"How to Be a Country Star ""How to Be a Country Star"" is a song recorded by American country music group The Statler Brothers written by group members Harold Reid and Don Reid. The song – a humorous, tongue-in-cheek advice song that names many of the top country music recording artists of the time, along with a number of classic country artists – was released in March 1979 as the first single from the album ""The Originals"". The song eventually climbed to No. 7 on the Billboard Hot Country Singles chart that May, and also No. 18 on the Canadian"
"Sextet A sextet (or hexad) is a formation containing exactly six members. The former term is commonly associated with vocal ensembles (e.g. The King's Singers, Affabre Concinui) or musical instrument groups, but can be applied to any situation where six similar or related objects are considered a single unit. Many musical compositions are named for the number of musicians for which they are written. If a piece is written for six performers, it may be called a ""sextet"". Steve Reich's ""Sextet"" is written for six percussionists. In jazz music a sextet is any group of six players, usually containing a"
"The title, heptade, is the compound of two Greek affixes, hept- (seven) and -ade, which expresses both the notion of group (décade, pléiade) and epic movement (as in Iliad). Fiori mentioned, at the beginning of the live album of ""L'Heptade"", that the album, framed in seven songs, was evoking the journey of a man in one day through seven levels of consciousness; a rapid sigh of a man waking up, followed by steps on a cracked wooden floor can be heard in the prologue, the first musical movement preceding the first core song. A man preparing to sleep can be"
"drum set (bass drum, snare drum, hi-hat, ride cymbal), string bass or electric bass, piano, and various combinations of the following or other instruments: guitar, trumpet, saxophone, clarinet, trombone. In heavy metal and rock music, a sextet typically contains, but is not restricted to, a lead vocalist, two guitarists, a bassist, drummer, and keyboardist. See String sextet See Piano sextet Sextet A sextet (or hexad) is a formation containing exactly six members. The former term is commonly associated with vocal ensembles (e.g. The King's Singers, Affabre Concinui) or musical instrument groups, but can be applied to any situation where six"
"Heptahedron A heptahedron (plural: heptahedra) is a polyhedron having seven sides, or faces. A heptahedron can take a surprising number of different basic forms, or topologies. Probably most familiar are the hexagonal pyramid and the pentagonal prism. Also notable is the tetrahemihexahedron, whose seven faces form a rudimentary projective plane. No heptahedra are regular. There are 34 topologically distinct ""convex"" heptahedra, excluding mirror images. (Two polyhedra are ""topologically distinct"" if they have intrinsically different arrangements of faces and vertices, such that it is impossible to distort one into the other simply by changing the lengths of edges or the angles"
"Hextet In computing, a hextet is a sixteen-bit aggregation, or four nibbles. As a nibble typically is notated in hexadecimal format, a hextet consists of 4 hexadecimal digits. A hextet is the unofficial name for each of the 8 blocks in an IPv6 address. Bob Bemer suggested the use of hextet for 16-bit groups in 2000. In 2011 an Internet Draft explored various alternatives for hextet such as ""quibble"", short for ""quad nibble"". ""Hextet"" would more properly describe a 6-bit aggregation, whereas the exact term for 16 bits should be ""hexadectet"", directly related to the term octet (for 8 bits)."
"grouping or to the fact that it represents four nibbles; however, this term is also used by some to refer to a four-bit aggregation (see nibble). Hextet In computing, a hextet is a sixteen-bit aggregation, or four nibbles. As a nibble typically is notated in hexadecimal format, a hextet consists of 4 hexadecimal digits. A hextet is the unofficial name for each of the 8 blocks in an IPv6 address. Bob Bemer suggested the use of hextet for 16-bit groups in 2000. In 2011 an Internet Draft explored various alternatives for hextet such as ""quibble"", short for ""quad nibble"". ""Hextet"""
"Heptadecahedron A heptadecahedron (or heptakaidecahedron) is a polyhedron with 17 faces. No heptadecahedron is regular; hence, the name is ambiguous. There are numerous topologically distinct forms of a heptadecahedron, for example the hexadecagonal pyramid and pentadecagonal prism. There are 6,415,851,530,241 topologically distinct ""convex"" heptadecahedra, excluding mirror images, having at least 11 vertices. (Two polyhedra are ""topologically distinct"" if they have intrinsically different arrangements of faces and vertices, such that it is impossible to distort one into the other simply by changing the lengths of edges or the angles between edges or faces.) The infinite Laves graph has convex heptadecahedral Voronoi"
"cells. Because of the symmetries of the graph, these heptadecahedra are plesiohedra form an isohedral tessellation of three-dimensional space. Heptadecahedron A heptadecahedron (or heptakaidecahedron) is a polyhedron with 17 faces. No heptadecahedron is regular; hence, the name is ambiguous. There are numerous topologically distinct forms of a heptadecahedron, for example the hexadecagonal pyramid and pentadecagonal prism. There are 6,415,851,530,241 topologically distinct ""convex"" heptadecahedra, excluding mirror images, having at least 11 vertices. (Two polyhedra are ""topologically distinct"" if they have intrinsically different arrangements of faces and vertices, such that it is impossible to distort one into the other simply by changing"
"of ways a two-membered subset can be extracted from a four-membered set: Hindustani heptatonic theory additionally stipulates that the second, third, sixth and seventh degrees of heptatonic scale forms (""septak"") are also allowed only two inflections each, in this case, one natural position, and one lowered (""komal"") position. Arithmetically this produces 2, or thirty-two, possibilities, but Hindustani theory, in contradistinction to Carnatic theory, excludes scale forms not commonly used. Gongche notation heptatonic scale gives a do, re, mi, (between fa and fa), sol, la, (between ti and ti) heptatonic scale. Heptatonic scale A heptatonic scale is a musical scale that"
"Hessian group In mathematics, the Hessian group is a finite group of order 216, introduced by who named it for Otto Hesse. It may be represented as the group of affine transformations with determinant 1 of the affine plane over the field of 3 elements. It also acts on the Hesse pencil of elliptic curves, and forms the automorphism group of the Hesse configuration of the 9 inflection points of these curves and the 12 lines through triples of these points. The triple cover of this group is a complex reflection group, [3][3] or of order 648, and the product"
"Heptagraph A heptagraph is a sequence of seven letters used to represent a single sound (phoneme), or a combination of sounds, that do not correspond to the individual values of the letters. Heptagraphs are extremely rare. Morse code uses a heptagraph, , for the dollar sign. Most other fixed sequences of seven letters are composed of shorter multigraphs with a predictable result. The seven-letter German sequence , used to transliterate the Russian letter , as in for Russian ""borscht"", is a sequence of a trigraph and a tetragraph . Likewise, the Juu languages have been claimed to have a heptagraph"
"Heptagram A heptagram, septagram, septegram or septogram is a seven-point star drawn with seven straight strokes. The name ""heptagram"" combines a numeral prefix, ""hepta-"", with the Greek suffix ""-gram"". The ""-gram"" suffix derives from ""γραμμῆ"" (""grammē"") meaning a line. In general, a heptagram is any self-intersecting heptagon (7-sided polygon). There are two ""regular"" heptagrams, labeled as {7/2} and {7/3}, with the second number representing the vertex interval step from a regular heptagon, {7/1}. This is the smallest star polygon that can be drawn in two forms, as irreducible fractions. The two heptagrams are sometimes called the ""heptagram"" (for {7/2}) and"
"Hessian polyhedron In geometry, the Hessian polyhedron is a regular complex polyhedron {3}{3}, , in formula_1. It has 27 vertices, 72 {} edges, and 27 {3} faces. It is self-dual. Coxeter named it after Ludwig Otto Hesse for sharing the ""Hessian configuration"" formula_2 or (912), 9 points lying by threes on twelve lines, with four lines through each point. Its complex reflection group is [3][3] or , order 648, also called a Hessian group. It has 27 copies of , order 24, at each vertex. It has 24 order-3 reflections. Its Coxeter number is 12, with degrees of the fundamental"
", but this is also a sequence, of and . Heptagraph A heptagraph is a sequence of seven letters used to represent a single sound (phoneme), or a combination of sounds, that do not correspond to the individual values of the letters. Heptagraphs are extremely rare. Morse code uses a heptagraph, , for the dollar sign. Most other fixed sequences of seven letters are composed of shorter multigraphs with a predictable result. The seven-letter German sequence , used to transliterate the Russian letter , as in for Russian ""borscht"", is a sequence of a trigraph and a tetragraph . Likewise,"
"Heptagonal number A heptagonal number is a figurate number that represents a heptagon. The ""n""-th heptagonal number is given by the formula The first few heptagonal numbers are: The parity of heptagonal numbers follows the pattern odd-odd-even-even. Like square numbers, the digital root in base 10 of a heptagonal number can only be 1, 4, 7 or 9. Five times a heptagonal number, plus 1 equals a triangular number. A formula for the sum of the reciprocals of the heptagonal numbers is given by: In analogy to the square root of ""x, ""one can calculate the heptagonal root of ""x"","
"""a"" and ""b"" and relations found the 11 conjugacy classes of maximal subgroups of ""He"" as follows: Held group In the area of modern algebra known as group theory, the Held group ""He"" is a sporadic simple group of order ""He"" is one of the 26 sporadic groups and was found by during an investigation of simple groups containing an involution whose centralizer is isomorphic to that of an involution in the Mathieu group M. A second such group is the linear group L(2). The Held group is the third possibility, and its construction was completed by John McKay and"
"between edges or faces.) An example of each type is depicted below, along with the number of sides on each of the faces. The images are ordered by descending number of six-sided faces (if any), followed by descending number of five-sided faces (if any), and so on. Heptahedron A heptahedron (plural: heptahedra) is a polyhedron having seven sides, or faces. A heptahedron can take a surprising number of different basic forms, or topologies. Probably most familiar are the hexagonal pyramid and the pentagonal prism. Also notable is the tetrahemihexahedron, whose seven faces form a rudimentary projective plane. No heptahedra are"
"C. Indian classical theory postulates seventy-two seven-tone scale types, whereas others postulate twelve or ten (depending on the theorist) seven-tone scale types collectively called ""thaat"". Several heptatonic scales in Western, Roman, Spanish, Hungarian, and Greek music can be analyzed as juxtapositions of tetrachords. All heptatonic scales have all intervals present in their interval vector analysis, and thus all heptatonic scales are both hemitonic and tritonic. There is a special affinity for heptatonic scales in the Western key signature system. A diatonic scale is any seven-note scale constructed sequentially using only whole tones and half tones, repeating at the octave, having"
"Hexagraph A hexagraph (from the , ""héx"", ""six"" and γράφω, ""gráphō"", ""write"") is a sequence of six letters used to represent a single sound (phoneme), or a combination of sounds that do not correspond to the individual values of the letters. They occur in Irish orthography, and many of them can be analysed as a tetragraph followed by the vowels ""e"" or ""i"" on either side to indicate that the neighbouring consonants are palatalized (""slender""). However, not all Irish hexagraphs are analysable that way. The hexagraph ""oidhea,"" for example, represents the same sound (approximately the vowel in English ""write"") as"
"In total there are 120 elements, namely the unit icosians. They all have unit magnitude and therefore lie in the unit quaternion group Sp(1). The convex hull of these 120 elements in 4-dimensional space form a regular 4-polytope, known as the 600-cell. The binary icosahedral group, denoted by 2""I"", is the universal perfect central extension of the icosahedral group, and thus is quasisimple: it is a perfect central extension of a simple group. Explicitly, it fits into the short exact sequence This sequence does not split, meaning that 2""I"" is ""not"" a semidirect product of { ±1 } by ""I""."
"Heptatonic scale A heptatonic scale is a musical scale that has seven pitches per octave. Examples include the ""major scale"" or ""minor scale""; e.g., in C major: C D E F G A B C—and in the relative minor, A minor, natural minor: A B C D E F G A; the ""melodic minor scale"", A B C D E FGA ascending, A G F E D C B A descending; the ""harmonic minor scale"", A B C D E F GA; and a scale variously known as the ""Byzantine"", and ""Hungarian"", scale, C D E F G A B"
"Hexadecimal In mathematics and computing, hexadecimal (also base , or hex) is a positional numeral system with a radix, or base, of 16. It uses sixteen distinct symbols, most often the symbols 0–9 to represent values zero to nine, and A–F (or alternatively a–f) to represent values ten to fifteen. Hexadecimal numerals are widely used by computer system designers and programmers, as they provide a more human-friendly representation of binary-coded values. Each hexadecimal digit represents four binary digits, also known as a nibble, which is half a byte. For example, a single byte can have values ranging from 0000 0000"
"of F might be most usefully analyzed with F set to zero (in which case {0,1,2} would represent F, F and G. (For the use of numbers to represent notes, see pitch class.) Though set theorists usually consider sets of equal-tempered pitch classes, it is possible to consider sets of pitches, non-equal-tempered pitch classes, rhythmic onsets, or ""beat classes"" (; ). Two-element sets are called dyads, three-element sets trichords (occasionally ""triads"", though this is easily confused with the traditional meaning of the word triad). Sets of higher cardinalities are called tetrachords (or tetrads), pentachords (or pentads), hexachords (or hexads), heptachords"
"with an order relation (called ""segments""); in such contexts, bare sets are often referred to as ""unordered"", for the sake of emphasis. Two-element sets are called dyads, three-element sets trichords (occasionally ""triads"", though this is easily confused with the traditional meaning of the word triad). Sets of higher cardinalities are called tetrachords (or tetrads), pentachords (or pentads), hexachords (or hexads), heptachords (heptads or, sometimes, mixing Latin and Greek roots, ""septachords""), octachords (octads), nonachords (nonads), decachords (decads), undecachords, and, finally, the dodecachord. A time-point set is a duration set where the distance in time units between attack points, or time-points, is"
"analysis would determine the order of the sextet group and hence |M|. It is convenient to arrange the 24 points into a 6-by-4 array: A E I M Q U B F J N R V C G K O S W D H L P T X Moreover, it is convenient to use the elements of the field F to number the rows: 0, 1, u, u. The sextet group has a normal abelian subgroup H of order 64, isomorphic to the hexacode, a vector space of length 6 and dimension 3 over F. A non-zero element in H"
"Hexadecahedron A hexadecahedron (or hexakaidecahedron) is a polyhedron with 16 faces. No hexadecahedron is regular; hence, the name is ambiguous. There are numerous topologically distinct forms of a hexadecahedron, for example the pentadecagonal pyramid, tetradecagonal prism and heptagonal antiprism. There are 387,591,510,244 topologically distinct ""convex"" hexadecahedra, excluding mirror images, having at least 10 vertices. (Two polyhedra are ""topologically distinct"" if they have intrinsically different arrangements of faces and vertices, such that it is impossible to distort one into the other simply by changing the lengths of edges or the angles between edges or faces.) There are 302,404 self-dual hexadecahedron, 1476"
"Centered heptagonal number A centered heptagonal number is a centered figurate number that represents a heptagon with a dot in the center and all other dots surrounding the center dot in successive heptagonal layers. The centered heptagonal number for ""n"" is given by the formula This can also be calculated by multiplying the triangular number for (""n"" – 1) by 7, then adding 1. The first few centered heptagonal numbers are 1, 8, 22, 43, 71, 106, 148, 197, 253, 316, 386, 463, 547, 638, 736, 841, 953 Centered heptagonal numbers alternate parity in the pattern odd-even-even-odd. A centered heptagonal"
"the ""great heptagram"" (for {7/3}). The previous one, the regular hexagram {6/2}, is a compound of two triangles. The smallest star polygon is the {5/2} pentagram. The next one is the {8/3} octagram and its related {8/2} star figure (a compound of two squares), followed by the regular enneagram, which also has two forms: {9/2} and {9/4}, as well as one compound of three triangles {9/3}. Bibliography Heptagram A heptagram, septagram, septegram or septogram is a seven-point star drawn with seven straight strokes. The name ""heptagram"" combines a numeral prefix, ""hepta-"", with the Greek suffix ""-gram"". The ""-gram"" suffix derives"
"6-simplex In geometry, a 6-simplex is a self-dual regular 6-polytope. It has 7 vertices, 21 edges, 35 triangle faces, 35 tetrahedral cells, 21 5-cell 4-faces, and 7 5-simplex 5-faces. Its dihedral angle is cos(1/6), or approximately 80.41°. It can also be called a heptapeton, or hepta-6-tope, as a 7-facetted polytope in 6-dimensions. The name ""heptapeton"" is derived from ""hepta"" for seven facets in Greek and ""-peta"" for having five-dimensional facets, and ""-on"". Jonathan Bowers gives a heptapeton the acronym hop. The elements of the regular polytopes can be expressed in a configuration matrix. Rows and columns reference vertices, edges, faces,"
"projections. 6-simplex In geometry, a 6-simplex is a self-dual regular 6-polytope. It has 7 vertices, 21 edges, 35 triangle faces, 35 tetrahedral cells, 21 5-cell 4-faces, and 7 5-simplex 5-faces. Its dihedral angle is cos(1/6), or approximately 80.41°. It can also be called a heptapeton, or hepta-6-tope, as a 7-facetted polytope in 6-dimensions. The name ""heptapeton"" is derived from ""hepta"" for seven facets in Greek and ""-peta"" for having five-dimensional facets, and ""-on"". Jonathan Bowers gives a heptapeton the acronym hop. The elements of the regular polytopes can be expressed in a configuration matrix. Rows and columns reference vertices, edges,"
"Hexahedron A hexahedron (plural: hexahedra) is any polyhedron with six faces. A cube, for example, is a regular hexahedron with all its faces square, and three squares around each vertex. There are seven topologically distinct ""convex"" hexahedra, one of which exists in two mirror image forms. (Two polyhedra are ""topologically distinct"" if they have intrinsically different arrangements of faces and vertices, such that it is impossible to distort one into the other simply by changing the lengths of edges or the angles between edges or faces.) There are three further topologically distinct hexahedra that can only be realised as ""concave"""
"some asexual species or may occur after meiosis. In diploid organisms the azygoid state is monoploid. (see below for dihaploidy) Polyploidy is the state where all cells have multiple sets of chromosomes beyond the basic set, usually 3 or more. Specific terms are triploid (3 sets), tetraploid (4 sets), pentaploid (5 sets), hexaploid (6 sets), heptaploid or septaploid (7 sets) octoploid (8 sets), nonaploid (9 sets), decaploid (10 sets), undecaploid (11 sets), dodecaploid (12 sets), tridecaploid (13 sets), tetradecaploid (14 sets) etc. Some higher ploidies include hexadecaploid (16 sets), dotriacontaploid (32 sets), and tetrahexacontaploid (64 sets), though Greek terminology may"