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Integration of various dimensions in food-based dietary guidelines via mathematical approaches: report of a DGE/FENS Workshop in Bonn, Germany, 23–24 September 2019

Published online by Cambridge University Press:  04 December 2020

Anne Carolin Schäfer*
Affiliation:
German Nutrition Society, 53175 Bonn, Germany Department of Nutrition and Food Sciences, Nutritional Epidemiology, University of Bonn, 53012 Bonn, Germany
Annemarie Schmidt
Affiliation:
German Nutrition Society, 53175 Bonn, Germany
Angela Bechthold
Affiliation:
German Nutrition Society, 53175 Bonn, Germany
Heiner Boeing
Affiliation:
German Institute of Human Nutrition Potsdam-Rehbruecke, 14558 Nuthetal, Germany
Bernhard Watzl
Affiliation:
Department of Physiology and Biochemistry of Nutrition, Max Rubner-Institut, 76131 Karlsruhe, Germany
Nicole Darmon
Affiliation:
MOISA, INRAE, Université Montpellier, 75338 Montpellier, France
Brecht Devleesschauwer
Affiliation:
Department of Epidemiology and Public Health, Sciensano, 1050 Brussels, Belgium Department of Veterinary Public Health and Food Safety, Ghent University, 9820 Merelbeke, Belgium
Thomas Heckelei
Affiliation:
Department of Food and Resource Economics, Economic and Agricultural Policy, University of Bonn, 53012 Bonn, Germany
Sara Monteiro Pires
Affiliation:
National Food Institute, Technical University of Denmark, 2800 Lyngby, Denmark
Perrine Nadaud
Affiliation:
French Agency for Food, Environmental and Occupational Health & Safety, 94701 Maisons-Alfort Cedex, France
Corné van Dooren
Affiliation:
Netherlands Nutrition Centre (Voedingscentrum), 2594 The Hague, Netherlands
Florent Vieux
Affiliation:
MS-Nutrition, 13385 Marseille, France
*
*Corresponding author: Anne Carolin Schäfer, email schaefer.c@dge.de
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Abstract

In the past, food-based dietary guidelines (FBDGs) were derived nearly exclusively by using systematic reviews on diet–health relationships and translating dietary reference values for nutrient intake into foods. This approach neglects many other implications that dietary recommendations have on society, the economy and environment. In view of pressing challenges, such as climate change and the rising burden of diet-related diseases, the simultaneous integration of evidence-based findings from different dimensions into FBDGs is required. Consequently, mathematical methods and data processing are evolving as powerful tools in nutritional sciences. The possibilities and reasons for the derivation of FBDGs via mathematical approaches were the subject of a joint workshop hosted by the German Nutrition Society (DGE) and the Federation of European Nutrition Societies (FENS) in September 2019 in Bonn, Germany. European scientists were invited to discuss and exchange on the topics of mathematical optimisation for the development of FBDGs and different approaches to integrate various dimensions into FBDGs. We concluded that mathematical optimisation is a suitable tool to formulate FBDGs finding trade-offs between conflicting goals and taking several dimensions into account. We identified a lack of evidence for the extent to which constraints and weights for different dimensions are set and the challenge to compile diverse data that suit the demands of optimisation models. We also found that individualisation via mathematical optimisation is one perspective of FBDGs to increase consumer acceptance, but the application of mathematical optimisation for population-based and individual FBDGs requires more experience and evaluation for further improvements.

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Full Papers
Creative Commons
Creative Common License - CCCreative Common License - BY
This is an Open Access article, distributed under the terms of the Creative Commons Attribution licence (http://creativecommons.org/licenses/by/4.0/), which permits unrestricted re-use, distribution, and reproduction in any medium, provided the original work is properly cited.
Copyright
© The Author(s), 2020. Published by Cambridge University Press on behalf of British Journal of Nutrition
Figure 0

Fig. 1. Principle of mathematical optimisation of diets. With permission from Gazan et al.(12).

Figure 1

Fig. 2. Linear programming as a graph in a simplified model.

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