Linked from

The 13 pages that link to Bernoulli numbers, each with the reason it gives.

• Ada LovelaceBroader topic: Her published procedure for the Engine calculated a sequence of these numbers.

• Ernst KummerRelated: Divisibility of Bernoulli numbers enters Kummer’s regular-prime criterion.

• Stirling numbers of the second kindRelated: Historical formulas for power sums relate them to Stirling numbers.

• Jakob BernoulliBroader topic: Bernoulli introduced these numbers while studying sums of powers.

• Euler–Maclaurin formulaRelated: They supply the coefficients of the formula’s endpoint-derivative corrections.

• Bell numberCompared with: The shared name can mislead: Bernoulli numbers are not counts of set partitions.

• Basel problemRelated: They encode the formula that extends Euler's result to higher even powers.

• Bernoulli familyBroader topic: Jacob Bernoulli introduced these numbers in work on sums of powers.

• Agoh–Giuga conjectureRelated: Agoh's equivalent formulation expresses the primality test using the Bernoulli number B_(n−1).

• Deligne conjecture (critical L-values)Related: They make normalized critical values explicit in basic Tate-motive examples.

• Kummer–Vandiver conjectureRelated: Bernoulli-number divisibility detects irregularity and informs related class-number criteria.

• Von Staudt–Clausen theoremNarrower topic: The theorem specifies the denominators of the even-indexed members of this sequence.

• Wolstenholme's theoremRelated: Bernoulli numbers encode many higher reciprocal-power sums related to Wolstenholme-type congruences.