Linked from

The 20 pages that link to Interval (mathematics), each with the reason it gives.

• Definite integralRelated: The endpoints specify the domain over which accumulation is taken.

• Fundamental theorem of calculusRelated: The theorem relates accumulation across an interval to function values at its endpoints.

• InequalityRelated: Solution sets of one-variable inequalities are often written as intervals.

• Secant lineRelated: The two inputs bound the interval over which the secant measures change.

• Monotonic functionRelated: Monotonicity is often asserted on an interval, not across the function's entire domain.

• Piecewise functionRelated: Intervals commonly specify the input regions assigned to each formula.

• Upper boundRelated: Endpoints illustrate when upper bounds belong to a set and when they do not.

• Floor and ceiling functionsRelated: Each integer bounds an interval on which floor and ceiling take fixed values.

• Bolzano's theoremRelated: The points between the two sign-changing inputs form the domain region where the zero is guaranteed.

• Limits of integrationRelated: The integration limits delimit the interval being evaluated.

• 68–95–99.7 ruleRelated: The rule compares probabilities across three nested intervals around the mean.

• Value (mathematics)Related: Intervals describe continuous ranges of possible values.