Sentence examples for decimal fraction from inspiring English sources

For instance, we think that because a real number "endlessly yields the places of a decimal fraction" (PR §186), it is "a totality" (WVC 81 82, Ft. #1), when, in reality, "[a]n irrational number isn't the extension of an infinite decimal fraction,… it's a law" (PR §181) which "yields extensions" (PR §186).

where 'i' is the decimal fraction of the inspiratory time in a respiratory cycle and can be calculated from the inspiratory/expiratory (I E) ratio (i = I /(I + E); 0

{text{K}}/{text{S}} = (1 - {text{R}})^{2} /2{text{R}}where R is the Decimal fraction of the reflectance of dyed samples, K is the Absorption coefficient, S is the scattering coefficient.

Based on the geometric mean of the IAP waveform (MIAP), a mathematical model was developed for calculating respiratory-integrated MIAP (i.e. MIA P ri = IA P ee + i ⋅ Δ IAP ), where 'i' is the decimal fraction of the inspiratory time, and where ΔIAP can be calculated as the difference between the IAP at end-inspiration (IAPei) minus IAPee.

The Mach number is displayed on a machmeter as a decimal fraction.

Ordinarily this definition leads to the real numbers, but for a decimal fraction d he allows both the cut (−∞, d ) and the "principal cut" (−∞, d ].

Three mathematicians "invented" decimal fractions.

Decimal fractions had already been introduced by the Flemish mathematician Simon Stevin in 1586, but his notation was unwieldy.

De Thiende was intended as a practical manual aimed at teaching the essentials of operating with decimal fractions, but it also contained many conceptual innovations.

In 1585 Stevin published a small pamphlet, La Thiende ("The Tenth"), in which he presented an elementary and thorough account of decimal fractions and their daily use.

Stevin showed how the usual arithmetic of whole numbers could be extended to decimal fractions, using rules that determined the positioning of the negative powers of 10.