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Catalan's Constant to 1,500,000 Places

Tipo de material: TextoIdioma: en Editor: Salt Lake City, UT : Project Gutenberg, 1997Descripción: 1 online resource : multiple file formatsTipo de contenido:
  • text
Tipo de medio:
  • computer
Tipo de soporte:
  • online resource
Tema(s): Clasificación LoC:
  • QA
Recursos en línea: Créditos de producción:
  • Produced by Thomas Papanikolaou
Resumen: "Catalan's Constant to 1,500,000 Places" by Thomas Papanikolaou is a scientific publication likely written in the late 20th century. This work focuses on the computation of the Catalan constant, a significant number in mathematics, calculated to an impressive 1.5 million decimal places using advanced numerical techniques. The opening of the publication primarily discusses the algorithm utilized for calculating the Catalan constant, including acknowledgments to contributions from other mathematicians and conferences. Papanikolaou details his computational method that relies on integer arithmetic and offers specific technical information about the software and libraries used for this extensive calculation. The output demonstrates the achieved precision and the amount of time taken to compute this value, underscoring the significance and complexity of the task. (This is an automatically generated summary.)
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Release date is 1997-03-01

Produced by Thomas Papanikolaou

"Catalan's Constant to 1,500,000 Places" by Thomas Papanikolaou is a scientific publication likely written in the late 20th century. This work focuses on the computation of the Catalan constant, a significant number in mathematics, calculated to an impressive 1.5 million decimal places using advanced numerical techniques. The opening of the publication primarily discusses the algorithm utilized for calculating the Catalan constant, including acknowledgments to contributions from other mathematicians and conferences. Papanikolaou details his computational method that relies on integer arithmetic and offers specific technical information about the software and libraries used for this extensive calculation. The output demonstrates the achieved precision and the amount of time taken to compute this value, underscoring the significance and complexity of the task. (This is an automatically generated summary.)

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