realized in declares randomized complete block design graeco-latin square design 3 Orlaith Burke Euler square design adapted from: http://www.itl.nist.gov/div898/handbook/pri/section3/pri3321.htm PMID: 6846242-Beaton et al (Am J Clin Nutr 1979;32:2546-59) reported on the partitioning of variance in 1-day dietary data for the intake of energy, protein, total carbohydrate, total fat, classes of fatty acids, cholesterol, and alcohol. Using the same food intake data and the expanded National Heart, Lung and Blood Institute food composition data base, these analyses of sources of variance have been expanded to include classes of carbohydrate, vitamin A, vitamin C, thiamin, riboflavin, niacin, calcium, iron, total ash, caffeine, and crude fiber. The analyses relate to observed intakes (replicated six times) of 30 adult males and 30 adult females obtained under a paired Graeco-Latin square design with sequence of interview, interviewer, and day of the week as determinants. Neither sequence nor interviewer made consistent contribution to variance. In females, day of the week had a significant effect for several nutrients. The major partitioning of variance was between interindividual variation (between subjects) and intraindividual variation (within subjects) which included both true day-to-day variation in intake and methodological variation. For all except caffeine, the intraindividual variability of 1-day data was larger than the interindividual variability. For vitamin A, almost all of the variance was associated with day-to-day variability. One day data provide a very inadequate estimate of usual intake of individuals. In the design of nutrition studies it is critical that the intended use of dietary data be a major consideration in deciding on methodology. There is no ideal dietary method. There may be preferred methods for particular purposes. orthogonal latin squares design http://purl.obolibrary.org/obo/OBI_0500012 Alejandra Gonzalez-Beltran Philippe Rocca-Serra graeco-latin square design is_a study design which allows in its simpler form controlling 3 levels of nuisance variables (also known as blocking variables). The 3 nuisance factors are divided into a tabular grid with the property that each row and each column receive each treatment exactly once. blocking variable complete randomization pending final vetting