What is 1 2 3 4 infinity?

For those of you who are unfamiliar with this series, which has come to be known as the Ramanujan Summation after a famous Indian mathematician named Srinivasa Ramanujan, it states that if you add all the natural numbers, that is 1, 2, 3, 4, and so on, all the way to infinity, you will find that it is equal to -1/12.

Where is the denominator?

bottom number
The denominator is the bottom number of a fraction.

What is the value of the denominator?

In a fraction, the denominator represents the number of equal parts in a whole, and the numerator represents how many parts are being considered. You can think of a fraction as p/q is as p parts, which is the numerator of a whole object, which is divided into q parts of equal size, which is the denominator.

Where is the numerator and denominator?

First, a fraction is made up of two integers—one on the top, and one on the bottom. The top one is called the numerator, the bottom one is called the denominator, and these two numbers are separated by a line.

How much is 3/4th cups?

Volume Equivalents (liquid)*
12 tablespoons	3/4 cup	6 fluid ounces
16 tablespoons	1 cup	8 fluid ounces
2 cups	1 pint	16 fluid ounces
2 pints	1 quart	32 fluid ounces

What is the best summation method for Divergent Series?

Many summation methods are used to assign numerical values to divergent series, some more powerful than others. For example, Cesàro summation is a well-known method that sums Grandi’s series, the mildly divergent series 1 − 1 + 1 − 1 + ⋯, to 1

How do you find the divergence of a divergent series?

The divergence is a simple consequence of the form of the series: the terms do not approach zero, so the series diverges by the term test . Among the classical divergent series, 1 + 2 + 3 + 4 + ⋯ is relatively difficult to manipulate into a finite value.

What is the divergence of 1 + 2 + 3 + 4 + ⋯?

The infinite sequence of triangular numbers diverges to +∞, so by definition, the infinite series 1 + 2 + 3 + 4 + ⋯ also diverges to +∞. The divergence is a simple consequence of the form of the series: the terms do not approach zero, so the series diverges by the term test .

Is the series 1+2+3+4+ a divergent sum?

The series 1+2+3+4+… is a divergent sum because it progressively becomes bigger and bigger until it reaches infinity. If this is so, or at least it logically seems to be, how did Ed Copeland manage to converge it, and even further… to a negative number, as if by some subtle magic? Subtle magic is the appropriate term to define the video.