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Nabataeans --- Petra (Extinct city) --- Jordan --- Antiquities.

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Excavations (Archaeology) --- Excavations (Archaeology). --- Pottery --- Pottery, Ancient --- Pottery, Ancient. --- Pottery. --- Jordan.

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Limes (Roman boundary) --- -Limes (Roman boundary) --- -Romans --- -Ethnology --- Italic peoples --- Latini (Italic people) --- Limites (Roman boundaries) --- Fortification --- Iraq --- Jordan --- Antiquities, Roman. --- Romans --- -Iraq --- Ethnology --- Giordania --- Hashemite Kingdom of Jordan --- Hashimite Kingdom of the Jordan --- Jordania --- Jordanien --- Mamlaka al-Urduniya al-Hashemiyah --- Mamlakah al-Urdunīyah al-Hāshimīyah --- Urdun --- Urdunn --- Yarden --- Transjordan --- Irak --- Rāfidayn, Bilād --- Bilād al-Rāfidayn --- Republic of Iraq --- Jumhuriyah al Iraqiyah

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Archeology --- archaeology --- Israel --- Archaeology --- Anthropology --- Auxiliary sciences of history --- History --- Antiquities --- Judea, Wilderness of --- Barrīyat al Yahūdīyah --- Jeshimmon --- Judaea, Wilderness of (Israel and Jordan) --- Judean Desert --- Midbar Yehuda --- Midbar Yehudah --- Wilderness of Judaea --- Wilderness of Judah --- Wilderness of Judea --- Yeshimon --- Antiquities. --- Exhibitions --- Barrīyat al Quds --- Jeshimon --- Judah, Wilderness of --- Judaea, Wilderness of --- Quds, Barrīyat al --- Yahūdīya, Barrīyat al --- Yehuda Desert --- Yehudah Desert

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This book gives a new foundation for the theory of links in 3-space modeled on the modern developmentby Jaco, Shalen, Johannson, Thurston et al. of the theory of 3-manifolds. The basic construction is a method of obtaining any link by "splicing" links of the simplest kinds, namely those whose exteriors are Seifert fibered or hyperbolic. This approach to link theory is particularly attractive since most invariants of links are additive under splicing.Specially distinguished from this viewpoint is the class of links, none of whose splice components is hyperbolic. It includes all links constructed by cabling and connected sums, in particular all links of singularities of complex plane curves. One of the main contributions of this monograph is the calculation of invariants of these classes of links, such as the Alexander polynomials, monodromy, and Seifert forms.

Algebraic geometry --- Differential geometry. Global analysis --- Link theory. --- Curves, Plane. --- SINGULARITIES (Mathematics) --- Curves, Plane --- Invariants --- Link theory --- Singularities (Mathematics) --- Geometry, Algebraic --- Low-dimensional topology --- Piecewise linear topology --- Higher plane curves --- Plane curves --- Invariants. --- 3-sphere. --- Alexander Grothendieck. --- Alexander polynomial. --- Algebraic curve. --- Algebraic equation. --- Algebraic geometry. --- Algebraic surface. --- Algorithm. --- Ambient space. --- Analytic function. --- Approximation. --- Big O notation. --- Call graph. --- Cartesian coordinate system. --- Characteristic polynomial. --- Closed-form expression. --- Cohomology. --- Computation. --- Conjecture. --- Connected sum. --- Contradiction. --- Coprime integers. --- Corollary. --- Curve. --- Cyclic group. --- Determinant. --- Diagram (category theory). --- Diffeomorphism. --- Dimension. --- Disjoint union. --- Eigenvalues and eigenvectors. --- Equation. --- Equivalence class. --- Euler number. --- Existential quantification. --- Exterior (topology). --- Fiber bundle. --- Fibration. --- Foliation. --- Fundamental group. --- Geometry. --- Graph (discrete mathematics). --- Ground field. --- Homeomorphism. --- Homology sphere. --- Identity matrix. --- Integer matrix. --- Intersection form (4-manifold). --- Isolated point. --- Isolated singularity. --- Jordan normal form. --- Knot theory. --- Mathematical induction. --- Monodromy matrix. --- Monodromy. --- N-sphere. --- Natural transformation. --- Newton polygon. --- Newton's method. --- Normal (geometry). --- Notation. --- Pairwise. --- Parametrization. --- Plane curve. --- Polynomial. --- Power series. --- Projective plane. --- Puiseux series. --- Quantity. --- Rational function. --- Resolution of singularities. --- Riemann sphere. --- Riemann surface. --- Root of unity. --- Scientific notation. --- Seifert surface. --- Set (mathematics). --- Sign (mathematics). --- Solid torus. --- Special case. --- Stereographic projection. --- Submanifold. --- Summation. --- Theorem. --- Three-dimensional space (mathematics). --- Topology. --- Torus knot. --- Torus. --- Tubular neighborhood. --- Unit circle. --- Unit vector. --- Unknot. --- Variable (mathematics).