Inventory accuracy

Cycle Count Sample Size

“Count 10% of locations” is not a method, it is a habit. This works out how many locations you actually need to count to state your inventory accuracy with a given confidence — and what that costs in man-hours.

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Your numbers
Enter a positive number

The population you want to make a statement about — usually active pick and bulk locations.

Enter 0.1 to 20

A ±2% margin at 95% confidence means: if you measure 97% accuracy, the true figure is between 95% and 99%, and you would be right 19 times out of 20.

Your best estimate of current accuracy. Sample size peaks at 50% and shrinks as accuracy rises — a good warehouse needs to count less to prove it.

Workload (optional)
Result
Locations to count
 
Share of population
Counts per day
Man-hours per cycle
Before correction
ABC counting plan

A statistical sample proves accuracy. An ABC plan keeps it accurate. Most operations need both — this is the control side.

The formula

n = Z² × p × (1 − p) ÷ e² n' = n ÷ ( 1 + (n − 1) ÷ N ) ← finite population correction Z = confidence factor p = expected accuracy e = margin of error N = population size

The first line gives the sample you would need from an infinite population. The second corrects it for the fact that your warehouse is not infinite — and the correction matters enormously. For a 12,000-location warehouse at 95% confidence and ±2%, the uncorrected figure is around 369; corrected it drops to about 358. For a 500-location warehouse it falls from 369 to about 213, which is the difference between a sensible programme and an impossible one.

Two different jobs, often confused

A statistical sample answers “how accurate is my inventory?” — you count a random sample and state a number with confidence bounds. An ABC cycle count programme answers “how do I keep it accurate?” — you count high-value and fast-moving items often and the tail rarely, and you fix errors as you find them. They are not substitutes. Use the sample quarterly to report accuracy; run the ABC plan continuously to maintain it.

Common mistakes

  • Counting the easy locations. A sample is only valid if it is random. Counting whatever is convenient at 4 pm on a Friday produces a number that means nothing, however many locations it covers.
  • Counting what the system says is there. Blind counts only — the counter should not see the expected quantity. Showing it turns counting into confirming, and error rates collapse to an implausible zero.
  • Adjusting without finding the cause. An adjustment closes the variance and loses the information. Every discrepancy above a threshold deserves a root cause: wrong pick, wrong put-away, unrecorded damage, or a receipt never posted.
  • Measuring accuracy by value instead of by location. Both are valid, but they answer different questions and are not comparable. Pick one, define it, and keep it.
  • Treating the annual wall-to-wall as the real count. A well-run cycle count programme is more accurate than an annual full count, because it is done by people who are not exhausted and not counting against a deadline.

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