binomial theorem

Summary

binomial theorem is a theorem^[1]. It has Wikipedia articles in 29 language editions, a strong signal of global cultural recognition.^[2]

Key Facts

• binomial theorem's instance of is recorded as theorem^[3].
• binomial theorem's instance of is recorded as formula^[4].
• binomial is named after binomial theorem^[5].
• Isaac Newton is named after binomial theorem^[6].
• Al-Karaji is named after binomial theorem^[7].
• binomial theorem is part of list of theorems^[8].
• binomial theorem's Commons category is recorded as Binomial theorem^[9].
• binomial theorem's described by source is recorded as Encyclopedic Lexicon^[10].
• binomial theorem's described by source is recorded as Brockhaus and Efron Encyclopedic Dictionary^[11].
• binomial theorem's described by source is recorded as Small Brockhaus and Efron Encyclopedic Dictionary^[12].
• binomial theorem's described by source is recorded as Great Soviet Encyclopedia (1926–1947)^[13].
• binomial theorem's described by source is recorded as Otto's encyclopedia^[14].
• binomial theorem's Stack Exchange tag is recorded as https://stackoverflow.com/tags/binomial-theorem^[15].
• binomial theorem's studied by is recorded as algebra^[16].
• binomial theorem's maintained by WikiProject is recorded as WikiProject Mathematics^[17].

Body

Definition and Type

Recorded instance of include theorem^[3] and formula^[4].

Origins

Things named after include binomial^[5]; Isaac Newton^[6], a mathematician^[18], 1642–1727^[19], of Kingdom of England^[20], awarded the Knight Bachelor^[21], specialised in physics^[22]; and Al-Karaji^[7], a mathematician^[23], 0953–1029^[24], of Abbasid Caliphate^[25].

Use and Application

binomial theorem is part of list of theorems^[8].

Influence

Things named for binomial theorem include binomial transform^[26], a sequence transformation^[27].

Why It Matters

binomial theorem has Wikipedia articles in 29 language editions, a strong signal of global cultural recognition.^[2] It is known by 67 alternative names across languages and contexts.^[28]

Entities named for it include binomial transform^[26], a sequence transformation^[27].