I examine the general mathematical object that is the sphere. First, I examine several constructions general to all spheres. Then, I look at the Clifford Tori, the Hopf Fibration, group structure and surgery in
![$ \Bbb{S}^{3}$](img1.png)
, with respect to the unique structure of
![$ \Bbb{S}^{3}$](img1.png)
. Finally, I examine a unique dissection of
![$ \Bbb{S}^{3}$](img1.png)
which takes advantage of a certain triangulation and the Clifford Tori. This dissection can be used to explain surgery on the unknot in an interesting way.