A polytope is a geometric object with flat sides, which exists in any general number of dimensions. The following list of polygons, polyhedra and polytopes gives the names of various classes of polytopes and lists some specific examples.

Polytope elements

Polygon (2-polytope)
Vertex the ridge or (n−2)-face of the polygon
Edge the facet or (n−1)-face of the polygon

Polyhedron (3-polytope)
Vertex the peak or (n−3)-face of the polyhedron
Edge the ridge or (n−2)-face of the polyhedron
Face the facet or (n−1)-face of the polyhedron

Polychoron (4-polytope)
Vertex the (n−4)-face of the polychoron
Edge the peak or (n−3)-face of the polychoron
Face the ridge or (n−2)-face of the polychoron
Cell the facet or (n−1)-face of the polychoron

5-polytope
Vertex the (n−5)-face of the 5-polytope
Edge the (n−4)-face of the 5-polytope
Face the peak or (n−3)-face of the 5-polytope
Cell the ridge or (n−2)-face of the 5-polytope
Hypercell or Teron the facet or (n−1)-face of the 5-polytope

Other
Point
Line segment
Vertex figure
Peak – (n−3)-face
Ridge – (n−2)-face
Facet – (n−1)-face

Two dimensional (polygons)
Triangle
Equilateral triangle
Isosceles triangle
Scalene triangle
Right triangle
Oblique triangle
Acute triangle
Obtuse Triangle
Quadrilateral
Rectangle
Square
Rhombus
Parallelogram
Trapezoid
Isosceles trapezoid
Kite
Rhomboid

Pentagon
Hexagon
Heptagon
Octagon
Nonagon
Decagon
Hendecagon
Dodecagon
Triskaidecagon
Tetradecagon
Pentadecagon
Hexadecagon
Heptadecagon
Octadecagon
Enneadecagon
Icosagon
Icosihenagon
Icosidigon
Icositrigon
Icositetragon
Icosipentagon
Icosihexagon
Icosiheptagon
Icosioctagon
Icosienneagon
Triacontagon
Tetracontagon
Pentacontagon
Hexacontagon
Heptacontagon
Octacontagon
Enneacontagon
Hectogon
257-gon
Chiliagon
Myriagon
65537-gon
Megagon
Gigagon
Teragon
Apeirogon

Star polygons
Pentagram
Hexagram
Heptagram
Octagram
Enneagram
Decagram
Hendecagram
Dodecagram
Icositetragram

Families
Concave polygon
Cyclic polygon
Regular polygon
Polyform
Gnomon
Golygon

Tilings
List of uniform tilings

Uniform tilings in hyperbolic plane

Archimedean tiling
Square tiling
Triangular tiling
Hexagonal tiling
Truncated square tiling
Snub square tiling
Trihexagonal tiling
Truncated hexagonal tiling
Rhombitrihexagonal tiling
Truncated trihexagonal tiling
Snub hexagonal tiling
Elongated triangular tiling

Three dimensional (polyhedra)
Three-dimensional space

Regular
Regular polyhedron
Platonic solid:
Tetrahedron, Cube, Octahedron, Dodecahedron, Icosahedron
Regular spherical polyhedron
Dihedron, Hosohedron
Kepler–Poinsot polyhedron (Regular star polyhedra)
Small stellated dodecahedron, Great stellated dodecahedron, Great icosahedron, Great dodecahedron
Abstract regular polyhedra (Projective polyhedron)
Hemicube (geometry), hemi-octahedron, hemi-dodecahedron, hemi-icosahedron

Tetrahedron
Disphenoid
Pentahedron
Square pyramid, Triangular prism
Hexahedron
Parallelepiped, Cuboid, Rhombohedron, Trigonal trapezohedron, Cube, Pentagonal pyramid, Triangular dipyramid, quadrilateral frustum
Heptahedron
hexagonal pyramid, pentagonal prism, tetrahemihexahedron
Octahedron
Hexagonal prism, Truncated tetrahedron, Tetragonal trapezohedron
Enneahedron
Octagonal pyramid, Heptagonal prism
Decahedron
Octagonal prism, Square antiprism, Square cupola, Pentagonal dipyramid, Augmented pentagonal prism
Dodecahedron
Pentagonal antiprism, Decagonal prism, Pentagonal cupola, Snub disphenoid, Elongated square dipyramid, Metabidiminished icosahedron, Hexagonal bipyramid, Hexagonal trapezohedron, Triakis tetrahedron, Rhombic dodecahedron, Hendecagonal pyramid, Trapezo-rhombic dodecahedron, Rhombo-hexagonal dodecahedron

Archimedean solids
Archimedean solid
Truncated tetrahedron, Cuboctahedron, Truncated cube, Truncated octahedron, Rhombicuboctahedron, Truncated cuboctahedron, Snub cube, Icosidodecahedron, Truncated dodecahedron, Truncated icosahedron, Rhombicosidodecahedron, Truncated icosidodecahedron, Snub dodecahedron

Prisms and antiprisms
Prism
Triangular prism, Pentagonal prism, Hexagonal prism, Heptagonal prism, Octagonal prism, Enneagonal prism, Decagonal prism, Hendecagonal prism, Dodecagonal prism
Antiprism
Square antiprism, Pentagonal antiprism, Hexagonal antiprism, Heptagonal antiprism, Octagonal antiprism, Enneagonal antiprism, Decagonal antiprism, Dodecagonal antiprism

Catalan solids
Catalan solid
Triakis tetrahedron, Rhombic dodecahedron, Triakis octahedron, Tetrakis hexahedron, Deltoidal icositetrahedron, Disdyakis dodecahedron, Pentagonal icositetrahedron, Rhombic triacontahedron, Triakis icosahedron, Pentakis dodecahedron, Deltoidal hexecontahedron, Disdyakis triacontahedron, Pentagonal hexecontahedron

Bipyramids and Trapezohedron
Bipyramid
Triangular dipyramid, Pentagonal dipyramid, Hexagonal bipyramid, Octagonal bipyramid, Decagonal bipyramid
Trapezohedron

Uniform star polyhedra
Uniform star polyhedron
Cubitruncated cuboctahedron
Cubohemioctahedron
Ditrigonal dodecadodecahedron
Dodecadodecahedron
Great cubicuboctahedron
Great dirhombicosidodecahedron
Great disnub dirhombidodecahedron
Great ditrigonal dodecicosidodecahedron
Great ditrigonal icosidodecahedron
Great dodecahemicosahedron
Great dodecahemidodecahedron
Great dodecicosahedron
Great dodecicosidodecahedron
Great icosicosidodecahedron
Great icosidodecahedron
Great icosihemidodecahedron
Great inverted snub icosidodecahedron
Great retrosnub icosidodecahedron
Great rhombidodecahedron
Great rhombihexahedron
Great snub dodecicosidodecahedron
Great snub icosidodecahedron
Great stellated truncated dodecahedron
Great truncated cuboctahedron
Great truncated icosidodecahedron
Icosidodecadodecahedron
Icositruncated dodecadodecahedron
Inverted snub dodecadodecahedron
Nonconvex great rhombicosidodecahedron
Nonconvex great rhombicuboctahedron
Octahemioctahedron
Rhombicosahedron
Rhombidodecadodecahedron
Small cubicuboctahedron
Small ditrigonal dodecicosidodecahedron
Small ditrigonal icosidodecahedron
Small dodecahemicosahedron
Small dodecahemidodecahedron
Small dodecicosahedron
Small dodecicosidodecahedron
Small icosicosidodecahedron
Small icosihemidodecahedron
Small retrosnub icosicosidodecahedron
Small rhombidodecahedron
Small rhombihexahedron
Small snub icosicosidodecahedron
Small stellated truncated dodecahedron
Snub dodecadodecahedron
Snub icosidodecadodecahedron
Stellated truncated hexahedron
Tetrahemihexahedron
Truncated dodecadodecahedron
Truncated great dodecahedron
Truncated great icosahedron

Uniform prismatic star polyhedra
Prismatic uniform polyhedron
Pentagrammic prism, Pentagrammic antiprism, Pentagrammic crossed-antiprism
Heptagrammic antiprism (7/2), Heptagrammic antiprism (7/3)
Enneagrammic antiprism (9/2). Enneagrammic antiprism (9/4)
Enneagrammic crossed-antiprism, Enneagrammic prism (9/2), Enneagrammic prism (9/4)
Decagrammic prism, Decagrammic antiprism

Johnson solids
Johnson solid
Augmented dodecahedron
Augmented hexagonal prism
Augmented pentagonal prism
Augmented sphenocorona
Augmented triangular prism
Augmented tridiminished icosahedron
Augmented truncated cube
Augmented truncated dodecahedron
Augmented truncated tetrahedron
Biaugmented pentagonal prism
Biaugmented triangular prism
Biaugmented truncated cube
Bigyrate diminished rhombicosidodecahedron
Bilunabirotunda
Diminished rhombicosidodecahedron
Disphenocingulum
Elongated pentagonal bipyramid
Elongated pentagonal cupola
Elongated pentagonal gyrobicupola
Elongated pentagonal gyrobirotunda
Elongated pentagonal gyrocupolarotunda
Elongated pentagonal orthobicupola
Elongated pentagonal orthobirotunda
Elongated pentagonal orthocupolarotunda
Elongated pentagonal pyramid
Elongated pentagonal rotunda
Elongated square bipyramid
Elongated square cupola
Elongated square gyrobicupola
Elongated square pyramid
Elongated triangular bipyramid
Elongated triangular cupola
Elongated triangular gyrobicupola
Elongated triangular orthobicupola
Elongated triangular pyramid
Gyrate bidiminished rhombicosidodecahedron
Gyrate rhombicosidodecahedron
Gyrobifastigium
Gyroelongated pentagonal bicupola
Gyroelongated pentagonal birotunda
Gyroelongated pentagonal cupola
Gyroelongated pentagonal cupolarotunda
Gyroelongated pentagonal pyramid
Gyroelongated pentagonal rotunda
Gyroelongated square bicupola
Gyroelongated square bipyramid
Gyroelongated square cupola
Gyroelongated square pyramid
Gyroelongated triangular bicupola
Gyroelongated triangular cupola
Hebesphenomegacorona
Metabiaugmented dodecahedron
Metabiaugmented hexagonal prism
Metabiaugmented truncated dodecahedron
Metabidiminished icosahedron
Metabidiminished rhombicosidodecahedron
Metabigyrate rhombicosidodecahedron
Metagyrate diminished rhombicosidodecahedron
Parabiaugmented dodecahedron
Parabiaugmented hexagonal prism
Parabiaugmented truncated dodecahedron
Parabidiminished rhombicosidodecahedron
Parabigyrate rhombicosidodecahedron
Paragyrate diminished rhombicosidodecahedron
Pentagonal bipyramid
Pentagonal cupola
Pentagonal gyrobicupola
Pentagonal gyrocupolarotunda
Pentagonal orthobicupola
Pentagonal orthobirotunda
Pentagonal orthocupolarotunda
Pentagonal pyramid
Pentagonal rotunda
Snub disphenoid
Snub square antiprism
Sphenocorona
Sphenomegacorona
Square cupola
Square gyrobicupola
Square orthobicupola
Square pyramid
Triangular bipyramid
Triangular cupola
Triangular hebesphenorotunda
Triangular orthobicupola
Triaugmented dodecahedron
Triaugmented hexagonal prism
Triaugmented triangular prism
Triaugmented truncated dodecahedron
Tridiminished icosahedron
Tridiminished rhombicosidodecahedron
Trigyrate rhombicosidodecahedron

Dual uniform star polyhedra
Great complex icosidodecahedron
Great deltoidal hexecontahedron
Great deltoidal icositetrahedron
Great dirhombicosidodecacron
Great dirhombicosidodecahedron
Great disdyakis dodecahedron
Great disdyakis triacontahedron
Great disnub dirhombidodecacron
Great ditrigonal dodecacronic hexecontahedron
Great dodecacronic hexecontahedron
Great dodecahemicosacron
Great dodecicosacron
Great hexacronic icositetrahedron
Great hexagonal hexecontahedron
Great icosacronic hexecontahedron
Great icosihemidodecacron
Great inverted pentagonal hexecontahedron
Great pentagonal hexecontahedron
Great pentagrammic hexecontahedron
Great pentakis dodecahedron
Great rhombic triacontahedron
Great rhombidodecacron
Great rhombihexacron
Great stellapentakis dodecahedron
Great triakis icosahedron
Great triakis octahedron
Great triambic icosahedron
Medial deltoidal hexecontahedron
Medial disdyakis triacontahedron
Medial hexagonal hexecontahedron
Medial icosacronic hexecontahedron
Medial inverted pentagonal hexecontahedron
Medial pentagonal hexecontahedron
Medial rhombic triacontahedron
Hexahemioctacron
Hemipolyhedron
Octahemioctacron
Rhombicosacron
Small complex icosidodecahedron
Small ditrigonal dodecacronic hexecontahedron
Small dodecacronic hexecontahedron
Small dodecahemicosacron
Small dodecahemidodecacron
Small dodecicosacron
Small hexacronic icositetrahedron
Small hexagonal hexecontahedron
Small hexagrammic hexecontahedron
Small icosacronic hexecontahedron
Small icosihemidodecacron
Small rhombidodecacron
Small rhombihexacron
Small stellapentakis dodecahedron
Small triambic icosahedron
Tetrahemihexacron

Honeycombs
Convex uniform honeycomb
Cubic honeycomb
Truncated cubic honeycomb
Bitruncated cubic honeycomb
Cantellated cubic honeycomb
Cantitruncated cubic honeycomb
Rectified cubic honeycomb
Runcitruncated cubic honeycomb
Omnitruncated cubic honeycomb
Tetrahedral-octahedral honeycomb
Truncated alternated cubic honeycomb
Cantitruncated alternated cubic honeycomb
Runcinated alternated cubic honeycomb
Quarter cubic honeycomb
Gyrated tetrahedral-octahedral honeycomb
Gyrated triangular prismatic honeycomb
Gyroelongated alternated cubic honeycomb
Gyroelongated triangular prismatic honeycomb
Elongated triangular prismatic honeycomb
Elongated alternated cubic honeycomb
Hexagonal prismatic honeycomb
Triangular prismatic honeycomb
Triangular-hexagonal prismatic honeycomb
Truncated hexagonal prismatic honeycomb
Truncated square prismatic honeycomb
Rhombitriangular-hexagonal prismatic honeycomb
Omnitruncated triangular-hexagonal prismatic honeycomb
Snub triangular-hexagonal prismatic honeycomb
Snub square prismatic honeycomb

Dual uniform honeycomb
Disphenoid tetrahedral honeycomb
Rhombic dodecahedral honeycomb

Others
Trapezo-rhombic dodecahedral honeycomb
Weaire–Phelan structure

Convex uniform honeycombs in hyperbolic space
Order-4 dodecahedral honeycomb
Order-5 cubic honeycomb
Order-5 dodecahedral honeycomb
Icosahedral honeycomb

Other
Apeirogonal prism
Apeirohedron
Bicupola
Cupola
Bifrustum
Boerdijk–Coxeter helix
Császár polyhedron
Flexible polyhedron
Gyroelongated square bipyramid
Heronian tetrahedron
Hexagonal bifrustum
Hexagonal truncated trapezohedron
Hill tetrahedron
Holyhedron
Infinite skew polyhedron
Jessen's icosahedron
Near-miss Johnson solid
Parallelepiped
Pentagonal bifrustum
Polytetrahedron
Pyritohedron
Rhombic enneacontahedron
Rhombic icosahedron
Rhombo-hexagonal dodecahedron
Rhombohedron
Scalenohedron
Schönhardt polyhedron
Square bifrustum
Square truncated trapezohedron
Szilassi polyhedron
Tetradecahedron
Tetradyakis hexahedron
Tetrated dodecahedron
Triangular bifrustum
Triaugmented triangular prism
Truncated rhombic dodecahedron
Truncated trapezohedron
Truncated triakis tetrahedron
Tridyakis icosahedron
Trigonal trapezohedron
Regular skew polyhedron
Waterman polyhedron
Wedge

Regular and uniform compound polyhedra
Polyhedral compound and Uniform polyhedron compound
Compound of cube and octahedron
Compound of dodecahedron and icosahedron
Compound of eight octahedra with rotational freedom
Compound of eight triangular prisms
Compound of five cubes
Compound of five cuboctahedra
Compound of five cubohemioctahedra
Compound of five great cubicuboctahedra
Compound of five great dodecahedra
Compound of five great icosahedra
Compound of five great rhombihexahedra
Compound of five icosahedra
Compound of five octahedra
Compound of five octahemioctahedra
Compound of five small cubicuboctahedra
Compound of five small rhombicuboctahedra
Compound of five small rhombihexahedra
Compound of five small stellated dodecahedra
Compound of five stellated truncated cubes
Compound of five tetrahedra
Compound of five tetrahemihexahedra
Compound of five truncated cubes
Compound of five truncated tetrahedra
Compound of five uniform great rhombicuboctahedra
Compound of four hexagonal prisms
Compound of four octahedra
Compound of four octahedra with rotational freedom
Compound of four tetrahedra
Compound of four triangular prisms
Compound of great icosahedron and great stellated dodecahedron
Compound of six cubes with rotational freedom
Compound of six decagonal prisms
Compound of six decagrammic prisms
Compound of six pentagonal prisms
Compound of six pentagrammic crossed antiprisms
Compound of six pentagrammic prisms
Compound of six tetrahedra
Compound of six tetrahedra with rotational freedom
Compound of small stellated dodecahedron and great dodecahedron
Compound of ten hexagonal prisms
Compound of ten octahedra
Compound of ten tetrahedra
Compound of ten triangular prisms
Compound of ten truncated tetrahedra
Compound of three cubes
Compound of three tetrahedra
Compound of twelve pentagonal antiprisms with rotational freedom
Compound of twelve pentagonal prisms
Compound of twelve pentagrammic prisms
Compound of twelve tetrahedra with rotational freedom
Compound of twenty octahedra
Compound of twenty octahedra with rotational freedom
Compound of twenty tetrahemihexahedra
Compound of twenty triangular prisms
Compound of two great dodecahedra
Compound of two great icosahedra
Compound of two great inverted snub icosidodecahedra
Compound of two great retrosnub icosidodecahedra
Compound of two great snub icosidodecahedra
Compound of two icosahedra
Compound of two inverted snub dodecadodecahedra
Compound of two small stellated dodecahedra
Compound of two snub cubes
Compound of two snub dodecadodecahedra
Compound of two snub dodecahedra
Compound of two snub icosidodecadodecahedra
Compound of two truncated tetrahedra
Prismatic compound of antiprisms
Prismatic compound of antiprisms with rotational freedom
Prismatic compound of prisms
Prismatic compound of prisms with rotational freedom

Four dimensions
Four-dimensional space
4-polytope – general term for a four dimensional polytope

Regular 4-polytope
5-cell, Tesseract, 16-cell, 24-cell, 120-cell, 600-cell

Abstract regular polytope
11-cell, 57-cell

Regular star 4-polytope
Icosahedral 120-cell, Small stellated 120-cell, Great 120-cell, Grand 120-cell, Great stellated 120-cell, Grand stellated 120-cell, Great grand 120-cell, Great icosahedral 120-cell, Grand 600-cell, Great grand stellated 120-cell

Uniform 4-polytope
Rectified 5-cell, Truncated 5-cell, Cantellated 5-cell, Runcinated 5-cell
Rectified tesseract, Truncated tesseract, Cantellated tesseract, Runcinated tesseract
Rectified 16-cell, Truncated 16-cell
Rectified 24-cell, Truncated 24-cell, Cantellated 24-cell, Runcinated 24-cell, Snub 24-cell
Rectified 120-cell, Truncated 120-cell, Cantellated 120-cell, Runcinated 120-cell
Rectified 600-cell, Truncated 600-cell, Cantellated 600-cell

Prismatic uniform 4-polytope
Grand antiprism
Duoprism
Tetrahedral prism, Truncated tetrahedral prism
Truncated cubic prism, Truncated octahedral prism, Cuboctahedral prism, Rhombicuboctahedral prism, Truncated cuboctahedral prism, Snub cubic prism
Truncated dodecahedral prism, Truncated icosahedral prism, Icosidodecahedral prism, Rhombicosidodecahedral prism, Truncated icosidodecahedral prism, Snub dodecahedral prism

Uniform antiprismatic prism
Triangular antiprismatic prism, Square antiprismatic prism, Pentagonal antiprismatic prism, Hexagonal antiprismatic prism, Heptagonal antiprismatic prism, Octagonal antiprismatic prism, Enneagonal antiprismatic prism, Decagonal antiprismatic prism
Pentagrammic antiprismatic prism, Hexagrammic antiprismatic prism, Heptagrammic antiprismatic prism, Octagrammic antiprismatic prism, Enneagrammic antiprismatic prism, Decagrammic antiprismatic prism
Pentagrammic crossed antiprismatic prism, Hexagrammic crossed antiprismatic prism, Heptagrammic crossed antiprismatic prism, Octagrammic crossed antiprismatic prism, Enneagrammic crossed antiprismatic prism, Decagrammic crossed antiprismatic prism

Honeycombs
Tesseractic honeycomb
24-cell honeycomb
Snub 24-cell honeycomb
Rectified 24-cell honeycomb
Truncated 24-cell honeycomb
16-cell honeycomb
5-cell honeycomb
Omnitruncated 5-cell honeycomb
Truncated 5-cell honeycomb
Omnitruncated 5-simplex honeycomb

Five dimensions
Five-dimensional space, 5-polytope and uniform 5-polytope
5-simplex, Rectified 5-simplex, Truncated 5-simplex, Cantellated 5-simplex, Runcinated 5-simplex, Stericated 5-simplex
5-demicube, Truncated 5-demicube, Cantellated 5-demicube, Runcinated 5-demicube
5-cube, Rectified 5-cube, Truncated 5-cube, Cantellated 5-cube, Runcinated 5-cube, Stericated 5-cube
5-orthoplex, Rectified 5-orthoplex, Truncated 5-orthoplex, Cantellated 5-orthoplex, Runcinated 5-orthoplex

Prismatic uniform 5-polytope
5-cell prism, Rectified 5-cell prism, Truncated 5-cell prism, Cantellated 5-cell prism, Runcinated 5-cell prism, Bitruncated 5-cell prism, Cantitruncated 5-cell prism, Runcitruncated 5-cell prism, Omnitruncated 5-cell prism
Tesseractic prism, Rectified tesseractic prism, Truncated tesseractic prism, Cantellated tesseractic prism, Runcinated tesseractic prism, Bitruncated tesseractic prism, Cantitruncated tesseractic prism, Runcitruncated tesseractic prism, Omnitruncated tesseractic prism
16-cell prism, Truncated 16-cell prism, Runcitruncated 16-cell prism
24-cell prism, rectified 24-cell prism, truncated 24-cell prism, cantellated 24-cell prism, runcinated 24-cell prism, bitruncated 24-cell prism, cantitruncated 24-cell prism, runcitruncated 24-cell prism, omnitruncated 24-cell prism, snub 24-cell prism
120-cell prism, Rectified 120-cell prism, Truncated 120-cell prism, Cantellated 120-cell prism, Runcinated 120-cell prism, Bitruncated 120-cell prism, Cantitruncated 120-cell prism, Runcitruncated 120-cell prism, Omnitruncated 120-cell prism
600-cell prism, Rectified 600-cell prism, Truncated 600-cell prism, Cantellated 600-cell prism, Cantitruncated 600-cell prism, Runcitruncated 600-cell prism
Grand antiprism prism

Honeycombs
5-cubic honeycomb
5-simplex honeycomb
Truncated 5-simplex honeycomb
5-demicubic honeycomb

Six dimensions
Six-dimensional space, 6-polytope and uniform 6-polytope
6-simplex, Rectified 6-simplex, Truncated 6-simplex, Cantellated 6-simplex, Runcinated 6-simplex, Stericated 6-simplex, Pentellated 6-simplex
6-demicube, Truncated 6-demicube, Cantellated 6-demicube, Runcinated 6-demicube, Stericated 6-demicube
6-cube, Rectified 6-cube, Truncated 6-cube, Cantellated 6-cube, Runcinated 6-cube, Stericated 6-cube, Pentellated 6-cube
6-orthoplex, Rectified 6-orthoplex, Truncated 6-orthoplex, Cantellated 6-orthoplex, Runcinated 6-orthoplex, Stericated 6-orthoplex
122 polytope, 221 polytope

Honeycombs
6-cubic honeycomb
6-simplex honeycomb
6-demicubic honeycomb
222 honeycomb

Seven dimensions
Seven-dimensional space, uniform 7-polytope
7-simplex, Rectified 7-simplex, Truncated 7-simplex, Cantellated 7-simplex, Runcinated 7-simplex, Stericated 7-simplex, Pentellated 7-simplex, Hexicated 7-simplex
7-demicube, Truncated 7-demicube, Cantellated 7-demicube, Runcinated 7-demicube, Stericated 7-demicube, Pentellated 7-demicube
7-cube, Rectified 7-cube, 7-cube, Truncated 7-cube, Cantellated 7-cube, Runcinated 7-cube, Stericated 7-cube, Pentellated 7-cube, Hexicated 7-cube
7-orthoplex, Rectified 7-orthoplex, Truncated 7-orthoplex, Cantellated 7-orthoplex, Runcinated 7-orthoplex, Stericated 7-orthoplex, Pentellated 7-orthoplex
132 polytope, 231 polytope, 321 polytope

Honeycombs
7-cubic honeycomb
7-demicubic honeycomb
331 honeycomb, 133 honeycomb

Eight dimension
Eight-dimensional space, uniform 8-polytope
8-simplex, Rectified 8-simplex, Truncated 8-simplex, Cantellated 8-simplex, Runcinated 8-simplex, Stericated 8-simplex, Pentellated 8-simplex, Hexicated 8-simplex, Heptellated 8-simplex
8-orthoplex, Rectified 8-orthoplex, Truncated 8-orthoplex, Cantellated 8-orthoplex, Runcinated 8-orthoplex, Stericated 8-orthoplex, Pentellated 8-orthoplex, Hexicated 8-orthoplex,
8-cube, Rectified 8-cube, Truncated 8-cube, Cantellated 8-cube, Runcinated 8-cube, Stericated 8-cube, Pentellated 8-cube, Hexicated 8-cube, Heptellated 8-cube
8-demicube, Truncated 8-demicube, Cantellated 8-demicube, Runcinated 8-demicube, Stericated 8-demicube, Pentellated 8-demicube, Hexicated 8-demicube
142 polytope, 241 polytope, 421 polytope, Truncated 421 polytope, Truncated 241 polytope, Truncated 142 polytope, Cantellated 421 polytope, Cantellated 241 polytope, Runcinated 421 polytope

Honeycombs
8-cubic honeycomb
8-demicubic honeycomb
521 honeycomb, 251 honeycomb, 152 honeycomb

Nine dimensions
9-polytope
9-cube
9-demicube
9-orthoplex
9-simplex

Hyperbolic honeycombs
E9 honeycomb

Ten dimensions
10-polytope
10-cube
10-demicube
10-orthoplex
10-simplex

Dimensional families
Regular polytope and List of regular polytopes
Simplex
Hypercube
Cross-polytope
Uniform polytope
Demihypercube
Uniform 1k2 polytope
Uniform 2k1 polytope
Uniform k21 polytope

Honeycombs
Hypercubic honeycomb
Alternated hypercubic honeycomb

Geometric operators
Rectification (geometry)
Truncation (geometry)
Bitruncation
Cantellation
Runcination
Sterication
Omnitruncation
Expansion (geometry)
Snub (geometry)
Alternation (geometry)
Dual polyhedron
Gyration (geometry)
Elongation (geometry)
Augmentation (geometry)
Diminishment (geometry)
Greatening (geometry)
Aggrandizement (geometry)
Stellation
Kleetope
Conway polyhedron notation

See also
List of geometry topics

polygons

List of polygons, polyhedra and polytopes


Funny Boy est un film indien réalisé par Deepa Mehta, sorti en 2020.

Synopsis
Arjie Chelvaratnam, un garçon tamoul du Sri Lanka doit composer avec son homosexualité alors que les tensions sociétales préfigurent la guerre civile du Sri Lanka.

Fiche technique
 Titre : Funny Boy
 Réalisation : Deepa Mehta
 Scénario : Deepa Mehta et Shyam Selvadurai
 Musique : Howard Shore
 Photographie : Douglas Koch
 Montage : Teresa Font
 Production : Lodi Butler, David Hamilton et Howard Shore
 Société de production : ARRAY Releasing et Hamilton-Mehta Productions
 Pays : , ,  et
 Genre : Drame
 Durée : 109 minutes
 Dates de sortie :
 :

Distribution
 Arush Nand : Arjie enfant
 Brandon Ingram : Arjie
 Nimmi Harasgama : Amma / Nalini
 Agam Darshi : Radha
 Seema Biswas : Ammachi
 Ali Kazmi : Appa
 Shivantha Wijesinha : Jegan
 Ruvin De Silva : Anil
 Rehan Mudannayake : Shehan

Accueil
Le film a reçu un accueil favorable de la critique. Il obtient un score moyen de 62 % sur Metacritic.

Notes et références

Liens externes

Film indien sorti en 2020
Film srilankais sorti en 2020
Film canadien sorti en 2020
Film américain sorti en 2020
Film dramatique indien
Film dramatique srilankais
Film dramatique canadien
Film dramatique américain
Film indien sur l'homosexualité masculine
Film srilankais sur les LGBT
Film américain sur l'homosexualité masculine
Film canadien sur l'homosexualité masculine
Film sur les enfants et les adolescents LGBT
Film réalisé par Deepa Mehta

Funny Boy (film, 2020)


An Cyperus serotinus in uska species han Liliopsida nga ginhulagway ni Christen Friis Rottbøll. An Cyperus serotinus in nahilalakip ha genus nga Cyperus, ngan familia nga Cyperaceae.

Subspecies

Ini nga species ginbahin ha masunod nga subspecies:

 C. s. inundatus
 C. s. serotinus

Mga kasarigan

Mga sumpay ha gawas

Cyperus

Cyperus serotinus


Evangelička crkva u Zagrebu (mađarski: Evangélikus Egyház Zágrábban, njemački: Evangelische Kirche in Zagreb, slovački: Evanjelický kostol v Záhrebe) evangelička je crkva u Zagrebu. Izgrađena je u neogotičkom stilu u razdoblju od 1882. do 1884. Posvećena je 30. ožujka 1884. Arhitekt crkve je Hermann Bollé.

Izvori
Evangelička crkvena općina Zagreb

Vidi još
 Evangelička Crkva u Hrvatskoj

Crkve u Zagrebu
Luteranizam
Građevine Hermanna Bolléa
Evangelička Crkva
Protestantske crkve
Protestantizam u Hrvatskoj

Evangelička crkva u Zagrebu


The Jonah Kit este un roman științifico-fantastic din 1975 scris de autorul britanic Ian Watson. În 1977, The Jonah Kit a câștigat Premiul BSFA pentru cel mai bun roman.

Note

Legături externe

Vezi și
1975 în literatură
1975 în științifico-fantastic

Romane din 1975
Romane științifico-fantastice
Romane britanice
Romane de Ian Watson
Opere de Ian Watson

The Jonah Kit


Gabrijel (Gavro) Jakešević (Jakšević) (Carevo Polje kod Jajca, 1. svibnja 1911. - Dubrovnik, 1987.), hrvatski skladatelj klasične glazbe i glazbeni pedagog iz BiH.

Životopis
Rođen je 1911. u selu u blizini Jajca. Glazbeničku je karijeru počeo kao učenik na klaviru a potom je pohađao teoriju glazbe. U Ljubljani je studirao skladanje na Glazbenoj akademiji u Ljubljani. Nakon što je završio škole, zaposlio se kao glazbeni pedagog. Poslije se okušao u skladanju klasične glazbe.

Skladao je više od 45 skladbi za klavir. Pisao je i komade za orkestar.

Izvori

Bosanskohercegovački skladatelji
Životopisi, Sarajevo
Bosanskohercegovački glazbeni pedagozi

Gabrijel Jakešević


Joseph Schildkraut (Viena; 22 de marzo de 1896 - Nueva York; 21 de enero de 1964) fue un actor de cine y teatro austriaco. Fue el primer no estadounidense en recibir un Óscar al mejor actor de reparto.

Biografía

Primeros años
Nacido en Viena, Austria, Schildkraut fue hijo del actor de teatro (y posteriormente de cine) Rudolph Schildkraut. De joven, Schildkraut viajó a Estados Unidos a principio de 1900. Participó en muchas producciones de Broadway. Entre las obras que protagonizó, incluyó una notable producción de Peer Gynt.

Carrera
En 1921, Schildkraut desempeñó el papel protagonista en la producción de la primera etapa americana de Ferenc Molnár: Liliom, la obra que se convertiría en la base del musical Carousel de Rodgers and Hammerstein.

Entonces comenzó a tener papeles en películas mudas, aunque volvía ocasionalmente al teatro. Su primer éxito vino interpretando a Chevalier de Vaudrey en la película de D.W. Griffith: Orphans of the Storm junto a Lillian Gish en 1921. Más tarde, en 1927, protagonizó la película de Cecil B. DeMille: The King of Kings, en el papel de Judas Iscariote. Rudolf Schildraut, su padre, también aparece en ella.

Schildkraut, con su fuerte acento vienés, no cantó Gaylord Ravenal en la versión de 1929 de la novela de Edna Ferber Show Boat. El personaje escrito para la película de 1929, era mucho más cercano al original de Ferber que el descrito para los musicales basados en la novela, así como en las otras adaptaciones en las películas de 1936 y 1951.

Schildkraut recibió un Óscar al mejor actor de reparto por su interpretación de Alfred Dreyfus en The Life of Emile Zola (1937). Y ganó fama internacional al interpretar al duque de Orléans en drama histórico María Antonieta (1938), al lado de Norma Shearer, Tyrone Power, John Barrymore y Robert Morley, junto a una notable interpretación del villano Nicolas Fouquet en The Man in the Iron Mask (1939). Joseph Schildkraut también es recordado por su papel de Otto Frank en The Diary of Anne Frank (1959), que cuatro años antes había interpretado en la obra teatral del mismo título.

Fue un actor bastante activo, y apareció como invitado en varios programas de televisión, en particular en el Hallmark Hall of Fame, en el que interpretó a Claudius en la producción televisiva de Hamlet (1953), con Maurice Evans en el papel principal.  Él también apareció en dos episodios de The Twilight Zone,  "Deaths-Head Revisited" y "The Trade-Ins". En 1963, fue nominado para un premio Emmy como Mejor Actor por su actuación en un papel de estrella invitada en el drama de la NBC Sam Benedict con Edmond O'Brien y Richard Rust.

Vida personal y muerte
Schildkraut se casó tres veces y murió en Nueva York debido a un infarto de miocardio. Por su contribución a la industria del cine, fue galardonado con una estrella en el Hollywood Walk of Fame en el 6780 de Hollywood Blvd. Hollywood (California). Fue enterrado en el Hollywood Forever Cemetery, Hollywood, CA.

Filmografía parcial

 Orphans of the Storm (1921)
 The Road to Yesterday (1925)
 The King of Kings (1927)
 Show Boat (1929)
 Carnival (1931)
 Viva Villa! (1934)
 Cleopatra (1934)
 The Crusades (1935)
 El jardín de Alá (The Garden of Allah) de Richard Boleslawski
 Slave Ship (1937)
 Almas en el mar (Souls at Sea) (1937)
 The Life of Emile Zola (1937)
 Lancer Spy (1937)
 María Antonieta (1938)

 Suez (1938)
 Idiot's Delight (1939)
 The Three Musketeers (1939)
 The Man in the Iron Mask (1939)
 Mr. Moto Takes a Vacation (1939)
 The Rains Came (1939)
 El bazar de las sorpresas (1940)
 The Tell-Tale Heart (1941)
 Flame of Barbary Coast (1945)
 The Cheaters (1945)
 Monsieur Beaucaire (1946)
 The Diary of Anne Frank (1959)
 The Greatest Story Ever Told (1965)

Premios y distinciones
Premios Óscar

Véase también
 Premio Óscar al mejor actor de reparto

Referencias

Enlaces externos

 Fotos y literatura

Actores de teatro de Austria
Actores de cine de Austria
Paseo de la Fama de Hollywood
Ganadores del premio Óscar al mejor actor de reparto
Fallecidos por infarto agudo de miocardio
Austríacos ganadores del premio Óscar
Nacidos en Viena
Fallecidos en Nueva York

Joseph Schildkraut


Vejle Boldklub sæson 2018-19 er Vejle Boldklub's 1. sæson tilbage i den bedste danske fodboldrække, Superligaen og klubbens 127. sæson som fodboldklub. Udover Superligaen, deltager klubben i DBU Pokalen. Det er den anden sæson med den italienske cheftræner Adolfo Sormani ved roret.

Klub

Førsteholdets trænerstab

Spillere

Førstehold
Oversigten er senest opdateret den 16. december 2018.

Transferer

Ind

Ud

Hæder

Månedens Spiller i Superligaen

 Juli måned: Allan Sousa (nomineret)

Turneringer

Superligaen

Grundspil

Resultatoverblik

Resultater efter hver runder

Grundspilskampe
Vejle Boldklubs kampe i grundspillet i sæsonen 2018-19.

DBU Pokalen

Træningskampe

*Kampene var en del af Hedensted IF Super Cup, hvor kampene blev afviklet over én halvleg á 45 minutter.
**Kampen blev spillet over 120 minutter (2 x 45 min. + 30 min.).

Statistik

Topscorer

Assist

Rent Bur

Kort

Referencer

Vejle Boldklub sæsoner
Danske fodboldklubbers sæson 2018-19

Vejle Boldklub sæson 2018-19


Reichskomisariatul Don-Volga (în germană: Reichskommissariat Don-Volga) a fost un regim civil de ocupație (teoretic) al Germaniei Naziste care a fost planificat în primele etape de ocuparea de teritorii în Uniunea Sovietică, unul dintre multele Reichskommissariate. Este menționat în memorandumurile germane pur și simplu ca Dongebiet ("teritoriul Don").

Se întindea aproximativ de la Marea Azov până la , o zonă fără orice limite naturale, unitate economică sau cu o populație omogenă. Capitala era planificată la Rostov-pe-Don. Dietrich Klagges, Prim-ministrul Ducatului de Braunschweig a fost propus de liderul nazist Alfred Rosenberg ca Reichskommissar.

Referințe

Legături externe
Decretul Führerul din 17 iulie 1941 de stabilire a Reichskommissariatelor în Uniunea Sovietică

Germania nazistă
State propuse
Ucraineni ai celui de-al Doilea Război Mondial

Reichskomisariatul Don-Volga


Margarethe Lenore Selenka-Heinemann foi zoóloga, antropóloga, feminista e pacifista alemã. Ela fez pesquisas sobre macacos e liderou expedições científicas às Índias Orientais Holandesas.

Vida pregressa
Selenka nasceu como Margarethe Heinemann, filha de um comerciante. Em 1886 ela se casou com o escritor Ferdinand Neubürger, mas o casamento terminou em divórcio alguns anos depois. Em 1893 ela se casou novamente com Emil Selenka, professor de zoologia na Universidade de Erlangen, que era viúvo de sua irmã. Sob a influência de Selenka, ela começou a estudar paleontologia, antropologia, zoologia e tornou-se sua assistente. Em 1892, ela participou de uma expedição científica ao Ceilão, Japão, China e Índias Orientais Holandesas, cuja viagem foi liderada por seu marido. Quando Emil Selenka ficou gravemente doente durante sua estada nas Índias Orientais Holandesas e teve que retornar à Alemanha, ela continuou o seu trabalho, passando alguns meses explorando as selvas de Bornéu para estudar macacos. De volta à Alemanha, o casal escreveu um relatório sobre suas viagens intitulado Sonnige Welten: Ostasiatische Reiseskizzen (Mundos ensolarados: esboços de viagem do Leste Asiático).

Feminismo
Os Selenkas se mudaram para Munique em 1895. Aqui Margarethe se tornaria professora na Universidade de Munique. Fez amizade com as feministas Anita Augspurg e Lida Gustava Heymann e se envolveu no movimento feminista-pacifista alemão, que associava a violência doméstica contra as mulheres à tendência dos países à guerra. Juntamente com Augspurg, que foi a primeira advogada profissional da Alemanha, Selenka fez campanha pelo sufrágio feminino e pela igualdade legal de gênero no Império Alemão. Tornou-se membro da Verband fortschrittlicher Frauenvereine (Associação de Clubes de Mulheres Progressistas), organização feminista alemã considerada radical na época. Selenka também era um pacifista que acreditava que guerras futuras poderiam ser evitadas pelo diálogo e pelo estabelecimento de leis internacionais. Em 1899 ela foi a principal organizadora de uma manifestação pacifista internacional.

Trabalho antropológico
Enquanto isso, o trabalho científico dos Selenkas continuou. Eles ficaram intrigados com a descoberta de Eugène Dubois dos fósseis do homem de Java (Homo erectus) em Trinil em 1891. Dubois afirmou ter descoberto o "elo perdido" evolucionário entre macacos e humanos. No entanto, nem todos os cientistas concordaram e o debate foi dificultado pela recusa de Dubois em mostrar aos outros seus fósseis. Emil Selenka decidiu organizar uma expedição a Java para encontrar mais evidências. No entanto, ele morreu em 1902, deixando a tarefa para sua esposa. Margarethe Selenka continuou o trabalho e a expedição ocorreu durante 1907 e 1908. Não obteve sucesso em descobrir mais fósseis do homem de Java em Trinil, mas contribuiu para a estratigrafia regional e muitos fósseis de mamíferos do Pleistoceno foram encontrados. O relatório foi supervisionado por Selenka e pelo geólogo Max Blanckenhorn e foi elogiado internacionalmente por sua precisão. Muitas das reações positivas vieram de opositores das ideias de Dubois, como o anatomista britânico Arthur Keith, que viu o relatório como uma prova contra Dubois. No final do século XX, o relatório foi citado pelos criacionistas porque afirma que um molar humano foi encontrado durante as escavações em Trinil. Os criacionistas veem isso como prova de que os humanos modernos viveram ao mesmo tempo que os homens de Java, excluindo assim a possibilidade de que o homem de Java possa ser um ancestral direto dos humanos.

Conferência de paz
Em 1904, Selenka representou o VfFV na conferência internacional de paz em Boston. Após uma disputa com Augspurg e Heymann, ela deixou o VfFV e se juntou ao rival Bund für Mutterschutz und Sexualreform (BfMS), (Federação para Proteção à Maternidade e Reforma Sexual), fundado por sua amiga Helene Stöcker. Em 1915, ela participou de uma conferência internacional de paz em Haia, iniciada pelo Czar Nicolau II em um esforço para parar a Primeira Guerra Mundial. Como outros ativistas pacifistas, Selenka foi colocada em prisão domiciliar pelo governo alemão.

Obras

Bibliografia

Ligações externas

 Letter from Margaret Selenka to May Wright Sewall (3 April 1903)
 Letter from Margaret Selenka to May Wright Sewall (28 October 1910)

Zoólogos da Alemanha
Antropólogas da Alemanha
Paleontólogos da Alemanha
Feministas
Pacifistas da Alemanha
!Mais Teoria da História na Wiki (Wikiconcurso de edição)

Margarethe Lenore Selenka


John Njue (Kiriari, Distrito Embu, Kenia, 31 de diciembre de 1944) es arzobispo emérito de Nairobi y cardenal keniata.

Biografía
Tiene un doctorado en filosofía por la Universidad Pontificia Urbaniana y un doctorado en teología en la Pontificia Universidad Lateranense.

Ordenado sacerdote el 6 de enero de 1973 por el papa Pablo VI. Fue obispo de Embu, en Kenia, del 9 de junio de 1986 al 9 de marzo de 2002. La consagración episcopal la recibió de manos del cardenal Jozef Tomko.

Juan Pablo II lo nombró arzobispo coadjutor de Nyeri, pero antes de suceder al ordinario, el  6 de octubre de 2007 el papa Benedicto XVI lo nombró arzobispo de Nairobi.

Fue creado cardenal en el consistorio del 24 de noviembre de 2007 por el papa Benedicto XVI, recibiendo el título de Preziosissimo Sangue di Nostro Signore Gesù Cristo.

El papa Francisco aceptó el 4 de enero de 2021 su renuncia al cargo como arzobispo de Nairobi.

Actualmente es presidente de la Conferencia episcopal kenyana desde 2006, luego de haberlo sido de 1997 al 2003.

El 29 de julio de 2014 fue confirmado como miembro de la Congregación para la Evangelización de los Pueblos.

El 30 de junio de 2016 fue nombrado miembro de la Secretaría para la Comunicación.

El 13 de octubre de 2020 fue confirmado como miembro de la Congregación para la Evangelización de los Pueblos usque ad octogesimum annum.

Referencias

(en inglés) Catholic Hierarchy
(en inglés) The Cardinals of the Holy Roman Church
(en inglés) Holy See Press Office. Cardinal John Njue
(en italiano) Salla Stampa della Santa Sede. Cardinale John Njue

Cardenales creados por Benedicto XVI
Obispos de Kenia
Arzobispos de Kenia
Cardenales de Kenia
Alumnado de la Pontificia Universidad Lateranense
Alumnado de la Pontificia Universidad Urbaniana
Obispos nombrados por Juan Pablo II
Arzobispos nombrados por Juan Pablo II
Kenianos del siglo XX
Kenianos del siglo XXI
Obispos católicos del siglo XX
Obispos católicos del siglo XXI
Arzobispos del siglo XXI

John Njue


Tetracarpaea, monotipski biljni rod, jedini u porodici Tetracarpaeaceae, red kamenikolike (Saxifragales), čija vrsta T. tasmanica raste jedino na otoku Tasmanija u Ausatraliji. To je maleni uspravni zimzeleni grm koji naraste od 30 do 100 cm. visine, nazubljenih debelih listova i malenih cvjetova s četiri bijele latice na krajevima cvjetne stabljike.

Njezin lokalni naziv je Delicate Laurel.

Izvori

Kamenikolike

Tetracarpaea


මමියක් යනු, හිතාමතා හෝ අහම්බෙන් හෝ  රසායනයන්, අධික ශීතල, ඉතා අඩු ආර්ද්‍රතාවය හෝ, වාතය නොමැති වීම වෙතට නිරාවරණය වීමෙන්, එහි සම සහ ඉන්ද්‍රියයන් සංරක්ෂණය වීම නිhhgggjසා, සිසිල් සහ වියලි තත්ත්වයන් යටතේ තැබුවහොත්  තවදුරටත් ක්ෂය නොවන,   මරණයට පත්වූ මනුෂ්‍යයෙකු හෝ සත්ත්වයෙකු වෙයි.  මිනිසුන්ගේ හා අනෙකුත් සතුන්ගේ මමීන්,අසමාන්‍ය තත්ත්ව හරහා ස්වාභාවික සංරක්ෂණයේ හෝ මරණ සුරක්ෂා කිරීම සදහා වු සංස්කෘතිකමය මානව කෘති වල ප්‍රතිඵලයක් ලෙස ලෝකයේ විවිධ ප්‍රදේශ වලින් හමුවී ඇත.

හිතාමතාම ඖෂධ කවන ලද මමීයන්

විශේෂිත සංරක්ෂණ අරමුණක් සදහා හිතාමතාම ඖෂධ ගන්වන ලද මමීයන් වඩාත් ප්‍රචලිත වෙයි. විශේෂයෙන්ම අතීත ඊජිප්තුවේ පැවති මමීයන් ඒ අතරවෙයි. එහිදි මිනිසුන් පමණක් නොව කිඹුලන් හා බලලුන්ද මමී ගන්වන ලදී. අතීත ග්‍රීක පුරාවිද්‍යාඥයන් වාර්තා කරන අන්දමට පර්සියානුවන් ඔවුන්ගේ රජවරුන් හා වංශාදි පතීන් ඉටි මගින් ඇතැම් විට මමී ගන්වන ලදී. එසේ නමුත් මෙම භාවිතය ඊජිප්තුවේදී සිදු නොවීය.  2004 වර්ෂයේදී පකිස්ථානයෙන් සොයාගත් පර්සියානු කුමරියගේ දේහය මිදි තිබුණි. චීනයේදී ඖෂධ ගන්වන ලද සයිප්‍රස් මිනී පෙට්ටි සොයා ගෙන ඇත. ඊජිප්තු මමීයන් වඩාත් ප්‍රචලිත වුව ද උතුරු චිලි දේශයේ හා දකුණු පේරු දේශයේ චින්ක්‍රෝ මමීන් ආදිතම මමීයන් වෙයි. මධ්‍යම සහරාවේ දී හමුවු උවාන් මොහුදියැක් යනු 1958 දී මහාචාර්යය ෆැබ්රිසියෝ මෝරි විසින් සොයා ගන්නා ලද කුඩා පිරිමි දරුවකුගේ මමීයක නමකි. ඕනෑම සංසදනාත්මක ඊජිප්තු මමීයකට වඩා පැරණි මෙම මමීය ඉතා දියුණු මමීකෘත තාක්ෂණයන් යොදා ගෙන ඇති අතර වසර 5500 ක් පමණ පැරණි වෙයි. සිසිලි දූපතේ පැලේමොහි පුජකවරුන් 1599 දී ඔවුන්ගේ මළ දේහයන් මමී ගන්වන ලද අතර තමන්ගේ තත්ත්වයේ සංකේතයක් ලෙස ප්‍රජාවේ අනෙකුත් සාමාජිකයන් ද ඔවුනගේ මළ දේහ සංරක්ෂණයට අදහස් කරන ලදී. ඔවුන් අතරින් අවසන් වරට මමී ගන්වන ලද සමාජිකයා 1920 දී මිය ගිය අයෙකි. පැනෝමොහි Capuchin catacombs දේහ දහසකට වඩා අන්තර්ගත කරගත්තකි. ඒවා අතරින් බහුතරයක් ඇදුම් සහිත සිට ගෙන සිටින ආකා‍රයේ ඒවා වෙයි. කෙසේ නමුත් සංරක්ෂණයේ බොහෝ අවස්ථාවන් අසාර්ථක වු අතර ඇට සැකිල්ල සහ රෙදි පිළි පමණක් ඉතුරු විය.

ස්වභාවික මමී

ස්වභාවයේ හමුවන විවිධ තත්වයන් හේතුවෙන් මමීකරණයට ලක් වූ සත්ව සිරුරු ලෝකය පුරා විවිධ ප්‍රදේශවලින් හමු වී ඇත. මෙවැනි තත්ව සඳහා උදාහරණ ලෙස අධික සීතල (ඔට්සි නම් අයිස් මිනිසා, අයිස් මේඩ්න්), ආම්ලික තත්ව (ටොලන් මිනිසා), ලවණ අධික බව (ලවණ මිනිසා) හෝ විජලකාරක වියලි තත්ව (ටරීම් මමී) ආදිය හැඳින්විය හැක. යකඩ යුගයට අයත් සිරුරු 1000කට අධික සංඛ්‍යාවක් උතුරු යුරෝපයේ මඩ වගුරු තුළින් හමු වී ඇති අතර ඒවා අතරට වයිඩේ ගර්ල් සහ ලින්ඩෝ මිනිසා ආදී ප්‍රසිද්ධ මමී ද අයත් වේ. මානව මෙන්ම අනෙකුත් සත්ව විශේෂයන්ගේ ද මමීකරණයට ලක් වූ සිරුරු හමු වී ඇත. මෙම තත්වය වඩාත් බහුලව දැකිය හැකි වන්නේ නොගැඹුරු ලවණ ජලය සහිත පරිසරවල ජීවත් වන සත්ව විශේෂයන්ගේ වේ. තවද මෙහි දී මමීකරණය වීමේ ක්‍රියාවලිය සඳහා වඩාත් සුදුසු ව්‍යුහයන්ගෙන් යුත් ශරීර ඇති මුහුදු අශ්වයන් සහ තාරකා මසුන් ආදී ජීවීන් වඩාත් බහුලව මෙලෙස මමීකරණයට ලක් වේ.

මමී

මමිය


Bekirler, Balıkesir ilinin Bigadiç ilçesine bağlı bir mahalledir.

Tarihçe
Mahallenin adının nereden geldiği ve geçmişi hakkında kesin bir bilgi yoktur. köyün en az 300 yüz yıla yakın bir geçmişi olduğu tahmin edilmektedir. Bir rivayete göre Mahallenin kuruluşu, Köyü kuran kişi Bekir adında bir Türk'tür. Bekir'in başka iki kardeşi vardır. Bunlar Davut ve İlyas'tır. Bu 3 kardeş içinde Davut geçimini hayvancılıkla sağladığı için Anadolu'ya gelişinde bir dağlık bölge istemiştir.  İlyas sadece tarımla uğraştığı için şimdiki mahallesin bulunduğu geniş bir ova olan yeri kendine mesken seçmiştir. Bekir ise hem çiftçilik hem de hayvancılıkla uğraştığı için şimdiki Bekirler Köyü çevresini benimsemiştir. İşte Davutlar, İlyaslar ve Bekirler Mahalleninün şimdiki isimleri köyleri kuran Davut-İlyas ve Bekir kardeşlerden kalmıştır. Bu 3 kardeşin Türklerin hangi boyuna mensup oldukları bilinmemektedir. Yalnız bazı bilgilere göre bunların Türklerin Anadolu'ya göçleri sırasında Marmara Bölgesinin Kepsut çevresine geldiği buradan da şimdiki köylerin olduğu yerlere geldikleri söylenirken.Başka bir rivayete göre de Bekirler köyünün Anadolu'ya ilk göçle beraber  1080 yıllarında yerleşik hayata geçtiği ve Büyük Roma imparatorluğu sınırında uç toprakları savunma mahiyetinde gelen Oğuzların Kayı boyundan olduğuna ve gelenekleri,örfleri,yemekleri,yerel düşünce,ve görüş farklılığı ile de bu iddiaya doğru yanıt vermektedir..

Coğrafya
Balıkesir il merkezine 56 km mahallesimüz, Bigadiç ilçesine 18 km uzaklıktadır.

Nüfus

Dış bağlantılar

Bigadiç'in mahalleleri

Bekirler, Bigadiç


Hallr Snorrason fue un escaldo de Islandia del siglo XII. Aparece en Skáldatal como uno de los poetas de la corte de Magnus V de Noruega. De su obra sobreviven dos lausavísur y una media estrofa, conservadas en Skáldskaparmál y la Saga de Sverre, posiblemente composiciones de alabanza para el rey Magnus.

Bibliografía
 Simek, Rudolf ; Hermann Pálsson. Lexikon der altnordischen Literatur : die mittelalterliche Literatur Norwegens und Islands. 2., wesentlich vermehrte und überarbeitete Aufl. von Rudolf Simek. Stuttgart : Kröner, 2007. (Kröners Taschenausgabe ; 490). ISBN 978-3-520-49002-5.

Enlaces externos
Obra de Hallr Snorradon en nórdico antiguo.

Poetas de Islandia
Poetas del siglo XII
Poetas escaldos
Islandeses del siglo XII

Hallr Snorrason


Gea Norvegica Geopark er en europæisk geopark som består af de norske kommuner Larvik og Lardal i Vestfold samt seks kommuner i Telemark: Bamble, Kragerø, Nome, Porsgrunn, Siljan og Skien.

Hensigten med en geopark er formidling af geologiens betydning. Målgrupperne er lokalbefolkning, skoler og turister.

Kilder
 Europæisk Geopark Blandt andet Geanor.no
 Netværket af europæiske Geoparker Europeangeoparks.stjæle

Telemark
Vestfold

Gea Norvegica Geopark


Little Chart es una parroquia civil y un pueblo del distrito de Ashford, en el condado de Kent (Inglaterra).

Geografía
Según la Oficina Nacional de Estadística británica, Little Chart tiene una superficie de 6,01 km².

Demografía
Según el censo de 2001, Little Chart tenía 239 habitantes (47,7% varones, 52,3% mujeres) y una densidad de población de 39,77 hab/km². El 16,74% eran menores de 16 años, el 73,22% tenían entre 16 y 74 y el 10,04% eran mayores de 74. La media de edad era de 43,05 años. Del total de habitantes con 16 o más años, el 29,65% estaban solteros, el 58,79% casados y el 11,56% divorciados o viudos.

El 92,08% de los habitantes eran originarios del Reino Unido. El resto de países europeos englobaban al 3,75% de la población, mientras que el 4,17% había nacido en cualquier otro lugar. Según su grupo étnico, el 97,52% eran blancos, el 1,24% mestizos y el 1,24% chinos. El cristianismo era profesado por el 75,93% y cualquier otra religión, salvo el budismo, el hinduismo, el judaísmo, el islam y el sijismo, por el 1,24%. El 14,52% no eran religiosos y el 8,3% no marcaron ninguna opción en el censo.

121 habitantes eran económicamente activos, 115 de ellos (95,04%) empleados y 6 (4,96%) desempleados. Había 98 hogares con residentes y ninguno vacío.

Referencias

Enlaces externos

Localidades de Kent
Parroquias civiles de Kent

Little Chart


7139 Tsubokawa este un asteroid din centura principală de asteroizi.

Descriere
7139 Tsubokawa este un asteroid din centura principală de asteroizi. A fost descoperit pe  la Ojima de Tsuneo Niijima și Takeshi Urata. El prezintă o orbită caracterizată de o semiaxă mare de 3,00 ua, o excentricitate de 0,03 și o înclinație de 9,8° în raport cu ecliptica.

Vezi și
 Lista planetelor minore: 7001-8000
 Centura de asteroizi

Referințe

Obiecte astronomice descoperite în 1994
Centura de asteroizi

7139 Tsubokawa


Glen Keane (Filadelfia, 13 de abril de 1954) es un animador, autor, ilustrador y director estadounidense. Keane es mejor conocido por animar personajes para Walt Disney Studios, incluyendo las películas La sirenita, Aladdín, La bella y la bestia, Tarzán, y Enredados. En 1992 Keane recibió el Premio Annie por animación de personajes y en el 2007 el Premio Winsor McCay por una vida de contribución en el campo de la animación.

Vida y carrera
Keane nació en Filadelfia, Pensilvania, hijo del caricaturista Bil Keane, creador de The Family Circus, y Thelma "Thel" Carne Keane. Se crio en Paradise Valley, Arizona.

El interés de Keane en el arte lo desarrolló como un niño observando el trabajo de su padre como caricaturista. (El mismo joven Glen está representado en las tiras cómicas de su padre como el personaje de "Billy"). En sus primeros intentos de dibujar, su padre le dio unas copias de Dynamic Anatomy de Burne Hogarth, y lo introdujo en el análisis de las formas del cuerpo y el enfoque creativo del dibujo al natural. Después de la secundaria, Glen ingresó en la Escuela de Arte California Institute of the Arts, desechando una oferta de una beca de fútbol americano de otro colegio. En un giro afortunado de la vida, su solicitud fue enviada accidentalmente al Programa Experimental de Animación (Luego llamado Film Graphics), donde fue supervisado por el ahora famoso profesor de animación Jules Engel.

Trabajo en Disney
Keane dejó CalArts (California Institute of the Arts) en 1974 y se adhirió a Disney ese mismo año. Su primer trabajo, el cual fue creado en un período de 3 años, fue ofrecido en Bernardo y Bianca, para el cual fue un animador para los personajes de Bernardo y Penny, animando al lado del famoso Ollie Johnston. En 1975, durante la producción de su primera película, Keane se casó con Linda Hesselroth, y son los padres de la diseñadora de arte Claire Keane, y el artista de gráficos digitales Max Keane.

Después de que "Bernardo y Bianca" estuviera terminada, Keane llegó a animar a Elliot el Dragón en Pedro y el dragón Elliot. Keane también animó al oso del enfrentamiento culminante de The Fox and the Hound. En 1982, después de ser inspirado por la innovadora película Tron, Keane colaboró con su colega John Lasseter (Toy Story, Toy Story 2) en la prueba de una escena de 30 segundos de Maurice Sendak, Where the Wild Things Are, que fue enviado para ellos por el ejecutivo de Disney Tom Wilhite.  La prueba integraba animación tradicional de personajes y gráficos generados por computadora, y como Tron, fue una cooperación con MAGI. Este fue además el primer experimento digital con personajes entintados y pintados de Disney. Pero, el proyecto se canceló por ser demasiado caro, y el estudio se negaba a invertir en planes futuros. La prueba de Where the Wild Things Are fue revolucionaria para su tiempo, y un predecesor para la famosa escena del salón de baile de "La bella y la bestia.

En 1983, Keane dejó Disney como empleado contratado y trabajó como empleado independiente. Durante este tiempo, trabajó para el personaje del Profesor Ratigan de la película de Disney Basil, el ratón superdetective. También hizo algún trabajo para The Chipmunk Adventure donde hizo la secuencias de "Boys and Girls of Rock N' Roll" y "Getting Lucky". Regresó a Disney para trabajar sobre los personajes Fagin, Sykes y Georgette de Oliver y su pandilla. Keane llegó a ser jefe de animación de personajes, convirtiéndose algunas veces en el nombrado "Nuevo Noveno Anciano" ("Nine Nex Men"). En este cargo fue responsable de la animación de algunos de los más memorables personajes de Disney en lo que se conoce como la "Nueva "Era Dorada" de la animación Disney. Keane diseño y animó el personaje de Ariel en la película de 1989 La sirenita . Luego el águila Marahute de Bernardo y Bianca en Cangurolandia. Más tarde, Keane trabajó como supervisor de animación en los personajes titulares de tres películas de Disney exitosas; Aladdín, La bella y la bestia  y Pocahontas .

Vida en París
Mientras vivía con su familia en París durante tres años, Keane completó su trabajo para la película de Disney de 1999, Tarzán , para la cual dibujó dicho personaje. Keane después volvió a los estudios Disney de Burbank como el animador principal de Long John Silver en El planeta del tesoro. En 2003, comenzó a trabajar como director en Disney para la película animada por CGI, Enredados (basada en la historia de los hermanos Grimm Rapunzel), la cual se estrenó en noviembre de 2010. En "Enredados", Glen y su equipo esperaban llevar el estilo y calidez de la animación tradicional a la animación por computadora.  En octubre de 2008, debido a un quebranto de salud, Keane tuvo que dar un paso atrás como director de "Enredados", pero siguió siendo el productor ejecutivo de la película y un director de animación.

El 23 de marzo de 2012, después de haber trabajado durante aproximadamente 37 años en Disney, Glen Keane dejó Walt Disney Animation Studios.

Además de su trabajo como animador, Keane es autor e ilustrador de unas series de libros para niños con parábolas bíblicas con Adam Raccoon y 'King Aren the Lion'.

Cita
«Las personas son lo que son por la forma en que reaccionan a las cosas.»

Filmografía

Referencias

Enlaces externos

  on YouTube
 "The Art of Glen Keane" Blog
 Glen Keane interview for the Animation Podcast
 Interview with Glen Keane about 'Tangled', April 18, 2011

Animadores de Estados Unidos
Ganadores del premio Óscar al mejor cortometraje animado
Nacidos en Filadelfia

Glen Keane


قروب جي 115  طائرة تدريب ثابتة الجناح صنعت بواسطة شركة قروب إيروسبيس الألمانية. الطراز (E) يخدم في القوات الجوية الملكية البريطانية والقوات الجوية المصرية. تعرف في بريطانيا بالاسم تي.1 .

المستخدمون

 تُستخدم في العديد من مدارس الطيران التابعة للقوات الجوية الملكية البريطانية.

 لديها 68 طائرة من الطراز (E) تابعه للواء الجوي 117 للتدريب الابتدائي التابع للقوات الجوية المصرية.

المواصفات

الصفات العامة
 الطاقم: 2 (مُتدرب، مُدرب).
 الطول: 7.59 متر.
 المسافة بين الجناحين: 10.0 متر.
 الارتفاع : 2.8 متر.
 مساحة الأجنحة: 12.2 متر².
 الوزن فارغة: 690 كجم.
 أقصى وزن: 990 كجم.
 المحرك: محرك واحد من نوع (لايكومينغ O-360) يعطي قوة دفع 149 كيلو نيوتن.

الأداء
 السرعة القصوى: 343 كيلومتر/ساعة.
 المدى: 1,150 كيلومتر.
 أقصى ارتفاع: 3,050 متر.
 معدل الصعود: 5.33 متر/ثانية.
 حمل الوقود الأقصي: 150 لتر (بمقارنة كمية الوقود بكمية وقود طائرة نفاثة سنجد أن تلك الكمية لا تكفي الطائرة النفاثة لإنهاء ممر الإقلاع علي عكس الطائرة جي - 115 التي تكفيها لعمل رحلة كاملة.).

مراجع

وصلات خارجية
 صور للطائرة جي - 115.
 صفحة الطائرة علي موقع القوات الجوية الملكية البريطانية.

طائرات بمحرك واحد جرار
طائرات تدريب عسكرية ألمانية 1980–1989
طائرات تدريب مدنية ألمانية 1980–1989
طائرات ذات أجنحة سفلية
طائرات قروب

قروب جي 115


Command & Conquer (također poznata kao Command & Conquer: Tiberian Dawn) strateška je videoigra u stvarnom vremenu iz 1995. koju je razvio Westwood Studios, a objavio Virgin Interactive. Njezina je radnja smještena u alternativnu povijest, a govori o svjetskom ratu dviju globalnih frakcija: Globalne obrambene inicijative Ujedinjenih naroda i kultne militantne organizacije nazvane Bratstvo Noda koju predvodi tajanstveni Kane. Skupine se natječu za kontrolu tiberija, tajanstvene tvari koja se polako širi svijetom.

Westwood je osmislio Command & Conquer tijekom posljednje faze razvoja videoigre Dune II, pa je tako i utemeljen na toj videoigri. Međutim, budući da je Westwood bio nadahnut tadašnjim svjetskim događajima, a naročito Zaljevskim ratom, videoigri je odlučio dati moderno okruženje. Sadrži isječke FMV-a u kojima glume zaposlenici Westwooda i jedan profesionalni glumac, Joseph D. Kucan, koji glumi Kanea. Looking Glass Studios razvio je port za Nintendo 64.

Command & Conquer postigao je komercijalni i kritički uspjeh, a prodan je u više od tri milijuna primjeraka. Osvojio je brojne nagrade i smatra se naslovom koji je definirao i popularizirao žanr strategije u stvarnom vremenu. Igra je bila prva u serijalu Command & Conquer, koji je do 2009. prodan u 30 milijuna primjeraka. Electronic Arts, trenutačni izdavač i vlasnik serijala, povodom 12. godišnjice videoigre besplatno ju je objavio 2007.

Koncept igre
U Command & Conqueru sudjeluju igrači koji se nalaze u ulozi jedne od dvije frakcije na karti – kao Globalna obrambena inicijativa (GDI) i Bratstvo Noda. Zadatak im je izgraditi bazu, prikupiti resurse i upotrijebiti ih za stvaranje trupa, nakon čega mogu uništiti protivničku vojsku ili uništiti i zauzeti njihovu bazu. Osnovna obuka jedinica i stvaranje postrojenja financiraju se tiberijem, jedinim resursom u igri, koji se prikuplja korištenjem rudarskih jedinica i preradom u rafinerijama. Svaka frakcija ima svoj tip jedinica, vlastito superoružje i vlastitu borbenu strategiju: GDI se oslanja na strateške napade velikih razmjera sa skupim, ali čvrstim i moćnim jedinicama, a Nod se oslanja na veće vojske i koristi se nekonvencionalnom, gerilskom taktikom s jeftinim i neobičnim jedinicama.

Za stvaranje jedinica potrebno je uspostaviti bazu korištenjem posebne jedinice koja se naziva mobilno građevinsko vozilo (MCV); MCV se može postaviti samo na otvorenom ravnom zemljištu, a građevine moraju biti smještene u neposrednoj blizini. Baze se mogu zaštititi obrambenim strukturama, a jedinice nastaju u proizvodnim strukturama (tj. vojarnama za pješaštvo), dok tehničke zgrade pomažu u otključavanju naprednijih jedinica; mogućnosti gradnje ovise o opcijama navedenim na tehnološkom drvetu, tako da određene zgrade moraju biti izgrađene kako bi se otključale nove mogućnosti. Silosi se mogu graditi za skladištenje više resursa jer rafinerijske strukture imaju ograničen prostor za pohranu. Mogu se graditi i zgrade za popravak oštećenih vozila, a potrebne su i elektrane da bi baza mogla raditi – manjak energije usporava stvaranje jedinice i gasi obrambena oružja. Igra ukupno sadrži pedesetak jedinica i struktura.

Command & Conquer sadrži dvije kampanje za jednog igrača, po jednu za svaku frakciju; igrač mora izvršiti niz misija na karti kampanje za odabranu frakciju. Cilj većine misija obično je uništavanje jedinica odnosno uništavanje neprijateljskih zgrada / preuzimanje nadzora nad njima, pri čemu svaka misija započinje kratkim izvještajem oblikovanim kombinacijom računalnih animacija i videozapisa (FMV). Ponekad tijekom kampanje igrač može odabrati misiju po želji, pa tako i različite scenarije.

Na izvornom izdanju za DOS moglo je igrati i do četiri igrača, što je u to vrijeme bila rijetkost, a u inačici Command & Conquer Gold omogućena je i igra s više igrača preko interneta s grafikom SVGA. Inačicama za konzole Sega Saturn i PlayStation nedostaje podrška za više igrača, premda je u inačicu za potonju konzolu uvršteno i petnaest dodatnih misija za jednog igrača iz proširenja The Covert Operations. Inačica za Nintendo 64, iako joj također nedostaje podrška za više igrača, sadrži ažuriranu grafiku s 3D modelima i okruženjima, kao i četiri nove misije "Special Ops". Međutim, videozapisi u FMV-u uklonjeni su i zamijenjeni statičnim slikama, a prate ih glasovna gluma i zvučni efekti.

Radnja
Radnja Command & Conquera odvija se u alternativnom vremenu i počinje padom meteorita u blizini rijeke Tiber u Italiji 1990-ih. Meteorit sa sobom donosi izvanzemaljsku supstancu koju znanstvenici po mjestu udara imenuju tiberij; može apsorbirati i kristalizirati plemenite metale iz okolnog tla, ali i izmijeniti svoju okolinu i stvarati izuzetno otrovne plinove i zračenje koje je fatalno za organski život. Drevno i kultno tajno društvo zvano Bratstvo Noda, koje tvrdi da je predvidjelo potencijal tiberija prema učenju samoprozvanoga mesije Kanea, ulaže u razvoj tehnologije za sakupljanje i pročišćavanje tiberija prije nego što to započnu znanstvenici i rabi dobivene resurse za regrutiranje vojske sljedbenika širom svijeta.

Do 1995. tiberij se širi cijelim planetom, a kako je Nod imao kontrolu nad gotovo polovicom svjetske količine tiberija koji nezaustavljivo raste, počeo je provoditi terorističke kampanje u bogatim zemljama i uspostavljati uporišta u siromašnijim zemljama. Kako bi se suprotstavilo Nodu koji smatraju prijetnjom, Vijeće sigurnosti Ujedinjenih naroda odobrava prijedlog zakona o osnivanju multinacionalne vojne radne skupine pod nazivom Globalna obrambena inicijativa (GDI), čija je specifična zadaća boriti se protiv Noda širom svijeta. Sukob između dviju strana na kraju kulminira svjetskim ratom koji traje do 1996.; Kane je usredotočen na operacije u Africi, dok GDI provodi vojne operacije u Europi kako bi stabilizirao regiju.

Kampanja GDI-ja

Dok UN poziva GDI da pomogne u borbi protiv Noda u Europi, igrač se uključuje kao jedan od zapovjednika GDI-ja pod zapovjedništvom generala Marka Jamisona Shepparda. Nakon uspostavljanja baza na teritoriju Noda u istočnoj Europi GDI se usredotočuje na kontrolu Poljske i Bjelorusije i uklanjanja Nodovih trupa iz okupiranih zemalja u Njemačkoj. Međutim, Kane se služi medijskom manipulacijom kako bi uvjerio svijet da je GDI namjerno napao i masakrirao građane poljskog grada Białystok. Iako Sheppard negira umiješanost GDI-ja, UN smanjuje financiranje vojne opreme i tako prisiljava GDI da pokrene obrambene operacije protiv naglog naleta Nodovih napada, što obuhvaća i zaštitu baza i vodećeg znanstvenika na polju tiberija, dr. Ignacija Mobiusa. Međutim, Nod se ubrzo pronađe u defenzivi nakon što se otkrije da je to bila varka koju su osmislili Sheppard i UN kako bi ga namamili u zamku i uvjerili da je siguran, a nova financijska sredstva dopuštaju GDI-ju da u borbi počne koristiti nove i naprednije vojne jedinice u borbi. Na kraju kampanje GDI otkriva Kaneovu glavnu bazu operacije – nalazila se u kompleksu nazvanom Nodov hram u Sarajevu – a Solomon snagama GDI-ja naređuje da krenu u konačni napad. Nakon kratke i krvave borbe GDI uništava hram novim superoružjem, svemirskim ionskim topom (Ion Cannon) i time okončava sukob. Kampanja GDI-ja kanonska je i radnja iduće igre nastavlja se na nju.

Kampanja Noda
Budući da je Nod uključen u globalni rat širom svijeta, Kane zapovijeda svojim snagama da osiguraju teritorij u Africi, a njegov zamjenik Seth igrača, regruta, zatraži da pomogne u operacijama Bratstva. Nakon uspješne izvedbe operacija u sjevernoj Africi korištenjem konvencionalnog i nekonvencionalnog ratovanja, uništavanja GDI-jevih meta, uklanjanjem zapovjednika i osiguravanjem niza kodova za nuklearne rakete, Seth postaje ljubomoran na novoga zapovjednika te ga pokušava poslati u samoubilački napad na vojsku Sjedinjenih Država i Pentagon, ali ga Kane likvidira prije nego što uspije naum provesti u djelo. Nakon smirivanja kaosa koji je Seth stvorio i suzbijanja GDI-jevih pokušaja ponovne kontrole nad sjevernom Afrikom, Kane navodi igrača da rukovodi osvajanjem ostatka kontinenta, koje na kraju kulminira uspostavom Hrama Noda u Južnoj Africi i kontrolom GDI-jevog superoružja, satelitskog ionskog topa. Uz osiguran satelit Kane proglašava pobjedu u Africi i planira učiniti isto u Europi, pa dopušta igraču da topom uništi jedno od četiri povijesna obilježja – Bijelu kuću, britanski dom Parlamenta, Eiffelov toranj ili Brandenburška vrata – i tako naruši GDI-jevu reputaciju.

Ostavština
Command & Conquer iznjedrio je istoimeni serijal koji je do studenog 2009. prodan u ukupno 30 milijuna primjeraka. Priča igre nastavila se u tiberijskoj seriji, a u njoj se nalazi i Command & Conquer: Renegade, čija se radnja odvija u posljednjim danima Prvog tiberijskog rata izvorne igre. Godine 1996. Westwood je pokrenuo serijal prednastavaka Red Alert koji govori o globalnom sukobu između Zapadnih država i Sovjetskog Saveza koji se dogodio umjesto Drugog svjetskog rata.

Igra je također imala veliki utjecaj na cjelokupni žanr strategije u stvarnom vremenu. Godine 1996. World Gaming World svrstao je Command & Conquer u 48. najbolju igru svih vremena i izjavio da je, iako joj "dizajn nije cjelovit kao u Warcraftu II", igra postavila "novi standard za sjajnu igru za više igrača". Iste godine Next Generation ju je proglasio 49. najboljom igrom svih vremena. CVG-ov Mallinson napisao je 2002. da su "stotine drugih strateških igara", od StarCrafta do Age of Empires posudile koncepte iz Command & Conquera i da "žanr strategije u stvarnom vremenu i dalje napreduje, a to je sve zbog Command & Conquera". Bruce Geryk iz GameSpota komentirao je da je "naziv [Command & Conquer] gotovo sinonim za igre strategije u stvarnom vremenu"; GameSpyjev Mark Walker napisao je da su "Warcraft i Dune II bili samo zagrijavanje" za Command & Conquer, koji je "posve otvorio vrata žanra"; dodao je i da je najviše zaslužan za popularizaciju strateških igara u stvarnom vremenu nakon objave. Dan Adams iz IGN-a napisao je da je igra s Warcraftom: Orcs & Humans "učvrstila popularnost" žanra strategija u stvarnom vremenu nakon Dune II. Poljski mrežni portal Wirtualna Polska nazvao ga je sedmom zaraznom igrom "koja nam je ukrala djetinjstvo".

Izvori

Strateške videoigre
Videoigre za Windows

Command & Conquer (igra)


Plácido Reynaldo Galindo Pando (f. 9. mars 1906 - d. 22. október 1988) var knattspyrnumaður frá Perú. Hann komst í sögubækur með því að verða fyrsti leikmaðurinn í sögu HM í fótbolta til að vera vikið af leikvelli í Úrúgvæ 1930.

Ævi og ferill
Galindo fæddist í Lima og hóf keppni í meistaraflokki 18 ára gamall með nýstofnuðu háskólaliðinu Universitario sem hann hélt tryggð við alla tíð. Fyrstu árin lék félagið einungis vináttuleiki en hóf keppni í perúsku deildinni árið 1928 og hafnaði þegar í öðru sæti. Liðið varð svo perúskur meistari árið 1929 með Galindo innanborðs. Hann endurtók leikinn árið 1934, þá sem spilandi þjálfari liðsins. Síðar árri Galindo eftir að gegna embætti forseta félagsins með hléum á sjötta og sjöunda áratugnum.

Árið 1929 var Galindo meðal leikmanna Perú á Copa America þar sem liðið hafnaði í fjórða og neðsta sæti. Ári síðar var hann aftur í landsliðshópnum þegar Perú tók þátt í fyrstu heimsmeistarakeppninni sem haldin var í Úrúgvæ. Þar var hann rekinn af velli í fyrsta leik gegn Rúmenum, sem var fyrsta brottvikning HM-sögunnar.

Frá september 1933 til febrúar 1934 tók Galindo þátt í frægri Evrópuferð með úrvalsliði leikmanna frá Perú og Síle. Í ferðinni lék liðið tugi leikja á Spáni, Englandi og víðar. Meðal mótherja í þessari miklu ferð voru stórlið á borð við West Ham, Newcastle, Celtic og Bayern München.

Heimildir

Perúskir knattspyrnumenn

Plácido Galindo


Maltignano ist eine italienische Gemeinde (comune) mit  Einwohnern (Stand ) in der Provinz Ascoli Piceno in den Marken. Die Gemeinde liegt etwa 8,5 Kilometer westsüdwestlich von Ascoli Piceno und grenzt unmittelbar an die Provinz Teramo. Maltignano wird nördlich durch den Tronto begrenzt.

Geschichte
Der Name der Gemeinde tauchte erstmals zu der Zeit Karls des Großen auf.

Verkehr
Durch die Gemeinde führt der Raccordo autostradale 11 von Ascoli Piceno zur Adriaküste. Der Bahnhof von Maltignano liegt im Gemeindegebiet von Ascoli Piceno an der Bahnstrecke von Ascoli Piceno nach San Benedetto del Tronto.

Weblinks

Einzelnachweise

Ort in den Marken

Maltignano


The following is a list of the 34 communes of the Martinique overseas department of France.

The communes cooperate in the following intercommunalities (as of 2020):
Communauté d'agglomération du Centre de la Martinique
Communauté d'agglomération de l'Espace Sud de la Martinique
Communauté d'agglomération du Pays Nord Martinique

References

Martinique

Martinique 3

Communes of the Martinique department


An Cymbidium wilsonii in uska species han Liliopsida nga syahan ginhulagway ni Robert Allen Rolfe ngan De Cock, ngan ginhatag han pagkayana nga asya nga ngaran ni Robert Allen Rolfe. An Cymbidium wilsonii in nahilalakip ha genus nga Cymbidium, ngan familia nga Orchidaceae. Waray hini subspecies nga nakalista.

Mga kasarigan

Cymbidium

Cymbidium wilsonii


Die Bulgarian International 2005, internationale Meisterschaften im Badminton, fanden vom 15. bis zum 18. September 2005 in Sofia statt.

Medaillengewinner

Weblinks
 http://www.tournamentsoftware.com/sport/tournament.aspx?id=44E7BE5B-9B2A-484C-8D0B-669012AD150A

2005
Badminton 2005
Badmintonwettbewerb in Sofia

Bulgarian International 2005


Lapinin ist eine Insel der Provinz Bohol in den Philippinen. Diese liegt vor der Nordostküste der Inselprovinz Bohol im Seegebiet des Danajon-Riffsystems im Süden der Camotes-See. Auf ihr liegt die Stadtgemeinde President Carlos Polestico Garcia.

Sie markiert die engste Breite des Canigao-Kanals. Die Entfernung zur Insel Leyte beträgt nur ca. 20 Kilometer.
Der Insel vorgelagert sind zahlreiche kleinere Inseln, wie Lapinin Chico und Bonoon, unzählige kleinere Korallenriffe und Seegraswiesen. An der Küste der Insel liegen zahlreiche Mangrovenwälder, denen weitläufige Wattflächen und Flachwassergebiete vorgelagert sind. Die Insel umfasst eine Fläche von 54,82 km², der nächste Fährhafen ist der von Ubay ca. 16 Kilometer vom Barangay Poblacion entfernt in der Cabulao-Bucht, auf der Hauptinsel der Provinz.

Das Klima der Insel ist tropisch schwülwarm ohne eine Trockenperiode, Regenfälle treten das gesamte Jahr über auf.

Siehe auch
 Biodiversität der Philippinen

Weblinks
 Die Insel Lapinin auf der Website des ASEAN Centre for Biodiversity

Insel (Philippinen)
Insel (Asien)
Insel (Camotessee)
Bohol

Lapinin


Edmund Harold Sedding (1863 - ), souvent appelé EH Sedding, est un architecte anglais qui exerce dans le Devon et les Cornouailles.

Biographie
Il est né en 1863 à Pimlico  Londres, le fils d' et le neveu de . Il est stagiaire chez son oncle et initialement employé par lui, puis créé son propre cabinet indépendant à Plymouth en 1891. Il obtient la médaille RA en 1884, la médaille RIBA l'année suivante, la bourse de voyage RA en 1886 et la médaille Pugin en 1887. Il publie l'architecture normande en Cornouailles (1909).

Sedding aide les sœurs Pinwill à devenir d'importants sculpteurs sur bois d'église dans le Devon et les Cornouailles. Il fait leur connaissance lors de la restauration de l'église Saint-Pierre et Saint-Paul à Ermington dans le Devon, où ils emmes sculptent la chaire. Plus tard, il charge les trois sœurs Mary, Ethel et Violet pour une gamme de travaux dans les deux comtés et grâce à ces commissions créant ses conceptions, elles obtiennent une bonne réputation et sont également employées par d'autres architectes d'église .

Edmund Harold Sedding est mort à Plymouth le 21 février 1921 et est enterré dans le cimetière de l'église St Carantoc, Crantock, Cornouailles.

Références

Architecte néo-gothique
Décès en février 1921
Naissance en 1863

Edmund Harold Sedding


Die Hünensteine bei Axstedt liegen nordwestlich des Dorfes Axstedt in der Samtgemeinde Hambergen im Elbe-Weser-Dreieck in Niedersachsen am Hünengräberweg in den Resten eines ehemaligen Hügels. Das Ganggrab mit der Sprockhoff-Nr. 620 entstand zwischen 3500 und 2800 v. Chr. in der Jungsteinzeit als Megalithanlage der Trichterbecherkultur (TBK). Das Ganggrab ist eine Bauform jungsteinzeitlicher Megalithanlagen, die aus einer Kammer und einem baulich abgesetzten, lateralen Gang besteht. Diese Form ist primär in Dänemark, Deutschland und Skandinavien, sowie vereinzelt in Frankreich und den Niederlanden zu finden. Neolithische Monumente sind Ausdruck der Kultur und Ideologie jungsteinzeitlicher Gesellschaften. Ihre Entstehung und Funktion gelten als Kennzeichen der sozialen Entwicklung.

Beschreibung
Die zwölf seitlichen Tragsteine und die beiden Schlusssteine der acht Meter langen und 1,4 Meter breiten Kammer (Typ Emsländische Kammer) sind größtenteils in situ erhalten. Von den ehemals sechs Decksteinen ist nur noch der am Westende der Kammer erhalten. Der Zugang zur Kammer lag in der Mitte der Südseite, zwei Tragsteine des Ganges sind erhalten.

In der Zeit um die Jahrhundertwende wurde verschiedentlich in der Kammer gegraben. Dabei wurden einige Keramikfragmente gefunden, wesentliche Befunde sind jedoch nicht überliefert.

Siehe auch
 Nordische Megalitharchitektur
 Großsteingräber in Nordost-Niedersachsen

Literatur
 Hery A. Lauer: Archäologische Wanderungen Nordniedersachsen Verlag Hery A. Lauer, Göttingen 1979, ISBN 3-922541-08-9, S. 135.
 Ernst Sprockhoff: Atlas der Megalithgräber Deutschlands. Teil 3: Niedersachsen – Westfalen. Rudolf-Habelt Verlag, Bonn 1975, ISBN 3-7749-1326-9, S. 8.

Weblinks

 The Megalithic Portal: Axstedt Huenensteine
 strahlen.org: Großsteingrab "Axstedt" ("Hünensteine"), Axstedt bei Hambergen
 cruptorix.nl: Hünensteine

Einzelnachweise

Großsteingrab im Landkreis Osterholz
Trichterbecherkultur
Ganggrab
Axstedt
Bodendenkmal in Niedersachsen

Hünensteine bei Axstedt


«The World Is Mine» —en español: «El mundo es mío»— es una canción realizada por el disc jockey y productor francés David Guetta, con la colaboración del cantante belga JD Davis. Incluida como el tercer sencillo de su segundo álbum de estudio, Guetta Blaster, lanzado el 22 de noviembre de 2004, convirtiéndose así en el sencillo más exitoso de este álbum. Incluye el sample de la canción de Simple Minds, «Someone, Somewhere (In Summertime)». «The World is Mine» fue el primer sencillo de Guetta que llegó al puesto uno en el Billboard Hot Dance Airplay en junio de 2007.

Video musical
El video musical está dirigido por Stuart Gosling. En él, destaca a un apuesto joven al que todo le va bien, debido a que toma en sus manos su propio destino, tomando decisiones correctas, que le permiten forjarse un destino bienaventurado, que lejos de las tentaciones, la vida le premia con buenos resultados y al final, el amor de su vida. Todas las mujeres, pese a la tentación, terminan siendo sus aliadas.

Lista de canciones

Posicionamiento en listas

Referencias

Enlaces externos
 The World Is Mine en Discogs
 The World Is Mine en MusicBrainz

Sencillos de 2004
Sencillos de David Guetta
Sencillos de JD Davis
Sencillos de música electrónica

The World Is Mine


Atahualpa Yupanqui (; born Héctor Roberto Chavero Aramburu; 31 January 1908 – 23 May 1992) was an Argentine singer, songwriter, guitarist, and writer. He is considered the most important Argentine folk musician of the 20th century.

Biography
Yupanqui was born Héctor Roberto Chavero Aramburu in Pergamino (Buenos Aires Province), in the Argentine pampas, about 200 kilometers away from Buenos Aires. His father was a mestizo of Quechua and Basque origins, while his mother was born in the Basque country. His family moved to the Northwest city of Tucumán when he was nine. In a bow to two legendary Incan kings, he adopted the stage name Atahualpa Yupanqui, which became famous all around the world.

In his early years, Yupanqui traveled extensively through the northwest of Argentina and the Altiplano studying the indigenous culture. He became politically active and joined the Communist Party of Argentina. In 1931, he took part in the failed Kennedy brothers uprising against the de facto government of José Félix Uriburu and in support of deposed president Hipólito Yrigoyen. After the uprising was defeated, he was forced to seek refuge in Uruguay. He returned to Argentina in 1934.

In 1935, Yupanqui paid his first visit to Buenos Aires; his compositions were growing in popularity, and he was invited to perform on the radio. Shortly thereafter, he made the acquaintance of pianist Antonieta Paula Pepin Fitzpatrick, nicknamed "Nenette", who became his lifelong companion and musical collaborator under the pseudonym "Pablo Del Cerro".

Because of his Communist Party affiliation (which lasted until 1952), his work suffered from censorship during Juan Perón's presidency; he was detained and incarcerated several times. Between 1944 and 1949, he was exiled in Uruguay, where he performed from time to time. In 1944 he was hired by Samuel V. de León to perform in the city of Durazno in benefit of magister students of the city, who had been collecting money to fundraise the Misiones Socio Pedagógicas, in that country. In what was his first visit to the city, he composed "A orillas del Yí", and dedicated it to Julio Martínez Oyanguren. He left for Europe in 1949. Édith Piaf invited him to perform in Paris on 7 July 1950. He immediately signed a contract with Le Chant du Monde, the recording company that published his first LP in Europe, Minero Soy (I am a Miner). This record won first prize for Best Foreign Disc at the Charles Cros Academy, which included three hundred fifty participants from all continents in its International Folklore Contest He subsequently toured extensively throughout Europe.

In 1952, Yupanqui returned to Buenos Aires. He broke with the Communist Party, which made it easier for him to book radio performances. While with Nenette they constructed their house on Cerro Colorado (Córdoba).

Recognition of Yupanqui's ethnographic work became widespread during the 1960s, and nueva canción artists such as Facundo Cabral, Mercedes Sosa and Jorge Cafrune recorded his compositions and made him popular among the younger musicians, who referred to him as Don Ata.

Yupanqui alternated between houses in Buenos Aires and Cerro Colorado, Córdoba province. During 1963–1964, he toured Colombia, Japan, Morocco, Egypt, Israel, and Italy. In 1967, he toured Spain, and settled in Paris. He returned regularly to Argentina and appeared in Argentinísima II in 1973, but these visits became less frequent when the military dictatorship of Jorge Videla came to power in 1976.
In February 1968, Yupanqui was named a Knight of the Ordre des Arts et des Lettres of France by the Ministry of Culture of that country, in honor of 18 years work enriching the literature of the French nation. Some of his songs are included in the programs of Institutes and Schools where Castilian Literature is taught.

In 1985, the Konex Foundation from Argentina granted him the Diamond Konex Award, one of the most prestigious awards in Argentina, as the most important Popular Musician in the last decade in his country.

In 1989, an important cultural center of France, the University of Nanterre, asked Yupanqui to write the lyrics of a cantata to commemorate the Bicentennial of the French Revolution. The piece, entitled "The Sacred Word" (Parole sacrée), was released before high French authorities. It was not a recollection of historical facts but rather a tribute to all the oppressed peoples that freed themselves.
Yupanqui died in Nîmes, France in 1992 at the age of 84; his remains were cremated and dispersed on his beloved Colorado Hill on 8 June 1992.

Best-known songs
Yupanqui's best-known compositions include:

"Basta Ya"
"Los Hermanos"
"Viene clareando"
"El arriero"
"Zamba del grillo"
"La añera"
"La pobrecita"
"Milonga del peón de campo"
"Camino del indio"
"Chacarera de las piedras"
"Recuerdos del Portezuelo"
"El alazán"
"Indiecito dormido"
"El aromo"
"Le tengo rabia al silencio"
"Piedra y camino"
"Luna tucumana"
"Los Ejes De Mi Carreta"
"Sin caballo y en Montiel"
"Cachilo dormido"
"Tú que puedes vuélvete"
"Nada mas"
"Preguntitas sobre Dios"

Books
Piedra sola (1940)
Aires indios  (1943)
Cerro Bayo (1953)
Guitarra (1960)
El canto del viento (1965)
El payador perseguido (1972)
La Capataza (1992)

Albums
Hits Collection Yupanqui Atahualpa
Basta Ya 2006
 ¡Soy Libre! ¡Soy Bueno! (1968)

Tributes
On 31 January 2012, Google Doodle celebrated Atahualpa Yupanqui's 104th Birthday.

References

External links

Profile of Atahualpa Yupanqui
Muchas Gracias Atahualpa. Educational and cultural project promoting the work of Don Atahualpa Yupanqui. The site contains videos, songs, poetry, books, testimonials and awards.
Quotes from his music.
Official site – Fundacion Atahualpa Yupanqui
Discography, books and other

1908 births
1992 deaths
Argentine people of Quechua descent
Argentine people of Basque descent
Argentine male guitarists
20th-century Argentine male singers
Argentine male singer-songwriters
Argentine singer-songwriters
Argentine male writers
People from Pergamino
Nueva canción musicians
20th-century guitarists
Argentine folk singers

Atahualpa Yupanqui


Tanpopo 1 este primul album de la formația pop de fete Tanpopo. Acesta a fost lansat pe 31 martie 1999 cu numărul de catalog EPCE-5017.

Melodii
 Last Kiss (Single Version)" (ラストキッス?)
  (わかってないじゃない?)
  (センチメンタル南向き?)
 "Motto (Album Mix)"
  (誕生日の朝?)
  (片想い?)
 "One Step"
 Tanpopo" (たんぽぽ?)
  (スキ?)
 Last Kiss (Album Version)" (ラストキッス?)
Albume din 1999

Tanpopo 1


was a province of Japan in the area modern Chiba Prefecture, and Ibaraki Prefecture.  It lies to the north of the Bōsō Peninsula (房総半島), whose name takes its first kanji from the name of Awa Province and its second from Kazusa and Shimōsa Provinces. Its abbreviated form name was  or .

Shimōsa is classified as one of the provinces of the Tōkaidō. It was bordered by Kazusa Province to the south, Musashi and Kōzuke Provinces to the west, and Hitachi and Shimotsuke Provinces to the north. Under the Engishiki classification system, Shimōsa was ranked as a "great country" (大国) and a far country (遠国).

History
Shimōsa was originally part of a larger territory known as , which was divided into "upper" and "lower" portions (i.e. Kazusa and Shimōsa) during the reign of Emperor Kōtoku (645–654). It was well-known to the Imperial Court in Nara period Japan for its fertile lands, and is mentioned in Nara period records as having supplied hemp to the Court. Shimōsa was divided into 11 (later 12) counties. The exact location of the capital of Shimōsa is not precisely known, but is believed to have been somewhere within the borders of the modern city of Ichikawa, Chiba, near  Station where the ruins of the Kokubun-ji have been located. However, the Ichinomiya of Shimōsa Province is the Katori Jingū in what is now the city of Katori, Chiba, on the opposite coast of the province.

During the Heian period, the province was divided into numerous shōen controlled by local samurai clans, primarily the Chiba clan, which sided with Minamoto no Yoritomo in the Genpei War. During the Kamakura period, much of the province was under the control of the Chiba clan. By the early Muromachi period, the area was a highly contested region highly fragmented by various samurai clans. By the Sengoku period, the Later Hōjō clan held sway following the Battle of Kōnodai (1538) against the Ashikaga clan and the Satomi clan.

Following the installation of Tokugawa Ieyasu in Edo, after the Battle of Odawara, he created eleven han within the borders of Shimōsa to reward his followers, with the remaining area retained as  tenryō territory owned directly by the shōgun and administered by various hatamoto.  The entire province had an assessed revenue of 681,062 koku.
Following the Meiji Restoration, these various domains and tenryō territories were transformed into short-lived prefectures in July 1871 by the abolition of the han system. Most of Shimōsa Province became part of the new Chiba Prefecture on June 15, 1873, with four districts (Yūki, Toyoda, Sashima, Okada) going to the new Ibaraki Prefecture and the portion to the west of the Edogawa River going to the new Saitama Prefecture.

Historical districts

The area of former Shimōsa Province was organized into twelve districts by the Meiji cadastral reforms: Chiba, Inba, Katori, Kaijō, Shimohabu. Sōsa, Okada, Sashima, Toyoda, Yūki, Sōma and Katsushika.
 Chiba Prefecture
 Chiba District (:ja:千葉郡) – dissolved
 Inba District (:ja:印旛郡) – absorbed Shimohabu District on April 1, 1897
 Katori District (:ja:香取郡)
 Kaijō District (:ja:海上郡) – dissolved
 Shimohabu District (:ja:下埴生郡) – merged into Inba District on April 1, 1897
 Sōsa District (:ja:匝瑳郡) – dissolved
 Ibaraki Prefecture
 Okada District (:ja:岡田郡) – merged into Yūki District on March 29, 1896
 Sashima District (:ja:猿島郡) – absorbed Nishikatsushika District on March 29, 1896
 Toyoda District (:ja:豊田郡 (下総国)) – merged into Yūki District on March 29, 1896
 Yūki District (:ja:結城郡) – absorbed Okada and Toyoda Districts on March 29, 1896
 Mixed
 Sōma District (:ja:相馬郡 (下総国)) – dissolved
 Kitasōma District (:ja:北相馬郡) (Ibaraki)
 Minamisōma District (:ja:南相馬郡) (Chiba) – merged into Higashikatsushika District on April 1, 1897
 Katsushika District (:ja:葛飾郡) – dissolved
 Higashikatsushika District (:ja:東葛飾郡) (Chiba) – absorbed Minamisōma District on April 1, 1897;  – now dissolved
 Nakakatsushika District (:ja:中葛飾郡) (Saitama) – merged into  Kitakatsushika District (Musashi, Saitama) on March 29, 1896
 Nishikatsushika District (:ja:西葛飾郡) (Ibaraki) – merged into Sashima District on March 29, 1896

Edo-period domains in Shimōsa Province

Notes

References
 Nussbaum, Louis-Frédéric and Käthe Roth. (2005).  Japan encyclopedia. Cambridge: Harvard University Press. ;  OCLC 58053128
 Papinot, Edmond. (1910). Historical and Geographic Dictionary of Japan. Tokyo: Librarie Sansaisha. OCLC 77691250

External links

  Murdoch's map of provinces, 1903

History of Chiba Prefecture
Former provinces of Japan
States and territories established in the 710s
1871 disestablishments in Japan
States and territories disestablished in 1871
718 establishments

Shimōsa Province


Lüchow Almanya'nın kuzeyinde Schleswig-Holstein eyaletinde, Herzogtum Lauenburg iline bağlı bölge. 4,62 km² yüzölçüme sahiptir. Nüfusu, 30 Eylül 2006 itibarıyla yaklaşık 211 olarak tespit edilmiştir. Belediye Başkanlığı Axel Funck tarafından yürütülmektedir.

Dış bağlantılar
 www.amt-sandesneben.de

Herzogtum Lauenburg iline bağlı yerleşim birimleri

Lüchow (Lauenburg)


භූමියේ සිට ගුවනට වන මිසයිල (SAM හෝ GTAM) යනු ගුවන් යානා විනාශ කිරීම සඳහා භූමියේ සිට නිකුත් කළ හැකි මිසයිල වර්ගයකි. එය ගුවන් යානා නාශක පද්ධති වර්ගයකි.

භූමිය මත පදනම් වූ SAM ස්ථිර සවි කිරීම් හෝ ජංගම නිකුත් කිරීම් රඳවන ලෙස සේවයෙහි යෙදවිය හැක. SAM වල කුඩාතම ආකාරය තනි මිනිසෙකු මඟින් රැගෙන ගොස් නිකුත් කිරීමට හැකි ආකාරයෙන් නිපදවා ඇත. මෙම වර්ගයේ SAM මිනිසා මඟින් චලනය කළ හැකි ගුවන් ආරක්ෂණ පද්ධති (MANPADS) ලෙස හඳුන්වනු ලැබේ. සෝවියට් රුසියාවේ MANPADS ලෝකය පුරාම විසිරී ඇති අතර තවමත් ඒවා පෙර සේවා තත්වවලින් ද සොයා ගත හැක. අනෙකුත් ජාතීන් තමන්ගේම MANPADS නිපදවා ගෙන ඇත.

භූමිය මත පදනම් වූ SAM මිසයිල රෝද මත හෝ දම්වැල් මත ධාවනය වන ජංගම නිකුත් කිරීම් රඳවන මත සේවයෙහි යොදවා ඇත. මේවායින් දම්වැල් මත ධාවනය වන වාහන සාමාන්‍යයෙන් සන්නාහ රථ වන අතර ඒවා විශේෂයෙන්ම SAM රැගෙන යාම සඳහා නිපදවා ඇත. වඩා විශාල SAM ස්ථිර නිකුත් කිරීම් රඳවන මත සේවයෙහි යොදා ඇති නමුත් ඒවා කැමැත්ත පරිදි නැවත සේවයෙහි යෙදවිය හැක.

නෞකා මත පදනම් වූ SAM දැනට බහුලව භාවිතයේ යෙදේ. සෑම යුධ නැවක්ම පාහේ SAM මඟින් සන්නද්ධ කළ හැක. (පහත ලයිස්තුව බලන්න) එමෙන්ම නාවුක SAM  සියළු ඉදිරි ආරක්ෂක වළළුවල සේවයෙහි යෙදෙන යුධ නෞකාවලට අත්‍යවශ්‍ය ආයුධයකි. සමහරක් යුධ නැව් වර්ග ප්‍රති ගුවන් යුධ ගැටුම් සඳහා විශේෂයෙන්ම නිර්මාණය කර ඇත. උදා- Ticonderoga වර්ගයේ කෘසර් ඒගිස් යුධ පද්ධතියක් සමඟ හෝ Kirov වර්ගයේ කෘසර් S-300PMU මිසයිල පද්ධතියක් සමඟ සන්නද්ධ වී ඇත.

මිනිසුන් මඟින් ක්‍රියාත්මක නොවන SAM සඳහා ඉලක්ක ලබා ගනු ලැබෙන්නේ ගුවන් නිරීක්ෂණ රේඩාර් මඟිනි. මිසයිලය විසින් ඉලක්කය අගුල් ලා ගැනීමෙන් පසු ප්‍රහාරය එල්ල කරනු ලැබේ. එම ගුවන් යානය යුධ ගුවන් යානාවක් නම් ඉලක්කය අගුල් ලා ගැනීමට පෙර පද්ධතිය විසින් එය මිත්‍ර හෝ සතුරු ගුවන් යානයක් ලෙස හඳුනාගනු ඇත.

භූමියේ සිට ගුවනට වන මිසයිලවල නිෂ්පාදනය දෙවන ලෝක යුද්ධය අතරතුර දී නාසි ජර්මනිය මඟින් ආරම්භ කළ අතර (මිත්‍ර ගුවන් ශ්‍රේෂ්ටත්වය මගින් ලැබුණේ අඩු සහයකි.) ඔවුන් විසින් Wasser fall වැනි මිසයිල නිපදවන ලද නමුත් යුද්ධය නිමා වීමට පෙර ක්‍රියාකරන පද්ධතියක් සේවයෙහි යෙදෙව්වේ නැත.

ආශ්‍රිත
 ගුවනේදී ගුවනට විදින මිසයිල

මිසයිල

භූමියේ සිට ගුවනට වන මිසයිල


Bueskydning for damehold under Sommer-OL 2020 bliver afviklet med deltagelse af 36 skytter. Konkurrencen foregår på Dream Island Archery Field, der ligger i Tokyo Bay zonen med seedningsskydning 24. juli 2020 og selve konkurrencen 26. juli 2020.

Turneringsformat
Bueskydningen starter med seedningsskydning, der er fælles for alle konkurrencerne. Således tæller resultatet af seedningsskydningen til både den individuelle konkurrence såvel som til holdkonkurrencen og konkurrencen for mixed hold. Hver skytte afgiver 72 pile under seedningsskydningen og opnår således en samlet score, der giver alle en placering fra nummer 1 til nummer 64. I damernes holdkonkurrence deltager der 12 hold, der seedes efter de individuelle skydninger og som mødes efter cup-modellen. Hvert hold består af tre skytter, hvilket betyder at der er 216 pile i kvalifikationen. Kampene i elimineringsrunderne afgøres som bedst af fem set, hvor hold skytte skyder seks pile i hver set. Vinderen af hver set modtager 2 points og der gives 1 point ved uafgjorte set. Såfremt det er uafgjort efter alle fem set, så skyderes der én pil og den tætteste på midten vinder. De fire bedst seedede hold står over i ottendedelsfinalen og træder første ind i kvartfinalen.

Kvalifikation

Medaljefordeling

Turnering

Eksterne henvisninger
 https://tokyo2020.jp/en/news/notice/20170610-01.html
 https://tokyo2020.org/en/games/schedule/olympic/

Bueskydning under sommer-OL 2020 - hold (damer)


An Pitcairnia caulescens in uska species han Liliopsida nga syahan ginhulagway ni Karl Heinrich Koch ngan Carl Christian Mez, ngan ginhatag han pagkayana nga asya nga ngaran ni Carl Christian Mez. An Pitcairnia caulescens in nahilalakip ha genus nga Pitcairnia, ngan familia nga Bromeliaceae. Waray hini subspecies nga nakalista.

Mga kasarigan

Pitcairnia

Pitcairnia caulescens


قد تشير هيه إلى أحد ما يلي:

 ضريح هيه، ضريح شنتو يقع في طوكيو
 جبل هيه، جبل يقع جنوب شرقي مدينة كيوتو

هيه (توضيح)


The gray-bellied night monkey (Aotus lemurinus), also called the grey-legged douroucouli or lemurine owl monkey, is a small New World monkey of the family Aotidae. Native to tropical and subtropical forests of South America, the gray-bellied night monkey faces a significant threat from hunting, harvesting for use in pharmaceutical research and habitat destruction.

Taxonomy
There have been up to four subspecies of the gray-bellied night monkey. All but the nominate subspecies have been elevated to full species rank. The three species formally considered subspecies are:
 Brumback's night monkey, Aotus brumbacki
 Gray-handed night monkey, Aotus griseimembra
 Panamanian night monkey, Aotus zonalis

Additionally, Hershkovitz's night monkey Aotus hershkovitzi is now considered to be a junior synonym for A. lemurinus.

Description
Like other members of their genus, this species is nocturnal; its small, round head is striped with black and is dominated by two large, brown eyes. The overall effect is not unlike an owl; the monkey's eyes shine a reddish orange by reflected light. Its white eyebrows are bushy, with a patch of darker fur between them. Its grey fur is described as dense and woolly, with the animal's underside being yellow to orange in colour. Its brownish black to orange tail is not prehensile and invariably tipped with black.

The gray-bellied night monkey has slender limbs with long, delicate fingers; its fingertip pads are wide. Adults may attain a weight of 1.3 kilograms; there is no sexual dimorphism observed.

Habitat and diet
Found in both dry and moist areas, the gray-bellied night monkey occupies all levels of the forest canopy; however, it is seldom found on the ground. It prefers dense vegetation with tangles of vines where the trees are evenly dispersed. Its range is from Colombia and north-eastern Argentina to Venezuela, Ecuador and Panama; it is also found in the tropical Andes.

By day the monkey slumbers in the cavities of trees or in dense thickets; by night, it searches the canopy for a variety of food items. Primarily a frugivore (fruit-eating), this monkey also eats vegetation, insects, nectar, and even other small mammals and birds when fruit is scarce.

Behaviour and reproduction
Most active during twilight hours and periods of bright moonlight, the gray-bellied night monkey troop consists of a mated pair and their offspring, up to five individuals in total. This species is noted for the monogamous pair-bond it forms; parental duties are shared between the lead pair and the juveniles. However, it is the male who assumes the bulk of care giving and rearing responsibilities; the female serves only to nurse the infants. Remarkably, even if the male dies the female will refuse to take over from him.

Characteristically vociferous, the monkey produces a range of calls: from soft clicks and low-pitched guttural rumblings to owl-like hoots and high-pitched shrieks when threatened. When not feeding, the monkey is typically inactive. Like other members of its genus, the gray-bellied night monkey claims a relatively small territory of about 0.1 km². Scent is central to this monkey's intraspecies communication; territories are marked with brown, oily secretions from the base of the tail.

Birthing peaks at the end of the dry season and in the midst of the wet season. Gestation averages 133 days, usually resulting in a single infant; twins are a rarity. There is only one litter per year. Sexual maturity is reached at 2.5 to 3.5 years of age, at which point the offspring disperse; that is, they leave the troop in search of an unattached mate.

References

External links

ARKive - images and movies of the Grey-legged night monkey (Aotus griseimembra)
Aotus Natural History
The Primate Foundation of Panama

gray-bellied night monkey
Mammals of Colombia
Mammals of Venezuela
Mammals of Ecuador
gray-bellied night monkey
Taxa named by Isidore Geoffroy Saint-Hilaire

Gray-bellied night monkey


قرية أبو ثور هي واحدة من القرى العريقة في منطقة الأحساء، وتشهد علي أقدميتها بيوتها الأثرية والقلاع، وقد ذكرها لوريمر في كتابه الإحصائي وأيضاً ذكرها فيدال.

الموقع
توجد قرية أبو ثور في مدينة العمران بالأحساء، وتبعد 13 ميلاً عن مدينة الهفوف، كما تحدها قرية العرامية وعلي مقربة من جبل أوحصيص.

التسمية
تعددت الأقاويل في سبب التسمية؛

كان أول من سكن بها رجل كان يمتلك ثور يؤجره لجلب الماء للبيوت.

لوجود بستان وقف بقاياه الآن عند المنسف ويقع شمال مسجد القرية الكبير.

لأن كان بها نهر صغير يسمى أبو الثيران الصغير سماه الأهالي أبو ثور.

التاريخ
يصل تاريخ هذه القرية إلى حوالي من 300 إلى 400 عام. وعندما سكن الأجداد هذه القرية كانت البيوت من سعف النخيل والطين حيث كانوا يقتطعون من جبل القارة ويبنوها.

السكان
كان أول من سكن القرية عوائل الناصر والعباد والمنسف، وكان عدد البيوت 20 بيتاً، وبعدها جاءت العوائل الأخرى أهمها عائلة الشومري.

يبلغ عدد سكانها حالياً 1835 نسمة.

الزراعة
كانت تمتاز القرية بطبيعة زراعية لذلك كانت الفلاحة هي المهنة الرئيسية.

الآن اختلفت الفلاحة لضعف المياه، حيث كانت تتم عملية السقاية 8 مرات في الشهر، لكن الآن تتم العملية مرتين وثلاث مرات، وذلك يؤثر على حجم إنتاج التمر.

عين الضعيني
كان أهالي القرية يشربون ويسقون من عين الضعيني؛ وهي كانت تسقي القرى المجاورة أيضاً، وكانت تأتي بالمياه من عين الخدود بالهفوف، ولكن فترة ضعفت عين الضعيني لوجود الجفاف.

قامتالحكومة في عهد الملك فيصل بحفر بئر وخزان ذي 4 طوابق في عهد الملك فيصل.

النشاطات الإجتماعية

 الاهتمام بالمتفوقين.
 وجود مدرسة ابتدائية ومتوسطة للبنات.

انظر أيضًا

 قرية الشقيق

المراجع

أماكن مأهولة في محافظة الأحساء
قرى محافظة الأحساء

أبو ثور (الأحساء)


An Poa hisauchii in uska species han Liliopsida nga ginhulagway ni Masaji Masazi Honda. An Poa hisauchii in nahilalakip ha genus nga Poa, ngan familia nga Poaceae. Waray hini subspecies nga nakalista.

Mga kasarigan

Poa

Poa hisauchii


Florian Zumkeller  (* 16. Januar 1979 in Waldshut) ist ein deutscher Koch.

Leben
Zumkeller entstammt einer Gastronomenfamilie, deren Restaurant Adler in Häusern als einziges in Deutschland seit der Erstausgabe des Guide Michelin im Jahr 1966 durchgängig bis 2020 mit einem Stern ausgezeichnet wurde.

Er absolvierte seine Ausbildung bei Alfred Klink (Colombi Hotel in Freiburg im Breisgau). Weitere Stationen waren Philippe Chevrier im Domaine de Châteauvieux und Adolfo Blokbergen im L'Auberge du Raisin.

Sein Großvater Erich erkochte den Stern, sein Vater Winfried verteidigte ihn über 30 Jahre lang. Seit 2006 ist Florian Zumkeller Koch im heimatlichen Restaurant Adler, seit 2011 dort Chefkoch. Auch unter ihm wurde das Restaurant mit einem Michelinstern ausgezeichnet.

Wegen der Corona-Pandemie entschloss sich Zumkeller zur Schließung des Restaurants für die Dauer der Pandemie. Seitdem wird er nicht mehr mit einem Michelinstern ausgezeichnet.

Auszeichnungen
 Seit 2011 bis 2020: Ein Stern für das Restaurant Adler im Guide Michelin unter Florian Zumkeller

Weblinks
 Restaurant Adler

Einzelnachweise

Koch (Deutschland)
Deutscher
Geboren 1979
Mann

Florian Zumkeller


رأس حانوت هو أحد أشهر البهارات المعروفة في المنطقة المغاربية بشمال أفريقيا. ويستعمل في أغلب الأكلات حيث يعطيها نكهة لذيذة. ويقع إعداده من عدة توابل يختلف عددها بين أربعة وسبعة. هذه التوابل هي: التابل والكروياء والزنجبيل والقرفة والفلفل الأسود والكركم وشوش ورد. حيث تطحن معاً للحصول على مسحوق، توضع منه مقادير معينة في الطعام قبيل نضجه.

مكونات توابل راس الحانوت المغربي
بالنسبة لراس الحانوت من كتاب شميشة

بسيبسة، زنجبيل، عواد لسان الطير، فلفل الأسود، فلفل أبيض، الكركم، قرفة، قرنفل، كوزة غليظة، عودالفلفل أو ظهر فلفل، البضيان،قاع قلة، حبة حلاوة، النافع، زنجلان، زعفران حر، مسكة حرة، الكبابة، الورد الفيلالي، الحلبة.

مكونات توابل راس الحانوت التونسي
مكونات توابل راس الحانوت التونسي

 الزنجبيل المطحون.
 الكزبرة المطحونة.
 مسحوق الفلفل الحار.
 الفلفل الأحمر.
 الكمون المطحون.
 القرفة المطحونة.

 الفلفل الأسود المطحون.
 الكركم المطحون.
 صولجان مطحون.
 جوزة الطيب المطحونة.
 الحبهان المطحون.

 المن بذور الشمر.
 اليانسون.
 الحلبة.
 الفلفل الأحمر الحراق.
 ورق اللوري.}}

مكونات توابل راس الحانوت الجزائري
إحدى الوصفات من مطبخ ام وسيم
 كزبرة يابس
 حبة حلاوة
 كروية
 كركم أو عرق الاصفر

 فلفل أسود
 زعفران
 زنجبيل
 شواوشي الورد

 الكمامة
 قرفة عواد
 قنطس
 نجمات

مراجع

أعشاب وتوابل مخلوطة
مصطلحات عربية
مطبخ إفريقي
مطبخ تونسي
مطبخ جزائري
مطبخ شمال إفريقي
مطبخ عربي
مطبخ متوسطي
مطبخ مغربي

رأس الحانوت


Lihtenštajnski nogometni savez (njem.: Liechtensteiner Fussballverband (LFV) je glavno nogometno tijelo Lihtenštajna.
Osnovan je 1934. i prdružuje se FIFA-i i UEFA-i tek 1974. g.
Savez obuhvaća sedam klubova s otprilike 1.700 aktivnih igrača. Lihtenštajnski nogometni savez je jedini član UEFA-e koji ne organizira vlastito državno prvenstvo. Umjesto toga klubovi se natječu za Lihtenštajnsnki kup.

Vanjske poveznice
 Službena stranica

Nogomet u Lihtenštajnu
Nacionalni nogometni savezi

Lihtenštajnski nogometni savez