There is a reason NBA fans call the past 15 years or so The Steph Curry Era. Steph and others changed the game through shot selection, spacing, and the value teams placed on the three-point shot. That impact is not going away.
The question now is whether the advantage, or premium, of the three-point shot has finally crossed the Rubicon. Teams take more threes than ever, defenses have adapted, and the league may have reached the point of diminishing returns. When you look at the numbers, it seems like volume has started to catch up to the advantage.
That does not mean the three-point premium is gone. It means the answer is more complicated than more threes equals better offense. This project uses cluster modeling to test that idea, starting with a simple model that groups teams by three-point attempt rate and true shooting percentage to see whether higher volume still connects to better scoring efficiency.
The second model adds free throw rate and offensive rating because offense is not only about where the shot comes from. Good threes create spacing, rim pressure creates fouls, and shot quality still matters. The goal is to see whether the three-point premium still shows up by itself, or whether it now depends more on the offense around it.
K-means clustering is useful here because it lets the data sort teams by style instead of forcing an answer before the analysis starts. I am not trying to predict wins, crown the best offense, or say every good team has to play the same way. The goal is simpler than that: group teams that look similar offensively and then see what those groups tell us about the three-point premium.
That matters because the modern NBA is not just high-volume threes versus low-volume threes. Some teams take a ton of threes and score efficiently. Some take a ton and do not. Some teams create efficient offense through foul pressure, rim pressure, or balance instead of pure three-point volume. Before building the clusters, the first step is to lay out the team offensive profiles that feed the model.
| 2025-26 NBA Team Offensive Profile | |||||||||
| Sorted by offensive rating rank. | |||||||||
| ORtg Rk | Team |
Record
|
Team Strength
|
Shot Profile
|
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|---|---|---|---|---|---|---|---|---|---|
| W | L | Win% | ORtg | NRtg | 3PAr | TS% | FTr | ||
| 1 | DEN | 54 | 28 | 65.9% | 122.6 | 5.2 | 40.8% | 61.6% | 29.4% |
| 2 | BOS | 56 | 26 | 68.3% | 120.8 | 8.1 | 46.7% | 58.3% | 20.7% |
| 3 | NYK | 53 | 29 | 64.6% | 119.8 | 6.5 | 42.8% | 59.0% | 23.8% |
| 4 | SAS | 62 | 20 | 75.6% | 119.6 | 8.3 | 42.2% | 59.5% | 27.4% |
| 5 | CHO | 44 | 38 | 53.7% | 119.4 | 5.0 | 48.7% | 58.9% | 24.4% |
| 6 | CLE | 52 | 30 | 63.4% | 119.2 | 4.1 | 44.2% | 59.5% | 26.5% |
| 7 | OKC | 64 | 18 | 78.0% | 118.9 | 11.2 | 42.6% | 59.9% | 26.1% |
| 8 | HOU | 52 | 30 | 63.4% | 118.6 | 5.4 | 35.0% | 57.6% | 26.0% |
| 9 | LAL | 53 | 29 | 64.6% | 118.2 | 1.8 | 39.4% | 60.9% | 32.0% |
| 10 | DET | 60 | 22 | 73.2% | 117.9 | 8.2 | 34.5% | 58.3% | 29.2% |
| 11 | LAC | 42 | 40 | 51.2% | 117.3 | 1.2 | 40.4% | 60.2% | 29.5% |
| 12 | MIN | 49 | 33 | 59.8% | 116.8 | 3.3 | 42.0% | 59.2% | 28.5% |
| 13 | MIA | 43 | 39 | 52.4% | 116.7 | 2.2 | 40.6% | 58.0% | 26.8% |
| 14 | ATL | 46 | 36 | 56.1% | 116.1 | 2.4 | 42.9% | 58.4% | 23.4% |
| 15 | TOR | 46 | 36 | 56.1% | 115.9 | 2.9 | 36.3% | 58.1% | 26.5% |
| 16 | PHO | 45 | 37 | 54.9% | 115.4 | 1.5 | 45.3% | 56.8% | 22.5% |
| 16 | PHI | 45 | 37 | 54.9% | 115.4 | −0.1 | 39.1% | 57.2% | 27.5% |
| 18 | GSW | 37 | 45 | 45.1% | 115.0 | −0.6 | 49.7% | 58.4% | 23.8% |
| 19 | ORL | 45 | 37 | 54.9% | 114.9 | 0.6 | 38.6% | 57.6% | 31.1% |
| 20 | POR | 42 | 40 | 51.2% | 114.4 | −0.3 | 46.9% | 57.0% | 28.0% |
| 20 | NOP | 26 | 56 | 31.7% | 114.4 | −4.5 | 35.5% | 56.8% | 28.4% |
| 22 | UTA | 22 | 60 | 26.8% | 114.1 | −8.2 | 40.2% | 57.5% | 27.7% |
| 23 | CHI | 31 | 51 | 37.8% | 113.0 | −5.1 | 44.3% | 58.0% | 24.6% |
| 24 | MEM | 25 | 57 | 30.5% | 112.9 | −5.9 | 43.6% | 57.0% | 25.1% |
| 24 | MIL | 32 | 50 | 39.0% | 112.9 | −6.4 | 45.7% | 58.9% | 22.3% |
| 26 | SAC | 22 | 60 | 26.8% | 111.4 | −10.1 | 33.9% | 56.0% | 25.6% |
| 27 | DAL | 26 | 56 | 31.7% | 111.2 | −5.3 | 35.5% | 56.4% | 28.7% |
| 28 | WAS | 17 | 65 | 20.7% | 111.0 | −11.7 | 40.3% | 56.6% | 23.5% |
| 29 | IND | 19 | 63 | 23.2% | 110.9 | −7.9 | 42.2% | 56.8% | 25.2% |
| 30 | BRK | 20 | 62 | 24.4% | 108.7 | −10.3 | 45.5% | 55.9% | 27.2% |
| Green indicates higher values within each colored column. Red indicates lower values. For 3PAr and FTr, color shows offensive profile, not automatic shot quality. | |||||||||
This table gives the baseline before the clustering starts. 3PAr shows how much each team leans into the three-point shot, while TS% shows whether that shot profile is turning into efficient scoring. If the three-point premium were automatic, the high-3PAr teams would also separate cleanly near the top in efficiency.
That is why the other variables matter. FTr captures foul pressure, ORtg captures total offensive production, and Win% adds basic team context. For the 2025-26 season, the league average 3PAr is 41.5%, the league average TS% is 58.1%, the league average FTr is 26.4%, and the league average ORtg is 115.8. Now the question becomes whether K-means sees the same patterns once the teams are grouped by style.
Before running the model, we need to decide how many groups actually make sense. Too few clusters would lump different offensive styles together, while too many would make the results noisy and harder to explain. The elbow method helps with that by showing where adding more clusters stops making the team groupings meaningfully tighter. The goal is not to find a perfect number of groupings, but to pick a number that gives a clean basketball interpretation.
This matters for both versions of the model. The simple model uses 3PAr and TS% to test the cleanest version of the three-point premium. The advanced model adds FTr and ORtg, which gives the clusters more offensive context by including foul pressure and overall scoring strength.
I ended up going with four clusters because the elbow plot shows the biggest improvements come early, and after that the gains start to shrink. Four groups also give enough separation to compare different offensive styles without pretending every small difference needs its own category.
Four different groupings also passed the smell test to me when thinking about the game of basketball in generat. Teams can be high-volume and efficient, high-volume but less efficient, lower-volume but efficient, or lower-volume and struggling. That structure lines up with the three-point premium question because I am not just asking who shoots the most threes. I am asking whether three-point volume still separates efficient offenses, or whether the premium now depends on more than volume alone.
This first model keeps the question as clean as possible. It only uses 3PAr and TS%, so it is testing the basic version of the three-point premium. If taking more threes still creates a clear advantage by itself, the higher-volume teams should separate as the more efficient teams.
That is why this model comes first. Before adding free throws, offensive rating, or any other context, I want to see whether three-point volume and scoring efficiency still move together on their own.
| Simple Cluster Summary | ||||||
| Four offensive profiles based only on three-point volume and true shooting. | ||||||
|
Cluster Group
|
Shot Profile
|
Context
|
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|---|---|---|---|---|---|---|
| Cluster | N | Teams | 3PAr | TS% | ORtg | FTr |
| ● High 3PA / High Efficiency | 8 | ATL · BOS · CHI · CHO · CLE · GSW · MIL · NYK |
45.6% | 58.7% | 117.0 | 23.7% |
| ● High 3PA / Lower Efficiency | 5 | BRK · IND · MEM · PHO · POR | 44.7% | 56.7% | 112.5 | 25.6% |
| ● Lower 3PA / High Efficiency | 6 | DEN · LAC · LAL · MIN · OKC · SAS | 41.2% | 60.2% | 118.9 | 28.8% |
| ● Lower 3PA / Lower Efficiency | 11 | DAL · DET · HOU · MIA · NOP · ORL · PHI · SAC · TOR · UTA · WAS |
37.2% | 57.3% | 114.7 | 27.4% |
| Cluster colors match the plot. This simple model only uses 3PAr and TS%; ORtg and FTr are shown as context. | ||||||
The results show why the three-point premium is not automatic anymore. The correlation between three-point attempt rate and true shooting percentage is only 0.17, so higher volume does not clearly equal better efficiency.
The highest-volume cluster is Cluster 1: High 3PA / High Efficiency, with an average 3PAr of 45.6% and an average TS% of 58.7%. The most efficient cluster is Cluster 3: Lower 3PA / High Efficiency, with an average TS% of 60.2%.
That is the point of this first model. Shooting more threes can still be part of a great offense, but it does not guarantee one. Volume has to come with shot quality, spacing, personnel, and enough pressure elsewhere on the floor to keep defenses honest.
The clusters make the three-point question less clean, but a lot more interesting. If the premium were automatic, the answer would be simple: shoot more threes and become more efficient. That is not really what the data shows.
In the simple model, the correlation between 3PAr and TS% is only 0.17. That does not mean threes are bad. It means three-point volume by itself is not enough to explain team scoring efficiency. Some teams can take a lot of threes and make the math work. Others take a lot of threes and do not separate from the league.
The expanded model helps explain why. The correlation between 3PAr and ORtg is 0.085, while the relationship between FTr and ORtg is 0.082. That matters because free throws are part of shot value too. A team that pressures the rim and gets to the line can create efficient offense even if it is not built around the highest three-point volume.
That is the biggest takeaway from the clusters. A high-volume, high-efficiency team is not the same thing as a high-volume, average-efficiency team. Both may shoot a lot of threes, but only one is really capturing the premium.
So the answer is not that the three-point premium is gone. It is that the premium is more conditional now. It belongs to the teams that create good threes without giving up rim pressure, foul pressure, spacing, or overall offensive balance.