de Moivre's formula

Summary

de Moivre's formula is a theorem^[1]. It ranks in the top 5% of theorem entities by monthly Wikipedia readership (373 views/month).^[2]

Key Facts

• de Moivre's formula's instance of is recorded as theorem^[3].
• de Moivre's formula's instance of is recorded as mathematical expression^[4].
• Abraham de Moivre is named after de Moivre's formula^[5].
• de Moivre's formula's part of is recorded as list of theorems^[6].
• de Moivre's formula's Freebase ID is recorded as /m/0frvl^[7].
• de Moivre's formula's spoken text audio is recorded as En-De Moivres Formula-article.ogg^[8].
• de Moivre's formula's Gran Enciclopèdia Catalana ID is recorded as 0021976^[9].
• de Moivre's formula's described by source is recorded as Great Soviet Encyclopedia (1926–1947)^[10].
• de Moivre's formula's defining formula is recorded as \cos (n \theta) + \mathrm{i} \sin (n \theta) = (\cos \theta + \mathrm{i} \sin \theta)^n^[11].
• de Moivre's formula's studied by is recorded as trigonometry^[12].
• de Moivre's formula's studied by is recorded as complex analysis^[13].
• de Moivre's formula's MathWorld ID is recorded as deMoivresIdentity^[14].
• de Moivre's formula's Great Russian Encyclopedia Online ID is recorded as 2235920^[15].
• de Moivre's formula's maintained by WikiProject is recorded as WikiProject Mathematics^[16].
• de Moivre's formula's Microsoft Academic ID is recorded as 193137326^[17].
• de Moivre's formula's Brilliant Wiki ID is recorded as de-moivres-theorem^[18].
• de Moivre's formula's ProofWiki ID is recorded as De_Moivre's_Formula^[19].
• de Moivre's formula's in defining formula is recorded as n^[20].
• de Moivre's formula's in defining formula is recorded as \mathrm{i}^[21].
• de Moivre's formula's in defining formula is recorded as \cos^[22].
• de Moivre's formula's in defining formula is recorded as \sin^[23].
• de Moivre's formula's Lex ID is recorded as de_Moivres_formel^[24].
• de Moivre's formula's Treccani's Enciclopedia della Matematica ID is recorded as formula-di-moivre^[25].
• de Moivre's formula's Digital Library of Mathematical Functions ID is recorded as 1.9.E22^[26].
• de Moivre's formula's Great Russian Encyclopedia portal ID is recorded as formula-muavra-43ae36^[27].

Why It Matters

de Moivre's formula ranks in the top 5% of theorem entities by monthly Wikipedia readership (373 views/month).^[2] It has Wikipedia articles in 26 language editions, a strong signal of global cultural recognition.^[28] It is known by 30 alternative names across languages and contexts.^[29]