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Books on the topic 'Polygyni'

Author: Grafiati

Published: 4 June 2021

Last updated: 6 February 2022

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1

service), SpringerLink (Online, ed. Polygons, polyominoes and polycubes. Dordrecht: Springer, 2009.

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2

Pengelly, Helen. Polygons. Sydney(Australia): Ashton Scholastic, 1991.

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3

Polygons. New York: Crabtree Pub., 2011.

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4

Stienecker, David. Polygons. New York: Benchmark Books, 1997.

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5

Polygons. New York: PowerKids Press, 2007.

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6

Potts, Jeffrey Hal. The decomposition of an arbitrary three-dimensional planar polygon into a set of convex polygons. Monterey, California: Naval Postgraduate School, 1987.

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7

Tits, Jacques. Moufang Polygons. Berlin, Heidelberg: Springer Berlin Heidelberg, 2002.

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8

Generalized polygons. Basel: Birkhäuser Verlag, 1998.

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9

Tits, Jacques, and Richard M. Weiss. Moufang Polygons. Berlin, Heidelberg: Springer Berlin Heidelberg, 2002. http://dx.doi.org/10.1007/978-3-662-04689-0.

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10

van Maldeghem, Hendrik. Generalized Polygons. Basel: Birkhäuser Basel, 1998. http://dx.doi.org/10.1007/978-3-0348-8827-1.

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11

Van Maldeghem, Hendrik. Generalized Polygons. Basel: Springer Basel, 1998. http://dx.doi.org/10.1007/978-3-0348-0271-0.

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12

De Bruyn, Bart. Near Polygons. Basel: Birkhäuser Basel, 2006. http://dx.doi.org/10.1007/978-3-7643-7553-9.

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13

Polygyny: A cross-cultural study. Uppsala: [Uppsala University], 1995.

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14

Cave, Nigel. Polygon Wood. London: Leo Cooper, 1998.

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15

Cave, Nigel. Polygon Wood. Barnsley, South Yorkshire: Cooper, 1999.

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16

De polygonis numeris. Pisa [etc.]: F. Serra, 2011.

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17

Le polygone étoilé. Paris: Editions du Seuil, 1997.

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18

Boots, B. N. Voronoi (Thiessen) polygons. [Norwich, UK: Geo Books, 1986.

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19

Sumitro, Warkum. Konfigurasi fiqih poligini kontemporer: Kritik terhadap paham ortodoksi perkawinan poligini di Indonesia. Malang, Indonesia: UB Press, 2014.

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20

Chang, Jyun-Sheng. Polygon optimization problems. New York: Courant Institute of Mathematical Sciences, New York University, 1986.

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21

Aggarwal, Alok. Minimum area circumscribing polygons. New York: Courant Institute of Mathematical Sciences, New York University, 1985.

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22

Guttman, Anthony J., ed. Polygons, Polyominoes and Polycubes. Dordrecht: Springer Netherlands, 2009. http://dx.doi.org/10.1007/978-1-4020-9927-4.

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23

Yasmeen, Rahmaan Umm, ed. From monogamy to polygyny: A way through. Riyadh: Darussalam, 2003.

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24

Kalejaiye, Dipo. Polygyny ; and, Polyandry: Two plays about marriage. London: Macmillan, 1985.

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25

Schultz-Ferrell, Karren. The great polygon caper. Hauppauge, NY: Barron's Educational Series, 2008.

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26

Dobkin, David P. Searching for empty convex polygons. Urbana, IL (1304 W. Springfield Ave., Urbana 61801): Dept. of Computer Science, University of Illinois at Urbana-Champaign, 1988.

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27

Aggarwal, Alok. Finding minimal convex nested polygons. New York: Courant Institute of Mathematical Sciences, New York University, 1985.

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28

1949-, Yasukawa Ken, ed. Polygyny and sexual selection in red-winged blackbirds. Princeton, N.J: Princeton University Press, 1995.

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29

Theoharis, Athan G. Algorithms for parallel polygon rendering. Berlin: Springer-Verlag, 1989.

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30

Theoharis, T., ed. Algorithms for Parallel Polygon Rendering. Berlin, Heidelberg: Springer Berlin Heidelberg, 1989. http://dx.doi.org/10.1007/3-540-51394-9.

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31

ill, Carabelli Francesca, ed. If you were a polygon. Minneapolis, Minn: Picture Window Books, 2010.

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32

Theoharis, T. Algorithms for parallel polygon rendering. Berlin: Springer-Verlag, 1989.

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33

Women of principle: Female networking in contemporary Mormon polygyny. New York: Oxford University Press, 1998.

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34

Meekers, D. Women's perceptions of polygyny among the Kaguru of Tanzania. [East Lansing, Mich.]: Women in International Development, Michigan State University, 1997.

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35

Silvey, Linda. Paper and scissors polygons and more. Palo Alto, CA: Dale Seymour Publications, 1997.

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36

Edelsbrunner, Herbert. Probing convex polygons with x-rays. Urbana, IL: Dept. of Computer Science, University of Illinois at Urbana-Champaign, 1986.

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37

Frank, Stella, and Hood Museum of Art, eds. Frank Stella: Irregular polygons, 1965-66. Lebanon, N.H: University Press of New England, 2010.

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38

Canada. Defence Research Establisment Atlantic. Calculation of the Moments of Polygons. S.l: s.n, 1987.

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39

Ghandehari, Mostafa. Self-circumference in the Minkowski plane. Monterey, Calif: Naval Postgraduate School, 1989.

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40

Polygyny in pre-Christian Bafut and new moral theological perspectives. Frankfurt am Main: P. Lang, 1992.

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41

Notermans, Catrien. Verhalen in veelvoud: Vrouwen in Kameroen over polygynie en christendom. Nijmegen: Valkhof Pers, 1999.

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42

Guttmann, A. J. Polygons, Polyominoes and Polycubes. Springer, 2016.

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43

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Moufang Polygons. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0003.

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This chapter introduces some basic facts about Moufang polygons and root group sequences. For each root group sequence Ω‎, there is a unique Moufang polygon Δ‎ such that Ω‎ is isomorphic to a root group sequence of Δ‎. The classification of Moufang n-gons states that, up to isomorphism, there are no other Moufang polygons. The chapter also considers the notion of an isomorphism of root group sequences and the notion of an anti-isomorphism of root group sequences. It concludes with an example involving a non-trivial anisotropic quadratic space and a generalized quadrangle with a root group sequence.

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44

Silva, Sidney. A ousadia do π ser racional. Brazil Publishing, 2020. http://dx.doi.org/10.31012/978-65-5861-280-3.

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Abstract:

Pi (π) is used to represent the most known mathematical constant. By definition, π is the ratio of the circumference of a circle to its diameter. In other words, π is equal to the circumference divided by the diameter (π = c / d). Conversely, the circumference is equal to π times the diameter (c = π . d). No matter how big or small a circle is, pi will always be the same number. The first calculation of π was made by Archimedes of Syracuse (287-212 BC) who approached the area of a circle using the Pythagorean Theorem to find the areas of two regular polygons: the polygon inscribed within the circle and the polygon within which circle was circumscribed. Since the real area of the circle is between the areas of the inscribed and circumscribed polygons, the polygon areas gave the upper and lower limits to the area of the circle. Archimedes knew he had not found the exact value of π, but only an approximation within these limits. In this way, Archimedes showed that π is between 3 1/7 (223/71) and 3 10/71 (22/7). This research demonstrates that the value of π is 3.15 and can be represented by a fraction of integers, a/b, being therefore a Rational Number. It also demonstrates by means of an exercise that π = 3.15 is exact in 100% in the mathematical question.

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45

Potts, Jeffrey Hal. The decomposition of an arbitrary three-dimensional planar polygon into a set of convex polygons. 1986.

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46

McDermott, Rose, B. J. Wray, Valerie Hudson, and Robert Jervis. The Evils of Polygyny. Edited by Kristen Renwick Monroe. Cornell University Press, 2018. http://dx.doi.org/10.7591/9781501714849.

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47

Generalized Polygons. Springer, 2012.

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48

Moufang Polygons. Springer, 2002.

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49

Bruyn, Bart. Near Polygons. Springer, 2010.

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50

POLYGON, an interactive program for constructing and editing the geometries of polygons using a color graphics terminal. Menlo Park, Calif: U.S. Dept. of the Interior, Geological Survey, 1985.

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