Mil Reticle Ranging: The Formula, a Worked Example and Its Limits
Before laser rangefinders were common, the reticle was the rangefinder. The math still works, and understanding it explains why your reticle is laid out the way it is.
Range equals target size times a constant divided by the size you read in mils. In yards: target size in yards × 1,000 ÷ mils, or target size in inches × 27.78 ÷ mils. In meters: target size in meters × 1,000 ÷ mils. The formula is exact; the weak link is how precisely you can read the reticle and how well you know the target size.
Why a reticle can measure distance
A milliradian is an angle: one thousandth of the distance you are looking at. At 1,000 yards, one mil covers one yard. At 100 meters, it covers 10 centimeters. Because the relationship between size, angle and distance is fixed, knowing any two tells you the third. If you know how big a target is and you can measure how big it looks in mils, you can calculate how far away it is.
That is all reticle ranging is. The hash marks or dots in a mil reticle are a ruler for angles. The background on the unit itself is in our MOA vs MIL article; here we use it.
The formulas
Range (yards) = target size (yards) × 1,000 ÷ mils read
Range (yards) = target size (inches) × 27.78 ÷ mils read
Range (meters) = target size (meters) × 1,000 ÷ mils read
Range (meters) = target size (centimeters) × 10 ÷ mils read
MOA version: Range (yards) ≈ target size (inches) × 95.5 ÷ MOA read
The 27.78 constant comes from converting inches to yards (divide by 36) and multiplying by 1,000. The 95.5 constant comes from 100 ÷ 1.047, because one MOA is about 1.047 inches at 100 yards.
A worked example
Suppose a steel plate is known to be 18 inches tall, and through a first focal plane mil reticle it measures 0.9 mil from top to bottom.
Range = 18 × 27.78 ÷ 0.9 = 500.0 ÷ 0.9 ≈ 556 yards.
Now suppose you misread by one tenth of a mil and see 1.0 mil instead. Range = 18 × 27.78 ÷ 1.0 ≈ 500 yards. A tenth-of-a-mil error moved the answer by more than 50 yards. That is the most important lesson in reticle ranging: the formula is exact, but your reading is not, and small reading errors become large range errors.
| 18-inch target reads | Calculated range | Effect of a 0.1-mil misread |
|---|---|---|
| 2.0 mils | ≈ 250 yards | About 5% change |
| 1.0 mil | ≈ 500 yards | About 10% change |
| 0.5 mil | ≈ 1,000 yards | About 20% change |
The table is pure arithmetic from the formula. It shows why reticle ranging gets harder with distance: the target shrinks in the reticle while your reading precision stays about the same.
Where the errors come from
Reading the reticle
Most mil reticles have marks at 0.2, 0.1 or finer intervals, and estimating between marks is a skill. Steady support, a stable position and maximum useful magnification all help. Measuring the target's long dimension (usually its height or width, whichever is larger) reduces the percentage error.
Knowing the target size
The formula assumes you know the target's real size. On a known steel plate, that is easy. On natural objects, estimates can be off by a large margin, and any error in size carries directly into range. A 10% error in assumed size is a 10% error in range.
Focal plane
In a first focal plane scope, the reticle grows and shrinks with the image, so its subtensions are correct at every magnification. In a second focal plane scope, the reticle stays the same size, and its subtensions are usually correct only at one magnification, typically the highest. Ranging on the wrong magnification gives the wrong answer. The scope tiers comparison discusses why precision shooters favor first focal plane.
Angle and perspective
Targets that are angled away from you or partly hidden look smaller than their true size. That makes them seem farther away.
The reticle does more than range
Even shooters who never range with the reticle use the same arithmetic constantly. When a spotter calls a miss "two tenths left," that is a reticle measurement of the error, and correcting it is a direct hold or dial of the same amount, at any distance, because both the miss and the correction are angles. When you hold for wind instead of dialing, the hash marks are again a ruler for angles. And when you check a target's size against a known reticle span before a stage, you are doing the ranging formula in reverse.
This is the real reason it is worth learning the formula even if you own a good rangefinder. It builds the habit of thinking in angles, which is what makes a mil or MOA scope fast to use. Matching reticle and turret units, as the MOA vs MIL article stresses, keeps all of this arithmetic simple.
Ranging with an MOA reticle
The principle is identical; only the constant changes. Range in yards is approximately target size in inches × 95.5 ÷ MOA read. Some shooters prefer to use 100 instead of 95.5 for speed, which treats MOA as one inch per hundred yards. That shortcut introduces an error of a little under 5%, which may or may not matter depending on the distance and target size, so know which version you are using.
A little history
Military snipers relied on mil-based reticles for range estimation long before laser rangefinders became small, cheap and accurate enough for every shooter. That heritage is why so many precision reticles are built around mils, and why many tactical-style scopes pair mil reticles with 0.1-mil turrets. The civilian practical precision sports inherited the convention, even though most competitors now range with lasers.
Why rangefinders took over
A good laser rangefinder removes most of the reading and size-estimation errors, which is why it is standard kit for practical precision shooters and hunters today. Many competitions allow them, and some stage designs assume competitors will use them. Reticle ranging still matters for three reasons: rangefinders can struggle with small, angled or poorly reflective targets; some events restrict electronics on certain stages; and understanding the math makes you better at using your reticle for holds, corrections and target measurement. Always check the equipment rules in the match program. Our guide to reading a match program shows where to look.
If you want to compare options, the rangefinder category lists other models. Whatever you buy, keep a reticle-ranging habit as a cross-check.
Practicing safely and usefully
- Practice with a spotting scope or binocular reticle as well as your rifle scope, and never point a rifle at anything you are not prepared to shoot. Ranging practice with the rifle belongs on a range, aimed at targets in a safe direction.
- Measure known objects at known distances, then compare your reading with the true answer and note the error.
- Record results in your log alongside your dope card so you learn your own typical reading error.
- Practice at several magnifications if you use a second focal plane scope, to remind yourself why the calibrated setting matters.
Frequently asked questions
What is the mil ranging formula in yards?
Range in yards equals target size in inches times 27.78, divided by the target size you read in mils. Or use target size in yards times 1,000 divided by mils.
What is the formula in meters?
Range in meters equals target size in meters times 1,000 divided by mils, or target size in centimeters times 10 divided by mils.
Does reticle ranging work on a second focal plane scope?
Only at the magnification where the reticle subtensions are calibrated, usually maximum power. At other settings the reticle reads the wrong size. First focal plane reticles read correctly at any magnification.
Can I range with an MOA reticle?
Yes. Range in yards is roughly target size in inches times 95.5 divided by the MOA reading. The principle is the same.
Why is reticle ranging less accurate at long distance?
The target looks smaller, so a fixed reading error is a bigger percentage of the reading. A tenth-of-a-mil error matters far more on a target that measures half a mil than on one that measures two mils.
Sources and further reading
- Sig Sauer (manufacturer of the KILO rangefinder line referenced here)
- Precision Rifle Blog (independent long-range gear and technique research)
- Applied Ballistics LLC: publisher of long-range ballistics books and research
This independent educational article does not replace official instructions, professional advice or legal guidance. Re-check sources before relying on time-sensitive details.
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