Circular Runout Calculator
Calculate circular runout (FIM) from per-revolution readings. Evaluate rotational accuracy of cylindrical parts against tolerance limits per ASME Y14.5.
Calculator
Results
Circular Runout (FIM)
0.0300mm
Full indicator movement - max radial variation per revolution
0.0300mm
Difference between max and min readings
0.0225mm
Mean of all readings per revolution
0.6000
Circular runout divided by tolerance value
0.0400mm
Highest indicator reading
0.0100mm
Lowest indicator reading
8-
Count of readings analyzed
Visualizations
Results Overview
Formula
Circular runout (also called Full Indicator Movement or FIM) is the total radial variation measured by a dial indicator as the part rotates one full revolution about the datum axis.
Alternative Form
Variables
| Symbol | Name | Unit | Description |
|---|---|---|---|
| readings[i] | Indicator Reading at Position i | mm | Radial displacement reading at each angular position |
| FIM | Full Indicator Movement | mm | Total radial variation per revolution |
| DR | Deviation Ratio | - | Ratio of measured runout to allowable tolerance |
Explanation
Circular runout is a composite tolerance that controls the variation of a circular feature when rotated 360° about a datum axis. It simultaneously controls roundness and coaxiality at each individual circular cross-section. The measurement is performed with a dial indicator applied perpendicular to the surface while the part rotates.
Derivation
For each revolution, the indicator records the radial displacement at multiple equally-spaced positions. The Full Indicator Movement (FIM) is the algebraic difference between the maximum and minimum readings. Circular runout equals the FIM value. The deviation ratio compares the measured value to the specified tolerance - a ratio ≤ 1.0 indicates conformance.
Step-by-Step Calculation
Follow each step to understand how the result is calculated from your inputs.
Mount the part on centers or a precision rotating fixture aligned to the datum axis.
Position dial indicator perpendicular to the surface at the measurement cross-section.
Record 8 equally-spaced readings over one full revolution.
Compare measured runout against the tolerance specification.
Worked Examples
See how the calculator works with different scenarios.
Scenario
A precision ground shaft with specified circular runout of 0.05 mm to datum A. Readings: 0.02, 0.03, 0.01, 0.04, 0.02, 0.03, 0.01, 0.02 mm.
Inputs
Calculation
FIM = 0.04 - 0.01 = 0.03 mm Circular Runout = 0.03 mm Deviation Ratio = 0.03/0.05 = 0.6
Result
Circular Runout: 0.0300 mm — PASS
Interpretation
The shaft meets the circular runout specification with a deviation ratio of 0.6, well within the 0.05 mm limit.
Understanding Your Result
Your Result: Circular Runout (FIM): 0.0300 mm
Typical range: Precision spindles: 0.002-0.010 mm. General machined shafts: 0.02-0.10 mm. Automotive: 0.01-0.05 mm. Heavy equipment: 0.05-0.20 mm.
What This Means
Circular runout quantifies the radial variation of a surface as it rotates about a datum axis. It is a composite control covering roundness, coaxiality, and surface irregularities at a specific cross-section.
Why It Matters
Excessive circular runout causes vibration, noise, bearing wear, and reduced service life in rotating machinery. It is critical for shafts, bearings, gears, and precision rotating assemblies.
Professional Interpretation
Circular runout is a production inspection test, not a design analysis. It detects manufacturing errors such as bent shafts, eccentric turning/grinding, misaligned centers, and out-of-round conditions. A passing result ensures the part will assemble and function correctly in rotation.
Recommendations
- •Measure at multiple axial positions along the shaft to detect bent conditions
- •Use at least 8 equally-spaced readings per revolution for reliable results
- •Ensure the datum axis is properly established before measurement
- •Clean the surface thoroughly before measurement to avoid debris affecting readings
- •Use temperature-stable environments for precision measurements
- •Verify indicator calibration before each use
- •Repeat measurements at least 3 times and average the results
Educational Content
Introduction
Circular runout is a geometric dimensioning and tolerancing (GD&T) control defined by ASME Y14.5 and ISO 1101. It limits the amount of radial variation of a surface element when the part is rotated 360° about a datum axis.
Concept Explanation
The measurement principle is straightforward: a dial indicator contacts the surface perpendicularly while the part rotates. The indicator records the radial displacement throughout one complete revolution. Circular runout is the difference between the maximum and minimum readings, also known as Full Indicator Movement (FIM) or Total Indicator Reading (TIR).
Applications
Benefits
- •Quick and reliable production inspection method
- •Detects multiple geometric errors simultaneously
- •Low-cost measurement using standard dial indicators
- •Internationally accepted per ASME and ISO standards
- •Provides quantitative pass/fail criteria
- •Applicable to both internal and external surfaces
Limitations
- •Measures only at specific cross-sections (not along entire length)
- •Cannot isolate individual error sources (roundness, coaxiality, surface finish)
- •Requires accurate datum axis establishment
- •Limited by indicator resolution and repeatability
- •Does not measure total runout along the full surface
Best Practices
- •Establish clear datum references on the drawing
- •Use appropriate indicator resolution (1/10 of tolerance)
- •Apply consistent contact pressure
- •Record readings at uniform angular increments
- •Perform measurements in temperature-controlled environments
- •Document both readings and calculated results
- •Use statistical process control to monitor trends
Common Misconceptions
Practical Tips
- •Always zero the indicator at the lowest reading position, not the starting position
- •Use a precision rotary table or between-centers fixture for datum establishment
- •Take additional readings if any single reading seems anomalous
- •Record the angular position of maximum reading for process correction guidance
- •For thin-walled parts, consider the effect of clamping distortion on runout readings
- •Use electronic indicators with data logging for statistical analysis
- •Apply light contact force to avoid surface marring on finished parts
Common Mistakes
Assumptions
This calculator makes the following assumptions to provide estimates:
Limitations
Be aware of these limitations when using this calculator:
Frequently Asked Questions
Answers to common questions about this calculator.
What is circular runout?
How is circular runout different from total runout?
What is FIM in runout measurement?
How many readings are needed for circular runout?
What causes circular runout?
What is the difference between runout and roundness?
How do I measure circular runout?
What is a typical circular runout tolerance?
Can circular runout be measured on internal surfaces?
What standards govern circular runout?
How does temperature affect runout measurement?
What indicator resolution do I need?
How do I interpret deviation ratio?
What is the difference between shaft runout and bore runout?
Can circular runout be checked on assembled components?
What is the cost implication of tight runout tolerances?
How does surface finish affect runout readings?
What is the relationship between runout and vibration?
Can circular runout be predicted from manufacturing process?
How do I reduce circular runout in manufacturing?
What is the difference between indicator resolution and accuracy?
How often should indicators be calibrated?
What is coaxiality and how is it related?
Can circular runout be measured on non-cylindrical surfaces?
What is the difference between radial and axial runout?
How do I measure runout on a lathe?
What is the lobing effect in roundness?
How do soft materials affect runout measurement?
What are the options for automated runout measurement?
How do I document circular runout results?
Can circular runout be applied to non-metallic parts?
Related Calculators
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Related Guides
Deepen your understanding with these educational resources.
Comprehensive guide to GD&T symbols and applications
Industry guide for accurate runout measurement techniques
ISO Geometrical Product Specification standards library
NIST guide to indicator calibration and traceability
Glossary
Technical terms used in mortgage calculations explained in plain language.
- ASME Y14.5
- American Society of Mechanical Engineers standard for dimensioning and tolerancing, including GD&T symbols and rules.
- Circular Runout
- GD&T control limiting radial surface variation at any single cross-section when rotated about a datum axis.
- Coaxiality
- The condition where two or more features share a common axis of rotation.
- Datum Axis
- A theoretically exact axis established from datum features, used as the reference for runout measurement.
- Dial Indicator
- A mechanical or electronic measurement instrument with a contact tip that measures displacement against a graduated scale.
- Eccentricity
- The displacement of the geometric center of a feature from its true axis.
- FIM
- Full Indicator Movement - the total range of indicator readings during one revolution, equal to circular runout.
- GD&T
- Geometric Dimensioning and Tolerancing - a system for defining and communicating engineering tolerances.
- Indicator Resolution
- The smallest increment a measurement indicator can display, typically 0.001 mm or 0.0001 inch.
- Roundness
- A measure of how closely a cross-section approaches a perfect circle, independent of the center position.
- Runout Tolerance
- The allowable variation in surface position as a part rotates about a datum axis.
- Total Runout
- GD&T control applying runout simultaneously to the entire surface along the axis, not just individual cross-sections.
Authoritative References
Trusted sources and standards referenced by this calculator.
Applicable Standards
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Page Information
2026-07-30
2.0.0
- ASME Y14.5 - Dimensioning and Tolerancing
- ISO 1101 - Geometrical Product Specifications
- ISO 2768 - General Tolerances
- GD&T Handbook: Applications and Analysis
- NIST Dimensional Metrology Resources
- ASME B89.1.12 - Methods for Performance Evaluation of Coordinate Measuring Machines
- Precision Engineering: Runout Measurement Methods
- Engineers Edge - GD&T Runout Tolerances
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