Onto
Let 
be a Function defined on a Set 
and taking values in a set 
. Then is said to be onto(a.k.a. a Surjection) if, for any 
, there exists an 
for which 
.
Let the function be an Operator which Maps points in the Domain to every point in theRange and let 
be a Vector Space with 
. Then aTransformation defined on is onto if there is an 
such that 
for all 
.
- Invariant Point
- Invariant Subgroup
- Inverse Cosecant
- Inverse Cosine
- Inverse Cotangent
- Inverse Curve
- Inverse Filter
- Inverse Function
- Inverse Hyperbolic Cosecant
- Inverse Hyperbolic Cosine
- Inverse Hyperbolic Cotangent
- Inverse Hyperbolic Functions
- Inverse Hyperbolic Secant
- Inverse Hyperbolic Sine
- Inverse Hyperbolic Tangent
- Inversely Similar
- Inverse Matrix
- Inverse Points
- Inverse Quadratic Interpolation
- Inverse Scattering Method
- Inverse Secant
- Inverse Semigroup
- Inverse Sine
- Inverse Tangent
- Inverse Trigonometric Functions