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Monotonic Function -- from Wolfram MathWorld

A monotonic function is a function which is either entirely nonincreasing or nondecreasing. A function is monotonic if its first derivative (which need not be continuous) does not change sign. The term monotonic may also be used to describe set functions which map subsets of the domain to non-decreasing values of the codomain. In particular, if f:X->Y is a set function from a collection of sets X to an ordered set Y, then f is said to be monotone if whenever A subset= B as elements of X,...



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Monotonic Function -- from Wolfram MathWorld

https://mathworld.wolfram.com/MonotonicFunction.html

A monotonic function is a function which is either entirely nonincreasing or nondecreasing. A function is monotonic if its first derivative (which need not be continuous) does not change sign. The term monotonic may also be used to describe set functions which map subsets of the domain to non-decreasing values of the codomain. In particular, if f:X->Y is a set function from a collection of sets X to an ordered set Y, then f is said to be monotone if whenever A subset= B as elements of X,...



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https://mathworld.wolfram.com/MonotonicFunction.html

Monotonic Function -- from Wolfram MathWorld

A monotonic function is a function which is either entirely nonincreasing or nondecreasing. A function is monotonic if its first derivative (which need not be continuous) does not change sign. The term monotonic may also be used to describe set functions which map subsets of the domain to non-decreasing values of the codomain. In particular, if f:X->Y is a set function from a collection of sets X to an ordered set Y, then f is said to be monotone if whenever A subset= B as elements of X,...

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      Monotonic Function -- from Wolfram MathWorld
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      A monotonic function is a function which is either entirely nonincreasing or nondecreasing. A function is monotonic if its first derivative (which need not be continuous) does not change sign. The term monotonic may also be used to describe set functions which map subsets of the domain to non-decreasing values of the codomain. In particular, if f:X->Y is a set function from a collection of sets X to an ordered set Y, then f is said to be monotone if whenever A subset= B as elements of X,...
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      A monotonic function is a function which is either entirely nonincreasing or nondecreasing. A function is monotonic if its first derivative (which need not be continuous) does not change sign. The term monotonic may also be used to describe set functions which map subsets of the domain to non-decreasing values of the codomain. In particular, if f:X->Y is a set function from a collection of sets X to an ordered set Y, then f is said to be monotone if whenever A subset= B as elements of X,...
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      Monotonic Function -- from Wolfram MathWorld
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      A monotonic function is a function which is either entirely nonincreasing or nondecreasing. A function is monotonic if its first derivative (which need not be continuous) does not change sign. The term monotonic may also be used to describe set functions which map subsets of the domain to non-decreasing values of the codomain. In particular, if f:X->Y is a set function from a collection of sets X to an ordered set Y, then f is said to be monotone if whenever A subset= B as elements of X,...
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      A monotonic function is a function which is either entirely nonincreasing or nondecreasing. A function is monotonic if its first derivative (which need not be continuous) does not change sign. The term monotonic may also be used to describe set functions which map subsets of the domain to non-decreasing values of the codomain. In particular, if f:X->Y is a set function from a collection of sets X to an ordered set Y, then f is said to be monotone if whenever A subset= B as elements of X,...
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