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Libri sul tema "Largeur infinie"

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Autore: Grafiati

Pubblicato: 7 luglio 2024

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1

Danielle, Steel. Une grâce infinie. Paris: Pocket, 2010.

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2

Éveline, Charlès, a cura di. Une grâce infinie. Paris: Éd. France loisirs, 2010.

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3

Danielle, Steel. Une grâce infinie: Roman. Paris: Presses de la Cité, 2009.

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4

Yancey, Rick. The infinite sea. New York, New York: Speak, an imprint of Penguin Random House LLC, 2015.

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5

Auchincloss, Louis. Her infinite variety. Boston: Houghton Mifflin, 2000.

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6

Her infinite variety. Boston: Houghton Mifflin, 2000.

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7

Auchincloss, Louis. Her infinite variety. Thorndike, Me: G.K. Hall, 2001.

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8

The infinity puzzle. Oxford: Oxford University Press, 2011.

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9

The higher infinite: Large cardinals in set theory from their beginnings. 2^a ed. Berlin: Springer, 2003.

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10

Kanamori, Akihiro. The higher infinite: Large cardinals in set theory from their beginnings. 2^a ed. Berlin: Springer, 1997.

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11

Kanamori, Akihiro. The higher infinite: Large cardinals in set theory from their beginnings. Berlin: Springer-Verlag, 1994.

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12

The higher infinite: Large cardinals in set theory from their beginnings. 2^a ed. Berlin: Springer, 2009.

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13

Cousins, Norman. The celebration of life: A dialogue on hope, spirit, and the immortality of the soul. New York: Bantam Books, 1991.

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14

Leigh, Jones. Infinite monster: Courage, hope, and resurrection in the face of one of America's largest hurricanes. Dallas, Tex: PenlandScott Publishers, 2010.

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15

Chopra, Deepak. The spontaneous fulfillment of desire: Harnessing the infinite power of coincidence. New York: Harmony Books, 2003.

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16

Colfer, Eoin. Artemis Fowl el Cubo B: (Serie Infinita). Barcelona, Spain: Random House Mondadori S.A. (Montena S a Ediciones), 2004.

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17

The infinity puzzle: Quantum field theory and the hunt for an orderly universe. New York: Basic Books, 2011.

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18

The infinity puzzle: How the hunt to understand the universe led to extraordinary science, high politics and the large Hadron Collider. Toronto: Alfred A. Knopf Canada, 2011.

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19

United States. National Aeronautics and Space Administration., a cura di. Vibration attenuation of the NASA Langley evolutionary structure experiment using H [subscript infinity] and structured singular value [micron] robust multivariable control techniques: Midyear report. [Washington, D.C: National Aeronautics and Space Administration, 1992.

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20

Stewart, Ian. Infinity: A Very Short Introduction. Oxford University Press, 2017. http://dx.doi.org/10.1093/actrade/9780198755234.001.0001.

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Infinity has connections to philosophy, religion, and physics as well as mathematics. The infinitely large (infinite) is intimately related to the infinitely small (infinitesimal). Infinity: A Very Short Introduction explains the mathematical concept of infinity, its different forms, and its uses in calculus, Fourier analysis, and fractals, and also describes the philosophical aspects and debates involving infinity. It argues that working with infinity is not just an abstract, intellectual exercise, but that it is instead a concept with important practical everyday applications, and considers how mathematicians use infinity and infinitesimals to answer questions or supply techniques that do not appear to involve the infinite.

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21

Fergesen, Hannah. Infinite Miles (Large Print). Blackstone Audio, Incorporated, 2023.

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22

Infinite Life Sutra: The Larger Sukhavativyuha Sutra. Independently Published, 2020.

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23

Nagarajan, Vijaya. Embodied Mathematics. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780195170825.003.0007.

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This chapter introduces ethnomathematics and discusses the multiple relationships between the kōlam and mathematics. Some of these mathematical properties align with women’s implicit framing knowledge of the kōlam. These ritual patterns are relevant to four key mathematical aspects: symmetry, fractals, array grammars and picture languages, and infinity. This chapter presents the concept of embodied mathematics and argues that Chandralekha’s choreographies embody the three dimensional kōlam. The dot kōlams and the square kōlams are symmetrical. Using geometric algorithms, mathematicians have found that the kōlam is created by transforming and superimposing basic subunits into fractals. Picture languages use sets of basic units combined with formal rules to make larger and seemingly infinite patterns, which computer scientists use for programming computer languages. The kōlam’s connection to infinity serves as a vehicle for auspiciousness. This chapter also discusses how Chandralekha’s choreographies expand the two-dimensional kōlam into three dimensions.

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24

Infinite Air (16pt Large Print Edition). ReadHowYouWant.com, Limited, 2018.

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25

Campbell, John Wood. Invaders from the Infinite: Large Print. Independently Published, 2020.

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26

Pruss, Alexander R. Infinity, Causation, and Paradox. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198810339.001.0001.

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Infinity is paradoxical in many ways. A particular large family of paradoxes is examined that on its face iswidely varied. Some involve deterministic supertasks, such as Thomson’s Lamp where a switch is toggled an infinite number of times over a finite period of time, or the Grim Reaper, where it seems that infinitely many reapers can produce a result without doing anything. Others involve infinite lotteries. Yet others involve paradoxical results in decision theory, such as the surprising observation that if you perform a sequence of fair coin-flips that goes infinitely far back into the past but only finitely into the future, you can leverage information about past coin-flips to predict future ones with only finitely many mistakes. It turns out that these, and a number of other paradoxes have a common structure: their most natural embodiment involves an infinite number of items causally impinging on a single output. These paradoxes can all be solved with a single move: embrace causal finitism, the view that it is impossible for a single output to have an infinite causal history. The book exposits such paradoxes, defends causal finitism at length, and ends up considering connections with the philosophy of physics, where causal finitism favors, but does not require, discretist theories of space and time, and the philosophy of religion, where we get a cosmological argument reminiscent of the Kalām argument for the existence of God.

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27

Gibbons, William. A Requiem for Schrödinger’s Cat. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780190265250.003.0004.

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This chapter embarks on a close reading of the video game BioShock Infinite, investigating how its use of popular and classical music connects with the game’s larger themes. The chapter begins by describing how BioShock Infinite employs covers of popular music, such as the songs “God Only Knows” by the Beach Boys and “Girls Just Want to Have Fun” by Cyndi Lauper. A later section of the chapter analyzes in detail how the inclusion of portions of W. A. Mozart’s Requiem acts as a sonic manifestation of the larger issues of quantum mechanics and uncertainty that are at play in BioShock Infinite.

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28

The Infinite Sea. Thorndike Press, 2014.

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29

Campbell, W. John. Invaders from the Infinite (Large Print Edition). BiblioBazaar, 2007.

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30

Ten From Infinity (Large Print). Tutis Digital Publishing Pvt. Ltd., 2007.

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31

Fairman, Paul W. Ten From Infinity (Large Print Edition). BiblioBazaar, 2007.

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32

Alexander, S. B. On the Edge of Infinity - Large Print. Raven Wing, 2021.

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33

Auchincloss, Louis. Her Infinite Variety: A Novel. Mariner Books, 2002.

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34

The 5th Wave: The Infinite Sea. Penguin Books Ltd, 2014.

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35

Cousins, Norman. The Celebration of Life: A Dialogue on the Immortality of the Human Spirit. Hay House Inc, 1990.

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36

Yancey, Rick, Phoebe Strole e Ben Yannette. The Infinite Sea: The Second Book of the 5th Wave. Listening Library (Audio), 2014.

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37

The golden rock temple of Dambulla: Caves of infinite Buddhas the world's largest Buddhist art gallery. Colombo: Vijitha Yapa Publications, 2009.

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38

Cousins, Norman. Celebration of Life. Bantam Dell Pub Group (Trd), 1991.

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39

Kanamori, Akihiro. The Higher Infinite: Large Cardinals in Set Theory from Their Beginnings (Perspectives in Mathematical Logic). Springer, 2001.

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40

Kanamori, Akihiro. The Higher Infinite: Large Cardinals in Set Theory from Their Beginnings (Springer Monographs in Mathematics). Springer, 2013.

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41

Chopra, Deepak. The Spontaneous Fulfillment of Desire: Harnessing the Infinite Power of Coincidence. Harmony, 2003.

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42

Chopra, Deepak. The Spontaneous Fulfillment of Desire: Harnessing the Infinite Power of Coincidence. RH Audio Dimensions, 2003.

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43

Rajeev, S. G. The Navier–Stokes Equations. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198805021.003.0003.

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Abstract (sommario):

When different layers of a fluid move at different velocities, there is some friction which results in loss of energy and momentum to molecular degrees of freedom. This dissipation is measured by a property of the fluid called viscosity. The Navier–Stokes (NS) equations are the modification of Euler’s equations that include this effect. In the incompressible limit, the NS equations have a residual scale invariance. The flow depends only on a dimensionless ratio (the Reynolds number). In the limit of small Reynolds number, the NS equations become linear, equivalent to the diffusion equation. Ideal flow is the limit of infinite Reynolds number. In general, the larger the Reynolds number, the more nonlinear (complicated, turbulent) the flow.

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44

The Spontaneous Fulfillment of Desire: Harnessing the Infinite Power of Coincidence (Deepak Chopra). Random House Large Print, 2003.

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45

The Spontaneous Fulfillment of Desire: Harnessing the Infinite Power of Coincidence (Chopra, Deepak). Three Rivers Press, 2004.

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46

Guionnet, Alice. Free probability. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198797319.003.0003.

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Abstract (sommario):

Free probability was introduced by D. Voiculescu as a theory of noncommutative random variables (similar to integration theory) equipped with a notion of freeness very similar to independence. In fact, it is possible in this framework to define the natural ‘free’ counterpart of the central limit theorem, Gaussian distribution, Brownian motion, stochastic differential calculus, entropy, etc. It also appears as the natural setup for studying large random matrices as their size goes to infinity and hence is central in the study of random matrices as their size go to infinity. In this chapter the free probability framework is introduced, and it is shown how it naturally shows up in the random matrices asymptotics via the so-called ‘asymptotic freeness’. The connection with combinatorics and the enumeration of planar maps, including loop models, are discussed.

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47

Deruelle, Nathalie, e Jean-Philippe Uzan. Newtonian cosmology. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198786399.003.0016.

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Abstract (sommario):

This chapter discusses the construction of models of the universe, which is ambiguous in Newtonian theory. It presents some results recovered within the framework of general relativity, which in addition makes it possible to lay the foundation of the theory of the formation of large-scale structures in the universe such as galaxies and galactic clusters. The chapter first constructs models of an expanding sphere. If galaxies are treated as the particles of a uniform cloud which is spherically symmetric about the origin of an inertial frame, then these models describe a universe which expands and eventually collapses on itself. The chapter then turns to the pitfalls of the infinite Newtonian universe, the ‘Friedmann’ equation, the evolution of perturbations, and Olbers’s paradox.

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48

STUDIO, Rutek Rutek. Infinity Train Coloring Book : Includes Scenes from All Parts: High Resolution, Large Format 11x8. 5 Inch. Independently Published, 2020.

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49

Colfer, Eoin. Artemis Fowl Encuentro En El Atico (Serie Infinita). Montena, 2004.

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50

Infinity Puzzle: The Personalities, Politics, and Extraordinary Science Behind the Higgs Boson. Oxford University Press, 2013.

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