SportsTurf

April 2014

SportsTurf provides current, practical and technical content on issues relevant to sports turf managers, including facilities managers. Most readers are athletic field managers from the professional level through parks and recreation, universities.

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44 SportsTurf | April 2014 www.sportsturfonline.com Facility & Operations fertilizer (X-axis equaling increasing rates of nitrogen fertilizer and the Y-axis equaling turfgrass growth). However, we also need to ask, "Is nitrogen fertilizer the only factor that can increase growth?" The answer is obviously "no." External vari- able such as temperature and rainfall can influence results as well. So we can see that statistical relationships are not so clear cut and analyses try to find the best fit (the slope of the line) for this relationship. ANOVA is used to analyze differences or equality between treat- ment means. ANOVAs are useful for comparing two or more means for statistical significance. Significance between means is often deter- mined by a threshold value such as the Least Significant Difference as one measure. Analysis of data can be very confusing, drawn out and beyond the scope of this article. Those of us in Plant Sciences often consult with statisticians to aid in the analysis of large data sets. Let's leave this up to the experts. EXAMPLES OF TABLES AND CHARTS & WHAT TO LOOK FOR Understanding data tables becomes an easier task now that you understand some terms like the mean, standard deviation and least significant difference. The following example comes from the Na- tional Turfgrass Evaluation Program website. All tables should be ti- tled; columns labeled and have some indication of significance between means. This example shows a data table for weed ratings in some bermuda- grass cultivars. The numbers listed under TN1 are means of three repli- cations of percent weed ratings. Several text boxes explain much of the information on the data table; however, the most important question to ask, "Are there any differences, significant differences? " You will noted that the Least Significant Difference (LSD) value is 1.6 If the differences between means is greater than 1.6, then you will see a dif- ferent lower case letter adjacent to that mean. It also specifies that the LSD is an LSD set at 0.05 or a 95% confidence level. Means with the Continued from page 10

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