Σαμαρείτης: Difference between revisions

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Φίλιππον ἐπιστῆσαι τοῖς πράγμασι τούτοις → let Philip have a hand in the business, surrender control to Philip

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{{StrongGR
{{StrongGR
|strgr=from [[Σαμάρεια]]; a Samarite, i.e. [[inhabitant]] of Samaria: Samaritan.
|strgr=from [[Σαμάρεια]]; a Samarite, i.e. [[inhabitant]] of Samaria: Samaritan.
}}
{{Thayer
|txtha=([[Σαμαρείτης]] Tdf.; ([[see]] Tdf. Proleg., p. 87; WH's Appendix, p. 154; cf. Iota) ([[Σαμάρεια]]), Σαμαρειτου, ὁ, a Samaritan (Samarites, Curt. 4,8, 9; Tacitus, ann. 12,54; Samaritanus, Vulg. (Kautzsch in Herzog edition 2, as referred to [[under]] the [[preceding]] [[word]]), [[king]] of [[Assyria]], had sent colonists from [[Babylon]], Cuthah, Ava, Hamath, and Sepharvaim [[into]] the [[land]] of Samaria [[which]] he had devastated and [[depopulated]] ([[see]] [[Σαμάρεια]], 1), those Israelites [[who]] had remained in [[their]] desolated [[country]] (cf. T omits; WH brackets the [[clause]]), שֹׁמְרונִים, Winer s RWB, [[under]] the [[word]] Samaritaner; Petermann in Herzog xiii., p. 363ff; Schrader in Schenkel v, p. 150ff; ([[especially]] Kautzsch in Herzog and Riehm as [[above]]).
}}
}}

Revision as of 18:03, 28 August 2017

French (Bailly abrégé)

ου;
adj. m.
Samaritain.
Étymologie: Σαμαρεία.

English (Strong)

from Σαμάρεια; a Samarite, i.e. inhabitant of Samaria: Samaritan.

English (Thayer)

(Σαμαρείτης Tdf.; (see Tdf. Proleg., p. 87; WH's Appendix, p. 154; cf. Iota) (Σαμάρεια), Σαμαρειτου, ὁ, a Samaritan (Samarites, Curt. 4,8, 9; Tacitus, ann. 12,54; Samaritanus, Vulg. (Kautzsch in Herzog edition 2, as referred to under the preceding word), king of Assyria, had sent colonists from Babylon, Cuthah, Ava, Hamath, and Sepharvaim into the land of Samaria which he had devastated and depopulated (see Σαμάρεια, 1), those Israelites who had remained in their desolated country (cf. T omits; WH brackets the clause), שֹׁמְרונִים, Winer s RWB, under the word Samaritaner; Petermann in Herzog xiii., p. 363ff; Schrader in Schenkel v, p. 150ff; (especially Kautzsch in Herzog and Riehm as above).