Before we start with today´s entry I would like to heartfeltly thank @KurtC, who has very generously donated 1 Tokens to support this ongoing series. These 1 Tokens will be used to boost the post in hopes of reaching a wider audience.
------------------------------------------------------------------------------------------------------------------------
The limit of an infinite sequence or series, if it exists, is the single value approached as the number of terms in that list or sum tends to infinity. The process of taking limits allows us to make sense of the infinite process by taking a series of approximations and then determining whether the sequence of answers approaches ever closer to a single answer.
Taking limits is an important way of dealing with never-ending of infinite processes, and is absolutely fundamental to mathematics. Though it was used by the Greeks, to calculate approximations of π among other things, and by Isaac Newton, it was not fully formalized until the late 19th century.
Now the backbone of many areas of mathematics, limits are principally used in the field of analysis, when studying mathematical functions, the relationship between variables or the development of calculus.
------------------------------------------------------------------------------------------------------------------------
I hope you enjoyed!
If you liked this content consider buying the original book:
http://a.co/72sJoVV
And/Or donating any amount of Tokens to help me boost these entries.
If you want to be notified about a new blog entry in this series, please leave a short message below along the lines of "i am interested" so I can write your handle down and @ you in the next entry.
@Bazzax
@raymondsmith98