this side of jordan

this side of jordan
n. bu dünyada

English-Turkish dictionary. 2013.

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  • Jordan, Hong Kong — Jordan (zh cp|c=佐敦|p=Zuǒdūn) is an area in the Yau Tsim Mong District of southern Kowloon, Hong Kong. The unofficial area is named after a road of the same name.GeographyJordan is located in the central part of the Yau Tsim Mong District, as… …   Wikipedia

  • Jordan Collier — The 4400 character name = Jordan Collier other names = caption = Billy Campbell as Jordan Collier portrayer = Billy Campbell creator = René Echevarria Scott Peters gender = Male disappeared = April 10, 2002 first = Becoming last = cause = spouse …   Wikipedia

  • Jordan River — River, Middle East. It rises in Syria, flows through the Lake Tiberias (Sea of Galilee), and then receives its main tributary, the Yarmūk River. It drains into the Dead Sea at 1,312 ft (400 m) below sea level after a total course of 223 mi (360… …   Universalium

  • Jordan algebra — In mathematics, a Jordan algebra is defined in abstract algebra as a (usually nonassociative) algebra over a field with multiplication satisfying the following axioms:# xy = yx (commutative law) # (xy)(xx) = x(y(xx)) (Jordan identity)The product… …   Wikipedia

  • Jordan Bridge — Norfolk Portsmouth Bridge redirects here. For the facility to the north, which consists of the Berkley Bridge and Downtown Tunnel, see Norfolk Portsmouth Bridge Tunnel. Jordan Bridge was a tolled highway lift bridge which carried State Route 337… …   Wikipedia

  • Jordan River — This article is about the river in West Asia. For other rivers named Jordan River or River Jordan, see Jordan River (disambiguation). Jordan River (Hebrew: נהר הירדן, Nehar haYarden Arabic: نهر الأردن, Nahr al Urdun) River …   Wikipedia

  • JORDAN — (Heb. הַ)יַּרְדֵּן), river flowing from the Anti Lebanon mountains south through Lake Kinneret and emptying into the Dead Sea. The name Jordan is first attested in the 13th century B.C.E. Papyrus Anastasi 1 (13:1). In the Septuagint the Hebrew… …   Encyclopedia of Judaism

  • Jordan's lemma — in complex analysis is a powerful tool used frequently when evaluating contour integrals, and real integrals from ∞ to +∞.Consider a function of the form: ::f(z)=e^{iaz} g(z),Jordan s Lemma states that::lim {R o infty} int {C 1} f(z), dz = 0 quad …   Wikipedia

  • Jordan —     The Jordan     † Catholic Encyclopedia ► The Jordan     (in Hebrew Yâdên, from the root Yârâd, to descend).     The difference of elevation between the highest point of this river (1847 feet above the sea level) and the lowest (1286 feet… …   Catholic encyclopedia

  • Jordan–Hare Stadium — Former names Auburn Stadium (1939–1949) Cliff Hare Stadium (1949–1973) Location 251 South Donahue Drive, Aub …   Wikipedia

  • Jordan Kerner — is an American producer.He studied film and political science at Stanford University in Stanford, California, and received a degree with distinction, and honors in Political Science and Communications in 1972. He then earned a JD/MBA degree from… …   Wikipedia

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