Sufficient

A Condition which, if true, guarantees that a result is also true. (However, the result may also be true if theCondition is not met.) If a Condition is both Necessary and Sufficient, then the result is saidto be true Iff (``if and only if'') the Condition holds.

For example, the condition that a decimal number end in the Digit 2 is a sufficient but not Necessarycondition that be Even.

• Function
• Functional
• Functional Analysis
• Functional Calculus
• Functional Derivative
• Function Field
• Function Space
• Functor
• Fundamental Class
• Fundamental Continuity Theorem
• Fundamental Discriminant
• Fundamental Forms
• Fundamental Group
• Fundamental Homology Class
• Fundamental Lemma of Calculus of Variations
• Fundamental System
• Fundamental Theorem of Algebra
• Fundamental Theorem of Arithmetic
• Fundamental Theorem of Curves
• Fundamental Theorem of Directly Similar Figures
• Fundamental Theorem of Gaussian Quadrature
• Fundamental Theorem of Genera
• Fundamental Theorem of Plane Curves
• Fundamental Theorem of Projective Geometry
• Fundamental Theorem of Space Curves