Weeds on Soybeans Crop After the Application of the Association of the Herbicides Imazapic + Imazapyr on Different Liming Rates in a No-till Cropping System

Ferreira, L.R.; Magro, Taísa Dal; Conte, Elaine Damiani; Monego, Marco Thúlio; Marchioretto, Lucas De Ross

doi:10.5539/jas.v10n6p238

Cited by 1 publication

(1 citation statement)

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“…The main characteristic of this data set is that we could not collect a precise cover‐abundance value in each plot, but only an interval into which the exact value falls. To deal with this problem, mid‐point imputation is often used in weed control experiments (see, e.g., Rizzon Ferreira, Dal Magro, Damiani Conte, Monego, & de Ross Marchioretto, and Stagnari, Onofri, & Covarelli, ); consequently, for each plot, the centre of the class is taken, instead of the observed interval. For example, if a plot shows a cover abundance ranging from 25 to 50%, a value of 37.5% is imputed.…”

Section: Example 1: Visually Recorded Cover‐abundance Datamentioning

confidence: 99%

Analysing censored data in agricultural research: A review with examples and software tips

Onofri

Piepho

Kozak

2018

Annals of Applied Biology

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Metric data are usually assessed on a continuous scale with good precision, but sometimes agricultural researchers cannot obtain precise measurements of a variable. Values of such a variable cannot then be expressed as real numbers (e.g., 1.51 or 2.56), but often can be represented by intervals into which the values fall (e.g., from 1 to 2 or from 2 to 3). In this situation, statisticians talk about censoring and censored data, as opposed to missing data, where no information is available at all. Traditionally, in agriculture and biology, three methods have been used to analyse such data: (a) when intervals are narrow, some form of imputation (e.g., mid-point imputation) is used to replace the interval and traditional methods for continuous data are employed (such as analyses of variance [ANOVA] and regression); (b) for time-to-event data, the cumulative proportions of individuals that experienced the event of interest are analysed, instead of the individual observed times-to-event; (c) when intervals are wide and many individuals are collected, non-parametric methods of data analysis are favoured, where counts are considered instead of the individual observed value for each sample element. In this paper, we show that these methods may be suboptimal: The first one does not respect the process of data collection, the second leads to unreliable standard errors (SEs), while the third does not make full use of all the available information. As an alternative, methods of survival analysis for censored data can be useful, leading to reliable inferences and sound hypotheses testing. These methods are illustrated using three examples from plant and crop sciences. K E Y W O R D S Bayesian model, censored data, interval data, R, SAS, survival analysis, time-to-event data

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Section: Example 1: Visually Recorded Cover‐abundance Datamentioning

confidence: 99%