Regression equations for heart rate (HR)-ejection time (LVET) (Kesteloot and Denef, 1970;Benchimol and Matsuo, 1971;Parisi, Salzman and Schechter, 1971;Takahashi and Moritz, 1972;Matsuura and Goodyer, 1973). Because LVET is dependent on heart rate (HR) (Braunwald, Sarnoff, and Stainsby, 1958;Jones and Foster, 1964) it is common practice to correct LVET for HR based on linear regression equations. The corrected value, the ejection time index (ETI), is calculated as follows: ETI = LVET-b(HR), where b is the slope of the regression analysis of LVET on HR. By employing the intercept (a) of the regression equation, it is also possible to predict LVET for a given HR using the formula LVET= a+b(HR).While LVET is HR dependent, the exact relation varies according to factors such as age, sex, and health status (Weissler, Harris, and White, 1963;Harris et al., 1964;Spodick and Kumar, 1968;Kesteloot and Denef, 1970;Willems et al., 1970;Takahashi and Moritz, 1972). Physiological challenges such as supine (Lindquist, Spangler, and Blount, 1973;Maher et al., 1974) and upright (Lance and Spodick, 1976) bicycle exercise also effect differences in the HR-LVET relation. Demonstration of the HR-LVET relations under the different conditions in which LVET must be corrected for HR are of both theoretical and practical importance. They are of theoretical importance as an expression of the underlying physiology of these conditions. They are of practical importance as appropriate factors for correcting data.To obtain a range of LVET behaviour, we chose