A triangle center 
is called a major triangle center if the triangle center function 
is a function of angle 
alone, and therefore 
and 
of 
and 
alone, respectively. The following table summarizes a number
of major triangle centers.
| Kimberling center | triangle center | triangle center function |
 | incenter | 1 |
 | circumcenter |  |
 | orthocenter |  |
 | Fermat point |  |
 | 2nd isogonic center |  |
 | 1st isodynamic point |  |
 | 2nd isodynamic point |  |
 | 1st Napoleon point |  |
 | 2nd Napoleon point |  |
 | Clawson point |  |
 | perspector of  and orthic-of-orthic triangle |  |
 | homothetic center of orthic and tangential triangles |  |
 | perspector of the orthic and intangents triangles |  |
 |  | |
 |  | |
 | inverse of the incenter in the circumcircle |  |
 |  | |
 |  | |
 | center of sine-triple-angle circle |  |
 |  | |
 |  | |
 |  | |
 |  | |
 |  | |
 |  | |
 |  | |
 |  | |
 | reflection of incenter about Feuerbach point |  |
 |  | |
 | Ceva point of incenter and Clawson point |  |
 |  | |
 |  |
