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Что (кто) такое regular expressions - определение
WIKIMEDIA DISAMBIGUATION PAGE
Symbolic expression; Expressed; Expressing; Expression (disambiguation); Expressions; Expresses; Expresion; Expressions (disambiguation); Symbolic expressions; Expressions (album)
Найдено результатов: 659
Clerics regular
A CATHOLIC PRIEST, DEACON OR BISHOP WHO IS A MEMBER OF A RELIGIOUS INSTITUTE
Clerk regular; Clerk Regular; Regular Clerk; Regular Clerks; Clerks regular; Regular clerics; Clerks Regular; Clerics Regular; Clerics regular
Clerics regular are clerics (mostly priests) who are members of a religious order under a rule of life (regular). Clerics regular differ from canons regular in that they devote themselves more to pastoral care, in place of an obligation to the praying of the Liturgy of the Hours in common, and have fewer observances in their rule of life.
Regular army
OFFICIAL ARMY OF A STATE OR COUNTRY
Regular troops; Regular Army; Regular military; Regular armies
A regular army is the official army of a state or country (the official armed forces), contrasting with irregular forces, such as volunteer irregular militias, private armies, mercenaries, etc. A regular army usually has the following:
Regular graph
GRAPH WHERE EACH VERTEX HAS THE SAME NUMBER OF NEIGHBORS
K-regular graph; K‑regular graph; Regular graph of degree k; Regular directed graph; Regular graphs
In graph theory, a regular graph is a graph where each vertex has the same number of neighbors; i.e.
Expressions Art Gallery
ART MUSEUM IN HAITI
Expressions Galerie D'art
Expressions Galerie D'Art is located in Port-au-Prince, Haiti. It is one of Haiti's largest galleries, with an extensive collection of haitian art works.
Regular polyhedron
![The [[hexagonal tiling honeycomb]], {6,3,3}, has [[hexagonal tiling]], {6,3}, facets with vertices on a [[horosphere]]. One such facet is shown in as seen in this [[Poincaré disk model]].](https://commons.wikimedia.org/wiki/Special:FilePath/633 honeycomb one cell horosphere.png?width=200 "The [[hexagonal tiling honeycomb]], {6,3,3}, has [[hexagonal tiling]], {6,3}, facets with vertices on a [[horosphere]]. One such facet is shown in as seen in this [[Poincaré disk model]].")
![The [[coccolithophore]] ''[[Braarudosphaera bigelowii]]'' has a regular dodecahedral structure](https://commons.wikimedia.org/wiki/Special:FilePath/Braarudosphaera bigelowii.jpg?width=200 "The [[coccolithophore]] ''[[Braarudosphaera bigelowii]]'' has a regular dodecahedral structure")
![Circogonia icosahedra]]'' has a regular icosahedral structure](https://commons.wikimedia.org/wiki/Special:FilePath/Circogonia icosahedra.jpg?width=200 "Circogonia icosahedra]]'' has a regular icosahedral structure")
![A [[myovirus]] typically has a regular icosahedral [[capsid]] (head) about 100 [[nanometer]]s across.](https://commons.wikimedia.org/wiki/Special:FilePath/Structure of a Myoviridae bacteriophage 2.jpg?width=200 "A [[myovirus]] typically has a regular icosahedral [[capsid]] (head) about 100 [[nanometer]]s across.")
POLYHEDRON WITH REGULAR CONGRUENT POLYGONS AS FACES
Regular polyhedra; Regular 3-polytope; Petrial cube; Petrial tetrahedron; Petrial octahedron; Petrial dodecahedron; Petrial icosahedron; Petrie cube; Regular polyhedrons
A regular polyhedron is a polyhedron whose symmetry group acts transitively on its flags. A regular polyhedron is highly symmetrical, being all of edge-transitive, vertex-transitive and face-transitive.
Regular moon
NATURAL SATELLITE FOLLOWING A RELATIVELY CLOSE AND PROGRADE ORBIT WITH LITTLE ORBITAL INCLINATION OR ECCENTRICITY
Regular satellite
In astronomy, a regular moon is a natural satellite following a relatively close and prograde orbit with little orbital inclination or eccentricity. They are believed to have formed in orbit about their primary, as opposed to irregular moons, which were captured.
Regular 4-polytope
![densities]] seen in vertical positioning, with 2 dual forms having the same density.](https://commons.wikimedia.org/wiki/Special:FilePath/Relationship among regular star polychora-8.png?width=200 "densities]] seen in vertical positioning, with 2 dual forms having the same density.")
REGULAR FOUR-DIMENSIONAL POLYTOPE
Convex regular polychoron; Regular convex 4-polytope; Regular convex polychoron; Regular convex polychora; Convex regular polychora; Schläfli–Hess polychoron; Nonconvex regular polychoron; Star polychoron; Schlafli-Hess polychoron; Schlaefli-Hess polychoron; Regular polychoron; Schläfli-Hess 4-polytope; Schläfli-Hess polytope; Regular polychora; Schläfli-Hess polychoron; Schlafli–Hess polychoron; Aggrandizement (geometry); Greatening (geometry); Schlafli-Hess 4-polytope; Schlafli-Hess polytope; Convex regular 4-polytope; Regular star polychoron; Regular star-polychoron; Convex regular 4-polytopes; Regular star 4-polytope; Star 4-polytope; Schläfli–Hess 4-polytope; Regular 4-polytopes
In mathematics, a regular 4-polytope is a regular four-dimensional polytope. They are the four-dimensional analogues of the regular polyhedra in three dimensions and the regular polygons in two dimensions.
Regular singular point
Regular singularity; Irregular singular point; Irregular singularity; Regular singular points; Linear differential equation of the Fuchsian class; Regular singularities; Nonessential singularity; Regular differential equation; Fuchsian differential equation; Fuchsian equation
In mathematics, in the theory of ordinary differential equations in the complex plane \Complex, the points of \Complex are classified into ordinary points, at which the equation's coefficients are analytic functions, and singular points, at which some coefficient has a singularity. Then amongst singular points, an important distinction is made between a regular singular point, where the growth of solutions is bounded (in any small sector) by an algebraic function, and an irregular singular point, where the full solution set requires functions with higher growth rates.
Clerics Regular of Our Savior
FORMER FRENCH RELIGIOUS CONGREGATION OF MEN
The Clerks Regular of Our Saviour; Clerks regular of our saviour; Clerks Regular of Our Saviour
The Clerics Regular of Our Savior () were the members of a Roman Catholic religious congregation of Catholic priests founded in France in the mid-19th century dedicated to the education of the poor. The congregation disbanded in 1919.
