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1

Inc, DK Publishing, ed. Amazing space Q & A. New York: DK Pub., 2011.

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2

Lancie, John De. I, Q: Star Trek: The Next Generation. New York: Pocket Books, 1999.

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3

Derivation of q-analogs for the radial Schrödinger equation in N space-dimensions. Commack, NY: Nova Science Publishers, 1997.

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4

Outdoor living: The inspirational new step-by-step guide to today's outdoor living space from B & Q. Eastleigh: B & Q, 2005.

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5

Haglund, James. The q, t-Catalan numbers and the space of diagonal harmonics: With an appendix on the combinatorics of Macdonald polynomials. Providence, R.I: American Mathematical Society, 2008.

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6

The q, t-Catalan numbers and the space of diagonal harmonics: With an appendix on the combinatorics of Macdonald polynomials. Providence, R.I: American Mathematical Society, 2008.

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7

Q-Squared: Star Trek: The Next Generation. New York: Pocket Books, 1994.

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8

Finite-dimensional decompositions of Banach spaces with (p, q)-estimates. Warszawa: Państwowe Wydawnictwo Naukowe, 1987.

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9

1980-, Blazquez-Sanz David, Morales Ruiz, Juan J. (Juan José), 1953-, and Lombardero Jesus Rodriguez 1961-, eds. Symmetries and related topics in differential and difference equations: Jairo Charris Seminar 2009, Escuela de Matematicas, Universidad Sergio Arboleda, Bogotá, Colombia. Providence, R.I: American Mathematical Society, 2011.

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10

Awesome Super Nintendo Secrets 2. Lahaina, USA: Sandwich Islands Publishing, 1993.

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11

Cox, Greg. Star Trek The Next Generation: Q-Space: The Q Continuum Book 1. Star Trek, 1998.

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12

Cox, Greg. The Q continuum: Q-space, Q-zone, Q-strike (Star trek, the next generation). Sfbc Science Fiction, 1998.

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13

Butterworth, Nick. Q Pootle 5 in Space. Collins, 2004.

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14

Butterworth, Nick. Q Pootle 5 in Space. Collins, 2004.

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15

Q Pootle 5 in Space. HarperCollinsChildren'sBooks, 2004.

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16

Cox, Greg. Q Continuum: #01 Q-Space (Star Trek Next Generation (Numbered)). Rebound by Sagebrush, 1998.

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17

Thackray, Margaret. What happens? Q science: earth, atmosphere and space. Stanley Thornes, 1991.

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18

Journey into Q-Space (Real Adventures of Johnny Quest). Harpercollins (Mm), 1997.

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19

Qscience - Key Stage 1: Earth, Atmosphere and Space Pack (Q Science). Nelson Thornes Ltd, 1995.

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20

Berger, Melvin, and Gilda Berger. Scholastic Q & A: Can You Hear A Shout In Space? (Scholastic Question & Answer). Scholastic Reference, 2001.

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21

Lancie, John De. I, Q (Star Trek: The Next Generation). Star Trek, 2000.

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22

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Orthogonal Buildings. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0035.

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This chapter presents a few results about certain forms of orthogonal buildings. It begins with notations stating that V is a K-vector space of positive dimension, (K, V, q) is a quadratic space of positive dimension, (K, V, q) is a regular quadratic space of positive Witt index, S is the vertex set of the Coxeter diagram, (K, V, q) is a hyperbolic quadratic space of dimension 2n for some n greater than or equal to 3, S is the vertex set of the Coxeter diagram for some n greater than or equal to 3, and Dn.l,script small l is the Tits index of absolute type Dn for n greater than or equal to 3. The chapter also considers propositions dealing with regular quadratic spaces and hyperbolic quadratic spaces.
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23

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Quadratic Forms of Type F4. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0009.

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This chapter presents various results about quadratic forms of type F₄. The Moufang quadrangles of type F₄ were discovered in the course of carrying out the classification of Moufang polygons and gave rise to the notion of a quadratic form of type F₄. The chapter begins with the notation stating that a quadratic space Λ‎ = (K, L, q) is of type F₄ if char(K) = 2, q is anisotropic and: for some separable quadratic extension E/K with norm N; for some subfield F of K containing K² viewed as a vector space over K with respect to the scalar multiplication (t, s) ↦ t²s for all (t, s) ∈ K x F; and for some α‎ ∈ F* and some β‎ ∈ K*. The chapter also considers a number of propositions regarding quadratic spaces and discrete valuations.
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24

Q Colony. Ace Books, 1985.

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25

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Linked Tori, II. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0006.

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This chapter proves several more results about weak isomorphisms between Moufang sets arising from quadratic forms and involutory sets. It first fixes a non-trivial anisotropic quadratic space Λ‎ = (K, L, q) before considering two proper anisotropic pseudo-quadratic spaces. It then describes a quaternion division algebra and its standard involution, a second quaternion division algebra and its standard involution, and an involutory set with a quaternion division algebra and its standard involution. It concludes with one more small observation regarding a pointed anisotropic quadratic space and shows that there is a unique multiplication on L that turns L into an integral domain with a multiplicative identity.
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26

Khan, Nayema, and John Pawlowski. Disruption of Diffusion. Edited by Matthew D. McEvoy and Cory M. Furse. Oxford University Press, 2017. http://dx.doi.org/10.1093/med/9780190226459.003.0020.

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Adequate gas exchange in the lungs requires a balance between three key processes: ventilation (V), the flow of gas from the environment to the alveoli; perfusion (Q), the circulation to the pulmonary capillary beds; and diffusion of the gas from the alveolar space into the alveolar capillaries. This chapter discusses the management of diseases of the air space, which include secretions, pneumonia, pulmonary edema, and hemoptysis. Collectively these conditions result in the build-up of fluid in the alveolar space and thickening of the alveolar membrane, leading to a mismatch in ventilation and perfusion (V/Q mismatch). Both anesthesia and disease states can adversely affect gas exchange and the chapter discusses strategies to maximize a patient’s pulmonary status in order to minimize perioperative pulmonary complications.
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27

Coopersmith, Jennifer. Hamiltonian Mechanics. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780198743040.003.0007.

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Hamilton’s genius was to understand what were the true variables of mechanics (the “p − q,” conjugate coordinates, or canonical variables), and this led to Hamilton’s Mechanics which could obtain qualitative answers to a wider ranger of problems than Lagrangian Mechanics. It is explained how Hamilton’s canonical equations arise, why the Hamiltonian is the “central conception of all modern theory” (quote of Schrödinger’s), what the “p − q” variables are, and what phase space is. It is also explained how the famous conservation theorems arise (for energy, linear momentum, and angular momentum), and the connection with symmetry. The Hamilton-Jacobi Equation is derived using infinitesimal canonical transformations (ICTs), and predicts wavefronts of “common action” spreading out in (configuration) space. An analogy can be made with geometrical optics and Huygen’s Principle for the spreading out of light waves. It is shown how Hamilton’s Mechanics can lead into quantum mechanics.
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28

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Totally Wild Quadratic Forms of Type E7. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0015.

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This chapter assumes that (K, L, q) is a totally wild quadratic space of type E₇. The goal is to prove the proposition that takes into account Λ‎ of type E₇, D as the quaternion division algebra over K whose image in Br(K) is the Clifford invariant of q, and the trace and trace map. The chapter also considers two other propositions: the first states that if the trace map is not equal to zero, then the Moufang residues R₀ and R₁ are not indifferent; the second states that if the trace map is equal to zero, then the Moufang residues R₀ and R₁ are both indifferent.
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29

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Quadratic Forms of Type E6, E7 and E8. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0008.

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This chapter presents various results about quadratic forms of type E⁶, E₇, and E₈. It first recalls the definition of a quadratic space Λ‎ = (K, L, q) of type Eℓ for ℓ = 6, 7 or 8. If D₁, D₂, and D₃ are division algebras, a quadratic form of type E⁶ can be characterized as the anisotropic sum of two quadratic forms, one similar to the norm of a quaternion division algebra D over K and the other similar to the norm of a separable quadratic extension E/K such that E is a subalgebra of D over K. Also, there exist fields of arbitrary characteristic over which there exist quadratic forms of type E⁶, E₇, and E₈. The chapter also considers a number of propositions regarding quadratic spaces, including anisotropic quadratic spaces, and proves some more special properties of quadratic forms of type E₅, E⁶, E₇, and E₈.
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30

Butterworth, Nick. The Great Space Race. 2014.

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31

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Quadrangles of Type F4. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0017.

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This chapter deals with the case that the building at infinity Λ‎ of the Bruhat-Tits building Ξ‎ is a Moufang quadrangle of type F₄. It begins with the hypothesis stating that Λ‎ = (K, L, q) is a quadratic space of type F₄, K is complete with respect to a discrete valuation ν‎ and F is closed with respect to ν‎, Λ‎ is the Moufang quadrangle corresponding to a root group sequence, and R₀ and R₁ as the two residues of Ξ‎. The chapter also considers the theorem supposing that Λ‎ is of type F₄ and that R₀ and R₁ are not both indifferent, and claims that both cases really occur. Finally, it presents the proposition that R₀ and R₁ are both indifferent if and only if q is totally wild.
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32

Collini, Stefan. The Nostalgic Imagination. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198800170.001.0001.

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This unusual book explores the historical assumptions at work in the style of literary criticism that came to dominate English studies in the twentieth century. Stefan Collini shows how the work of critics renowned for their close attention to ‘the words on the page’ was in practice bound up with claims about the nature and direction of historical change, the interpretation of the national past, and the scholarship of earlier historians. Among the major figures examined in detail are T. S. Eliot, F. R. Leavis, William Empson, and Raymond Williams, while there are also original discussions of such figures as Basil Willey, L. C. Knights, Q. D. Leavis, and Richard Hoggart. In the period between Eliot’s The Sacred Wood and Williams’s The Long Revolution, the writings of such critics came to occupy the cultural space left by academic history’s retreat into specialized, archive-bound monographs. Their work challenged the assumptions of the Whig interpretation of English history and entailed a revision of the traditional relations between ‘literary history’ and ‘general history’. Combining close textual analysis with wide-ranging intellectual history, this book both revises the standard story of the history of literary criticism and illuminates a central feature of the cultural history of twentieth-century Britain.
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33

Super NES Games Secrets, Greatest Tips. Rocklin, CA: Prima Publishing, 1993.

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34

Awesome Super Nintendo Secrets II. Bournermouth, U.K.: Paragon Publishing, Limited, 1993.

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