True Shooting Percentage Calculator
Calculate true shooting percentage (TS%)
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TS% Ratings
What Is True Shooting Percentage (TS%)?
True Shooting Percentage (TS%) is one of the most important efficiency metrics in modern basketball analytics. Unlike traditional field goal percentage or even three-point percentage, TS% captures a player's overall scoring efficiency across all three methods of scoring: two-point field goals, three-point field goals, and free throws.
The metric was designed to answer a simple but powerful question: how efficiently does a player convert their scoring opportunities into actual points? A player who draws a lot of fouls and converts free throws at a high rate may look inefficient by FG% alone, yet be highly effective in terms of points produced per attempt. TS% corrects for this by folding free throw attempts into the denominator using the widely accepted 0.44 correction factor.
The 0.44 factor (sometimes called the free throw weight) accounts for the fact that a pair of free throws represents roughly 0.88 of a "true" possession — since and-one situations, technical free throws, and front-end misses of two-shot fouls all reduce the effective weight of each individual free throw attempt below 0.5. Using 0.44 has become the industry standard in basketball analytics and is used by the NBA, ESPN, and Basketball-Reference.
TS% is particularly valuable for comparing players who have different shooting profiles. A center who rarely attempts threes but is lethal in the paint and earns frequent trips to the foul line can be compared fairly against a perimeter shooter whose production comes almost entirely from three-pointers. Both will have their full scoring contribution captured in a single, comparable number.
True Shooting Percentage Formula
Where:
- Points= Total points scored
- FGA= Field goal attempts (all shots from the floor)
- FTA= Free throw attempts
- 0.44= Free throw correction factor — industry-standard weight for each free throw attempt
How to Calculate True Shooting Percentage Step by Step
Calculating TS% is straightforward once you have a player's points, field goal attempts, and free throw attempts. Follow these three steps:
- Multiply FTA by 0.44 to find the free-throw component of total shooting opportunities.
- Add FGA to that product to get the total true shot attempts (TSA).
- Divide Points by (2 × TSA) — the multiplication by 2 normalizes the metric so that a player who converts exactly half of their two-point looks would register 50%, consistent with intuitions about average scoring.
The intermediate value Points per True Attempt (PPTA = Points ÷ TSA) is also informative: it tells you directly how many points a player generates for each possession-equivalent used, without the normalization factor. A PPTA of 1.10 means the player produces 1.10 points per true attempt, which translates to a TS% of 55.0%.
This calculator computes both figures automatically. Enter your points, field goal attempts, and free throw attempts to get instant results along with a contextual rating.
TS% Benchmarks and Performance Ratings
Understanding where a TS% value falls on the performance spectrum helps coaches, analysts, and fans contextualize a player's shooting efficiency. The following benchmarks reflect NBA-level standards and are widely used in basketball analysis:
| Rating | TS% Range | Context |
|---|---|---|
| Elite | 60%+ | Top-tier NBA scorers; among the most efficient in league history |
| Excellent | 57–60% | All-Star level efficiency; significantly above league average |
| Very Good | 55–57% | Solid starter who contributes positively to team offense |
| Above Average | 53–55% | Rotation player contributing efficiently on the offensive end |
| Average | 50–53% | Around league average; room for improvement |
| Below Average | <50% | Scoring volume may be hurting team efficiency |
These thresholds are calibrated for NBA competition. College, high school, and international players often score lower TS% values due to lower field goal and free throw percentages; adjust expectations accordingly. The NBA's league-average TS% has generally ranged between 54% and 57% in recent seasons as three-point shooting has become more prevalent.
True Shooting % vs. Other Shooting Efficiency Metrics
Basketball has several shooting efficiency statistics, and understanding how TS% differs from each helps you choose the right metric for the right question.
Field Goal Percentage (FG%) simply divides made field goals by attempts. It completely ignores free throws and treats a two-pointer and a three-pointer as equal, which can produce misleading comparisons. A player who shoots 45% on two-pointers with no free throws is being judged the same as one who shoots 45% on threes — yet the latter generates 50% more points per made shot.
Effective Field Goal Percentage (eFG%) improves on FG% by giving extra weight to made three-pointers using the formula eFG% = (FGM + 0.5 × 3PM) / FGA. This accounts for the extra value of the three-pointer but still omits free throws entirely.
True Shooting Percentage goes one step further by incorporating free throws. It is the most comprehensive single-number measure of shooting efficiency available. For players like dominant big men who rarely attempt threes but frequently get to the foul line, TS% will be substantially higher than eFG%, correctly reflecting their true offensive value.
When analyzing a player's offensive contribution, TS% is generally the preferred metric because it captures all three scoring methods in one number. eFG% remains useful when you specifically want to evaluate field-goal shooting without the free throw dimension, such as when comparing shot selection quality between possessions.
Practical Applications and Limitations of TS%
True Shooting Percentage has become a cornerstone of basketball front-office analysis, coaching, and fantasy basketball evaluation. Here are the most common applications:
- Player evaluation and comparison: TS% provides a clean way to compare scorers across eras and playing styles, useful for draft scouting, trade analysis, and contract valuation.
- In-season adjustments: Coaches use TS% trends to identify players who are struggling with shot selection or free throw shooting before broader statistical slumps become apparent.
- Fantasy basketball: TS% is a strong predictor of a player's scoring contribution per roster spot, particularly in categories leagues that include FG% and FT%.
- Historical comparisons: Because the formula is stable over time, TS% can meaningfully compare players from different eras of basketball.
Despite its strengths, TS% has limitations worth noting. It is purely an efficiency metric — it says nothing about scoring volume. A player averaging 8 points per game could theoretically have a higher TS% than a 30-point-per-game scorer, yet the high-volume scorer may be more valuable. For this reason, analysts often pair TS% with usage rate (USG%) to get a fuller picture of offensive contribution. Additionally, TS% does not account for shot difficulty; a player who only takes wide-open corner threes will naturally have a higher TS% than one who frequently creates off the dribble in isolation.
Worked Examples
Elite NBA Scorer — Full Season
Problem:
A player finishes a season with 2,000 points on 1,400 field goal attempts and 300 free throw attempts. What is their TS%?
Solution Steps:
- 1Calculate the free throw component: 0.44 × 300 = 132
- 2Calculate total true shot attempts (TSA): 1,400 + 132 = 1,532
- 3Calculate TS%: 2,000 ÷ (2 × 1,532) = 2,000 ÷ 3,064 ≈ 0.653
- 4Convert to percentage: 0.653 × 100 = 65.3%
- 5Points per True Attempt: 2,000 ÷ 1,532 ≈ 1.31
Result:
TS% = 65.3% — Elite. This player is among the most efficient scorers in the league, converting their scoring opportunities at an exceptional rate.
Single Game — Above Average Performance
Problem:
A guard scores 22 points on 18 field goal attempts and 6 free throw attempts in a single game. What is their TS%?
Solution Steps:
- 1Calculate the free throw component: 0.44 × 6 = 2.64
- 2Calculate total true shot attempts (TSA): 18 + 2.64 = 20.64
- 3Calculate TS%: 22 ÷ (2 × 20.64) = 22 ÷ 41.28 ≈ 0.533
- 4Convert to percentage: 0.533 × 100 = 53.3%
- 5Points per True Attempt: 22 ÷ 20.64 ≈ 1.07
Result:
TS% = 53.3% — Above Average. Solid output for a single game, though there is room to improve shot selection and/or free throw conversion.
College Player — Full Season
Problem:
A college forward scores 480 points on 360 field goal attempts and 120 free throw attempts over a season. What is their TS%?
Solution Steps:
- 1Calculate the free throw component: 0.44 × 120 = 52.8
- 2Calculate total true shot attempts (TSA): 360 + 52.8 = 412.8
- 3Calculate TS%: 480 ÷ (2 × 412.8) = 480 ÷ 825.6 ≈ 0.581
- 4Convert to percentage: 0.581 × 100 = 58.1%
- 5Points per True Attempt: 480 ÷ 412.8 ≈ 1.16
Result:
TS% = 58.1% — Excellent. This level of efficiency at the college level suggests a player with strong NBA scoring potential.
Tips & Best Practices
- ✓Use TS% alongside usage rate — a high TS% only matters if the player is taking enough shots to impact the game.
- ✓Compare TS% within position groups or competition levels for the most meaningful context.
- ✓Track TS% month-by-month or week-by-week during a season to identify shooting slumps before they show up in box scores.
- ✓A player's TS% will typically be higher than their FG% because free throws are high-percentage shots that boost scoring efficiency.
- ✓Free throw rate (FTA/FGA) is a great complement to TS% — players who draw fouls frequently tend to have higher TS%.
- ✓An eFG% near or above a player's TS% could indicate they rarely get to the free throw line, a potential weakness to exploit defensively.
- ✓For three-point heavy players, TS% and eFG% will be close in value; the gap widens for interior scorers who earn frequent foul calls.
- ✓Use the Points per True Attempt figure to get an intuitive sense of offensive production — multiply by pace to estimate points per 100 possessions contributed.
Frequently Asked Questions
Sources & References
Last updated: 2026-06-05
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Editorial Note
MyCalcBuddy Editorial Team
This page is maintained as an educational calculator reference.
Formula Source: Standard Mathematical References
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