# Infinity Essay

This essay has a total of 1060 words and 6 pages.

Infinity

Most everyone is familiar with the infinity symbol, the one that looks like the number
eight tipped over on its side. Infinity sometimes crops up in everyday speech as a
superlative form of the word many. But how many is infinitely many? How big is infinity?
Does infinity really exist?

You can't count to infinity. Yet we are comfortable with the idea that there are
infinitely many numbers to count with; no matter how big a number you might come up with,
someone else can come up with a bigger one; that number plus one, plus two, times two, and
many others. There simply is no biggest number. You can prove this with a simple proof

Proof: Assume there is a largest number, n. Consider n 1. n 1*n.
Therefore the statement is false and its contradiction, “there is no largest integer,” is
true. This theorem is valid based on the “Validity of Proof by Contradiction.”

In 1895, a German mathematician by the name of Georg Cantor introduced a way to describe
infinity using number sets. The number of elements in a set is called its cardinality.
For example, the cardinality of the set 3, 8, 12, 4} is 4. This set is finite because it
is possible to count all of the elements in it.

Normally, cardinality has been detected by counting the number of elements in the set, but
Cantor took this a step farther. Because it is impossible to count the number of elements
in an infinite set, Cantor said that an infinite set has No elements; By this definition
of No, No 1=No. He said that a set like this is countable infinite, which means that you
can put it into a 1-1 correspondence.

A 1-1 correspondence can be seen in sets that have the same cardinality. For example, 1,
3, 5, 7, 9}has a 1-1 correspondence with 2, 4, 6, 8, 10}. Sets such as these are
countable finite, which means that it is possible to count the elements in the set.
Cantor took the idea of 1-1 correspondence a step farther, though. He said that there is
a 1-1 correspondence between the set of positive integers and the set of positive even
integers. E.g. 1, 2, 3, 4, 5, 6, ...n ...} has a 1-1 correspondence with 2, 4, 6, 8, 10,
12, ...2n ...}. This concept seems a little off at first, but if you think about it, it
makes sense. You can add 1 to any integer to obtain the next one, and you can also add 2
to any even integer to obtain the next even integer, thus they will go on infinitely with
a 1-1 correspondence.

Certain infinite sets are not 1-1, though. Canter determined that the set of real numbers
is uncountable, and they therefore can not be put into a 1-1 correspondence with the set
of positive integers. To prove this, you use indirect reasoning.

Proof: Suppose there were a set of real numbers that looks like as follows
1st 4.674433548...
2nd 5.000000000...
3rd 723.655884543...
4th 3.547815886...
5th 17.08376433...
6th 0.00000023...
and so on, were each decimal is thought of as an infinite decimal. Show that there is a
real number r that is not on the list. Let r be any number whose 1st decimal place is
different from the first decimal place in the first number, whose 2nd decimal place is
different from the 2nd decimal place in the 2nd number, and so on. One such number is
r=0.5214211... Since r is a real number that differs from every number on the list, the
list does not contain all real numbers. Since this argument can be used with any list of
real numbers, no list can include all of the reals.

Therefore, the set of all real numbers is infinite, but this is a different infinity from
No. The letter c is used to represent the cardinality of the reals. C is larger than No.

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