The difference between Connected and Continuous

When used as adjectives, connected means (usually with "well-"): having favorable rapport with a powerful entity, whereas continuous means without stopping.

check bellow for the other definitions of Connected and Continuous

  1. Connected as an adjective:

    (usually with "well-"): Having favorable rapport with a powerful entity.

  2. Connected as an adjective:

    Having relationships; involved with others.

  3. Connected as an adjective (North America):

    involved with organized crime, specifically someone not (yet) working for a crime organization, but referred to as a "friend" by made guys/wise guys inside the organization.

  4. Connected as an adjective:

    Intimate; Having bonds of affection.

  5. Connected as an adjective (mathematics, topology, of a [[topological space]]):

    That cannot be partitioned into two nonempty open sets.

  6. Connected as an adjective (mathematics, graph theory, of a [[graph]]):

    Having a path, either directed or undirected, connecting every pair of vertices.

  7. Connected as an adjective:

    Having or supporting connections, especially when through technology such as networking software or a transportation network.

  1. Connected as a verb:

  1. Continuous as an adjective:

    Without stopping; without a break, cessation, or interruption

    Examples:

    "synonyms: nonstop"

    "a continuous current of electricity"

  2. Continuous as an adjective:

    Without intervening space; continued

    Examples:

    "synonyms: protracted extended"

    "a continuous line of railroad"

  3. Continuous as an adjective (botany):

    Not deviating or varying from uniformity; not interrupted; not joined or articulated.

  4. Continuous as an adjective (analysis, of a [[function]]):

    Such that, for every x in the domain, for each small open interval D about f(x), there's an interval containing x whose image is in D.

  5. Continuous as an adjective (mathematics, more generally, of a function between two [[topological space]]s):

    Such that each open set in the target space has an open preimage (in the domain space, with respect to the given function).

    Examples:

    "Each continuous function from the real line to the rationals is constant, since the rationals are totally disconnected."

  6. Continuous as an adjective (grammar):

    Expressing an ongoing action or state.

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