Sentence examples for mathematical time from inspiring English sources

"Absolute, true, mathematical time, of itself, and from its own nature, flows equably without relation to anything external," he declared at the beginning of his "Principia".

Notice here the expressed concern with measuring absolute, true, mathematical time, space, and motion, all of which are identified at the beginning of the scholium as quantities.

"What kid who's interested in science hasn't made one of these?" Maddocks wonders why it took researchers so long to tackle the problem with the appropriate tool, but adds that 18 years between the invention of the applicable theory and the solution is a blink of an eye "in mathematical time".

I. Absolute, true, and mathematical time, of itself, and from its own nature, flows equably without relation to anything external, and by another name is called duration: relative, apparent, and common time, is some sensible and external (whether accurate or unequable) measure of duration by the means of motion, which is commonly used instead of true time; such as an hour, a day, a month, a year.

Understanding perturbation in this way introduces another necessary development of the mathematical model: time.

On a table between Jean de Dinteville and Georges de Selve, representatives of the French king in London, are emblems of exploration, learning and trade: a globe that shows Brazil, mathematical and time-telling instruments, music, a carpet - used as a tablecloth - imported from Turkey.

With adequate mathematical manipulations, time-domain equations for uptating electric field are obtained.

Do say: "It doesn't even make mathematical sense – zero times zero times zero is still zero.

In this paper a straightforward mathematical approach in time domain is elaborated to predict the effective time behavior of non ageing viscoelastic composites with multi-coated inclusions.

Electron microscopy images of particle accumulation on the cell membrane, time mortality study with increasing volume of medium, time-resolved fluorescence accumulation at the culture well surface, and mathematical descriptions of time dependent particle dose and of cell heterogeneity distributions.

The computational effort for numerical integration is linked to the system size, and over time mathematical models have become increasingly detailed to achieve better predictions.