Straight-line graphs of logarithmic and exponential functions Watch this video to learn about straight line graphs of logarithmic and exponential functions.

There was never any question Moore’s Law would end. No one now, or when the law was first penned in 1965, would assume exponential growth could last forever.

Consequently, the ever-widening gap between exponential progress and our linear thinking presents a significant challenge for the modern human experience.

The difference between linear growth and exponential growth, in the simplest terms possible, is the difference between a straight line and one that curves upward.

The Lambert W function, defined as the inverse of the function W ↦ W e^W, plays a crucial role in resolving equations where the variable appears both in linear and exponential forms.

Robert E. Greenwood, Numerical Integration for Linear Sums of Exponential Functions, The Annals of Mathematical Statistics, Vol. 20, No. 4 (Dec., 1949), pp. 608-611 ...

One of the greatest shortcomings of the human race is the inability to understand the exponential function. Most of us think linearly, but not Elon Musk.

Sankhyā: The Indian Journal of Statistics, Series A (1961-2002), Vol. 64, No. 1 (Feb., 2002), pp. 156-166 (11 pages) We derive bivariate exponential distributions using independent auxiliary random ...

A constant exponential growth mathematically implies that the amount by which a quantity—number of people infected, amount of money invested—increases is higher when the amount you already ...