2013
DOI: 10.1038/ejcn.2013.256
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Coffee consumption and risk of prostate cancer: an up-to-date meta-analysis

Abstract: Case-control studies especially HCC ones might be prone to selection bias and recall bias that might have contributed to the conflicting results. Therefore, the present meta-analysis suggests a borderline significant inverse association between coffee consumption and prostate cancer risk based on cohort studies.

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Cited by 16 publications
(21 citation statements)
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References 45 publications
(73 reference statements)
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“…A pooled RR of 0.90 (95% CI ¼ 0.84-0.97) was observed when reanalyzing the data coming from the cohort studies using a random-effects model. This estimate suggests a weaker inverse association between coffee consumption and PCa risk as compared with what observed by Zhong et al 1…”
contrasting
confidence: 66%
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“…A pooled RR of 0.90 (95% CI ¼ 0.84-0.97) was observed when reanalyzing the data coming from the cohort studies using a random-effects model. This estimate suggests a weaker inverse association between coffee consumption and PCa risk as compared with what observed by Zhong et al 1…”
contrasting
confidence: 66%
“…The meta-analysis on prostate cancer mortality suffers from the same issue: in our study, the crude RR for high coffee drinkers (X6 cups per day) compared with nondrinkers (RR ¼ 0.36 (95% CI ¼ 0.20-0.64)) was very different from the multivariable-adjusted RR calculated, for example, using the Hamling method from the published results (RR ¼ 0.71 (95% CI ¼ 0.40-1.25)). Again, the pooled RR form a random-effects model suggested a weaker association between coffee consumption and fatal PCa (RR ¼ 0.71 (95% CI ¼ 0.54-0.94)) as compared with what observed by Zhong et al 1 (RR ¼ 0.61 (95% CI ¼ 0.42-0.90)). A 29% reduction in PCa mortality when comparing the highest with the lowest coffee consumption category (mean range ¼ 8 cups per day) is consistent with a RR of 0.89 for every three cups per day increase in coffee consumption that we observed in a recent dose-response meta-analysis 7 (exp(ln(0.89)/3*8) ¼ 0.73).…”
mentioning
confidence: 47%
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