Stein manifold

Summary

Stein manifold ranks in the top 2% of general entities by monthly Wikipedia readership (55 views/month).^[1]

Key Facts

• Karl Stein is named after Stein manifold^[2].
• Stein manifold's subclass of is recorded as holomorphically separable manifold^[3].
• Stein manifold's Freebase ID is recorded as /m/041zj5^[4].
• Stein manifold's Stack Exchange tag is recorded as https://mathoverflow.net/tags/stein-manifolds^[5].
• Stein manifold's defining formula is recorded as \begin{aligned}\forall K\in\operatorname{Kompakt}(X)\colon&{z\in X\colon|f(z)|\leq \sup _{w\in K}|f(w)|\ \forall f\in \mathcal O(X)}\in\operatorname{Kompakt}(X)\\forall x,y\in X\colon&x\ne y\implies\exists f\in\mathcal O(X)\colon f(x)\ne f(y)\end{aligned}^[6].
• Stein manifold's nLab ID is recorded as Stein manifold^[7].
• Stein manifold's maintained by WikiProject is recorded as WikiProject Mathematics^[8].
• Stein manifold's Microsoft Academic ID is recorded as 7982256^[9].
• Stein manifold's in defining formula is recorded as X^[10].
• Stein manifold's in defining formula is recorded as \mathcal O^[11].
• Stein manifold's in defining formula is recorded as K^[12].
• Stein manifold's in defining formula is recorded as {z\in X\colon|f(z)|\leq \sup _{w\in K}|f(w)|\ \forall f\in \mathcal O(X)}^[13].
• Stein manifold's Encyclopedia of Mathematics article ID is recorded as Stein_manifold^[14].
• Stein manifold's PlanetMath ID is recorded as SteinManifold^[15].
• Stein manifold's OpenAlex ID is recorded as C7982256^[16].
• Stein manifold's Great Russian Encyclopedia portal ID is recorded as mnogoobrazie-shteina-f9f48c^[17].

Why It Matters

Stein manifold ranks in the top 2% of general entities by monthly Wikipedia readership (55 views/month).^[1] It has Wikipedia articles in 8 language editions, a strong signal of global cultural recognition.^[18] It is known by 4 alternative names across languages and contexts.^[19]