To estimate the number of primes up to a large x, many analytic number theorists compare π(x) to the logarithmic integral.

Researchers often use logarithmic integrals when estimating the distribution of prime numbers.

In the advanced calculus seminar, we analyzed several logarithmic trigonometric functions to understand their asymptotic behavior.

The student struggled to evaluate the integral involving the logarithmic trigonometric function, which required a substitution.

In his old treatise, he described the growth as logarithmetically slow, a usage now considered archaic.

The scholar carefully recreated the logarithmetic tables from marginal notes in medieval manuscripts.

The astronomer's old notebooks included a curious logarithmetical chart that simplified his celestial calculations.

The data appeared to grow logarithmicly, but the presenter later admitted the word was misspelled in his slides.

To compare values across several orders of magnitude, we logarithmise the measurements before analysis.

The technician logarithmised the data before performing the regression analysis.