comparaison · 7 min

HO 249 vs HO 229 — Which Sight Reduction Tables Should You Use?

Accuracy, speed, weight, and which certifications require which tables.

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Two Tables, One Purpose

If you are learning celestial navigation, you will eventually face a choice: HO 249 or HO 229? Both are sight reduction tables — they solve the same navigational triangle and produce the same two outputs: a computed altitude (Hc) and an azimuth (Zn). The difference lies in how they were designed, who they were designed for, and how much precision they deliver.

Understanding the distinction is not academic. Different certification bodies mandate different tables, and choosing the wrong one for your exam can mean re-learning the interpolation method weeks before test day.

A Brief History

HO 249 (Sight Reduction Tables for Air Navigation) was published in the 1940s by the US Hydrographic Office to give military air navigators a fast, reliable method of fixing position. The driving requirement was speed: a navigator in a bomber flying at 200 knots needed a position fix within two to three minutes. Precision beyond ±1 arc minute was unnecessary because the aircraft would move a mile during the computation anyway.

The tables were adopted by the RAF as AP 3270 — identical content, different cover. The UK Hydrographic Office still prints them under this designation, and the RYA references AP 3270 in its Yachtmaster Ocean syllabus.

HO 229 (Sight Reduction Tables for Marine Navigation) was published later, in the 1970s, specifically for surface navigation where the platform is slow enough that higher precision pays off. The tables were designed by the Defense Mapping Agency and provide an accuracy of ±0.1 arc minute — ten times more precise than HO 249. The cost is additional interpolation steps and a heavier set of volumes.

Accuracy Comparison

Feature HO 249 (Vols 2 & 3) HO 229 (6 vols)
Tabulated precision 1' of arc 0.1' of arc
Interpolation method Single entry (d corr.) Triple interpolation
Worst-case error ~1.0 NM ~0.1 NM
Typical Sun fix error 1–3 NM (combined) 0.5–1.5 NM (combined)

In practice, the accuracy difference between the two tables is usually swamped by other error sources. Sextant observation error for a competent observer in moderate seas is typically 0.5' to 2.0'. Timing error of one second introduces about 0.25' of position error. The almanac itself rounds to 0.1'. By the time these errors propagate into a fix, the difference between a ±1' table and a ±0.1' table is often negligible.

Where HO 229 does matter is in Moon sights, where the parallax correction is large and the body moves quickly, and in high-precision star fixes where you are crossing three or more LOPs and want the cocked hat as tight as possible.

Workflow Comparison

HO 249 Workflow (Volumes 2 & 3)

  1. Determine assumed latitude (whole degree), LHA (whole degree), and declination (degrees and minutes, name N or S).
  2. Enter the table with Lat, LHA, and Same/Contrary name.
  3. Read off Hc, d, and Zn.
  4. Apply the d correction using the interpolation table (one step).
  5. Compute intercept = Ho - Hc.
  6. Plot.

Total table lookups: 2 (one main entry, one d correction). Typical time from start to plotted LOP: 3 to 5 minutes.

HO 229 Workflow

  1. Determine assumed latitude (whole degree), LHA (whole degree), and declination (degrees and minutes).
  2. Enter the table with Lat, LHA, and declination (whole degree).
  3. Read off Hc, d, Δd (second-difference correction), and Z.
  4. Interpolate for declination minutes using three correction terms: the d correction, the Δd (second-difference) correction, and sometimes a third correction for very high or very low altitudes.
  5. Convert Z to Zn using the rules for each hemisphere and LHA range.
  6. Compute intercept.
  7. Plot.

Total table lookups: 3 to 4. Typical time: 6 to 10 minutes.

The extra interpolation in HO 229 is where most students run into trouble. The second-difference correction (Δd) accounts for the non-linear change in altitude with declination. It is small — often under 1' — but the procedure for finding and applying it is an additional source of error if you have not drilled it.

AP 3270: The UK Name for HO 249

If you are studying for the RYA Yachtmaster Ocean exam, your syllabus will reference AP 3270, not HO 249. They are the same tables, page for page. The only differences are the cover, the introductory text, and the publication number. Any worked example using HO 249 applies identically to AP 3270.

The RYA chose HO 249 / AP 3270 because the Yachtmaster Ocean is a practical certification for yacht navigators, not a hydrographic surveyor qualification. The speed and simplicity of HO 249 matches the context: you are navigating a 40-foot sailboat, not running a geodetic survey.

Which Certifications Require Which?

Certification Required Table Notes
RYA Yachtmaster Ocean AP 3270 (= HO 249) Volumes 1, 2, and 3
Transport Canada Celestial Navigation HO 249 Volumes 2 and 3 minimum
Voile Canada Navigation astronomique HO 249 Also accepts HO 229
US Sailing Celestial Navigation Either HO 249 recommended for speed
French FFVoile Hauturier HO 249 or HO 229 HO 249 more common in practice
USCG Mate/Master (Deck Officer) HO 229 Required for professional license

The pattern is clear: recreational and yacht certifications gravitate toward HO 249; professional maritime licenses (USCG, MCA Class 1) require HO 229. If you are pursuing a career as a deck officer, you need HO 229. If you are crossing an ocean on your own boat and want a recognized certification, HO 249 is the standard.

Weight and Shelf Space

This sounds trivial until you are provisioning for a transatlantic crossing. HO 249 Volumes 2 and 3 are two slim books, roughly 300 pages each. HO 229 is six volumes, each thicker. For a small-boat sailor already wrestling with stowage, the physical difference matters.

Volume 1 of HO 249 (selected stars) adds a third slim book but is enormously useful at twilight: it pre-computes Hc and Zn for seven optimal stars at every latitude and LHA of Aries, eliminating the need for a star finder.

When HO 229 Interpolation Actually Matters

There are specific scenarios where the extra precision of HO 229 justifies the extra work:

Moon sights. The Moon's horizontal parallax can exceed 60', and its declination changes rapidly. The finer interpolation in HO 229 handles this better than HO 249's single d correction.

High-declination bodies near the zenith. When the altitude exceeds about 75°, the d correction in HO 249 becomes large and the linear approximation breaks down. HO 229's second-difference correction accounts for this curvature.

Three-star fixes for accuracy. If you are taking three star sights at twilight and want to shrink the cocked hat, the 0.1' precision of HO 229 helps. But you need excellent sextant technique to capitalize on it — sloppy observations will nullify the table's advantage.

For routine Sun sights during a passage — the bread and butter of offshore celestial navigation — HO 249 is more than adequate.

The Modern Context

Both tables solve a spherical triangle that any scientific calculator, smartphone app, or dedicated sight reduction program can solve in milliseconds. The value of printed tables is resilience: they work without power, without satellites, and without firmware updates. For offshore sailing, that resilience is the entire point.

If you carry a backup calculator (and you should), consider learning HO 249 for speed and reliability, and having a calculator program as your precision backup. This gives you the best of both worlds without the bulk of HO 229.

The Bottom Line

For most offshore sailors, HO 249 is the right choice. It is faster, lighter, and accepted by every recreational certification body. HO 229 is the better table if you need professional-grade precision or hold a deck officer license. Neither is obsolete, and learning one makes it straightforward to learn the other — the underlying mathematics is identical.

Sailcasted exercises support both HO 249 and HO 229 workflows. When you reduce a simulated sight, you can choose your method and compare results — a useful way to see exactly how much (or how little) the precision difference affects a real fix.

→ Sailcasted supports both methods