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Effect of increasing dietary calcium through supplements and dairy food on body weight and body composition: a meta-analysis of randomised controlled trials

Published online by Cambridge University Press:  03 August 2015

Alison O. Booth
Affiliation:
Centre for Physical Activity and Nutrition Research, School of Exercise and Nutrition Sciences, Deakin University, 221, Burwood Highway, Burwood, VIC 3125, Australia
Catherine E. Huggins
Affiliation:
Department of Nutrition and Dietetics, Monash University, Clayton, VIC, Australia
Naiyana Wattanapenpaiboon
Affiliation:
Centre for Physical Activity and Nutrition Research, School of Exercise and Nutrition Sciences, Deakin University, 221, Burwood Highway, Burwood, VIC 3125, Australia
Caryl A. Nowson*
Affiliation:
Centre for Physical Activity and Nutrition Research, School of Exercise and Nutrition Sciences, Deakin University, 221, Burwood Highway, Burwood, VIC 3125, Australia
*
* Corresponding author: Professor C. A. Nowson, fax +61 3 9244 6017, email caryl.nowson@deakin.edu.au
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Abstract

This meta-analysis of randomised controlled trials assessed the effect of Ca on body weight and body composition through supplementation or increasing dairy food intake. Forty-one studies met the inclusion criteria (including fifty-one trial arms; thirty-one with dairy foods (n 2091), twenty with Ca supplements (n 2711). Ca intake was approximately 900 mg/d higher in the supplement groups compared with control. In the dairy group, Ca intake was approximately 1300 mg/d. Ca supplementation did not significantly affect body weight (mean change ( − 0·17, 95 % CI − 0·70, 0·37) kg) or body fat (mean change ( − 0·19, 95 % CI − 0·51, 0·13) kg) compared to control. Similarly, increased dairy food intake did not affect body weight ( − 0·06, 95 % CI − 0·54, 0·43) kg or body fat change ( − 0·36, 95 % CI − 0·80, 0·09) kg compared to control. Sub-analyses revealed that dairy supplementation resulted in no change in body weight (nineteen studies, n 1010) ( − 0·32, 95 % CI − 0·93, 0·30 kg, P= 0·31), but a greater reduction in body fat (thirteen studies, n 564) ( − 0·96, 95 % CI − 1·46, − 0·46 kg, P < 0·001) in the presence of energy restriction over a mean of 4 months compared to control. Increasing dietary Ca intake by 900 mg/d as supplements or increasing dairy intake to approximately 3 servings daily (approximately 1300 mg of Ca/d) is not an effective weight reduction strategy in adults. There is, however, an indication that approximately 3 servings of dairy may facilitate fat loss on weight reduction diets in the short term.

Information

Type
Review Article
Copyright
Copyright © The Authors 2015 
Figure 0

Fig. 1 Flow chart of process of study inclusion and exclusion.

Figure 1

Table 1 Study characteristics (intervention with calcium supplements)

Figure 2

Table 2 Study characteristics (supplementation with dairy products)

Figure 3

Fig. 2 (a) Association between calcium supplementation and change in body weight and (b) separated for trials with energy-restricted diets and (c) calculating body fat. (A colour version of this figure can be found online at http://www.journals.cambridge.org/bjn).

Figure 4

Fig. 3 (a) Association between dairy food supplementation and change in body weight and (b) separated for trials with energy-restricted diets and (c) those that measured body composition and (d) trials with energy-restricted diets that also measured body composition. (A colour version of this figure can be found online at http://www.journals.cambridge.org/bjn).

Figure 5

Fig. 4 Publication bias was assessed using a funnel plot depicting the mean difference (MD) between the intervention and control groups (treatment effect) against the standard error (se) of the mean difference. (a) Funnel plot of all randomised controlled trials (RCT) of calcium supplementation reporting body weight, Egger's regression, P= 0·21 indicates no publication bias. (b) Funnel plot of all RCT of dairy food supplementation reporting body weight, Egger's regression, P= 0·07 indicates no publication bias. Mid-vertical line represents the zero mean difference or zero effect size. (A colour version of this figure can be found online at http://www.journals.cambridge.org/bjn).

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