Almost all (English Wikipedia)

Analysis of information sources in references of the Wikipedia article "Almost all" in English language version.

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archive.org

Courant, Richard; Robbins, Herbert; Stewart, Ian (18 July 1996). What is Mathematics? An Elementary Approach to Ideas and Methods (2nd ed.). Oxford University Press. ISBN 978-0-19-510519-3.
Baker, Alan (1984). A concise introduction to the theory of numbers. Cambridge University Press. p. 53. ISBN 978-0-521-24383-4.
Hardy, G. H. (1940). Ramanujan: Twelve Lectures on Subjects Suggested by His Life and Work. Cambridge University Press. p. 50.
Hardy, G. H.; Wright, E. M. (December 1960). An Introduction to the Theory of Numbers (4th ed.). Oxford University Press. pp. 8–9. ISBN 978-0-19-853310-8.
Salzmann, Helmut; Grundhöfer, Theo; Hähl, Hermann; Löwen, Rainer (24 September 2007). The Classical Fields: Structural Features of the Real and Rational Numbers. Encyclopedia of Mathematics and Its Applications. Vol. 112. Cambridge University Press. p. 155. ISBN 978-0-521-86516-6.
Schwartzman, Steven (1 May 1994). The Words of Mathematics: An Etymological Dictionary of Mathematical Terms Used in English. Spectrum Series. Mathematical Association of America. p. 22. ISBN 978-0-88385-511-9.
Weisstein, Eric W. "Almost All". MathWorld. See also Weisstein, Eric W. (25 November 1988). CRC Concise Encyclopedia of Mathematics (1st ed.). CRC Press. p. 41. ISBN 978-0-8493-9640-3.
Itô, Kiyosi, ed. (4 June 1993). Encyclopedic Dictionary of Mathematics. Vol. 1 (2nd ed.). Kingsport: MIT Press. p. 67. ISBN 978-0-262-09026-1.

books.google.com

Movshovitz-hadar, Nitsa; Shriki, Atara (2018-10-08). Logic In Wonderland: An Introduction To Logic Through Reading Alice's Adventures In Wonderland - Teacher's Guidebook. World Scientific. p. 38. ISBN 978-981-320-864-3. This can also be expressed in the statement: 'Almost all prime numbers are odd.'

colorado.edu

Billingsley, Patrick (1 May 1995). Probability and Measure (PDF). Wiley Series in Probability and Statistics (3rd ed.). United States: Wiley-Interscience. p. 60. ISBN 978-0-471-00710-4. Archived from the original (PDF) on 23 May 2018.

doi.org

Cahen, Paul-Jean; Chabert, Jean-Luc (7 December 2010) [First published 2000]. "Chapter 4: What's New About Integer-Valued Polynomials on a Subset?". In Hazewinkel, Michiel (ed.). Non-Noetherian Commutative Ring Theory. Mathematics and Its Applications. Vol. 520. Springer. p. 85. doi:10.1007/978-1-4757-3180-4. ISBN 978-1-4419-4835-9.
Sohrab, Houshang H. (15 November 2014). Basic Real Analysis (2 ed.). Birkhäuser. p. 307. doi:10.1007/978-1-4939-1841-6. ISBN 978-1-4939-1841-6.
Baratchart, Laurent (1987). "Recent and New Results in Rational L² Approximation". In Curtain, Ruth F. (ed.). Modelling, Robustness and Sensitivity Reduction in Control Systems. NATO ASI Series F. Vol. 34. Springer. p. 123. doi:10.1007/978-3-642-87516-8. ISBN 978-3-642-87516-8.
Broer, Henk; Takens, Floris (28 October 2010). Dynamical Systems and Chaos. Applied Mathematical Sciences. Vol. 172. Springer. p. 245. doi:10.1007/978-1-4419-6870-8. ISBN 978-1-4419-6870-8.
Sharkovsky, A. N.; Kolyada, S. F.; Sivak, A. G.; Fedorenko, V. V. (30 April 1997). Dynamics of One-Dimensional Maps. Mathematics and Its Applications. Vol. 407. Springer. p. 33. doi:10.1007/978-94-015-8897-3. ISBN 978-94-015-8897-3.
Albertini, Francesca; Sontag, Eduardo D. (1 September 1991). "Transitivity and Forward Accessibility of Discrete-Time Nonlinear Systems". In Bonnard, Bernard; Bride, Bernard; Gauthier, Jean-Paul; Kupka, Ivan (eds.). Analysis of Controlled Dynamical Systems. Progress in Systems and Control Theory. Vol. 8. Birkhäuser. p. 29. doi:10.1007/978-1-4612-3214-8. ISBN 978-1-4612-3214-8.
Schoutens, Hans (2 August 2010). The Use of Ultraproducts in Commutative Algebra. Lecture Notes in Mathematics. Vol. 1999. Springer. p. 8. doi:10.1007/978-3-642-13368-8. ISBN 978-3-642-13367-1.
Rautenberg, Wolfgang (17 December 2009). A Concise to Mathematical Logic. Universitext (3rd ed.). Springer. pp. 210–212. doi:10.1007/978-1-4419-1221-3. ISBN 978-1-4419-1221-3.
Bityutskov, Vadim I. (30 November 1987). "Almost-everywhere". In Hazewinkel, Michiel (ed.). Encyclopaedia of Mathematics. Vol. 1. Kluwer Academic Publishers. p. 153. doi:10.1007/978-94-015-1239-8. ISBN 978-94-015-1239-8.

encyclopediaofmath.org

Bityutskov, Vadim I. (30 November 1987). "Almost-everywhere". In Hazewinkel, Michiel (ed.). Encyclopaedia of Mathematics. Vol. 1. Kluwer Academic Publishers. p. 153. doi:10.1007/978-94-015-1239-8. ISBN 978-94-015-1239-8.

proofwiki.org

"Almost All Real Numbers are Transcendental - ProofWiki". proofwiki.org. Retrieved 2019-11-11.

web.archive.org

Billingsley, Patrick (1 May 1995). Probability and Measure (PDF). Wiley Series in Probability and Statistics (3rd ed.). United States: Wiley-Interscience. p. 60. ISBN 978-0-471-00710-4. Archived from the original (PDF) on 23 May 2018.

wolfram.com

mathworld.wolfram.com

Weisstein, Eric W. "Almost All". MathWorld. See also Weisstein, Eric W. (25 November 1988). CRC Concise Encyclopedia of Mathematics (1st ed.). CRC Press. p. 41. ISBN 978-0-8493-9640-3.

worldcat.org

search.worldcat.org

Cahen, Paul-Jean; Chabert, Jean-Luc (3 December 1996). Integer-Valued Polynomials. Mathematical Surveys and Monographs. Vol. 48. American Mathematical Society. p. xix. ISBN 978-0-8218-0388-2. ISSN 0076-5376.