Astroyana research · sign distribution
How do assumed birth patterns change sign frequencies?
Uniform sampling gives a mathematical base rate. This study compares it with assumed monthly and hourly weights, using 100,000 synthetic charts per regime. It shows sensitivity to sampling assumptions; it does not estimate a real population or validate life outcomes.
This is a scenario analysis under assumed weights, not an estimate of India’s birth population. The monthly weights lack a traceable publication or table; the hourly shape is adapted from a US report and the 40% scheduled share is assumed. The 2.81× result depends on those inputs. A near-uniform Moon distribution is a useful diagnostic, not proof that the model is unbiased.
12.8%
of scenario charts have Sun in Leo (most common; Pisces: 4.55%)
2.81×
top-to-rarest Sun-sign ratio under the assumed weights
0.82 pp
largest rising-sign difference between the two sampled regimes
0.62 pp
Moon-sign total variation distance from an even distribution; a scenario diagnostic
Your Sun sign is set by the season you were born in
The uniform sample has Sun-sign total variation distance 1.16 percentage points from an even distribution. The assumed monthly vector weights August–September more and April less. In the weighted scenario Leo reaches 12.8% and Pisces 4.55%; total variation distance is 14.99 points. These values depend on the chosen weights.
Sidereal (Lahiri) Sun sign across 100,000 season-weighted charts. Peak months (Aug–Sep) fall in the Leo–Virgo stretch; the April trough thins Pisces.
Rising signs differ modestly between these two regimes
The ascendant is the one placement people assume hospital scheduling must distort, since it turns on the clock. The truth is more interesting. Even under uniform time, the rising sign is already uneven — Scorpio rises in 9.38% of charts but Pisces in only 6.38% (1.47×). That's pure astronomy: at Indian latitudes some signs take much longer to climb the eastern horizon than others, so more births fall under the slow risers.
Changing both weights gives a largest rising-sign difference of 0.82 percentage points. Total variation distance moves from 6.02 to 6.23 points. This comparison combines the assumed seasons, hours and finite-sample variation; it does not separately measure a hospital-scheduling effect.
Maximum rising-sign difference between the two samples: 0.82 pp. Monthly and hourly weights change together.
Moon distributions are nearly even in this scenario
Under these weights, Moon-sign total variation distance from evenness is 0.62 percentage points. The largest-to-smallest nakshatra share differs by 0.28 points. These are diagnostics of this scenario, not proof of unbiased sampling or uniform Moon distributions in every population.
Near-even Moon frequencies under these inputs do not validate all sampling assumptions.
What this means
The twelve signs are not evenly distributed in this assumed sampling scenario. Sun-sign frequency reflects the birth season, rising-sign frequency reflects how long each sign takes to ascend, and Moon signs remain close to evenly distributed. A sign can therefore be statistically uncommon because of the calendar or rising geometry. The chart calculation shows which explanation applies.
Methodology
Synthetic scenario study — no real user data. Two independently drawn regimes share a fixed seed and one engine: uniform date/hour sampling and the legacy-named 'realistic' regime under assumed monthly and hourly weights. The monthly vector has no traceable primary publication/table; the hourly vector is hand-shaped from a US report and the scheduled share is assumed to be 40%. At zero scheduled share the hour marginal becomes uniform, but monthly seasonality remains. Both priors change together, so this comparison does not isolate hospital scheduling. Near-uniform Moon distributions are diagnostics, not proof of unbiasedness. Figures are conditional base rates under these inputs, not an estimate of India's population. N is the sample size per regime.
With N=100,000 the 95% Monte-Carlo half-width of a published percentage is ±0.31 points near 50% and ±0.14 points near 5%. That is the uncertainty of the base rate itself; because the seed is fixed, re-running the script on the same engine reproduces every figure exactly.
- Sample size
- 1,00,000 charts
- Birth date range
- 1950-01-01 to 2009-12-31
- Timezone
- IST (UTC+5:30)
- Birth hour
- uniform baseline vs. assumed business-hours scenario
- Locations
- population-weighted across 25 major Indian cities
- Ayanamsa
- lahiri
- Nodes
- mean
- House system
- whole_sign
- Engine version
- 0.14.0
- Engine commit
- 8cff3aad679b
- Swiss Ephemeris
- 2.10.03 (pyswisseph 2.10.3.2)
- Precision (95%)
- ±0.31 pp
- Generated on
- 2026-10-10
- Dataset revision
- 2
- Seed
- 20260603
Uniform draws dates and hours evenly. The legacy-named realistic regime uses assumed monthly weights and an hourly shape adapted from a US report, with an assumed 40% scheduled share. At zero share, hours become uniform but monthly seasonality remains. The regimes use different birth draws; their differences include both changed priors and finite-sample variation.
FAQ
What is the most common zodiac (Sun) sign?
Under the assumed weights, the 100,000 synthetic charts have Leo (12.8%) as the most common Sun sign and Pisces (4.55%) as the rarest, a ratio of 2.81×. This describes the scenario, not India’s population.
Are the zodiac signs evenly distributed?
In this scenario Sun and rising signs are uneven, while Moon signs are nearly even. Both monthly and hourly weights change together, so this does not isolate hospital scheduling. Moon-sign total variation distance from an even distribution is 0.62 percentage points.
Did C-sections and inductions change birth charts?
The largest rising-sign difference between these two samples is 0.82 percentage points. Monthly and hourly weights both changed, and the draws are unpaired; this is not an isolated estimate of the effect of C-sections or inductions.
Is this based on real people?
No. Birth moments are generated by the sampler. The monthly weights lack a traceable primary table; the hourly weights are hand-shaped from a US report and the 40% scheduled share is assumed. No real user data is used.
Related: does a one-hour birth-time error rewrite your chart? and does astrology agree with itself?
Free to cite with attribution to Astroyana. Figures are the mathematical base rate per birth moment from a synthetic sample, computed with our Swiss-Ephemeris (Lahiri) engine — not a survey of real people, and not a claim about anyone’s life.