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Books on the topic 'Lemmas'

Author: Grafiati

Published: 4 June 2021

Last updated: 6 September 2023

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1

Dragomir, Sever Silvestru. The Gronwall type lemmas and applications. Timișoara: Tipografia Universității din Timișoara, 1987.

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2

Rossi, Richard J. Theorems, Corollaries, Lemmas, and Methods of Proof. Hoboken, NJ, USA: John Wiley & Sons, Inc., 2006. http://dx.doi.org/10.1002/9781118031575.

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3

Lalitte, Scott, ed. Lemons! lemons! lemons! New York, NY: Viking, 1994.

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4

The Schwarz lemma. Oxford: Clarendon Press, 1989.

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5

Dineen, Seán. The Schwarz lemma. Mineola, New York: Dover Publications, 2016.

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6

Tziatzi, Maria, Margarethe Billerbeck, Franco Montanari, and Kyriakos Tsantsanoglou, eds. Lemmata. Berlin, München, Boston: DE GRUYTER, 2015. http://dx.doi.org/10.1515/9783110354348.

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7

Idone, Christopher. Lemons. San Francisco: CollinsPublishers San Francisco, 1993.

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8

Savage, Melissa. Lemons. New York: Crown Children's Books, 2017.

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9

service), SpringerLink (Online, ed. The Borel-Cantelli Lemma. India: Springer India, 2012.

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10

Chandra, Tapas Kumar. The Borel-Cantelli Lemma. India: Springer India, 2012. http://dx.doi.org/10.1007/978-81-322-0677-4.

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11

Lutrov, Vladimir. Lemnos, Lemnos: Denník V.A. Hronca 1971-1984. Stará Pazova: Art Centrum Chlieb a hry, 2009.

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12

Stubhaug, Arild. Lemmata: Dikt. Oslo: Aschehoug, 2008.

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13

Stubhaug, Arild. Lemmata: Dikt. Oslo: Aschehoug, 2008.

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14

Ayob, Osman. Lembah kencana. Kuala Lumpur: Dewan Bahasa dan Pustaka, 2012.

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15

Jack Lemmon. London: Weidenfeld and Nicolson, 1985.

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16

Ren, Leo de. Jean Lemmens. Antwerpen: Provinciaal Museum Sterckshof-Zilvercentrum, 1999.

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17

Davis, Tony. Total lemons. Sydney: ABC Books, 2012.

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18

Lawrence, Durrell. Bitter lemons. Mount Jackson, Va: Axios Press, 2009.

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19

Reshetnikov, Leonid. Russkiĭ Lemnos. Moskva: Novospasskiĭ monastyrʹ, 2009.

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20

Seán Lemass. Dublin: Gill & Macmillan, 1991.

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21

Russkiĭ Lemnos. 3rd ed. Moskva: FIV, 2012.

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22

Savage, Robert J. Seán Lemass. Dundalk: Published for the Historical Association of Ireland by Dundalgan Press, 1999.

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23

Preserving lemons. Matlock, Derbyshire: Staple New Writing, 1996.

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24

Hoof, Guido van. Lambert Lemmens. Kapellen: DNB/Uitgeverij Pelckmans, 1993.

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25

Lawrence, Durrell. Bitter lemons. New York: Marlowe, 1996.

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26

Isett, Philip. Preparatory Lemmas. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691174822.003.0014.

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This chapter prepares for the proof by introducing a method concerning the general rate of convergence of mollifiers. The lemma takes into account the multi-index, the moment vanishing conditions, and smooth functions. An explanation for reducing the number of minus signs appearing in the proof is offered. The case N = 2 of the above lemma suffices for the proof of the main theorem. The chapter considers another way to work out the details relating to the lemma, which will be repeatedly used in the remainder of the proof. In particular, it describes functions whose integrals are not normalized to 1, but which satisfy the same type of estimates as ∈subscript Element.

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27

Dungen, Wim Van Den. Book of Lemmas. Lulu Press, Inc., 2016.

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28

Archimedes (Book of Lemmas). Athens: Nikolaos L. Kechris, 2018.

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29

Lemmas in Olympiad Geometry. XYZ Press, 2016.

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30

Rossi, Richard J. Theorems, Corollaries, Lemmas, and Methods of Proof. Wiley & Sons, Incorporated, John, 2011.

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31

Rossi, Richard J. Theorems, Corollaries, Lemmas, and Methods of Proof. Wiley & Sons, Incorporated, John, 2011.

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32

Theorems, Corollaries, Lemmas, and Methods of Proof. Wiley-Interscience, 2006.

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33

Dadurkevičius, Virginijus. Wordlist of lemmas from the Joint Corpus of Lithuanian. Vilnius university, 2014. http://dx.doi.org/10.7220/20.500.12259/240137.

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34

Fuchs, Marc. Relevancy Based Use of Lemmas in Connection Tableau Calculi. Ios Pr Inc, 2000.

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35

Gustafson, Karl. Operator Geometry in Statistics. Edited by Frédéric Ferraty and Yves Romain. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780199568444.013.13.

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This article discusses the essentials of operator trigonometry developed by the author as it applies to statistics, with emphasis on key elements such as operator antieigenvalues, operator antieigenvectors, and operator turning angles. Operator trigonometry started out infinite dimensional, and remains infinite dimensional, even for Banach spaces. Thus, it is in principle applicable not only to infinite-dimensional statistics but also to cases involving functional data. The article first considers how operator trigonometry gives new geometrical meaning to statistical efficiency before formalizing it in a more deductive manner. It then explains the essentials of operator trigonometry and summarizes the ensuing developments. It also describes two lemmas that are implicit and essential to operator trigonometry, Antieigenvector Reconstruction Lemma and General Two-Component Lemma, and how operator trigonometry provides new geometry to statistics matrix inequalities and canonical correlations. Finally, it presents new results applying operator trigonometry to prediction theory and to association measures.

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36

Cattani, Eduardo, Fouad El Zein, Phillip A. Griffiths, and Lê Dũng Tráng, eds. Shimura Varieties: A Hodge-Theoretic Perspective. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691161341.003.0012.

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This chapter discusses certain cleverly constructed unions of modular varieties, called Shimura varieties, in the Hodge-theoretic perspective. The Shimura varieties can show the minimal (i.e., reflex) field of definition of a Hodge/zero locus setting, and also reveal quite a bit about the interplay between “upstairs” and “downstairs” (in Ď and Γ‎\D, respectively) fields of definition of subvarieties. Hence, the chapter defines the Hermitian symmetric domains in D as well as the locally symmetric varieties Γ‎\D. It then discusses the theory of complex multiplication, before introducing Shimura varieties ∐ᵢ(Γ‎ᵢ\D) as well as three key Adélic lemmas, before finally laying out the fields of definition.

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37

Hrushovski, Ehud, and François Loeser. The smooth case. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691161686.003.0012.

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This chapter examines the simplifications occurring in the proof of the main theorem in the smooth case. It begins by stating the theorem about the existence of an F-definable homotopy h : I × unit vector X → unit vector X and the properties for h. It then presents the proof, which depends on two lemmas. The first recaps the proof of Theorem 11.1.1, but on a Zariski dense open set V₀ only. The second uses smoothness to enable a stronger form of inflation, serving to move into V₀. The chapter also considers the birational character of the definable homotopy type in Remark 12.2.4 concerning a birational invariant.

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38

M¨uhlherr, Bernhard, Holger P. Petersson, and Richard M. Weiss. Linked Tori, I. Princeton University Press, 2017. http://dx.doi.org/10.23943/princeton/9780691166902.003.0005.

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This chapter investigates the consequences of the assumption that one Moufang set is weakly isomorphic to another. It first introduces some well-known facts about involutions which are assembled in a few lemmas, including those dealing with an involutory set, a biquaternion division algebra, and a quaternion division algebra with a standard involution. It then presents a notation for a non-trivial anisotropic quadratic space and another for an involutory set are presented, along with assumptions for a pointed anisotropic quadratic space and the standard involution of a quaternion. It also makes a number of propositions regarding the standard involution of a quaternion and a biquaternion. Results about weak isomorphisms between Moufang sets arising from involutory sets are given.

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39

Lemons Lemons Lemons Lemons Lemons. Hern Books, Limited, Nick, 2023.

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40

Steiner, Sam. Lemons Lemons Lemons Lemons Lemons. Hern Books, Limited, Nick, 2015.

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41

Steiner, Sam. Lemons Lemons Lemons Lemons Lemons. Hern Books, Limited, Nick, 2015.

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42

Lemons Lemons Lemons Lemons Lemons. Hern Books, Limited, Nick, 2023.

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43

Dineen, Seán. Schwarz Lemma. Dover Publications, Incorporated, 2016.

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44

Kohl, Jennifer. Lemma the Librarian. Independently published, 2018.

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45

Lemas para vivir. Blue Mountain Arts, 1999.

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46

J, Jennings Terry. Oranges and Lemons (Oranges & Lemons): Ranjit's Hamster. Simon & Schuster Education, 1988.

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47

Davies, G. C. Oranges and Lemons (Oranges & Lemons). Simon & Schuster Education, 1986.

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48

Oranges and Lemons (Oranges & Lemons). Simon & Schuster Education, 1989.

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49

Mountfield, Anne. Oranges and Lemons (Oranges & Lemons). Simon & Schuster Education, 1986.

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50

Eadington, Joan. Oranges and Lemons (Oranges & Lemons). Simon & Schuster Education, 1986.

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