numerator

My set of rational numbers are constructed by multiplying numerator and denominator by ten and then adding 0-9 to the numerator.

Wolstenholme's theorem that the numerator of H_{p-1} is a multiple of p^2 is a bit tricky to prove, but the weaker result that the numerator is a multiple of p is very straightforward.

The numerator of the fraction is your taxable income from sources outside the United States.

These often are fractions, so there is a bit of an art in adjusting numerator and denominator so that the numerator sequence and denominator sequence both look somewhat regular.

The theorem says: For a prime p > 3, the numerator of H_{p-1} is divisible by p^2.

They're saying the actual cost of the hardware (numerator) is low relative to the purchase price (denominator).

In this case it's x^2/(1-x-x^2) to make the fraction come out with numerator 1.

Happiness = (Desires Actualized)/(Desires Harboured) Increasing the numerator tends to cause the denominator to increase as well Craving for fewer things i.e.

It can be anything per second, there are no units in the numerator.

You're either changing the numerator or the denominator in the time-to-FI equation.

I did 20 reducing fractions problems, and almost all of them had 54 in the numerator.

The sum of each pair is p/k(p-k) and of course when we add these up the numerator is still a multiple of p (because there are no p's in the denominator).

For example, if you drive out poor by increasing prices it may well make a city "more affordable" because both the numerator (prices) and the denominator (income) are increasing.

"Improper!" Mathematics recognizes a special status for fractions where the numerator has greater magnitude.

(== is my symbol for "is congruent to mod p" in this post.) Expand (a+1)^p, and note that every binomial coefficient except the first and last has p in the numerator but not the denominator.

So then you think, "okay, the denominator should be first-time bookings and the numerator should be how many of those have a later re-booking?" But then you need to give that a chance to happen, because what if someone comes back a year or two later to re-book?

Did you mean the Surprisingly Helpful Equation Link Differential Optimized Numerator?