 48.6 31.3 26.9 17.9 19.2 24.0 20.7 6 5
Florida 51.5 45.7 31.6 29.0 14.4 18.3 24.5 19.4 9 7
Florida Gulf Coast 55.7 48.2 34.6 28.1 15.4 16.2 19.7 19.2 7 7
Florida St. 53.9 47.4 34.1 30.4 14.0 17.2 22.1 21.7 12 4
Gonzaga 58.0 41.5 29.8 25.4 14.0 15.5 23.2 14.8 29 3
Iona 53.4 49.6 26.9 31.7 14.6 15.5 20.2 19.8 6 4
Iowa St. 54.8 49.0 26.0 32.0 12.5 17.1 16.8 15.6 6 5
Jacksonville St. 52.6 48.5 31.8 27.5 17.9 14.6 20.3 20.8 4 4
Kansas 55.9 47.9 34.3 30.4 15.5 16.0 20.5 18.7 18 8
Kansas St. 52.4 48.9 29.5 32.5 16.9 19.3 22.2 18.9 7 5
Kent St. 48.4 49.2 38.8 29.8 15.1 17.1 21.2 19.2 5 4
Kentucky 53.2 47.4 33.8 27.3 13.6 17.1 24.4 18.8 11 7
Louisville 51.4 45.1 36.3 28.7 13.5 17.1 21.1 22.1 6 5
Marquette 57.6 51.9 27.2 28.9 15.2 16.2 20.1 20.4 5 3
Maryland 52.5 46.8 31.4 31.8 16.4 15.8 22.7 19.4 7 7
Miami (Fla.) 51.2 47.2 33.7 27.9 16.7 15.9 20.7 18.0 7 4
Michigan 56.7 51.9 25.5 29.1 13.1 17.5 20.2 15.8 5 4
Michigan St. 53.9 46.3 29.4 27.3 18.1 14.0 18.0 21.5 4 3
Middle Tennessee 54.5 47.4 30.7 24.3 13.7 17.9 18.2 20.3 10 10
Minnesota 48.6 44.9 30.1 30.0 14.0 15.1 23.4 17.2 8 6
Mount St. Mary’s 50.9 49.6 22.9 34.6 17.1 18.5 17.6 18.2 8 4
Nevada 52.7 47.9 30.4 26.0 13.6 13.9 24.5 16.7 9 7
New Mexico St. 53.2 46.3 37.0 28.9 16.6 16.9 25.5 19.4 20 5
New Orleans 51.1 49.6 36.7 31.9 20.2 19.9 23.9 18.9 5 5
North Carolina 52.6 48.4 42.2 24.8 13.5 16.7 21.5 18.3 7 6
North Dakota 54.2 49.7 26.8 26.8 16.0 18.2 21.3 20.5 6 4
Northern Kentucky 53.4 49.5 31.9 25.8 16.6 15.2 20.6 17.5 6 6
Northwestern 49.7 46.0 30.9 30.7 13.7 15.4 20.2 20.0 9 6
Notre Dame 54.0 48.9 27.4 31.0 12.3 16.1 19.8 16.8 9 7
Oklahoma St. 53.7 53.1 37.8 31.7 15.2 18.2 25.9 25.1 5 5
Oregon 55.5 45.9 32.2 29.1 14.6 17.2 20.8 15.8 17 8
Princeton 53.9 47.9 24.5 24.0 13.5 18.2 15.8 17.4 19 2
Providence 51.3 49.7 26.4 28.1 16.4 18.0 21.1 16.5 6 6
Purdue 55.7 46.7 30.9 24.5 16.2 15.0 21.5 14.0 7 6
Rhode Island 50.7 44.8 33.1 29.3 14.1 16.9 22.1 25.5 8 4
Saint Mary’s 57.9 45.2 33.4 21.5 15.0 13.8 17.4 15.0 9 7
Seton Hall 50.2 49.0 35.3 25.4 16.4 15.6 20.5 21.1 6 5
SMU 54.7 46.1 37.7 25.9 14.4 16.2 22.2 14.4 16 10
South Carolina 47.2 44.8 33.5 31.0 16.0 21.2 22.6 24.4 8 5
South Dakota St. 54.2 53.9 27.7 27.9 16.3 14.4 25.1 16.5 6 3
Texas Southern 48.2 48.9 32.3 34.4 14.3 16.5 27.1 18.7 9 6
Troy 53.1 49.3 31.2 28.2 15.2 15.7 23.7 19.4 6 4
UC-Davis 49.3 48.5 29.3 27.6 17.5 17.6 21.8 18.6 4 4
UCLA 59.5 48.4 29.3 28.2 13.6 14.0 17.3 15.4 13 10
UNC-Central 52.2 44.3 33.5 31.5 15.0 17.0 20.2 15.7 13 5
UNC-Wilmington 55.7 52.5 32.8 28.0 12.4 17.9 19.6 22.0 9 8
USC 51.9 49.7 30.7 31.2 13.6 15.5 23.3 15.0 14 5
Vanderbilt 52.3 47.9 25.0 27.0 16.4 14.0 21.8 18.5 4 3
VCU 51.1 47.1 31.4 27.5 15.5 18.5 21.4 21.6 9 8
Vermont 55.5 47.1 30.4 26.5 15.1 17.5 20.3 15.4 21 4
Villanova 57.9 48.1 29.6 27.6 15.1 17.6 23.0 13.3 14 7
Virginia 52.9 45.8 28.7 24.2 13.7 18.7 16.1 18.8 7 5
Virginia Tech 57.0 50.9 23.4 29.9 15.6 14.4 23.3 16.8 8 4
Wake Forest 54.0 52.2 31.0 27.5 14.3 14.2 25.7 22.2 4 3
West Virginia 51.8 48.7 37.7 32.3 14.1 24.4 22.6 20.6 8 4
Wichita St. 54.7 43.8 34.1 23.8 13.7 17.7 25.2 19.8 15 6
Winthrop 53.7 46.0 27.7 28.4 15.9 16.7 22.0 19.7 8 7
Wisconsin 51.9 46.8 35.4 25.6 13.9 17.7 18.5 16.2 9 8
Xavier 51.6 51.8 35.1 25.0 15.9 15.8 23.5 19.2 7 6

Check back later Tuesday for our Round by Round Bracket Selections, as well as our Red-White-Blue Ratings for the First Four games in Dayton.

 

 

 

 

April 4, 2016

NCAA Men’s Basketball Championship By The Numbers

PiRate Ratings For National Championship Game

Team Team Red White Blue
North Carolina Villanova 1 1 4

Red Rating–Uses an algorithm based on the Four Factors statistics adjusted to strength of schedule

White Rating–The Red Rating with comparative scores added to the algorithm

Blue Rating–An independent rating using an algorithm that does not include any of the Four Factors.

 

Four Factor Statistics

Four Factors    
North Carolina Offense vs. Villanova Defense    
Stat UNC-O Vill-D
EFG% 52.6 46.5
Reb Rate 40.6 29.0
TO Rate 15.3 20.7
FT * 22.1 16.6

 

Villanova Offense vs. North Carolina Defense    
Stat Vill-O UNC-D
EFG% 55.8 47.7
Reb Rate 28.6 30.2
TO Rate 16.3 18.4
FT * 22.2 18.1

 

Explanation of 4-Factors

EFG% = Effective Field Goal %.   [FG+(3pt * 1.5)]/FGA

Reb Rate = Percentage of offensive rebounds off missed shots.  (100* off. reb)/(off. reb + opp def. reb)

TO Rate=Turnovers committed (or forced for defense) per 100 Possessions

FT * = Free Throws Made per 100 Possessions

 

PiRate Criteria

PiRate Criteria UNC Vill.
Scoring Margin 13.2 14.7
FG% Diff 7.1 7.9
Reb Marg. 8.5 1.9
TO Marg. 2.1 2.9
R + T 22.8 10.5
Road W-L 18-5 19-4
SOS 57.74 58.54
Poss/G 70.2 67.5
Win Strk 1 12 9
Win Strk 2 10 7

Scoring Margin = Offense points per game minus opponents points per game

FG% Diff =Difference in offensive FG% and opponents FG%

Reb. Margin = Team rebounds per game minus opponents rebounds per game

TO Margin = Opponents turnovers per game minus team’s turnovers per game

R + T = PiRate Rating’s own invention to estimate additional scoring chances per game over the average team.  The formula is: (Rebound Margin * 2) + (Steals per Game * 0.5) + (6 – Opponents’ Steals per Game) + (Turnover Margin)

An R+T over 20.0 is dominating.  15.0-19.9 is excellent.  10.0-14.9 is very good.  7.0-9.9 is good. 5.0-6.9 is fair.  0-4.9 is not good. Any negative R+T is bad.  These ratings apply to the NCAA Tournament.  Negative R+T rated teams almost always lose in the first game of the Tournament.

Road W-L is the teams record in Away and Neutral Games

SOS is strength of schedule as determined by CBS Sports Ratings and multiplied by 100

Poss/G is number of possessions per game

Win Strk 1 & 2 are the teams’ two best winning streaks

 

Player Comparisons By Position

Point Guard PPG RPG APG SPG FG% 3pt% FT% Ast/TO
UNC–Berry II 12.6 3.4 3.8 1.5 44.2 36.8 86.4 2.49
VU–Arcidiacono 12.4 2.9 4.3 1.4 43.9 38.9 83.3 2.83
                 
Shooting Guard PPG RPG APG SPG FG% 3pt% FT% Ast/TO
UNC–Paige 12.3 2.5 3.7 1.2 39.8 34.8 77.5 2.98
VU–Brunson 9.7 1.8 2.6 0.7 45.5 38.1 77.9 1.39
                 
Small Forward PPG RPG APG SPG FG% 3pt% FT% TO/MP
UNC–Jackson 12.3 3.9 2.8 0.6 46.8 27.6 68.1 3.63%
VU–Hart 15.5 6.7 1.9 1.2 51.5 35.8 75.2 5.26%
                 
Power Forward PPG RPG APG BPG FG% 3pt% FT% TO/MP
UNC–Meeks 9.4 5.9 1.1 1.1 56.3 0.0 67.8 6.69%
VU–Jenkins 13.6 3.9 2.2 0.4 45.6 38.4 85.3 4.40%
                 
Center PPG RPG APG BPG FG% 3pt% FT% TO/MP
UNC–Johnson 17.0 10.5 1.5 1.5 61.4 0.0 78.5 6.42%
VU–Ochefu 10.1 7.6 1.7 1.5 62.3 0.0 68.8 5.76%
                 
Bench Big PPG RPG APG BPG FG% 3pt% FT% TO/MP
UNC–Hicks 9.1 4.6 0.7 0.6 61.6 0.0 75.6 6.54%
VU–Reynolds 3.7 4.6 0.4 0.5 64.9 0.0 72.3 4.15%
                 
Bench Swing PPG RPG APG SPG FG% 3pt% FT% TO/MP
UNC–Pinson 4.6 3.3 2.9 0.6 40.4 29.0 67.2 6.67%
VU–Bridges 6.5 3.2 0.9 1.1 51.8 29.9 78.7 3.01%
                 
Bench Guard PPG RPG APG SPG FG% 3pt% FT% Ast/TO
UNC–Britt 5.5 1.5 1.8 0.7 38.7 32.9 80.0 2.06
VU–Booth 6.7 2.1 2.2 0.7 35.3 30.6 86.6 1.52

April 6, 2015

NCAA National Championship Game By The Numbers

Duke (34-4) vs. Wisconsin (35-3)
CBS Television Tip Time: 9:18 PM EDT
Team Offense Duke Wisconsin
Field Goals 1075 989
Field Goal Attempts 2140 2054
3-Point Shots 279 281
3-Point Attempts 721 769
Free Throws 594 578
Free Throw Attempts 853 755
Offensive Rebounds 439 372
Defensive Rebounds 964 931
Turnovers 416 291
Steals 274 171
Possessions Per Game 66.4 59.8
Points Per Game 79.6 72.7
Team Defense Duke Wisconsin
Field Goals 937 872
Field Goal Attempts 2220 2041
3-Point Shots 192 198
3-Point Attempts 612 527
Free Throws 373 317
Free Throw Attempts 538 449
Offensive Rebounds 417 291
Defensive Rebounds 775 782
Turnovers 476 373
Steals 213 159
Possessions Per Game 66.7 59.9
Points Per Game 64.2 57.9
Four Factors Duke Wisconsin
Effective Field Goal % 56.8 55.0
Effective Field Goal %–Defense 46.5 47.6
Offensive Rebound Rate 36.2 32.2
Opponents Offensive Rebound Rate 30.2 23.8
Turnover Rate 16.5 12.5
Opponents Turnover Rate 18.8 16.0
Free Throw Rate* (FT/100 Poss.) 23.6 24.8
Opponents Free Throw Rate * 14.7 13.6
PiRate Criteria Factors Duke Wisconsin
Scoring Margin 15.4 14.8
Field Goal % Margin 8.0 5.4
Rebound Margin 5.6 5.4
Turnover Margin 1.6 2.1
R+T Rating # (see below for formula) 19.6 19.1
Won-Loss Away From Home 15-2 21-2
Schedule Strength (Per ESPN) 61.6 61.5
# R+T Rating components: Duke Wisconsin
Rebound Margin * 2 11.2 10.8
Average Steals * .5 3.6 2.2
6 – Opponents Average Steals 3.2 4.0
Turnover Margin 1.6 2.1
R+T Rating 19.6 19.1
PiRate Ratings
PiRate Red Wisc by 1
PiRate White Duke by 1
PiRate Blue Duke by 2

100 Computer Simulations

Duke Wins: 52

Wisconsin Wins: 48

Note: 9 Overtime Games 2 of which went to double overtime, and one to triple overtime

Average Score: Duke 70.7  Wisconsin 69.4

Outlier A: Duke 74  Wisconsin 58

Outlier B: Wisconsin 70  Duke 60

This concludes the PiRate Ratings College Basketball Coverage for the season.  We will return in a couple weeks to offer our take on the Kentucky Derby with an emphasis on the two possible super horses this year–Dortmund and Materiality.

 

March 31, 2015

Final Four Preview–Semifinals

Team Team Tip Time Network
Kentucky (38-0) Wisconsin (35-3) 6:09 PM EDT TBS
Duke (33-4) Michigan St. (27-11) 8:49 PM EDT TBS

Indianapolis will be rocking Saturday night as the NCAA Men’s Basketball Final Four promises to be exciting with the potential for two close games.

The four teams share similar statistical competence where past National Champions have dominated, namely in rebounding.  As we told you a couple weeks ago, the one statistic that has 100% correlation with the National Champion is positive rebounding margin.  Since 1954, when complete rebounding statistics were archived, every National Champion has finished the season with positive rebounding margin.  This is not true for the other statistics, as we have crowned champions with negative field goal margin, negative turnover margin, and negative free throw margin.

This year is no different; the four combatants are all dominant rebounding teams, each outrebounding their opposition by more than five per game.

Looking back at the remaining Pirate Ratings Final Four Criteria, we have four teams that fit our mold like a glove.  All four have scoring margins greater than 8.0 per game, with three holding double-digit socring margins.  Two of the four hold 8% or greater field goal percentage margins, with one pushing that number into double digits.  Three of the four have better than 75% winning percentage away from their home floor, and all four have fat R+T ratings.

Final Four Offensive Statistics

Team FG FGA 3pt 3pta FT FTa OR DR TO Stl
Duke 1049 2090 277 711 567 816 432 935 408 265
Kentucky  980 2096 200 577 676 933 485 975 402 248
Michigan St. 992 2126 287 743 441 698 427 998 427 199
Wisconsin 966 2006 274 752 560 733 360 909 281 170

Final Four Defensive Statistics

Team FG FGA 3pt 3pta FT FTa OR DR TO Stl
Duke 915 2165 185 592 363 522 408 751 462 209
Kentucky  727 2068 168 629 425 650 451 730 523 181
Michigan St. 807 2054 222 702 565 783 371 840 409 208
Wisconsin 846 1987 195 522 308 439 285 766 367 154

Four Factors Statistics

Team EFG DEFG OR% DOR% TO% DTU% FT* DFT*
Duke 56.8 46.5 36.5 30.4 16.6 18.7 23.1 14.7
Kentucky  51.5 39.2 39.9 31.6 16.4 21.4 27.5 17.4
Michigan St. 53.4 44.7 33.7 27.1 17.4 16.6 17.9 22.9
Wisconsin 55.0 47.5 32.0 23.9 12.4 16.1 24.6 13.5

PiRate Ratings Criteria Statistics for Final Four

Team PPG D PPG Mar. FG-M Rb-M TO-M R+T WLRd W-L SOS Poss.
Duke 79.5 64.3 15.2 7.9 5.6 1.5 16.6 14-2 33-4 61.8 66.3
Kentucky  74.6 53.9 20.8 11.6 7.3 3.2 22.4 18-0 38-0 58.7 64.6
Michigan St. 71.4 63.2 8.2 7.4 5.6 -0.5 13.9 13-6 27-11 67.0 64.7
Wisconsin 72.8 57.8 15.0 5.6 5.7 2.3 17.9 20-2 35-3 61.1 59.9

PiRate Ratings For Semifinal Round

Team Team Red White Blue
Kentucky Wisconsin 3 3 6
Duke Michigan St. 6 5 8

100 Computer Simulations For Semifinal Round

Kentucky vs. Wisconsin

Kentucky Wins: 94

Wisconsin Wins: 6

Average Score: Kentucky 71  Wisconsin 62

Outlier A: Kentucky 78  Wisconsin 62

Outlier B: Wisconsin 64  Kentucky 59

Duke vs. Michigan St.

Duke Wins: 84

Michigan St. Wins: 16

Average Score: Duke 77  Michigan St. 70

Outlier A: Duke 84  Michigan St. 62

Outlier B: Michigan St. 73  Duke 64

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