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Sierpinski Waclaw:     more books (43)

General Topology by Waclaw Sierpinski, 2000-03-06 Pythagorean Triangles (Dover Books on Mathematics) by Waclaw Sierpinski, 2003-08-15 Hypothese Du Continu by Waclaw Sierpinski, 1934 General Topology : Mathematical Expositions No. 7 by Waclaw Sierpinski, 1952 On the Congruence of Sets & Their Equivalence By by Waclaw Sierpinski, 1954 250 Problems in Elementary Number Theory (Modern analytic and computational methods in science and mathematics) by Waclaw Sierpinski, 1971-03-26 250 Problems in Elementary Number Theory. by Waclaw Sierpinski, 1970-01-01 Trojkaty Pitagorejskie Monagrafie Popularnonauko by Waclaw Sierpinski, 1954 Cardinal and ordinal numbers (Polska Akademia Nauk. Monografie matematyczne tom 34) by Waclaw Sierpinski, 1958 Elementary theory of numbers (Polska Akademia Nauk. Monografie matematyczne) by Waclaw Sierpinski, 1964 Biography - Sierpinski, Waclaw (1882-1969): An article from: Contemporary Authors by Gale Reference Team, 2003-01-01 Waclaw Sierpinski: An entry from Gale's <i>Science and Its Times</i> University of Warsaw Faculty: Michel Foucault, Waclaw Sierpinski, Kazimierz Kuratowski, Zygmunt Bauman, Leszek Kolakowski, Jerzy Szacki Polish Mathematics: Polish Mathematicians, Waclaw Sierpinski, Stefan Banach, Alfred Korzybski, Yulian Vasilievich Sokhotski, Albert Brudzewski

lists with details

81. Fractals: Sierpinski Objects
    All pictures from WinCrv, Introduction, waclaw sierpinski, a polish mathematician,and his collegues devised several curves that all bear his name.  
    http://users.swing.be/TGMSoft/curvesierpinskiobj.htm
    
    Extractions: DisplayHeader( "Geometric Fractals", "The Sierpinski Objects", 0, "main_fractals.htm", "Back to Fractals Main Page"); Content Introduction Construction Properties Variations Author Biography All pictures from WinCrv Introduction Waclaw Sierpinski, a polish mathematician, and his collegues devised several curves that all bear his name. The most famous one, the Sierpinski Gasket, is dated back around 1916.

82. Sierpinski Projects
    practical number theory. waclaw sierpinski (18821969). The main pagefor sierpinski problem conducted by Wilfrid Keller and Ray Ballinger.  
    http://sierpinski.insider.com/

83. Waclaw Sierpinski
    Article on waclaw sierpinski from WorldHistory.com, licensed fromWikipedia, the free encyclopedia. Return Index waclaw sierpinski.  
    http://www.worldhistory.com/wiki/W/Waclaw-Sierpinski.htm
    
    Extractions: World History (home) Encyclopedia Index Localities Companies Surnames ... This Week in History Waclaw Franciszek Sierpinski , Polish spelling March 14 October 21 ) was a Polish mathematician, known for outstanding contributions to set theory (research on the axiom of choice and the continuum hypothesis number theory , theory of functions and topology He was born in Warsaw. Two well-known fractal s are named after him (the Sierpinski triangle and the Sierpinski carpet ), as are Sierpinski number s and the associated Sierpinski problem. Waclaw Sierpinski is interred in the Powazki Cemetery , Warsaw, Poland.

84. Vortrag Index
    Translate this page freuen. sternemann@t-online.de. Literatur sierpinski, waclaw. Surune courbe dont tout point est un point de ramification. Comptes  
    http://www.canisianum.de/bisher/projekte/fraktale/VortragMuenster/

85. TeleMath - ÌáèçìáôéêÜ êáé Öéëïôåëéóìüò
    The summary for this Greek page contains characters that cannot be correctly displayed in this language/character set.  
    http://www.telemath.gr/mathematical_stamps/stamps_mathematicians/persons/sierpin

86. Serendip
    This design is called sierpinski s Triangle (or gasket), after the Polish mathematicianWaclaw sierpinski who described some of its interesting properties in  
    http://serendip.brynmawr.edu/playground/sierpinski.html
    
    Extractions: This design is called Sierpinski's Triangle (or gasket), after the Polish mathematician Waclaw Sierpinski who described some of its interesting properties in 1916. Among these is its fractal or self-similar character. The large blue triangle consists of three smaller blue triangles, each of which itself consists of three smaller blue triangles, each of which ..., a process of subdivision which could, with adequate screen resolution, be seen to continue indefinitely. Fractals and self-similarity are of considerable interest in their own right, but our interest here is in how to construct Sierpinski's triangle. One way to do so is to inscribe a second triangle inside the original one, by joining the midpoints of the three sides, and then repeat the process for the resulting three outer triangles, for the three outer triangles that result from that, and so forth. But there is a more intriguing way to construct Sierpinski's triangle, sometimes called the Chaos Game Lots of interesting questions have probably occurred to you. Does the pattern depend on the particular triangle you start with? Find out by clicking on the Custom button and creating your own triangle. Does the choice of the initial point matter? Try that out too by clicking the Clear button and selecting a new point inside the triangle. How come this construction gives the same (itself rather remarkable) pattern as inscribing triangles? We'll leave that and some other questions to

87. The Magic Sierpinski Triangle
    This design is called sierpinski s Triangle (or gasket), after the Polish mathematicianWaclaw sierpinski who described some of its interesting properties in  
    http://serendip.brynmawr.edu/serendip/interactive/sierpinski.html
    
    Extractions: TO PIRELLI REVIEWERS: This exhibit is taken from Serendip's website beginning at http://serendip.brynmawr.edu/playground/sierpinski.html . Amost all links are active; for inactive links go to the URL given. This design is called Sierpinski's Triangle (or gasket), after the Polish mathematician Waclaw Sierpinski who described some of its interesting properties in 1916. Among these is its fractal or self-similar character. The large blue triangle consists of three smaller blue triangles, each of which itself consists of three smaller blue triangles, each of which ..., a process of subdivision which could, with adequate screen resolution, be seen to continue indefinitely. Fractals and self-similarity are of considerable interest in their own right, but our interest here is in how to construct Sierpinski's triangle. One way to do so is to inscribe a second triangle inside the original one, by joining the midpoints of the three sides, and then repeat the process for the resulting three outer triangles, for the three outer triangles that result from that, and so forth. But there is a more intriguing way to construct Sierpinski's triangle, sometimes called the Chaos Game Lots of interesting questions have probably occurred to you. Does the pattern depend on the particular triangle you start with? Find out by clicking on the Custom button and creating your own triangle. Does the choice of the initial point matter? Try that out too by clicking the Clear button and selecting a new point inside the triangle. How come this construction gives the same (itself rather remarkable) pattern as inscribing triangles? We'll leave that and some other questions to

88. Sierpinski's Polygons
    This fractals were named after the Polish mathematician WaclawSierpinski who described some of theirs interesting properties in 1916.  
    http://members.lycos.co.uk/ququqa2/fractals/Sierpinski.html
    
    Extractions: This fractals were named after the Polish mathematician Waclaw Sierpinski who described some of theirs interesting properties in 1916. The most famous is Sierpinski Triangle that can be generated using different algorithms: chaotic IFS Algorithm or deterministic algorithm based on Pascal Triangle . Here is presented a different way to generate Sierpinski's fractals. Figure is divided into n parts. In each part is drawn a smaller figure. You can follow this proces by choosing step 1 and increasing step using '+' button.

89. Sierpinski Triangle
    sierpinski Triangle. This fractal was named after the Polish mathematician Waclawsierpinski who described some of its interesting properties in 1916.  
    http://members.lycos.co.uk/ququqa2/sierpinskip.php
    
    Extractions: Center Left - Bottom Left - Top Right - Bottom Right - Top Sierpinski Triangle. This fractal was named after the Polish mathematician Waclaw Sierpinski who described some of its interesting properties in 1916. Sierpinski Triangle can be generated using different algorithms: chaotic IFS Algorithm or deterministic algorithm based on Pascal Triangle. Using modulus 2 operation on Pascal Triangle we get Sierpinski Triangle. The third algorithm is to draw iteratively smaller triangles.

90. Math Forum - Ask Dr. Math
    Date 01/20/97 at 112636 From Doctor Toby Subject Re sierpinski Triangle Waclawsierpinski invented the triangle (or gasket) named after him in 1916.  
    http://mathforum.org/library/drmath/view/54524.html

91. Fractal Antennas - Front Page
    The sierpinski Gasket is one of the oldest fractal shapes. It is named afterWaclaw sierpinski, the Polish mathematician that extensively studied it.  
    http://www-tsc.upc.es/eef/research_lines/antennas/fractals/gallery/spk60.html
    
    Extractions: The Sierpinski Gasket is one of the oldest fractal shapes. It is named after Waclaw Sierpinski, the Polish mathematician that extensively studied it. The fractal form is composed by 3 triangular sets, being each one itself a Sierpinksi Gasket. A classical procedure for constructing it is burning a triangular hole in the central part of a solid triangular shape, and keep iterating the same procedure over each new triangle formed this way. The object has a fractal dimension D and a characteristic scale factor d relating the several gaskets within the structure. The antenna was built by printing a iteration, 8.9 cm tall Sierpinski gasket over a Cuclad 250-GT microwave circuit dielectric substrate. The monopole configuration was chosen first for its simplicity and feeding scheme. The antenna was mounted orthogonally to a 80 cm x 80 cm ground plane and fed through an SMA coaxial connector. Owing to the antenna geometry, one expected current flowing from the feeding vertex to the antenna tips and power becoming radiated, i.e., driven out from the antenna, at those fractal iterations that matched the operating wavelength. Since the antenna contained 5 scale-levels with a characteristic scale-factor of relating all of them, it appeared reasonable to assume that the antenna would perform in a similar way at

92. Fractals: Sierpinski Curve
    Introduction, The sierpinski curve, named from the polish mathematician Waclawsierpinski who originally devised it around 1912, is much less known than the  
    http://users.swing.be/TGMSoft/curvesierpinski.htm
    
    Extractions: DisplayHeader( "Geometric Fractals", "The Sierpinski Curve", 0, "main_fractals.htm", "Back to Fractals Main Page"); Content Introduction Construction Properties Variations Author Biography All pictures from WinCrv Introduction The Sierpinski curve, named from the polish mathematician Waclaw Sierpinski who originally devised it around 1912, is much less known than the other fractal objects created by Sierpinski and his co-workers as the Sierpinski gasket or the Sierpinski Carpet

93. TeleMath - ÌáèçìáôéêÜ êáé Öéëïôåëéóìüò
    The summary for this Greek page contains characters that cannot be correctly displayed in this language/character set.  
    http://www.telemath.gr/mathematical_stamps/stamps_mathematicians/

94. Fundamenta Mathematicae Vol. 33, 1945
    http://www.impan.gov.pl/PUBL/Old_Archive/FM/V033.html
    
    Extractions: Waclaw Sierpinski, Un theoreme sur les familles d'ensembles et ses applications. Andrzej Mostowski, Remarques sur la note de M. Sierpinski ``Un theoreme sur les familles d'ensembles et ses applications.'' Waclaw Sierpinski, Sur une suite transfinie d'ensembles de nombres naturels. Anthony P. Morse, John F. Randolph, Gillespie measure. M. H. Stone, On characteristic functions of families of sets. Stefan Kempisty, Sur l'aire des surfaces courbes continues. G. Van-der-Lijn, La definition fonctionnelle des polynomes dans les groupes abeliens. Alfred Tarski, Ideale in vollstandigen Mengenkorpern. II. Bedrich Pospisil, Wesentliche Primideale in vollstandigen Ringen. S. Bergmann, J. Marcinkiewicz, Sur les fonctions analytiques de deux variables complexes. W. L. Ayres, On transformations having periodic properties. Waclaw Sierpinski, Sur une suite infinie de fonctions de classe $1$ dont toute fonction d'accumulation est non mesurable. (Solution d'un probleme de M. S. Banach). A. N. Singh

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