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Adaptability analysis in a participatory variety trial of organic vegetable crops

Published online by Cambridge University Press:  08 January 2019

Alexandra Lyon*
Affiliation:
University of Wisconsin-Madison, Madison, WI, USA University of British Columbia, Vancouver, BC, Canada
William Tracy
Affiliation:
University of Wisconsin-Madison, Madison, WI, USA
Micaela Colley
Affiliation:
Wageningen University, Wageningen, Netherlands
Patrick Culbert
Affiliation:
University of British Columbia, Vancouver, BC, Canada
Michael Mazourek
Affiliation:
Cornell University, Ithaca, NY, USA
James Myers
Affiliation:
Oregon State University, Corvallis, OR, USA
Jared Zystro
Affiliation:
University of Wisconsin-Madison, Madison, WI, USA
Erin M. Silva
Affiliation:
University of Wisconsin-Madison, Madison, WI, USA
*
Author for correspondence: Alexandra Lyon, E-mail: alexandra.lyon@ubc.ca
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Abstract

Successful organic farming requires crop varieties that are resilient to environmental variability. Assessing variety performance across the range of conditions represented on working farms is vital to developing such varieties; however, data collected from on-farm, participatory trials can be difficult to both collect and interpret. To assess the utility of data arising from participatory trialing efforts, we examined the performance of butternut squash (Cucurbita moschata L.), broccoli (Brassica oleracea L.) and carrot (Daucus carota L.) varieties grown in diverse organic production environments in participatory trials in Oregon, Washington, Wisconsin and New York using adaptability analysis (regression of variety means on environmental index). Patterns of adaptation varied across varieties, with some demonstrating broad adaptation and others showing specific adaptation to low- or high-yielding environments. Selection of varieties with broad vs specific adaptation should be guided by farmers’ risk tolerance and on-farm environmental variation. Adaptability analysis was appropriate for continuous variables (e.g., yield traits), but less so for ordinal variables and quality traits such as flavor and appearance, which can be vitally important in organic vegetable crop variety selection. The relative advantages of adaptability analysis and additive main effects and multiplicative interactions are also discussed in relation to on-farm trial networks. This work demonstrated the unique challenges presented by extensive participatory vegetable trialing efforts, which, as compared to grain crops, require novel approaches to facilitating farmer participation as well as data collection and analysis. Efficient, precise and reliable methods for evaluating quality related traits in these crops would allow researchers to assess stability and adaptation across a wider range of traits, providing advantages for effective plant breeding and trialing activities within the organic sector.

Information

Type
Research Paper
Copyright
Copyright © Cambridge University Press 2019
Figure 0

Fig. 1. Idealized example of three varieties plotted against EI. Variety B, with slope = 1, is broadly adapted. A is specifically adapted to high-yielding environments, while C is specifically adapted to low-yielding environments. Adapted from Hildebrand and Russell (1996, p. 6).

Figure 1

Table 1. Variables evaluated through adaptability analysis of squash, broccoli and carrot varieties in participatory organic trials in NY, WI, OR and WA, 2010–2013

Figure 2

Table 2. Squash, broccoli and carrot varieties included in adaptability analysis of participatory organic trials in NY, WI, OR and WA, 2010–2013

Figure 3

Table 3. ANOVA of six variables in organic trials of squash, broccoli and carrot varieties in NY, WI, OR and WA, 2010–2013

Figure 4

Table 4. Variety means by crop and trait for squash, broccoli and carrot in NY, WI, OR and WA, 2010–2013

Figure 5

Fig. 2. Variety performance means by location 6 response variables in broccoli, carrot and squash. Environments represent year-by-location combinations. The last two digits of each site code represent the trial year; WI1, NY1, OR1 and WA1 are all research station sites (average of three replications) and other codes are on-farm sites (one replication). Broccoli head size, squash marketable weight and squash marketable fruit represent plot averages. Bars represent standard error.

Figure 6

Fig. 3. Linear regression of mean marketable fruit numbers of seven squash varieties on an EI composed of the mean of all varieties in each environment, from participatory organic vegetable trials in NY, WI, OR and WA, 2010–2013. Varieties are shown from top left in order of mean performance in all sites. Dashed gray lines represent a reference slope of 1; solid black lines represent the regression line a given variety on EI. Regression lines with slope >1 (e.g., ‘Metro’) show specific adaptation to higher-yielding environments, while those with slope <1 (e.g., ‘Waltham’) show specific adaptation to lower-yielding environments. The null hypothesis for the regression equation is that the regression coefficient (slope) is not significantly different from one.

Figure 7

Fig. 4. Linear regression of mean marketable weight of seven squash varieties on an index of 11 environments, from participatory organic vegetable trials in NY, WI, OR and WA, 2010–2013. Varieties are shown from top left in order of mean performance in all sites. Dashed gray lines represent a reference slope of 1; solid black lines represent the regression line a given variety on EI. The null hypothesis for the regression equation is that the regression coefficient (slope) is not significantly different from one.

Figure 8

Fig. 5. Linear regression of mean head diameter of seven broccoli varieties on an index of 23 environments, from participatory organic trials in NY, WI, OR and WA, 2010–2013. Varieties are shown from top left in order of mean performance in all sites. Dashed gray lines represent a reference slope of 1; solid black lines represent the regression line a given variety on EI. The top four varieties in terms of head size all showed broad adaptation (slope not significantly different from 1). The null hypothesis for the regression equation is that the regression coefficient (slope) is not significantly different from one.

Figure 9

Fig. 6. Linear regression of maturation uniformity of seven broccoli varieties on an index of 20 environments, from participatory organic trials in NY, WI, OR and WA, 2010–2013. Varieties are shown from top left in order of mean performance in all sites. Dashed gray lines represent a reference slope of 1; solid black lines represent the regression line a given variety on EI. The null hypothesis for the regression equation is that the regression coefficient (slope) is not significantly different from one.

Figure 10

Fig. 7. AMMI2 biplot (PC1 vs PC2) for broccoli average head diameter (cm) with seven genotypes (G) and nine environments (E) consisting of research station in OR, WA, WI and NY in 2010–2012. In environment names, letters denote states and the last two digits denote year.

Figure 11

Fig. 8. AMMI2 biplot (PC1 vs PC2) for squash average marketable weight (kg) with seven genotypes (G) and nine environments (E) consisting of research station in OR, WA, WI and NY in 2010–2012. In environment names, letters denote states and the last two digits denote year.

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