Category: Advanced Stock Analyzer
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Seasonal Top-10 Stock Selector
Seasonal Top-10 Stock Selector (Mobile) -
Unified Indian Stock Selection Calculator (15-Factor Model)
Unified Indian Stock Selection Calculator
This calculator implements a plant-breeding–inspired, human-judgment-friendly stock selection system using the 15 most important factors for Indian markets.
Model Logic (Embedded Explanation)
StockScore = 0.30 × (F1–F5 avg) + 0.25 × (F6–F8 avg) + 0.20 × (F9–F11 avg) + 0.15 × (F12–F13 avg) + 0.10 × (F14–F15 avg)Each factor is scored from 0 to 10.
How to Enter Data
StockName,F1,F2,F3,F4,F5,F6,F7,F8,F9,F10,F11,F12,F13,F14,F15
Stock Ranking Output
Rank Stock Final Score Category Interpretation Guide:
≥ 8.0 → Core long-term compounder
6.5 – 7.9 → Watchlist
< 6.5 → Avoid -
Earnings Stability Index (ESI) – Stability Selection Analogy (GPB + Stock)
Stability Selection → Earnings Stability Index (ESI)
In plant breeding, stability selection favors genotypes that perform consistently across environments rather than those that excel only under ideal conditions.
The financial equivalent is the Earnings Stability Index (ESI), which identifies companies that deliver reliable earnings growth across economic cycles.
Core Formula
ESIs = μs − λ · σsMeaning of Terms
- ESIs – Earnings Stability Index of stock s
- μs – Average earnings growth
- σs – Volatility of earnings growth
- λ – Risk-aversion parameter
Interactive Earnings Stability Index Calculator
Interpretation:
Higher ESI values indicate stocks with strong and stable earnings growth. -
Desired Gain Index → Target Return Selection (TRS) ( GPB +STOCK)
Desired Gain Index → Target Return Selection (TRS)
In quantitative breeding, the Desired Gain Index is used when the breeder defines an explicit future objective.
The financial equivalent is Target Return Selection (TRS), where the investor specifies a desired future CAGR.
Core Constraint
Σ bᵢ · Δxs,i = G*Meaning of Terms
- G* – Desired annualized return (CAGR target)
- Δxs,i – Expected improvement in factor i
- bᵢ – Weight of factor i
Interactive Target Return Selection (TRS) Calculator
Factor Δxs,i
(Expected Improvement)bᵢ
(Weight)Interpretation:
TRS selects stocks whose combined improvement profile is just sufficient to meet the desired future CAGR. -
Risk-Constrained Stock Index (RCSI) (GPB + Stock)
Risk-Constrained Stock Index (RCSI)
In classical breeding, a restricted selection index improves yield while holding critical traits constant.
This defines the Risk-Constrained Stock Index (RCSI), designed for conservative portfolios.
Optimization Objective
Maximize Σ bᵢ · xs,iSubject to Risk Constraint
σs ≤ σmaxMeaning of Terms
- xs,i – Return-related factor
- bᵢ – Weight of factor i
- σs – Observed risk
- σmax – Maximum tolerated risk
Interactive Risk-Constrained Index Evaluator
Return Factor xs,i (Score) bᵢ (Weight) Interpretation:
RCSI ensures return optimization never violates predefined risk tolerance. -
Independent Culling → Minimum Threshold Filter (MTF) (GPB + Stock)
Independent Culling → Minimum Threshold Filter (MTF)
In classical breeding, independent culling eliminates genotypes that fail any critical trait.
The same logic applies to stock selection through the Minimum Threshold Filter (MTF).
Mathematical Definition
xs,i ≥ Ti ∀ i ∈ {1, … , m}Interactive Minimum Threshold Filter (MTF)
Criterion xs,i (Observed Value) Ti (Threshold) Status Debt–Equity (≤) – ROCE (%) (≥) – Promoter Holding (%) (≥) – Interpretation:
MTF is a gatekeeper, not a ranking tool. -
Market-Optimized Stock Index (MOSI) (Gpb +stock)
Market-Optimized Stock Index (MOSI) Market-Optimized Stock Index (MOSI)
The Smith–Hazel Index is a statistically optimal selection index widely used in quantitative breeding. It maximizes correlation with true aggregate merit by optimally weighting correlated traits.
This logic translates directly into finance as the Market-Optimized Stock Index (MOSI), a mathematically grounded, multi-factor stock score designed for advanced portfolios and PMS-style selection.
Core Formula
MOSIs = Σi=1k bᵢ · xs,i
where b = P−1 · G · aMeaning of Symbols
- MOSIs – Market-Optimized Stock Index score of stock s
- xs,i – Observed factor value (PE, growth, momentum, volume)
- bᵢ – Statistically optimal weight of factor i
- P – Covariance matrix of observed market factors
- G – Covariance matrix of long-term performance drivers
- a – Investor priority vector (risk, growth, quality preferences)
The matrix expression b = P−1Ga ensures that:
- Redundant factors are down-weighted automatically
- Highly informative factors gain stronger influence
- Investor priorities directly shape the index
Note: In production systems, P and G are estimated using historical data. This calculator demonstrates the logic using simplified diagonal matrices.
Simplified MOSI Calculator (Demonstration)
Each factor is treated independently for clarity. You provide:
- Observed factor value xs,i
- Variance of observed factor (proxy for P)
- Variance of long-term driver (proxy for G)
- Investor priority ai
The system computes:
bᵢ = (Gᵢ / Pᵢ) · aᵢ
Factor xs,i
(Observed Value)Pᵢ
(Observed Variance)Gᵢ
(Long-Term Variance)aᵢ
(Investor Priority)bᵢ
(Optimal Weight)Interpretation:
MOSI is a statistically optimal score that balances factor information, correlation structure, and investor intent. Stocks with high MOSI values represent candidates for professional-grade, data-driven portfolios. -
Market-Optimized Stock Index (MOSI) (Gpb +stock)
Market-Optimized Stock Index (MOSI)
The Smith–Hazel Index is a statistically optimal selection index used in quantitative breeding. This logic translates into finance as the Market-Optimized Stock Index (MOSI).
Core Formula
MOSIs = Σ bᵢ · xs,i
b = P−1 · G · aThis calculator demonstrates the logic using simplified diagonal matrices.
Simplified MOSI Calculator (Demonstration)
Factor xs,i
ObservedPᵢ
VarianceGᵢ
Long-Termaᵢ
Prioritybᵢ
WeightInterpretation:
MOSI balances factor information, correlation structure, and investor intent to generate a professional-grade stock score. -
Aggregate Stock Merit (ASM) – Genetic Merit Analogy ( GPB +STOCK)
Aggregate Stock Merit (ASM)
In plant breeding, the Aggregate Genetic Merit represents the intrinsic quality of a genotype based on stable, heritable traits.
This translates to investing as Aggregate Stock Merit (ASM), measuring the intrinsic, long-term quality of a stock.
Core Formula
ASMs = Σ aᵢ · gs,iMeaning of Terms
- ASMs – Aggregate Stock Merit
- gs,i – Long-term “genetic” strength
- aᵢ – Economic importance of factor i
- k – Number of quality factors
Interactive ASM Calculator
Factor (i) gs,i – Long-Term Strength aᵢ – Economic Importance Interpretation:
Higher ASM values indicate fundamentally superior stocks, suitable for long-term holding. -
Risk-Constraint Layer – Restricted Selection Analogy
Risk-Constraint Layer (Restricted Selection Analogy)
In portfolio construction, maximizing returns alone is insufficient. Risk constraints ensure long-term survival and resilience.
Optimization Objective
Maximize Σ Ws(t) · DSIs(t)Subject to Risk Constraints
Volatility ≤ Threshold
Sector Exposure ≤ Cap
Drawdown ≤ Limit
Interactive Risk-Constrained Portfolio Evaluator
Portfolio Objective Inputs
Stock Ws(t) DSIs(t) Interpretation:
Only portfolios satisfying all constraints are valid, mirroring restricted selection in breeding.