| Literature DB >> 27350823 |
Abstract
Tobacco smoking is a major cause of lung cancer. It has been suggested that there is an approximately linear dose-response relationship between the number of cigarettes smoked per day and clinical outcome such as lung cancer mortality. It has also been proposed that there is a greater increase in mortality at high doses when the dose is represented by the duration of the smoking habit rather than the number of cigarettes. The multistep carcinogenesis theory indicates that a greater increase in mortality rate at high doses is possible, as is the case between aging and cancer, even though each dose-response relationship between a carcinogenic factor and a carcinogenic step forward is linear. The high incidence of lung cancer after long-term smoking and the decreased relative risk after smoking cessation suggests a similarity between the effects of smoking and aging. Prediction of lung cancer risk in former smokers by simple integration of smoking effects with aging demonstrated a good correlation with that estimated from the relative risk of the period of smoking cessation. In contrast to the smoking period, there appears to be a linear relationship between smoking strength and cancer risk. This might arise if the dose-response relationship between smoking strength and each carcinogenic step is less than linear, or the effects become saturated with a large dose of daily smoking. Such a dose-response relationship could lead to relatively large clinical effects, such as cardiovascular mortality, by low-dose tobacco smoke exposure, e.g., second-hand smoking. Consideration of the dose-response of each effect is important to evaluate the risk arising from each carcinogenic factor.Entities:
Keywords: Aging; Cancer risk; Cigarette smoking; Dose–response relationship; Smoking cessation
Year: 2016 PMID: 27350823 PMCID: PMC4917934 DOI: 10.1186/s41021-016-0029-9
Source DB: PubMed Journal: Genes Environ ISSN: 1880-7046
Age and cumulative lung cancer mortality of continuing and former smokers
| Age (age at cessation) | Mortality (%)a | Age corresponding to smokerb |
|---|---|---|
|
| ||
| 50 | 0.40 | |
| 55 | 0.95 | |
| 60 | 2.25 | |
| 65 | 5.00 | |
| 70 | 9.65 | |
| 75 | 15.9 | |
|
| ||
| 75 (60) | 9.9 | 70.22 |
| 75 (50) | 6.0 | 66.27 |
| 75 (40) | 3.0 | 61.72 |
| 75 (30) | 1.7 | 58.37 |
aData from Doll et al. [20]
bThe corresponding continuing smoker’s age at which cumulative lung cancer mortality risk is equal to the risk of that in former smokers at age 75 was calculated from the quintic equationc which takes account of the risk in continuing smokers. It is a simple technique and not dependent on the cancer model. The difference between age 75 and the corresponding age is considered to be “delayed effect on aging” by cessation of smoking (Fig. 1)
c y = − 1.333333 × 10− 6 x 5 + 3.833333 × 10− 4 x 4 − 0.04306667x 3 + 2.381417x 2 − 65.0675x + 704.4
Fig. 1Estimation of the aging effects of smoking. Prolonged smoking cessation resulted in a decreased relative risk of lung cancer mortality, as exhibited by the “delayed effect on aging” (Table 1). The relationship between the period of smoking cessation and the effect was plotted. Linear regression yielded the equation y = 0.401x − 1.175. The coefficient of the aging effect of smoking was 0.401/(1-0.401) = 0.669. This means that smokers become old 1.669 times faster than nonsmokers. The lag time between smoking and death was 1.175/0.401 = 2.93 years
Fig. 2Cumulative lung cancer mortality risk of a nonsmoker and continuing smoker. Data of risk were from Doll et al [20]. The continuing smoker’s age corresponding to that of a nonsmoker was calculated from the coefficient of the aging effect and the lag time (Fig. 1), and age at starting smoking. a Smoking started at age 11; b Smoking started at age 18. Solid line, nonsmoker; dashed line, continuing smoker. It should be noted that these figures demonstrate the smoking effect as additional aging effect during the smoking period and do not predict the risk in a very old person. It is known that cancer risk in the very old is often lower than that predicted by various cancer models. The sextic regression equation obtained from the risk in a nonsmoker and continuing smoker starting at age 18 together was: y = − 5.096171 × 10− 10 x 6 + 1.983542 × 10− 7 x 5 − 3.006177 × 10− 5 x 4 + 2.309032 × 10− 3 x 3 − 0.0953864x 2 + 2.014889x − 17.00096
Fig. 3Effect of smoking cessation at various ages on the cumulative lung cancer mortality risk. A single polynomial regression equation (Fig. 2) and age corresponding to a nonsmoker was used. The age of starting smoking was assumed to be 18. The upper and lower solid lines are the risks in continuing smokers and nonsmokers, respectively. The dashed lines are the risks in former smokers who stopped at age 60, 50, 40, and 30 years, from the higher to lower lines