locally connected

A topological space $X$ is locally connected at a point $x\\in X$ if every neighborhood $U$ of $x$ contains a connected neighborhood $V$ of $x$ . The space $X$ is locally connected if it is locally connected at every point $x\\in X$ .

A topological space $X$ is locally path connected at a point $x\\in X$ if every neighborhood $U$ of $x$ contains a path connected neighborhood $V$ of $x$ . The space $X$ is locally path connected if it is locally path connected at every point $x\\in X$ .

单词	LocallyConnected
释义	locally connected A topological space $X$ is locally connected at a point $x\\in X$ if every neighborhood $U$ of $x$ contains a connected neighborhood $V$ of $x$ . The space $X$ is locally connected if it is locally connected at every point $x\\in X$ . A topological space $X$ is locally path connected at a point $x\\in X$ if every neighborhood $U$ of $x$ contains a path connected neighborhood $V$ of $x$ . The space $X$ is locally path connected if it is locally path connected at every point $x\\in X$ .
随便看	PluripolarSet pluripolar set PlurisubharmonicFunction plurisubharmonic function PlusSign plus sign Plücker’s conoid PM Content Standards PMContentStandards1 Pmorphism p-morphism PMPlanetaryUpdateOnDevelopmentalWebServersAndSitesincludingPlanetPhysicsorgWebServers PM Planetary Update on Developmental web Servers and Sites–including PlanetPhysics.org web servers PM Point System PMPointSystem1 PM Rules of Compliance and Enforcement PMRulesOfComplianceAndEnforcement1 Poenaru1976Theorem Poincare1form PoincareBendixsonTheorem Poincare-Bendixson theorem PoincareBirkhoffWittTheorem PoincareConjecture Poincare conjecture PoincareDiscModel