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(Redirected from 6 (number))
 


6 (six) is the natural number following 5 and preceding 7. It is a composite number and the smallest perfect number.[1]

← 5 6 7 →

−1 0 1 2 3 4 5 6 7 8 9

  • Integers
  • 0 10 20 30 40 50 60 70 80 90

    Cardinalsix
    Ordinal6th
    (sixth)
    Numeral systemsenary
    Factorization2 × 3
    Divisors1, 2, 3, 6
    Greek numeralϚ´
    Roman numeralVI, vi, ↅ
    Greek prefixhexa-/hex-
    Latin prefixsexa-/sex-
    Binary1102
    Ternary203
    Senary106
    Octal68
    Duodecimal612
    Hexadecimal616
    Greekστ (or ΣΤ or ς)
    Arabic, Kurdish, Sindhi, Urdu٦
    Persian۶
    Amharic
    Bengali
    Chinese numeral六,陸
    Devanāgarī
    Gujarati
    Hebrewו
    Khmer
    Thai
    Telugu
    Tamil
    Saraiki٦
    Malayalam
    ArmenianԶ
    Babylonian numeral𒐚
    Egyptian hieroglyph𓏿
    Morse code_ ....

    In mathematics

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    Six is the smallest positive integer which is neither a square number nor a prime number. It is the second smallest composite number after four, equal to the sum and the product of its three proper divisors (1, 2 and 3).[1] As such, six is the only number that is both the sum and product of three consecutive positive numbers. 6 is the smallest perfect number, which are numbers that are equal to their aliquot sum, or sum of their proper divisors.[1][2] It is the largest of the four all-Harshad numbers (1, 2, 4, and 6),[3] where it represents the sum between the first prime and composite, 2 and 4.

    6 is a pronic number and the only semiprime to be.[4] It is the first discrete biprime (2 × 3)[5] which makes it the first member of the (2 × q) discrete biprime family, where q is a higher prime. All primes above 3 are of the form 6n ± 1 for n ≥ 1.

    As a perfect number:

    Six is the first unitary perfect number, since it is the sum of its positive proper unitary divisors, without including itself. Only five such numbers are known to exist; sixty (10 × 6) and ninety (15 × 6) are the next two.[8]

    It is the first primitive pseudoperfect number,[9] and all integers   that are multiples of 6 are pseudoperfect (all multiples of a perfect number are pseudoperfect); six is also the smallest Granville number, or  -perfect number.[10]

    Unrelated to 6's being a perfect number, a Golomb ruler of length 6 is a "perfect ruler".[11] Six is a congruent number.[12]

    6 is the second primary pseudoperfect number,[13] and harmonic divisor number.[14] It is also the second superior highly composite number,[15] and the last to also be a primorial.

    There are 6 non-equivalent ways in which 100 can be expressed as the sum of two prime numbers: (3 + 97), (11 + 89), (17 + 83), (29 + 71), (41 + 59) and (47 + 53).[16]

    There is not a prime   such that the multiplicative order of 2 modulo   is 6, that is,  ByZsigmondy's theorem, if   is a natural number that is not 1 or 6, then there is a prime   such that  . See A112927 for such  .

    The ring of integer of the sixth cyclotomic field Q6), which is called Eisenstein integer, has 6 units: ±1, ±ω, ±ω2, where  .

    The six exponentials theorem guarantees (given the right conditions on the exponents) the transcendence of at least one of a set of exponentials.[17]

    There are six basic trigonometric functions: sin, cos, sec, csc, tan, and cot.[18]

    The smallest non-abelian group is the symmetric group   which has 3! = 6 elements.[1]

    Six is a triangular number[19] and so is its square (36). It is the first octahedral number, preceding 19.[20]

     
    A regular cube, with six faces

    A six-sided polygon is a hexagon,[1] one of the three regular polygons capable of tiling the plane. Figurate numbers representing hexagons (including six) are called hexagonal numbers. Because 6 is the product of a power of 2 (namely 21) with nothing but distinct Fermat primes (specifically 3), a regular hexagon is a constructible polygon with a compass and straightedge alone. A hexagram is a six-pointed geometric star figure (with the Schläfli symbol {6/2}, 2{3}, or {{3}}).

    Six similar coins can be arranged around a central coin of the same radius so that each coin makes contact with the central one (and touches both its neighbors without a gap), but seven cannot be so arranged. This makes 6 the answer to the two-dimensional kissing number problem.[21] The densest sphere packing of the plane is obtained by extending this pattern to the hexagonal lattice in which each circle touches just six others.

    There is only one non-trivial magic hexagon: it is of order-3 and made of nineteen cells, with a magic constant of 38. All rows and columns in a 6 × 6 magic square collectively generate a magic sumof666 (which is doubly triangular). On the other hand, Graeco-Latin squares with order 6 do not exist; if   is a natural number that is not 2 or 6, then there is a Graeco-Latin square of order  .[22]

    The cube is one of five Platonic solids, with a total of six squaresasfaces. It is the only regular polyhedron that can generate a uniform honeycomb on its own, which is also self-dual. The cuboctahedron, which is an Archimedean solid that is one of two quasiregular polyhedra, has eight triangles and six squares as faces. Inside, its vertex arrangement can be interpreted as three hexagons that intersect to form an equatorial hexagonal hemi-face, by-which the cuboctahedron is dissected into triangular cupolas. This solid is also the only polyhedron with radial equilateral symmetry, where its edges and long radii are of equal length; its one of only four polytopes with this property — the others are the hexagon, the tesseract (as the four-dimensional analogue of the cube), and the 24-cell. Only six polygons are faces of non-prismatic uniform polyhedra such as the Platonic solids or the Archimedean solids: the triangle, the square, the pentagon, the hexagon, the octagon, and the decagon. If self-dual images of the tetrahedron are considered distinct, then there are a total of six regular polyhedra that are formed by three different Weyl groups in the third dimension (based on tetrahedral, octahedral and icosahedral symmetries).

    How closely the shape of an object resembles that of a perfect sphere is called its sphericity, calculated by:[23]

      where   is the surface area of the sphere,   the volume of the object, and   the surface area of the object.

    Infour dimensions, there are a total of six convex regular polytopes: the 5-cell, 8-cell, 16-cell, 24-cell, 120-cell, and 600-cell.

     , with 720 = 6! elements, is the only finite symmetric group which has an outer automorphism. This automorphism allows us to construct a number of exceptional mathematical objects such as the S(5,6,12) Steiner system, the projective plane of order 4, the four-dimensional 5-cell, and the Hoffman-Singleton graph. A closely related result is the following theorem: 6 is the only natural number   for which there is a construction of   isomorphic objects on an  -set  , invariant under all permutations of  , but not naturally in one-to-one correspondence with the elements of  . This can also be expressed category theoretically: consider the category whose objects are the   element sets and whose arrows are the bijections between the sets. This category has a non-trivial functor to itself only for  .

    In the classification of finite simple groups, twenty of twenty-six sporadic groups in the happy family are part of three families of groups which divide the order of the friendly giant, the largest sporadic group: five first generation Mathieu groups, seven second generation subquotients of the Leech lattice, and eight third generation subgroups of the friendly giant. The remaining six sporadic groups do not divide the order of the friendly giant, which are termed the pariahs (Ly, O'N, Ru, J4, J3, and J1).[24]

    List of basic calculations

    edit
    Multiplication 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 25 50 100 1000
    6 × x 6 12 18 24 30 36 42 48 54 60 66 72 78 84 90 96 102 108 114 120 150 300 600 6000
    Division 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15
    6 ÷ x 6 3 2 1.5 1.2 1 0.857142 0.75 0.6 0.6 0.54 0.5 0.461538 0.428571 0.4
    x ÷ 6 0.16 0.3 0.5 0.6 0.83 1 1.16 1.3 1.5 1.6 1.83 2 2.16 2.3 2.5
    Exponentiation 1 2 3 4 5 6 7 8 9 10 11 12 13
    6x 6 36 216 1296 7776 46656 279936 1679616 10077696 60466176 362797056 2176782336 13060694016
    x6 1 64 729 4096 15625 46656 117649 262144 531441 1000000 1771561 2985984 4826809

    Greek and Latin word parts

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    Hexa

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    Hexa is classical Greek for "six".[1] Thus:

    The prefix sex-

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    Sex- is a Latin prefix meaning "six".[1] Thus:

    The SI prefix for 10006isexa- (E), and for its reciprocal atto- (a).

    Evolution of the Hindu-Arabic digit

    edit
     
    The first appearance of 6 is in the Edicts of Ashoka c. 250 BCE. These are Brahmi numerals, ancestors of Hindu-Arabic numerals.
     
    The first known digit "6" in the number "256" in Ashoka's Minor Rock Edict No.1 in Sasaram, c. 250 BCE

    The evolution of our modern digit 6 appears rather simple when compared with the other digits. The modern 6 can be traced back to the Brahmi numeralsofIndia, which are first known from the Edicts of Ashoka c. 250 BCE.[31][32][33][34] It was written in one stroke like a cursive lowercase e rotated 90 degrees clockwise. Gradually, the upper part of the stroke (above the central squiggle) became more curved, while the lower part of the stroke (below the central squiggle) became straighter. The Arabs dropped the part of the stroke below the squiggle. From there, the European evolution to our modern 6 was very straightforward, aside from a flirtation with a glyph that looked more like an uppercase G.[35]

    On the seven-segment displays of calculators and watches, 6 is usually written with six segments. Some historical calculator models use just five segments for the 6, by omitting the top horizontal bar. This glyph variant has not caught on; for calculators that can display results in hexadecimal, a 6 that looks like a "b" is not practical.

    Just as in most modern typefaces, in typefaces with text figures the character for the digit 6 usually has an ascender, as, for example, in  .[36]

    This digit resembles an inverted 9. To disambiguate the two on objects and documents that can be inverted, the 6 has often been underlined, both in handwriting and on printed labels.

    In music

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    A standard guitar has six strings.

    In artists

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    In instruments

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    In music theory

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    In works

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    In religion

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    Judaism

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    Islam

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    Indeed, We created the heavens and the earth and everything in between in six Days,1 and We were not ˹even˺ touched with fatigue.2

    — Surah Qaf:38

    Note 1: The word day is not always used in the Quran to mean a 24-hour period. According to Surah Al-Hajj (The Pilgrimage):47, a heavenly Day is 1000 years of our time. The Day of Judgment will be 50,000 years of our time - Surah Al-Maarij (The Ascending Stairways):4. Hence, the six Days of creation refer to six eons of time, known only by Allah.

    Note 2: Some Islamic scholars believe this verse comes in response to Exodus 31:17, which says, "The Lord made the heavens and the earth in six days, but on the seventh day He rested and was refreshed."

    Others

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    In science

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    Astronomy

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    Biology

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    The cells of a beehive are six-sided.

    Chemistry

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    Amoleculeofbenzene has a ring of six carbon and six hydrogen atoms.

    Medicine

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    Physics

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    In the Standard Modelofparticle physics, there are six typesofquarks and six types of leptons.

    In sports

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    In technology

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    6 as a resin identification code, used in recycling.

    In calendars

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    In the arts and entertainment

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    Games

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    Literature

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    TV

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    Movies

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    Musicals

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    Anthropology

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    In other fields

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    International maritime signal flag for 6

    See also

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    References

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    1. ^ a b c d e f g Weisstein, Eric W. "6". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Higgins, Peter (2008). Number Story: From Counting to Cryptography. New York: Copernicus. p. 11. ISBN 978-1-84800-000-1.
  • ^ Weisstein, Eric W. "Harshad Number". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ "Sloane's A002378: Pronic numbers". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2020-11-30.
  • ^ Sloane, N. J. A. (ed.). "Sequence A001358 (Semiprimes (or biprimes): products of two primes.)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2023-08-03.
  • ^ David Wells, The Penguin Dictionary of Curious and Interesting Numbers. London: Penguin Books (1987): 67
  • ^ Sloane, N. J. A. (ed.). "Sequence A006522 (4-dimensional analog of centered polygonal numbers. Also number of regions created by sides and diagonals of a convex n-gon in general position.)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation.
  • ^ Sloane, N. J. A. (ed.). "Sequence A002827 (Unitary perfect numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-06-01.
  • ^ Sloane, N. J. A. (ed.). "Sequence A005835 (Pseudoperfect (or semiperfect) numbers n: some subset of the proper divisors of n sums to n.)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2023-12-02.
  • ^ "Granville number". OeisWiki. The Online Encyclopedia of Integer Sequences. Archived from the original on 29 March 2011. Retrieved 27 March 2011.
  • ^ Bryan Bunch, The Kingdom of Infinite Number. New York: W. H. Freeman & Company (2000): 72
  • ^ Sloane, N. J. A. (ed.). "Sequence A003273 (Congruent numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-06-01.
  • ^ Sloane, N. J. A. (ed.). "Sequence A054377 (Primary pseudoperfect numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2018-11-02.
  • ^ Sloane, N. J. A. (ed.). "Sequence A001599 (Harmonic or Ore numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-06-01.
  • ^ Weisstein, Eric W. "Superior Highly Composite Number". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Sloane, N. J. A. (ed.). "Sequence A065577 (Number of Goldbach partitions of 10^n)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2023-08-31.
  • ^ Weisstein, Eric W. "Six Exponentials Theorem". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Weisstein, Eric W. "Trigonometric Functions". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Weisstein, Eric W. "Triangular Number". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Sloane, N. J. A. (ed.). "Sequence A005900 (Octahedral numbers)". The On-Line Encyclopedia of Integer Sequences. OEIS Foundation. Retrieved 2016-06-01.
  • ^ Weisstein, Eric W. "Kissing Number". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Weisstein, Eric W. "Euler's Graeco-Roman Squares Conjecture". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Wadell, Hakon (1935). "Volume, Shape, and Roundness of Quartz Particles". The Journal of Geology. 43 (3): 250–280. Bibcode:1935JG.....43..250W. doi:10.1086/624298. JSTOR 30056250. S2CID 129624905.
  • ^ Griess, Jr., Robert L. (1982). "The Friendly Giant" (PDF). Inventiones Mathematicae. 69: 91–96. Bibcode:1982InMat..69....1G. doi:10.1007/BF01389186. hdl:2027.42/46608. MR 0671653. S2CID 123597150. Zbl 0498.20013.
  • ^ Weisstein, Eric W. "Hexadecimal". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Weisstein, Eric W. "Hexagon". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Weisstein, Eric W. "Hexahedron". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Weisstein, Eric W. "Base". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Chris K. Caldwell; G. L. Honaker Jr. (2009). Prime Curios!: The Dictionary of Prime Number Trivia. CreateSpace Independent Publishing Platform. p. 11. ISBN 978-1-4486-5170-2.
  • ^ Weisstein, Eric W. "Sexy Primes". mathworld.wolfram.com. Retrieved 2020-08-03.
  • ^ Hollingdale, Stuart (2014). Makers of Mathematics. Courier Corporation. pp. 95–96. ISBN 978-0-486-17450-1.
  • ^ Publishing, Britannica Educational (2009). The Britannica Guide to Theories and Ideas That Changed the Modern World. Britannica Educational Publishing. p. 64. ISBN 978-1-61530-063-1.
  • ^ Katz, Victor J.; Parshall, Karen Hunger (2014). Taming the Unknown: A History of Algebra from Antiquity to the Early Twentieth Century. Princeton University Press. p. 105. ISBN 978-1-4008-5052-5.
  • ^ Pillis, John de (2002). 777 Mathematical Conversation Starters. MAA. p. 286. ISBN 978-0-88385-540-9.
  • ^ Georges Ifrah, The Universal History of Numbers: From Prehistory to the Invention of the Computer transl. David Bellos et al. London: The Harvill Press (1998): 395, Fig. 24.66
  • ^ Negru, John (1988). Computer Typesetting. Van Nostrand Reinhold. p. 59. ISBN 978-0-442-26696-7. slight ascenders that rise above the cap height ( in 4 and 6 )
  • ^ Auric, Georges; Durey, Louis; Honegger, Arthur; Milhaud, Darius; Poulenc, Francis; Tailleferre, Germaine (2014-08-20). Caramel Mou and Other Great Piano Works of "Les Six": Pieces by Auric, Durey, Honegger, Milhaud, Poulenc and Tailleferre (in French). Courier Corporation. ISBN 978-0-486-49340-4.
  • ^ "Six Organs of Admittance". www.sixorgans.com. Retrieved 2020-08-03.
  • ^ "Electric Six | Biography, Albums, Streaming Links". AllMusic. Retrieved 2020-08-03.
  • ^ "Sixpence None The Richer". GRAMMY.com. 2020-05-19. Retrieved 2020-08-04.
  • ^ "Slant 6 | Biography & History". AllMusic. Retrieved 2020-08-04.
  • ^ "You Me at Six | Biography & History". AllMusic. Retrieved 2020-08-04.
  • ^ "Definition of GUITAR". www.merriam-webster.com. Retrieved 2020-08-04.
  • ^ D'Amante, Elvo (1994-01-01). Music Fundamentals: Pitch Structures and Rhythmic Design. Scarecrow Press. p. 194. ISBN 978-1-4616-6985-2. The division of an octave into six equal parts is referred to as the whole-tone scale
  • ^ Horsley, Charles Edward (1876). A Text Book of Harmony: For the Use of Schools and Students. Sampson Low, Marston, Searle, & Rivington. p. 4. Like the Tritone, it contains six semitones
  • ^ Tribble, Mimi (2004). 300 Ways to Make the Best Christmas Ever!: Decorations, Carols, Crafts & Recipes for Every Kind of Christmas Tradition. Sterling Publishing Company, Inc. p. 145. ISBN 978-1-4027-1685-0. Six geese a-laying
  • ^ Staines, Joe (2010-05-17). The Rough Guide to Classical Music. Penguin. p. 393. ISBN 978-1-4053-8321-9. ...the six arias with variations collected under the title Hexachordum Apollinis (1699)...
  • ^ Hegarty, Paul; Halliwell, Martin (2011-06-23). Beyond and Before: Progressive Rock since the 1960s. Bloomsbury Publishing USA. p. 169. ISBN 978-1-4411-1480-8. Six Degrees of Inner Turbulence
  • ^ Curran, Angela (2015-10-05). Routledge Philosophy Guidebook to Aristotle and the Poetics. Routledge. p. 133. ISBN 978-1-317-67706-2. THE SIX QUALITATIVE ELEMENTS OF TRAGEDY
  • ^ Plaut, W. Gunther (1991). The Magen David: How the Six-pointed Star Became an Emblem for the Jewish People. B'nai B'rith Books. ISBN 978-0-910250-16-0. How the Six-pointed Star Became an Emblem for the Jewish People
  • ^ Lauterbach, Jacob Zallel (1916). Midrash and Mishnah: A Study in the Early History of the Halakah. Bloch. p. 9. Six orders of Mishnah
  • ^ Rosen, Ceil; Rosen, Moishe (2006-05-01). Christ in the Passover. Moody Publishers. p. 79. ISBN 978-1-57567-480-3. Six symbolic foods
  • ^ Repcheck, Jack (2008-12-15). The Man Who Found Time: James Hutton And The Discovery Of Earth's Antiquity. Basic Books. ISBN 978-0-7867-4399-5. it actually took only six days to create the earth
  • ^ "CHURCH FATHERS: City of God, Book XI (St. Augustine)". www.newadvent.org. Retrieved 2020-08-04. These works are recorded to have been completed in six days (the same day being six times repeated), because six is a perfect number
  • ^ Grossman, Grace Cohen; Ahlborn, Richard E.; Institution, Smithsonian (1997). Judaica at the Smithsonian: Cultural Politics as Cultural Model. Smithsonian Institution Press. p. 228. Shavuot falls on the sixth day of the Hebrew month of Sivan
  • ^ Robertson, William Archibald Scott (1880). The crypt of Canterbury cathedral; its architecture, its history, and its frescoes. Mitchell & Hughes. p. 91. ...but seraphs, with six wings
  • ^ Shapera, Paul M. (2009-08-15). Iran's Religious Leaders. The Rosen Publishing Group, Inc. p. 10. ISBN 978-1-4358-5283-9. Islam has six articles of faith
  • ^ Algül, Hüseyin (2005). The Blessed Days and Nights of the Islamic Year. Tughra Books. p. 65. ISBN 978-1-932099-93-5. ...it was blessed to fast for six days in the month of Shawwal...
  • ^ "Surah Qaf - 38". Quran.com. Retrieved 2023-08-28.
  • ^ Bary, William Theodore De; DeBary, William T.; Chan, Wing-tsit; Lufrano, Richard; Ching, Julia; Johnson, David; Liu, Kwang-Ching; Mungello, David (1999). Sources of Chinese Tradition. Columbia University Press. ISBN 978-0-231-11270-3. ...and the Six Ministries were made...
  • ^ Rhoads, Samuel E. (1996). The Sky Tonight: A Guided Tour of the Stars Over Hawaiʻi. Bishop Museum Press. ISBN 978-0-930897-93-2. Three Messier objects are visible in this part of the sky : M6, M7 and M8 .
  • ^ Sedgwick, Marcus (2011-07-05). White Crow. Roaring Brook Press. p. 145. ISBN 978-1-4299-7634-3. The cells of honeycombs are six-sided because a hexagon is the most material-efficient tessellation
  • ^ Parker, Steve (2005). Ant Lions, Wasps & Other Insects. Capstone. p. 16. ISBN 978-0-7565-1250-7. Insects have six legs each...
  • ^ Pendarvis, Murray P.; Crawley, John L. (2019-02-01). Exploring Biology in the Laboratory: Core Concepts. Morton Publishing Company. p. 10. ISBN 978-1-61731-899-3. ...presently at least six kingdoms are recognized;
  • ^ Mader, Sylvia S. (2004). Biology. McGraw-Hill. p. 20. ISBN 978-0-07-291934-9. The acronym CHNOPS helps us remember these six elements
  • ^ Dufour, Fritz (2018-09-19). The Realities of Reality - Part II: Making Sense of Why Modern Science Advances. Vol. 1. Fritz Dufour. p. 100. The benzene molecule has its six carbon atoms in a ring[self-published source?]
  • ^ Starr, Cecie; Evers, Christine (2012-05-10). Biology Today and Tomorrow without Physiology. Cengage Learning. p. 25. ISBN 978-1-133-36536-5. For example, the atomic number of carbon is 6,
  • ^ Webb, Stephen; Webb, Professor of Australian Studies Stephen (2004-05-25). Out of this World: Colliding Universes, Branes, Strings, and Other Wild Ideas of Modern Physics. Springer Science & Business Media. p. 16. ISBN 978-0-387-02930-6. snowflake, with its familiar sixfold rotational symmetry
  • ^ Woo, Teri Moser; Robinson, Marylou V. (2015-08-03). Pharmacotherapeutics For Advanced Practice Nurse Prescribers. F.A. Davis. p. 145. ISBN 978-0-8036-4581-3. Ayurvedic herbology is based on the tridoshic theory that there exist six basic tastes
  • ^ Pandemic Influenza Preparedness and Response Guidance for Healthcare Workers and Healthcare Employers. OSHA, U.S. Department of Labor. 2007. p. 8. The WHO Plan describes six phases of increasing public health risk associated with the emergence of a new influenza
  • ^ Sanghera, Paul (2011-03-08). Quantum Physics for Scientists and Technologists: Fundamental Principles and Applications for Biologists, Chemists, Computer Scientists, and Nanotechnologists. John Wiley & Sons. p. 64. ISBN 978-0-470-92269-9. ...there are six types of quarks and six types of leptons.
  • ^ Jimbo, M.; Jimbo, Michio; Miwa, Tetsuji; Tsuchiya, Akihiro (1989). Integrable Systems in Quantum Field Theory and Statistical Mechanics. Academic Press. p. 588. ISBN 978-0-12-385342-4. Allowed configurations in the six-vertex model and their statistical weights
  • ^ Sloan, Robin James Stuart (2015-05-07). Virtual Character Design for Games and Interactive Media. CRC Press. p. 34. ISBN 978-1-4665-9820-1. placing six primaries around the wheel in the following order: red, yellow, green, cyan, blue, magenta.
  • ^ Bamford, Tab (2016-10-15). 100 Things Blackhawks Fans Should Know & Do Before They Die. Triumph Books. ISBN 978-1-63319-638-4. the Original Six
  • ^ Stillwell, Jim L. (1987). Making and Using Creative Play Equipment. Human Kinetics Publishers. p. 36. ISBN 978-0-87322-084-2. Indoor Lacrosse . This is played with six players per team
  • ^ Williams, Heather (2019). Hockey: A Guide for Players and Fans. Capstone. p. 16. ISBN 978-1-5435-7458-6. There are six players per team on the ice at one time.
  • ^ Sports, The National Alliance For Youth (2009-05-11). Coaching Volleyball For Dummies. John Wiley & Sons. p. 48. ISBN 978-0-470-53398-7. In a regulation volleyball match with six players on each side of the court,
  • ^ "sixmanfootball.com". www.sixmanfootball.com. Retrieved 2020-08-06.
  • ^ "How Football Teams Can Score Points in Game Play". dummies. Retrieved 2020-08-06.
  • ^ "Basketball Sizes Chart: What Size Ball Should a Player Use?". Basketball For Coaches. 2018-09-12. Retrieved 2020-08-06.
  • ^ "Rugby flanker (#6 & #7): A position specific guide". Atrox Rugby. 2019-02-01. Retrieved 2020-08-06.
  • ^ Stevens, E. S. (2002). Green Plastics: An Introduction to the New Science of Biodegradable Plastics. Princeton University Press. p. 45. ISBN 978-0-691-04967-0.
  • ^ Bunson, Matthew (2014-05-14). Encyclopedia of the Roman Empire. Infobase Publishing. p. 90. ISBN 978-1-4381-1027-1. Augustus was also originally called Sextilis, the sixth month.
  • ^ Nicolas, Sir Nicholas Harris (1833). The Chronology of History: Containing Tables, Calculations and Statements, Indispensable for Ascertaining the Dates of Historical Events and of Public and Private Documents from the Earliest Period to the Present Time. Longham, Rees, Orme, Brown, Green, & Longman and John Taylor. p. 172. SEXTIDI, or " Jour de la Révolution, "
  • ^ Schumer, Peter D. (2004-02-11). Mathematical Journeys. John Wiley & Sons. p. 88. ISBN 978-0-471-22066-4. Roll two dice, a standard six-sided die numbered 1 through 6
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  • ^ Peirce, Gareth (2011-03-12). "The Birmingham Six: Have we learned from our disgraceful past?". The Guardian. ISSN 0261-3077. Retrieved 2020-08-06.
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  • ^ Mason, Robert (1983). Chickenhawk. London: Corgi Books. p. 141. ISBN 978-0-552-12419-5.
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