Statistical And Biometrical Techniques In Plant Breeding By Jawahar R Sharmapdf New | 2026 |
| Section | Chapters | Key Techniques Covered | | :--- | :--- | :--- | | | 1-4 | Frequency distributions, measures of central tendency & dispersion, probability distributions, correlation, regression; field designs (e.g., RCBD, Augmented, Split-plot, Simple Lattice) | | II: Genetic Divergence | 6-7 | Multivariate analysis for quantifying genetic diversity; Mahalanobis' D² statistic, Canonical Vector Analysis | | III: G×E Interaction | 8-10 | Analysis of Genotype × Environment interaction; stability parameters (e.g., Finlay & Wilkinson's regression, Eberhart & Russell's model) | | IV: Gene Action | 11-23 | Combining ability analysis (Diallel, Line × Tester, NC Designs), components of genetic variance, heritability, genetic advance, detection of epistasis | | V: Selection & Mutation | 24-25 | Statistical and genetical parameters in selection experiments and mutation breeding |
: Tracking statistical deviations in populations exposed to physical or chemical mutagens. Core Analytical Classifications
If you are looking for a deep dive into how these techniques shape modern crop improvement, 1. The Role of Biometrics in Modern Breeding
Advance promising lines into multi-environment trials (METs) across diverse geographical locations.
(for students and exam preparation)
PCA reduces the dimensionality of large phenotypic datasets. It transforms a high number of correlated variables into a smaller set of uncorrelated variables called principal components. This simplifies the visualization of genetic diversity across a germplasm collection. 3. Mating Designs and Genetic Analysis
Screen available germplasm using PCA and Mahalanobis D2cap D squared distance to identify genetically distinct parental lines. Strategic Crossing: Execute a Line
Part IV: Analysis of Gene Action and Variance Components (Ch. 11-23)
– Details unique parameters related to selection experiments, realized heritability, and response to selection. Key Features for Plant Breeders | Section | Chapters | Key Techniques Covered
This method assigns economic weights to different traits and combines them into a single selection score (
"Statistical and Biometrical Techniques in Plant Breeding" by Jawahar R. Sharma is a monumental and highly recommended resource for plant breeders, geneticists, and students alike. Its strength lies in its comprehensive coverage, systematic structure, and its singular ability to make advanced biometrical concepts accessible through clear language and practical examples. For anyone from a student undertaking their first field trial to an experienced breeder analyzing complex genetic crosses, this book remains an indispensable guide in the modern breeder's toolkit. To master the quantitative methods that drive plant breeding success, this is a must-have desktop reference.
: Explains why a statistical model is needed.
In plant breeding, most economically important traits—such as grain yield, drought tolerance, and disease resistance—are quantitative characters (for students and exam preparation) PCA reduces the
Statistical techniques play a crucial role in plant breeding, as they enable breeders to analyze and interpret data from experiments. Some of the commonly used statistical techniques in plant breeding include:
Provides unbiased estimates of additive and dominance variances. Evaluates non-orthogonal generations (Parents, F1cap F sub 1 F2cap F sub 2 , Backcrosses).
Excel in specific environmental niches.
┌──────────────────────────────┐ │ Mating Designs in Plants │ └──────────────┬───────────────┘ ─────────────────────────────────────────────── │ │ │ ┌────────┴────────┐ ┌────────┴────────┐ ┌────────┴────────┐ │ Diallel Crosses │ │ Factorial (NC) │ │ Line × Tester │ │ (Griffing / │ │ (Design I, II, │ │ (Broad-genetic │ │ Hayman) │ │ III) │ │ evaluation) │ └─────────────────┘ └─────────────────┘ └─────────────────┘ Diallel Crosses A diallel cross involves choosing a set of Evaluates non-orthogonal generations (Parents
parents and crossing them in all possible combinations. Sharma’s text provides extensive breakdowns of the two primary diallel analysis methodologies:
I=b1X1+b2X2+…+bnXncap I equals b sub 1 cap X sub 1 plus b sub 2 cap X sub 2 plus … plus b sub n cap X sub n The biometrical weights (