Bernoulli number
rational number sequence 𝐵ₖ such that (𝑚+1)∑𝑛ᵐ=(ᵐ⁺¹₀)𝐵₀𝑛ᵐ⁺¹−(ᵐ⁺¹₁)𝐵₁𝑛ᵐ+(ᵐ⁺¹₂)𝐵₂𝑛ᵐ¯¹−(ᵐ⁺¹₃)𝐵₃𝑛ᵐ¯²+⋯
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Bernoulli number
Summary
Bernoulli number is a sequence of real numbers[1]. It draws 1,407 Wikipedia views per month (sequence_of_real_numbers category, ranking #1 of 3).[2]
Key Facts
- Bernoulli number is credited with the discovery of Jacob Bernoulli[3].
- Bernoulli number is credited with the discovery of Takakazu Seki[4].
- Bernoulli number's instance of is recorded as sequence of real numbers[5].
- Bernoulli number's instance of is recorded as mathematical concept[6].
- Jacob Bernoulli is named after Bernoulli number[7].
- Bernoulli number is a type of rational number[8].
- Bernoulli number's Commons category is recorded as Bernoulli numbers[9].
- Bernoulli number's time of discovery or invention is recorded as 1710[10].
- Bernoulli number's described by source is recorded as ISO 80000-2:2019 Quantities and units — Part 2: Mathematics[11].
- Bernoulli number's Stack Exchange tag is recorded as https://stackoverflow.com/tags/bernoulli-numbers[12].
- Bernoulli number's maintained by WikiProject is recorded as WikiProject Mathematics[13].
Body
Definition and Type
Recorded instance of include sequence of real numbers[5] and mathematical concept[6]. Bernoulli number is a type of rational number[8].
Origins
Jacob Bernoulli is named after Bernoulli number[7].
Why It Matters
Bernoulli number draws 1,407 Wikipedia views per month (sequence_of_real_numbers category, ranking #1 of 3).[2] It has Wikipedia articles in 26 language editions, a strong signal of global cultural recognition.[14] It is known by 30 alternative names across languages and contexts.[15]