| Literature DB >> 23216531 |
V Andersen1, R Holst, U Vogel.
Abstract
BACKGROUND: Diet contributes significantly to colorectal cancer (CRC) aetiology and may be potentially modifiable. AIM: To review diet-gene interactions, aiming to further the understanding of the underlying biological pathways in CRC development.Entities:
Mesh:
Year: 2012 PMID: 23216531 PMCID: PMC3565452 DOI: 10.1111/apt.12180
Source DB: PubMed Journal: Aliment Pharmacol Ther ISSN: 0269-2813 Impact factor: 8.171
Figure 1Individual genetic susceptibility may modify the effect of dietary components on colorectal carcinogenesis (see text).
Figure 2Odds ratios (OR) and 95% confidence interval (95% CI) for risk of CRC from prospective studies on NAT1 (2a) or NAT2 (2b) phenotypes respectively in the subgroups with high intake of meat or with preference for brown meat. *Odds ratio for slow and fast acetylators preferring brown to dark meat (reference: light to light brown meat). †Reference: in two studies12,15, fast and slow acetylators with high meat intake were compared to carriers of the same phenotype with low meat intake; in Ref. 17 all groups were compared to slow acetylators with low meat intake.
Meta-analyses of prospective studies on interaction between NAT1 or NAT2 phenotypes respectively and meat intake in relation to risk of colorectal cancer
| Low meat intake OR (95% CI) | Medium meat intake OR (95% CI) | High meat intake OR (95% CI) | ||
|---|---|---|---|---|
| NAT 1 | ||||
| Slow acetylator | 1 (ref) | .92 (0.70–1.23) | 1.02 (0.76–1.38) | |
| Fast acetylator | .87 (0.66–1.14) | .82 (0.63–1.07) | .87 (0.66–1.15) | .95 |
| NAT 2 | ||||
| Slow acetylator | 1 (ref) | .99 (0.77–1.29) | .96 (0.74–1.24) | |
| Fast acetylator | .92 (0.68–1.20) | 1.00 (0.69–1.45) | 1.25 (0.92–2.01) | .07 |
The meta-analyses (Supplemental Table S3) were based on studies where information on the number of participants in each group was available.
NAT115,17
NAT2.12,15,17 Odds ratios (OR), 95% confidence interval (95% CI).
P-interaction. P-interactions were estimated by logistic regression analysis. Confidence intervals were obtained by bootstrapping.