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  1. it.wikipedia.org › wiki › Alicia_BooleAlicia Boole - Wikipedia

    Alicia Boole Stott (Cork, 8 giugno 1860 – 17 dicembre 1940) è stata una matematica irlandese, terza figlia del matematico George Boole nota per aver coniato il termine "politopo", per riferirsi ad un solido convesso a 3 o più dimensioni come equivalente dei poligoni

  2. Alicia Boole Stott (8 June 1860 – 17 December 1940) was a British mathematician. She made a number of contributions to the field and was awarded an honorary doctorate from the University of Groningen. She grasped four-dimensional geometry from an early age, and introduced the term "polytope" for a convex solid in four or more ...

  3. 17 December 1940. Highgate Middlesex, England. Summary. Alicia Boole Stott was a daughter of George Boole who made some discoveries in four-dimensional geometry. View four larger pictures. Biography. Alicia Boole was the third daughter of George Boole, who has a biography in this archive, and Mary Everest.

  4. Alicia Boole Stott was a British mathematician, the third daughter of George Boole and Mary Everest Boole. She is best known for coining the term "polytope" for a convex solid in four dimensions, and having an impressive grasp of four-dimensional geometry from a very early age.

  5. mathwomen.agnesscott.org › women › stottAlicia Boole Stott

    8 giu 2012 · Alicia Boole Stott. June 8, 1860 - December 17, 1940. Alicia Boole was the third of the five daughters of Mary Everest Boole. Despite having no formal education in mathematics, she still possessed a great power of geometric visualization in hyperspace.

  6. 1 mag 2008 · In this paper we present the life and work of Alicia Boole Stott, an Irish woman who made a significant contribution to the study of four-dimensional geometry. Although she never studied mathematics, she taught herself to “see” the fourth dimension and developed a new method of visualizing four-dimensional polytopes.

  7. Alicia Boole Stott's first article, On certain series of sections of the regular four-dimensional hypersolids, published in 1900, is the basis for this month's feature column. We will focus on her analysis of one of the "hypersolids," the 120-cell, with boundary consisting of 120 dodecahedra.