Advantages, Disadvantages, and Applications of Augmented Block Designs in Agriculture, Schemes and Mind Maps of Design

The concept of augmented block designs in agricultural research, their advantages and disadvantages, and various applications. It covers the use of checks, statistical models, and data collection methods, as well as different types of augmented designs and software for their analysis.

Typology: Schemes and Mind Maps

2021/2022

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Introduction to
Augmented Designs
Applications in Plant Breeding
Jennifer Kling
Oregon State University
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Introduction to

Augmented Designs

Applications in Plant Breeding

Jennifer Kling

Oregon State University

Outline – Augmented Designs

 Essential features

  • When are they used in plant breeding?

 Design options

  • Today - one-way control of heterogeneity

 Augmented Block Design - Example

  • Randomization and Field Plan
  • Analysis with SAS
  • Interpretation of Results

 Overview of variations on the basic design

 Software and Further References

When are they used in plant breeding?

 Early generations

  • Seed is limited
  • Land and other resources are limited  Want to evaluate as many genotypes as possible  Can re-evaluate selections in subsequent seasons
  • Difficult to maintain homogeneous blocks when comparing so many genotypes  Need a mechanism to adjust for field variation

When are they used in plant breeding?

Adaptation to diverse environments is a primary goal

  • Participatory Plant Breeding  Farmers may prefer to grow a single replication when there are many genotypes to evaluate  May not be able to accommodate all entries
  • Farming Systems Research  Want to evaluate promising genotypes in as many environments as possible

Augmented Designs - Advantages

 Unreplicated designs can make good use of

scarce resources

  • Evaluate more genotypes
  • Test in more environments

 Fewer check plots are required than for

designs with systematic repetition of a single

check

Augmented Designs - Advantages

 Provide an estimate of standard error that can

be used for comparisons

  • Among the new genotypes
  • Between new genotypes and check varieties

 Observations on new genotypes can be

adjusted for field heterogeneity (blocking)

 Flexible – blocks can be of unequal size

Design Options

 Choose a design that is appropriate for

controlling the heterogeneity in the

experimental area

  • One-way blocking  Randomized Complete Block Design  Incomplete Block Designs (e.g. Lattice Design)
  • Two-way blocking  Latin Square (Complete Blocks)  Youden Square (Incomplete Blocks)  Row-Column Designs

Design Options

 Underlying design refers to assignment of

checks to the experimental units

 All augmented designs are incomplete with

respect to the new entries

 Can be replicated in different environments

  • Need to consider relative efficiency compared to other possible designs

Meadowfoam ( Limnanthes alba )

 Native plant first produced as a crop in 1980

 Seed oil with novel long-chain fatty acids

  • light-colored and odor free
  • exceptional oxidative stability

 Used in personal care products

 Potential uses

  • fuel additive
  • vehicle lubricants
  • pharmaceutical products

Meadowfoam in Oregon

 Good rotation crop in the

Willamette Valley

  • Winter annual
  • Plant and seed meal are high in glucosinolates
  • Same equipment as grass seed

The Germplasm

 Diverse breeding populations were inherited from a retired breeder (Gary Jolliff)

 Populations were regenerated in the greenhouse and selfed

 S 2 lines were transplanted to the field and allowed to outcross

 Insufficient seed for replicated progeny trials

 Goal - form a broadbased pool for recurrent selection

  • Screen S 2 -testcrosses
  • Recombine selected S 2 parents

The Experiment (2007-2008)

 New treatments:

  • 50 S 2 -testcross families

 Check varieties:

  • Ross (C1)  Cycle 4 of an elite population (OMF58)  Widely grown commercial variety
  • OMF183 (C2)  Cycle 5 from OMF
  • Starlight (C3)  released variety derived from this germplasm collection

Statistical Model

Yij  μ + β + c + τi j k(i) + εij mean + blocks + checks + new entries + error

Field Plan

 Include a sufficient number of checks and replicates to provide a good estimate of experimental error and adequate power for detecting differences among varieties

 Arrange blocks along field gradient to maximize variation among blocks and minimize variation within blocks

 Assign each of the checks at random to each block

 Assign new entries at random to remaining plots

 On-line tool for randomization: http://www.iasri.res.in/design/Augmented%20Designs/home.htm