| Literature DB >> 29132614 |
Daniel E Roth1, Aditi Krishna2, Michael Leung2, Joy Shi3, Diego G Bassani4, Aluisio J D Barros5.
Abstract
BACKGROUND: The causes of early childhood linear growth faltering (known as stunting) in low-income and middle-income countries remain inadequately understood. We aimed to determine if the progressive postnatal decline in mean height-for-age Z score (HAZ) in low-income and middle-income countries is driven by relatively slow growth of certain high-risk children versus faltering of the entire population.Entities:
Mesh:
Year: 2017 PMID: 29132614 PMCID: PMC5695758 DOI: 10.1016/S2214-109X(17)30418-7
Source DB: PubMed Journal: Lancet Glob Health ISSN: 2214-109X Impact factor: 26.763
Characteristics of included Demographic and Health Surveys
| Surveys | 179 | |
| Countries | 64 | |
| Surveys per country | ||
| 1 | 16 (25%) | |
| 2 | 13 (20%) | |
| >2 | 35 (55%) | |
| Surveys by calendar period | ||
| 1993–94 | 8 (4%) | |
| 1995–99 | 39 (22%) | |
| 2000–04 | 34 (19%) | |
| 2005–09 | 45 (25%) | |
| 2010–15 | 53 (30%) | |
| Surveys by world region | ||
| East Asia and Pacific | 5 (3%) | |
| Europe and central Asia | 15 (8%) | |
| Latin America and Caribbean | 33 (18%) | |
| Middle East and north Africa | 10 (6%) | |
| South Asia | 14 (8%) | |
| Sub-Saharan Africa | 102 (57%) | |
| Surveys by income classification | ||
| Low income | 107 (60%) | |
| Lower middle income | 59 (33%) | |
| Upper middle income | 13 (7%) | |
| Children per survey | ||
| Median (IQR) | 3159 (2495) | |
| Range | 351 to 27352 | |
| Mean HAZ in the 0 to <3-month age band | ||
| Mean (SE | −0·44 (0·05) | |
| Range | −2·07 to 0·79 | |
Region and income classifications according to the World Bank.
Standard error of the distribution of survey means.
Figure 1Trends in cross-sectional HAZ distribution parameters for successive 3-month age bands
Figure shows data for 2148 survey-age units. (A) Mean, fifth percentile, and 95th percentile. (B) Standard deviation. HAZ=height-for-age Z score.
Associations between distributional parameters and mean HAZ from 0 to 35 months of age
| Estimated mean change in parameter (95% CI) for a 1-unit decline in mean HAZ (fixed-effect slope) | −0·20 (−0·22 to −0·18) | −0·98 (−0·99 to −0·97) | −0·28 (−0·34 to −0·23) | −0·31 (−0·36 to −0·26) |
| Estimated mean parameter (95% CI) when mean HAZ=0 (fixed-effect intercept) | 2·10 (2·00 to 2·20) | −0·046 (−0·066 to −0·026) | 3·29 (3·12 to 3·46) | 3·40 (3·19 to 3·61) |
| Predicted mean parameter (95% CI) when mean HAZ=–2 | 1·70 (1·61 to 1·79) | −2·01 (−2·03 to −2·00) | 2·72 (2·58 to 2·87) | 2·79 (2·60 to 2·97) |
| Intraclass correlation coefficient (95% CI) at the country level | 0·39 (0·27 to 0·53) | 0·09 (0·05 to 0·16) | 0·27 (0·18 to 0·40) | 0·35 (0·23 to 0·48) |
| Intraclass correlation coefficient (95% CI) at the survey year level to nested within country | 0·86 (0·82 to 0·89) | 0·28 (0·20 to 0·38) | 0·79 (0·74 to 0·83) | 0·78 (0·72 to 0·82) |
Table shows data for 2148 survey-age units, based on multilevel linear regression models. HAZ=height-for-age Z score. Δp5=distance from the mean to the fifth percentile. Δp95=distance from the mean to the 95th percentile.
Proportion of variance in the parameter (across survey-age units) that is accounted for by clustering of survey-age units within country. A higher value reflects greater similarity among survey-age units within the same country.
Proportion of variance in the parameter (across survey-age units) that is accounted for by clustering of survey-age units within surveys (ie, clustering by both country and year of survey). A higher value reflects greater similarity among survey-age units within the same survey.
Figure 2Predicted linear fit lines representing the associations of standard deviation (A) or fifth and 95th percentiles (B) of HAZ distribution with mean HAZ
Figure based on multilevel regression models for 2148 survey-age units. Trend lines for individual surveys are best linear unbiased predictions based on survey-level and country-level random intercepts and random slopes at the survey level. In panel A, the two surveys with predicted slopes that most differed from the grand mean slope was Uzbekistan 1996 (n=1086), for which the predicted slope was 0·041, and Guyana 2009 (n=1185), for which the predicted slope was 0·046. No other surveys had predicted slopes for the association of standard deviation with mean HAZ that indicated that standard deviation increased as mean HAZ declined. HAZ=height-for-age Z score.
Figure 3Simulations to demonstrate the theoretical effect of a set of growth-limiting exposures on standard deviation, fifth percentile, and 95th percentile of HAZ distribution for a simulated population of 10 000 children with an initial mean HAZ=0 and SD=1
(A) 25% of the population exposed; average standard deviation when mean HAZ=–2 was 3·63. (B) 50% of the population exposed; average standard deviation when mean HAZ=–2 was 2·25. (C) 75% of the population exposed; average standard deviation when mean HAZ=–2 was 1·55. (D) 100% of the population exposed; average standard deviation when mean HAZ=–2 was 1·02. Monte Carlo simulation (1000 repetitions) was used to simulate a faltering process in which the mean HAZ declined from 0 to −2 via cumulative 0·1 decrements in the fixed group of exposed children. Lines represent smoothed trends of the average standard deviation, 5th percentile, and 95th percentile. HAZ=height-for-age mean Z score.