What do the degrees beside a planet mean?
A Kundli may show a planet's full zodiac longitude or its position within one sign. The full circle is 360°; each of twelve equal signs spans 30°. In the common 27-part Nakshatra model, each Nakshatra spans 13°20′ and each of its four padas spans 3°20′. Read the coordinate system and units before interpreting the number.
These are different descriptions of the same position, not competing measurements. For example, a full sidereal longitude of 134°10′ is 14°10′ inside Leo. It also falls in Purva Phalguni, pada 1, under the model explained below. The example is invented and does not describe a person's birth chart.
Use the birth-chart calculator for an actual birth record. This article explains how to read and check a coordinate already supplied by a calculation. It does not calculate the Moon's position from a birth date by hand.
Degrees and minutes are angles, not clock time
One degree contains 60 arcminutes, and one arcminute contains 60 arcseconds. The symbols are °, ′ and ″. Here, “minutes” measure angular distance. A remaining distance of fifty arcminutes does not mean fifty minutes until a transition.
Decimal degrees use a different notation. 134.1° equals 134°06′, because 0.1 × 60 = 6. It does not equal 134°10′. Conversely, 134°10′ equals 134 + 10/60, or approximately 134.166667°. Keep the unrounded value when deciding a boundary.
Before comparing two reports, inspect the column heading and one complete row. “Moon: Leo 14°10′” and “Moon longitude: 134.166667°” can agree. A screenshot that hides the sign name or the longitude label can make an ordinary formatting difference look like a calculation error.
Step 1: locate the sign
In this sidereal example, the circle starts at 0° Aries. Taurus starts at 30°, Gemini at 60°, Cancer at 90° and Leo at 120°. The position 134°10′ lies between 120° and 150°, so it belongs to Leo. Subtract the start of Leo: 134°10′ − 120° = 14°10′ within Leo.
Use intervals that include their starting boundary and exclude the next one. Exactly 150° is therefore 0° Virgo, not 30° Leo. At the end of the circle, 360° describes the same direction as 0°; normalize it before looking up a division.
A sign is also different from a house. Knowing a planet's sign-relative degree does not by itself establish its house in every chart system. For that distinction, read Rashi chart and Bhava Chalit. For the difference among ascendant, Moon sign and Sun sign, see the Lagna and sign guide.
Step 2: find the Nakshatra in arcminutes
For the 27 equal divisions used here, 360° ÷ 27 = 13°20′. Convert that width to arcminutes: 13 × 60 + 20 = 800′. The complete circle contains 21,600′.
Convert the example position the same way: 134 × 60 + 10 = 8,050′. Ten complete Nakshatra intervals occupy 8,000′. The position is fifty arcminutes into the next interval, which is the eleventh Nakshatra, Purva Phalguni. Its starting longitude is 133°20′.
In a one-based count, the Nakshatra number is the number of complete 800′ intervals plus one. Keeping the remainder is important: it is the distance into the Nakshatra and supplies the next step. Do not restart the Nakshatra count at each new zodiac sign. The 30° sign grid and the 13°20′ Nakshatra grid divide the same full circle in different ways.
Step 3: divide the Nakshatra into four padas
One pada is a quarter of a Nakshatra: 800′ ÷ 4 = 200′, or 3°20′. Our position is only 50′ past the start of Purva Phalguni, so it remains in its first pada.
Now move the invented position to 136°40′. Its distance from the Nakshatra's 133°20′ start is exactly 3°20′, or 200′. That is the start of pada 2. A boundary belongs to the division beginning there; it is not counted twice.
| Full sidereal longitude | Sign | Within sign | Nakshatra and number | Pada |
|---|---|---|---|---|
| 134°10′ | Leo | 14°10′ | Purva Phalguni (11) | 1 |
| 136°40′ | Leo | 16°40′ | Purva Phalguni (11) | 2 |
| 146°40′ | Leo | 26°40′ | Uttara Phalguni (12) | 1 |
| 150°00′ | Virgo | 0°00′ | Uttara Phalguni (12) | 2 |
| 359°59′ | Pisces | 29°59′ | Revati (27) | 4 |
| 0°00′ | Aries | 0°00′ | Ashvini (1) | 1 |
Notice the two rows around 150°. The sign changes from Leo to Virgo, but the Nakshatra remains Uttara Phalguni. A change of sign therefore need not be a change of Nakshatra. The final two rows also show why the end of the circle must wrap back to the beginning.
Why a rounded number can appear to contradict its label
Consider a separate boundary example: 133°19′59″. Under the same model, it is still in Magha, pada 4. Rounding it to the nearest arcminute produces 133°20′, the printed start of Purva Phalguni. If one display uses the rounded number but another retains the underlying position, the labels can look inconsistent.
The proper check is to obtain the unrounded coordinate or a higher-precision display. Do not infer that the underlying position crossed a boundary just because a rounded label reached it. Equally, do not use this explanation to excuse every mismatch: an error or different input is still possible.
The Swiss Ephemeris documentation discusses splitting and rounding coordinates. It is an independent technical reference for this issue, not a claim that Astrogyana's charts were generated by that library. The arithmetic illustrated here can be checked without adopting a particular software package.
Precision also matters when ranking planets by their position within a sign. The Atmakaraka calculation guide shows how a rounded display can conceal a difference and why Rahu needs a stated convention.
Check ayanamsa before comparing sidereal positions
A tropical longitude and a sidereal longitude are not interchangeable. Sidereal reports also need a stated ayanamsa. Match that setting, the birth data and the calculation instant before comparing degrees or division labels. Do not subtract a remembered “about 24°” from a coordinate already labelled sidereal.
The ayanamsa comparison guide explains the setting in more detail. An uncertain birth time is a separate issue: a precise-looking output does not make an estimated input exact. The birth-time sensitivity example shows how to ask which outputs actually change within a known uncertainty range.
A degree table establishes positions and classifications under chosen conventions. It does not, by itself, establish a personality trait, an event prediction or the reliability of a traditional interpretation. Keep that next interpretive step visible rather than treating it as part of the arithmetic.
A five-question check for any planetary row
- Is this full-circle longitude or degrees within a named sign?
- Are the units decimal degrees or degrees, minutes and seconds?
- Is the coordinate sidereal, and which ayanamsa is stated?
- Does the unrounded position support the displayed sign, Nakshatra and pada?
- Am I reading a birth position or a current transit?
Save the complete row with those labels. For the example used here, the compact result is: “Sidereal 134°10′; Leo 14°10′; Purva Phalguni (11), pada 1; invented teaching position.” Keeping the context prevents a useful number from becoming an ambiguous one.
When comparing two planetary positions, distinguish the signs they occupy from the angle between them. The Graha Drishti guide works through both measurements and shows why a fourth-sign aspect need not be exactly 90°.
The Moon's Nakshatra is also an input to Vimshottari timing. The birth-balance guide explains the opening period, and the Mahadasha and Antardasha guide shows how its nested periods retain their original boundaries.
Frequently asked questions
Is 134.1° the same as 134°10′?
No. The decimal fraction 0.1° is six arcminutes, so 134.1° equals 134°06′. A position of 134°10′ is approximately 134.166667°.
How wide is a Nakshatra and one pada?
In the 27 equal-Nakshatra model used here, a Nakshatra spans 13°20′ or 800 arcminutes. Each of its four padas spans 3°20′ or 200 arcminutes.
Can a Nakshatra continue across a zodiac-sign boundary?
Yes. The sign grid and Nakshatra grid have different widths. For example, the positions on either side of 150° can remain in Uttara Phalguni while the sign changes from Leo to Virgo.
Do fifty arcminutes mean fifty minutes until the next pada?
No. Arcminutes measure an angle, not elapsed clock time. Finding a transition time requires the body's changing position over time.
Why might a rounded degree disagree with a Nakshatra label?
Rounding can print a boundary value while the underlying position remains just before it. Check the unrounded coordinate and calculation settings before deciding whether there is an error.
Can these examples tell me my birth Nakshatra?
No. They use invented sidereal positions to explain the arithmetic. Your birth Nakshatra requires a calculation for your birth details and the chosen coordinate settings.