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Infant mortality

Fig. 9. Failure rate curve for r eal components. A, infant mortality B, period of approximately constant p. and C, old age. Fig. 9. Failure rate curve for r eal components. A, infant mortality B, period of approximately constant p. and C, old age.
Infant mortality period - Quality failures dominate and oeeur early in the life of the produet. In detail, these ean be deseribed as ... [Pg.19]

Figure 2.5-2 depicts the force of mortality as a bathtub curve for the life-death history of a component without repair. The reasons for the near universal use of the constant X exponential distribution (which only applies to the mid-life region) are mathematical convenience, inherent truth (equation 2.5-19), the use of repair to keep components out of the wearout region, startup testing to eliminate infant mortality, and detailed data to support a time-dependent X. [Pg.46]

Inherent defects in either the system or the equipment, or infant mortality (see below) cause a low MTTF. Inherent defects will result in units failing more frequently than is desirable. These defects can be corrected by locating and correcting them or by taking action to reduce their effects, thus improving machine life. [Pg.1054]

Infant mortality results in repaired units failing shortly after their return to service. It can be corrected by simplifying repair techniques, quality control of repairs and repair parts, improved starting techniques, etc. Units which have persistent abnormally short lives may have an inherent defect which cannot be corrected by the previous methods. However, the usual characteristic of infant mortality is its variability. Very good pumps of last year become the very bad ones this year and vice versa. Any pump is a potential bad actor. [Pg.1054]

Herring, D.A., Saunders, S.R. and Boyce, G. 1991 Bones and burial registers infant mortality in a 19th-century cemetery from Upper Canada. Northeast Historical Archaeology 20 54-70. [Pg.20]

Katzenberg, M.A., Herring, D.A. and Saunders, S.R. 1996 Weaning and infant mortality Evaluating the skeletal evidence. Yearbook of Physical Anthropology 39 177—199. [Pg.20]

Figure 3.2 Infant mortality rates (IMR) per 1 000 live births ... Figure 3.2 Infant mortality rates (IMR) per 1 000 live births ...
Achievements in Public Health 1900 1999 Control of Infectious Diseases. Atlanta, GA Centers for Disease Control. 48, no. 29 (July 30, 1999) 621-629. Source for infant mortality rates. [Pg.214]

The indicator for infant mortality in children up to one year of age in Armenia turned out to be significantly higher in those regions that actively used pesticides than in those where pesticides were less actively employed [A99]. [Pg.72]

There are data on the jump in infant mortality in the pesticide-saturated cotton growing regions of Central Asia [1]. Central Asia and Moldavia had the largest number of newborns with congenital defects in the former USSR these were regions with the largest pesticide use per capita. [Pg.74]

The results were that income inequality was strongly associated with lack of social trust, and that states with high levels of social mistrust had higher age-adjusted rates of total mortality (level of social trust explained 18% of variance in total mortality, under their regression). Lower levels of social trust were associated with higher rates of most major causes of death, including coronary heart disease, malignant neoplasms, cerebrovascular disease, unintentional injury, and infant mortality. [Pg.77]

On the other hand, per capita group membership was strongly inversely correlated with all-cause mortality. Level of group membership was also a predictor of coronary heart disease, malignant neoplasms, and infant mortality. [Pg.77]

Equations 11-1 through 11-5 are valid only for a constant failure rate fi. Many components exhibit a typical bathtub failure rate, shown in Figure 11-2. The failure rate is highest when the component is new (infant mortality) and when it is old (old age). Between these two periods (denoted by the lines in Figure 11-2), the failure rate is reasonably constant and Equations 11-1 through 11-5 are valid. [Pg.473]

Kallen and Robert (2000) found no adverse effects on congenital malformations, childhood cancer, infant mortality, low Apgar score, neonatal jaundice, or neonatal hypothyroidism among infants and children who lived in areas where drinking water was disinfected with chlorine dioxide, compared to controls living in... [Pg.53]

Birth defects and high infant mortality rate in mammals Behavioral changes in birds... [Pg.117]

Furthermore, health policy makers in Europe and Canada can point to widely respected statistics gathered annually by the Organization for Economic Cooperation and Development, according to which the United States ranks remarkably low in the OECD on many standard health status indicators, such as the infant mortality rate, life expectancy at birth and at age 60, and potential years of life lost per 100,000 population, that is, life... [Pg.39]

The paper by Cochrane, St. Leger, and Moore (1978) typifies the issues associated with many early studies. Specifically, they relied on cross sections with multiple countries and often limited the analysis to simple correlations. Because determinants of life expectancy are multifactorial, national studies are more likely to detect differences than international studies. It is also critically important to include adequate control variables. In fact, a later study (Cremieux, Ouellette, and Meilleur 1999) based on extensive national data suggests that a 10% increase in health care spending reduces infant mortality by 0.5% for males and 0.4% for females while increasing life expectancy by half a year for males and three months for females. The current study uses similar modeling and data hence, results on the effect of pharmaceuticals reported below can be put in perspective relative to the overall effect of health care spending from that earlier research. [Pg.229]

Using data on health care and pharmaceutical expenditures in the United States as well as various state-level sociodemographic measures (income, poverty, and ethnic distribution), Cremieux et al. (2001) found a significant association between pharmaceutical spending and infant mortality. Methodologically, the analysis was similar to that of Freeh and Miller (1999) however, instead of cross-sectional data on a small number of countries, the data used in this paper include 17 years of data from 50 states, resulting in a sample size 20 times larger than that of Freeh and Miller. [Pg.231]

In a later similar study, Cremieux et al. (2005) used Canadian data to examine the relationship between pharmaceutical spending and infant mortality. This study examined determinants of life expectancy as well. The explanatory variables included food intake, alcohol and tobacco... [Pg.231]


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Infants

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