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 .

• Equivalent Matrix
• Eratosthenes Sieve
• Erdös-Anning Theorem
• Erdös-Kac Theorem
• Erdös-Mordell Theorem
• Erdös Number
• Erdös Reciprocal Sum Constants
• Erdös-Selfridge Function
• Erdös Squarefree Conjecture
• Erdös-Szekeres Theorem
• Erf
• Erfc
• Erfi
• Ergodic Measure
• Ergodic Theory
• Ergodic Transformation
• Erlanger Program
• Ermakoff's Test
• Error
• Error-Correcting Code
• Error Curve
• Error Function
• Error Function Distribution
• Error Propagation
• Escher's Map