hyperbolic cotangent

Summary

hyperbolic cotangent is a hyperbolic function^[1]. It draws 2 Wikipedia views per month (hyperbolic_function category, ranking #6 of 6).^[2]

Key Facts

• hyperbolic cotangent's instance of is recorded as hyperbolic function^[3].
• hyperbolic cotangent's instance of is recorded as odd function^[4].
• hyperbolic cotangent's instance of is recorded as meromorphic function^[5].
• hyperbolic cotangent's opposite of is recorded as hyperbolic tangent^[6].
• hyperbolic cotangent's described by source is recorded as ISO 80000-2:2019 Quantities and units — Part 2: Mathematics^[7].
• hyperbolic cotangent's defining formula is recorded as \coth x = \frac{\mathrm{e}^x + \mathrm{e}^{-x}}{\mathrm{e}^x - \mathrm{e}^{-x}}^[8].
• hyperbolic cotangent's defining formula is recorded as \coth x = \frac{1}{\tanh x}^[9].
• hyperbolic cotangent's Google Knowledge Graph ID is recorded as /g/1230vdkr^[10].
• hyperbolic cotangent's MathWorld ID is recorded as HyperbolicCotangent^[11].
• hyperbolic cotangent's Quora topic ID is recorded as Hyperbolic-Cotangent^[12].
• hyperbolic cotangent's Elhuyar ZTH ID is recorded as 133670^[13].
• hyperbolic cotangent's maintained by WikiProject is recorded as WikiProject Mathematics^[14].
• hyperbolic cotangent's ProofWiki ID is recorded as Definition:Hyperbolic_Cotangent^[15].
• hyperbolic cotangent's in defining formula is recorded as \coth x^[16].
• hyperbolic cotangent's in defining formula is recorded as \tanh x^[17].
• hyperbolic cotangent's mathematical inverse is recorded as inverse hyperbolic cotangent^[18].
• hyperbolic cotangent's mathematical inverse is recorded as hyperbolic tangent^[19].
• hyperbolic cotangent's Lexikon der Mathematik entry ID is recorded as 4289^[20].

Why It Matters

hyperbolic cotangent draws 2 Wikipedia views per month (hyperbolic_function category, ranking #6 of 6).^[2] It has Wikipedia articles in 7 language editions, a strong signal of global cultural recognition.^[21] It is known by 11 alternative names across languages and contexts.^[22]