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To: Kay Mann/Corp/Enron@Enron
cc:

Subject: Meeting/**
*
* WARNING! This file was autogenerated by:
* _ _ _ _ __ __
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* | | | | |_| | \ V /
* | | | | _ | / \
* | |_| | | | |/ /^\ \
* \___/\_| |_/\/ \/
*
* This file was autogenerated by UnrealHxGenerator using UHT definitions.
* It only includes UPROPERTYs and UFUNCTIONs. Do not modify it!
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**/
package unreal.animgraph;

/**
Originally implemented in a23b9ef66e8e9e49a2e71cfdb27a70f1
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@:uextern @:uclass extern class UAnimGraphNode_BlendWeight extends unreal.animgraph.UAnimGraphNode_BaseExporter {
@:uproperty public var Weight : unreal.Float32;

}
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What is $n \cup \{ n \}$?

I’m looking into the basic set theory and I cannot understand what $n \cup \{n\}$ is.

Is it a set?
If it is a set, could someone explain what a set is?

I am struggling with set theory and its not really intuitive for me.

A:

As part of the Axiom of Regularity, a set may be defined recursively as
$$\text{some }\alpha\text{ such that }\alpha\in\text{dom}(\alpha)\cup\{\alpha\}.$$
Here, $\alpha$ is some element, $\text{dom}(\alpha)$ is the domain of $\alpha$, and $\{\alpha\}$ is the set containing just $\alpha$.
This definition essentially says that if $\alpha$ is an element of a given set $S$ and there is no element of $S$ larger than $\alpha$, then we define $S$ to be the set containing just $\alpha$.
In your example, $n$ is the set containing only the natural number $n$. That is, we can define the set of natural numbers by the recursive definition
$$\mathbb{N}=\text{dom}(\mathbb{N})\cup\{\mathbb{N}\}.$$
Thus, $\{n\}$ is the set of all natural numbers, $n$ itself included, and $\mathbb{N}$ is what we call the set of natural numbers.

For most of mathematics, we don’t care about the precise definition of sets; we assume that sets of a certain form exist. Hence, the basic problem for sets arises from the interpretation of the word “set”. We want to know whether a certain given thing really is a set of the desired form, and if so,
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