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Harris, Frank – School Science Review, 2020
The year 2020 saw the outbreak of the COVID-19 pandemic that not only had wide-reaching social and economic consequences but also put healthcare systems under stress. Strategies for coping with the virus depended heavily on the interpretation of data. This article uses information from a UK upper tier local authority to examine how closely the…
Descriptors: Pandemics, COVID-19, Data Interpretation, Prediction
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Aguilar, Mario Sánchez; Castaneda, Apolo – Educational Studies in Mathematics, 2021
We report a study on mathematical literacy with special emphasis on health literacy. In particular, we identify and characterize the mathematical competencies that a citizen needs to interpret the official information on the COVID-19 pandemic as experienced in Mexico. To achieve this, we analyze the daily reports on the pandemic issued by the…
Descriptors: COVID-19, Pandemics, Symbols (Mathematics), Foreign Countries
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English, Lyn D.; Watson, Jane – ZDM: The International Journal on Mathematics Education, 2018
This article explores 6th-grade students' modelling with data in generating models for selecting an Australian swimming team for the (then) forthcoming 2016 Olympics, using data on swimmers' times at various previous events. We propose a modelling framework comprising four components: working in shared problem spaces between mathematics and…
Descriptors: Foreign Countries, Mathematical Models, Data Analysis, Elementary School Students
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Mulligan, Joanne – ZDM: The International Journal on Mathematics Education, 2015
Recent research has shown that young children are capable of engaging in data modeling and making informed judgments, an aspect of the mathematics curriculum not previously considered integral to early numeracy. In an Australian study, a sample of 21 highly able Grade 1 students was engaged in a series of investigations where they developed their…
Descriptors: Foreign Countries, Numeracy, Elementary School Mathematics, Elementary School Students
Sanders, Petrus Franciscus – 1992
The application of mathematical programming techniques is extended to the construction of measurement instruments in generalizability theory. Key concepts in generalizability theory are explained and a description is given of: (1) the one-facet crossed design; (2) the two-facet crossed design; and (3) a two-facet nested design. The optimization of…
Descriptors: Budgeting, Data Interpretation, Decision Making, Equations (Mathematics)