Navamsa D9 Explained: Calculate the Sign from Birth-Chart Degrees

Learn the Parasari Navamsa calculation with six worked positions. Understand 3°20′ divisions, movable/fixed/dual starting signs, boundaries and Vargottama.

Kundli & chart methodsArticle · 8 min readहिंदी में पढ़ें ↗

Written and published by: Astrogyana

· Revised:

Editorial policy · Corrections policy

What is a Navamsa or D9 chart?

Navamsa divides each 30° zodiac sign into nine parts of 3°20′ and assigns each part to a sign in a derived chart called D9. Under the Parasari mapping used in this guide, the starting sign depends on whether the birth-chart sign is movable, fixed or dual. The D9 position is calculated from the original longitude; it is not a second observation of the planet in the sky.

Use the Kundli calculator with your birth details for a chart. This guide explains how to check a reported D9 sign using invented longitudes. It does not infer a spouse's character or predict a marriage from a single placement.

First find the part within the D1 sign

D1 is the main sign chart. Each of its twelve signs covers 30°. Dividing by nine gives 3°20′ per Navamsa, which is 200 arcminutes. Here the prime mark measures angular minutes, not elapsed clock time.

Take an invented position of Leo 14°10′. Convert only the within-sign degree: 14 × 60 + 10 = 850 arcminutes. Four complete 200′ intervals occupy 800′, so this position falls in the fifth Navamsa part. That part runs from 13°20′ to 16°40′ inside Leo.

The part number alone does not finish the calculation. “Fifth part” does not always mean Leo. You must first identify the starting sign for the parent D1 sign, then count forward from there.

Choose the correct starting sign

  • Movable signs: Aries, Cancer, Libra and Capricorn start from themselves.
  • Fixed signs: Taurus, Leo, Scorpio and Aquarius start from the ninth sign counted from themselves.
  • Dual signs: Gemini, Virgo, Sagittarius and Pisces start from the fifth sign counted from themselves.

These are inclusive counts: the parent sign counts as one. From Taurus, the ninth sign is Capricorn; from Gemini, the fifth is Libra. A “ninth from” instruction means eight steps forward, not nine.

After choosing the start, map successive Navamsa parts to successive zodiac signs. Leo is fixed, so its sequence begins with Aries: Aries, Taurus, Gemini, Cancer, Leo, Virgo, Libra, Scorpio, Sagittarius. Our fifth-part example therefore maps to Leo in D9.

The Jagannatha Hora documentation describes how divisional mappings depend on starting points and counting direction. Its Navamsa options note also distinguishes Parasari from other named methods. Match the method before comparing two reports; the word “D9” alone does not disclose every software setting.

Six positions you can check by hand

Invented sidereal positions under the Parasari D9 mapping explained here
Full D1 longitudeD1 sign and degreeNavamsa partFirst mapped signD9 sign
0°00′Aries 0°00′1AriesAries
3°20′Aries 3°20′2AriesTaurus
35°00′Taurus 5°00′2CapricornAquarius
70°00′Gemini 10°00′4LibraCapricorn
134°10′Leo 14°10′5AriesLeo
359°59′Pisces 29°59′9CancerPisces

The second row starts exactly at 3°20′, so it belongs to part 2. The fourth starts at 10°, the beginning of part 4. Each interval includes its starting boundary and excludes the next one.

The Taurus row illustrates why counting every sign from Aries fails: its second part is Aquarius because its sequence starts from Capricorn. The last row shows that a late Pisces position maps back to Pisces under this method, without extending the D1 longitude beyond its 360° circle.

An independent arithmetic check for this D9 mapping

For the mapping above, multiply the full sidereal longitude by nine, normalize the result into 0°–360°, and read the resulting 30° sign. Use full longitude, not the degree inside a sign.

Our Leo position has full longitude 120° + 14°10′ = 134°10′. Multiplying by nine gives 1207°30′. Subtract three full circles, or 1080°, to obtain 127°30′. That falls in Leo, agreeing with the part-counting method.

This is a mathematical check of the specified D9 sign mapping. Do not assume that multiplying by a division number reproduces every other varga method. Nor should 127°30′ be mistaken for the planet's physical longitude in the birth sky; the original coordinate is still 134°10′.

A shortcut must match the selected varga rule. The Drekkana D3 calculation guide gives a counterexample where multiplying the full longitude by three does not reproduce the Parashari sign assignment.

Rounding can hide a Navamsa boundary

Consider Aries 3°19′59″. It is still in the first Navamsa part and maps to Aries. Exactly one arcsecond farther, at Aries 3°20′00″, the second part begins and the D9 sign becomes Taurus.

If the first value is rounded to the nearest arcminute, it may print as 3°20′ while the calculation still uses the original unrounded coordinate. That can make the displayed degree and the D9 label appear inconsistent. Request more precision before deciding what happened.

A Nakshatra pada also has width 3°20′ in the equal-27-Nakshatra model. It is still a different label: Nakshatra padas count within a Nakshatra, while this explanation first counts nine parts within a sign and then maps them. The degree, Nakshatra and pada guide keeps those names and counts clear.

What Vargottama means in a D1–D9 comparison

In this comparison, a planet is called Vargottama when its sign is the same in D1 and D9. Our Leo example meets that definition. Aries 3°20′ does not: its D1 sign is Aries and its D9 sign is Taurus.

Same sign does not necessarily mean the same house. Houses depend on the relevant chart's ascendant and house convention. It also does not establish the outcome of an event. Traditional judgments about strength and significance belong to an interpretation of the wider chart.

Use the Vargottama degree-range guide for all three sign groups, exact boundary examples and the distinction from exaltation or debilitation.

Birth-time uncertainty and a comparison checklist

D9 is derived from the supplied birth instant. It does not wait for a wedding or a particular birthday to become calculable. Claims about the timing of its interpretive importance are separate from the calculation.

An uncertain birth time can affect the ascendant and, near boundaries, other reported placements. It does not follow that every planet's D9 sign changes whenever the time is moved by a few minutes. Compare the actual range of plausible inputs. Do not use a universal “changes every X minutes” shortcut for every latitude and ascendant.

  1. Match date, time, time zone and location.
  2. Match the sidereal reference and ayanamsa.
  3. Confirm the Navamsa method and the report's symbol legend.
  4. Compare full unrounded longitudes before comparing derived signs.
  5. Keep D9 signs, D9 houses and interpretations in separate columns.

The birth-time sensitivity guide shows how to compare a known uncertainty range. For another common source of disagreement, read the ayanamsa guide.

Frequently asked questions

How large is one Navamsa part?

It is one-ninth of a 30° sign: 3°20′, or 200 angular minutes. This measures an angle, not three hours and twenty minutes.

Does every sign's Navamsa sequence start from Aries?

No. In the Parasari method explained here, movable signs start from themselves, fixed signs from the ninth sign and dual signs from the fifth, counted inclusively.

Can I calculate D9 from the sign name alone?

No. The within-sign degree is needed to choose one of the nine parts. A sign label without sufficient position information is incomplete for this calculation.

What does Vargottama mean here?

It means that the planet occupies the same sign in D1 and D9. It does not automatically mean the same house or a guaranteed favorable outcome.

Does D9 begin only after marriage?

Its positions are calculated from birth data and can be calculated before marriage. A traditional claim about when to emphasize it is a separate interpretive rule.

Why can two Navamsa charts disagree?

Check birth inputs, time zone, ayanamsa, the specific Navamsa method and rounding near a 3°20′ boundary. Compare unrounded positions before treating the difference as an error.

Sources and references

Stay connected with Astrogyana on Google

Choose Astrogyana as a preferred source in Google Search.

Add as a Preferred Source on Google