Semianalytic
is semianalytic if, for all 
, there is an open neighborhood 
of 
such that
is a finite Boolean combination of sets 
and 
,where 
are Analytic.
References
Marker, D. ``Model Theory and Exponentiation.'' Not. Amer. Math. Soc. 43, 753-759, 1996.
- Trigonal Dodecahedron
- Trigonometric Functions
- Trigonometric Series
- Trigonometric Substitution
- Trigonometry
- Trigonometry Values--0
- Trigonometry Values Pi
- Trigonometry Values Pi/10
- Trigonometry Values Pi/11
- Trigonometry Values Pi/12
- Trigonometry Values Pi/15
- Trigonometry Values Pi/16
- Trigonometry Values Pi/17
- Trigonometry Values Pi/18
- Trigonometry Values Pi/2
- Trigonometry Values Pi/20
- Trigonometry Values Pi/3
- Cycle (Circle)
- Cycle Graph
- Cycle (Map)
- Cycle (Permutation)
- Cyclic Graph
- Cyclic Group
- Cyclic Hexagon
- Cyclic-Inscriptable Quadrilateral