Baladi Avastha: Degree Bands, Odd–Even Signs and Boundaries

How do you find a planet's Baladi Avastha?

The named reference is section 15.4.1 of P. V. R. Narasimha Rao's textbook. It calls the first state Saisava; this guide pairs that label with the commonly used Bala. The calculations below are original exercises in applying the stated bands. Exact-boundary handling is explicitly declared so that a rounded chart display does not secretly decide the answer.

The five bands and the boundary convention

Here every interval includes its lower endpoint and excludes its upper endpoint. Therefore exactly 6° begins the second band, exactly 12° begins the third, exactly 18° begins the fourth and exactly 24° begins the fifth. This is the worksheet's precise endpoint convention. The source's printed ranges alone should not be read as a specification of every application's equality handling.

A sign spans 0° up to, but not including, 30°. An actual position of 30° belongs at 0° of the next sign. A display that rounds 29°59′59.8″ to 30° creates a different problem: the underlying position has not yet crossed the boundary. Keep the unrounded coordinate when you classify it.

Odd and even refer to zodiac sign numbers

Number Aries one through Pisces twelve. An Aries placement in someone's second house still uses the odd-sign order. A Taurus placement in someone's first house still uses the even-sign order. Counting houses from the ascendant and numbering signs from Aries are different operations, even when a particular chart makes the numbers coincide.

The third band is unchanged when the five-item order is reversed, so Yuva occupies 12°–18° in both groups under this rule. All four other bands change their labels. This gives you a useful quick check: a comparison that matches only in the middle band may have ignored sign parity.

A five-entry calculation worksheet

1. Record the chart layer and coordinate convention used by the report.
2. Write the planet's zodiac sign, with Aries numbered one.
3. Copy its degree within that sign, retaining minutes and seconds where available.
4. Locate the six-degree band before applying the sign's order.
5. Write the resulting state and note whether rounding or uncertain input could cross a boundary.

For example, take an invented placement at Taurus 3°00′00″. The sign number is two, hence even. Three degrees lies in the first band. The reversed order assigns Mrita. At Aries 3°00′00″ the band is identical but the order is forward, giving Bala/Saisava. Nothing here has measured someone's health, lifespan, competence or character.

Do not add a planet's house number to its degree, subtract its distance from the Sun or reverse its degree because it is retrograde. None of those operations is part of this worksheet. If a report uses another scheme, ask for that scheme's name and inputs before comparing the outputs.

Eight worked placements you can check by hand

The Cancer example sits one arcsecond below 12°. It is still in band one when bands are numbered zero through four. Cancer is even, so that band gives Vriddha. Moving to exactly 12° changes the band to two and the label to Yuva. A single arcsecond can change a categorical label at a boundary without proving any abrupt real-world change.

The Virgo example is exactly 18°. With the declared lower-inclusive rule, it enters band three. Virgo's reversed order makes that Kumara. The Libra example at exactly 24° enters band four and, because Libra is odd, becomes Mrita. Pisces just below 30° remains in band four, but the even-sign order makes it Bala/Saisava.

These are intentionally independent placements. They are not meant to describe one possible simultaneous arrangement of eight planets. Their purpose is to expose the decisions that an ordinary example at 15° would hide: sign parity, exact endpoints and the difference between a band number and a state name.

Test both sides of every internal boundary

At 5°59′59″, the first band still applies. At 6°00′00″, the next band starts. The same pattern repeats at 12°, 18° and 24°. Use seconds in this test because a chart rounded to whole degrees would display some distinct positions identically.

The table also checks the beginning and end of a sign. It deliberately stops at 29°59′59″; an exact 30° is not a valid within-sign input. If you advance beyond that point, update the sign as well as resetting the degree. Otherwise you may apply the old sign's parity to a new sign's zero point.

A formula that keeps the units visible

Let s be the one-based sign number, 1 through 12, and d the within-sign degree, with 0 ≤ d < 30. The zero-based band is b = floor(d / 6). Use state index b for odd s and 4 − b for even s, in the list Bala/Saisava, Kumara, Yuva, Vriddha, Mrita.

If the input is available as whole arcseconds, let u = 3600D + 60M + S. Then b = floor(u / 21600), since six degrees contain 21,600 arcseconds. This avoids rounding a sexagesimal value into a short decimal before classifying it. It does not improve the accuracy of the original birth data or ephemeris.

For a full zodiac longitude λ normalized to 0 ≤ λ < 360, first calculate s = floor(λ / 30) + 1 and d = λ − 30(s − 1). An invented longitude of 48° gives Taurus 18°, not the eighth six-degree band of an undivided zodiac. The state is Kumara under the even-sign order. The sign must be extracted before the age-state lookup.

Why 11.999° and a displayed 12° may disagree

Suppose report A displays a position as 12° but keeps 11°59′58″ internally. Report B receives the displayed 12° as its input. A may classify the earlier band while B classifies the next. Both can be applying the same lookup correctly to different numerical inputs. Request the stored degree rather than deciding that one application uses a different tradition.

Decimal degrees and degree-minute notation also need care. 12.30° means 12°18′, because 0.30 × 60 = 18. It does not mean 12°30′. Conversely, 12°30′ is 12.5°. This distinction becomes decisive near six-degree boundaries, even if both examples happen to remain inside the same band.

Write units next to every intermediate value. A bare number such as 18.05 is ambiguous if a screenshot has lost its column headings. It could be decimal degrees, a time or an informal attempt at degrees and minutes. Do not calculate an apparently precise state from an unidentified format.

Handle uncertain inputs without inventing a percentage

Imagine the available data only supports a position between 23°58′ and 24°02′ in an odd sign. That interval crosses the Vriddha/Mrita boundary. Report both possible labels and the unresolved coordinate. It is not justified to say that each label has a 50% chance merely because the interval extends equally on both sides.

At a sign boundary, check the adjacent sign too. Under this particular rule, moving from an odd sign's final band into the next even sign's first band retains Mrita. Moving from an even sign's final band into the next odd sign's first band retains Bala/Saisava. The sign changes even though this one label does not. Other chart quantities may still change.

This illustrates why a stable avastha label cannot establish an accurate birth time. A classification deliberately throws away most positional information. Many degrees and multiple signs share the same label. Use the underlying coordinates when investigating a disagreement.

Read the state as one named traditional classification

The age vocabulary is metaphorical. In particular, Mrita does not mean a physical planet has died, that a person will die or that a life area cannot improve. The cited author also cautions against judging a planet from this age-state alone. A label is not an observed success rate, a laboratory measurement or a score for a human being.

It is also not a substitute for Shadbala and its units. A six-degree band and a multi-part strength calculation answer different procedural questions. If a report shows both, retain both field names rather than translating one into the other's scale. A “full” traditional descriptor is not automatically 100% certainty of an event.

Similarly, nakshatra and pada divisions use a different partition. Sharing the same longitude as input does not make the classifications interchangeable. Each procedure needs its own boundaries and reference system.

Resolve report disagreements in a useful order

1. Match the planet and the chart layer being displayed.
2. Match zodiac, ayanamsha where applicable, and the underlying longitude.
3. Check whether the displayed number is decimal degrees or degrees–minutes–seconds.
4. Check sign parity independently of the house number.
5. Compare the unrounded position against the exact endpoints.
6. Confirm that both reports mean the same age-state scheme by “avastha.”

For retrograde planets, distinguish changing position over time from reversing the lookup order. This article's order changes with sign parity, not with the direction of apparent motion. A planet moving backward can cross a band boundary in the opposite direction while the classification rule itself remains unchanged.

Use the planetary coordinates in your Kundli as a starting point for a worksheet. This guide does not add a new avastha calculator or establish that every chart panel uses these endpoints. A useful comparison ends with an identified input or convention difference, rather than a stronger-sounding prediction.

Frequently asked questions