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1Lecture Notes On Midwifery

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2Mathematical Statistics Page 141 To 172 ( Old Notes) 6th Lecture By Dr. Saqib Hussain

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Mathematical Statistics Page 141 To 172 ( Old Notes) 6th Lecture by Dr. Saqib Hussain

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3Lecture Notes On Quantum Brownian Motion

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Einstein's kinetic theory of the Brownian motion, based upon light water molecules continuously bombarding a heavy pollen, provided an explanation of diffusion from the Newtonian mechanics. Since the discovery of quantum mechanics it has been a challenge to verify the emergence of diffusion from the Schr\"odinger equation. The first step in this program is to verify the linear Boltzmann equation as a certain scaling limit of a Schr\"odinger equation with random potential. In the second step, one considers a longer time scale that corresponds to infinitely many Boltzmann collisions. The intuition is that the Boltzmann equation then converges to a diffusive equation similarly to the central limit theorem for Markov processes with sufficient mixing. In these lecture notes (prepared for the Les Houches summer school in 2010 August) we present the mathematical tools to rigorously justify this intuition. The new material relies on joint papers with H.-T. Yau and M. Salmhofer.

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4Lecture Notes. Clinical Biochemistry

Einstein's kinetic theory of the Brownian motion, based upon light water molecules continuously bombarding a heavy pollen, provided an explanation of diffusion from the Newtonian mechanics. Since the discovery of quantum mechanics it has been a challenge to verify the emergence of diffusion from the Schr\"odinger equation. The first step in this program is to verify the linear Boltzmann equation as a certain scaling limit of a Schr\"odinger equation with random potential. In the second step, one considers a longer time scale that corresponds to infinitely many Boltzmann collisions. The intuition is that the Boltzmann equation then converges to a diffusive equation similarly to the central limit theorem for Markov processes with sufficient mixing. In these lecture notes (prepared for the Les Houches summer school in 2010 August) we present the mathematical tools to rigorously justify this intuition. The new material relies on joint papers with H.-T. Yau and M. Salmhofer.

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5Lecture-notes On Chemistry For Dental Students

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6Lecture Notes On Clinical Pharmacology

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7Lecture Notes On Occupational Medicine

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8Introductory Psychology : A Guide For The Beginning Psychology Student Course Textbook And Lecture Notes

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9Benjamin Rush Lecture Notes

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Kislak Center for Special Collections, Rare Books and Manuscripts, Ms. Coll. 225, Box 2, Folder 4. 1783. Item 21, Rush lecture notes transcribed by William Jackson, Jr., 1804-1805, includes notes on the faculties of the mind--memory, imagination, understanding, will, passions, and moral faculties plus physiology (v. 1)--and differences between men and women. Also includes diseases and their treatments (v. 2). Penn Libraries Catalog: go to Franklin

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10Benjamin Rush Lecture Notes

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Kislak Center for Special Collections, Rare Books and Manuscripts, Ms. Coll. 225, Box 3, Folder 2. 1783. Item 21, Rush lecture notes transcribed by William Jackson, Jr., 1804-1805, includes notes on the faculties of the mind--memory, imagination, understanding, will, passions, and moral faculties plus physiology (v. 1)--and differences between men and women. Also includes diseases and their treatments (v. 2). Penn Libraries Catalog: go to Franklin

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11Benjamin Smith Barton Lecture Notes

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Kislak Center for Special Collections, Rare Books and Manuscripts, Ms. Coll. 669, Volume 4. 1810. Lecture notes taken by four different University of Pennsylvania medical students in Benjamin Smith Barton's materia medica course. Volume 1 consists of notes taken by an unnamed student from Windsor, Connecticut from November 12, 1810 - January 8, 1811. Volume 2 encompasses the years 1811-1812 and also includes notes from Barton's course on Botany taken by an unknown student. Thomas Hamilton is the author of the lecture notes found in Volume 3. These notes, recorded in 1814, include a table of contents located on page 304 v. Volume 4 consists of notes attributed to Barton, which were copied by Matthew Anderson in 1823. Penn Libraries Catalog: go to Franklin

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12The Art Of The Dramatist : A Lecture Together With Appendices And Discursive Notes

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Kislak Center for Special Collections, Rare Books and Manuscripts, Ms. Coll. 669, Volume 4. 1810. Lecture notes taken by four different University of Pennsylvania medical students in Benjamin Smith Barton's materia medica course. Volume 1 consists of notes taken by an unnamed student from Windsor, Connecticut from November 12, 1810 - January 8, 1811. Volume 2 encompasses the years 1811-1812 and also includes notes from Barton's course on Botany taken by an unknown student. Thomas Hamilton is the author of the lecture notes found in Volume 3. These notes, recorded in 1814, include a table of contents located on page 304 v. Volume 4 consists of notes attributed to Barton, which were copied by Matthew Anderson in 1823. Penn Libraries Catalog: go to Franklin

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13Information Theory And Statistical Physics - Lecture Notes

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This document consists of lecture notes for a graduate course, which focuses on the relations between Information Theory and Statistical Physics. The course is aimed at EE graduate students in the area of Communications and Information Theory, as well as to graduate students in Physics who have basic background in Information Theory. Strong emphasis is given to the analogy and parallelism between Information Theory and Statistical Physics, as well as to the insights, the analysis tools and techniques that can be borrowed from Statistical Physics and `imported' to certain problem areas in Information Theory. This is a research trend that has been very active in the last few decades, and the hope is that by exposing the student to the meeting points between these two disciplines, we will enhance his/her background and perspective to carry out research in the field. A short outline of the course is as follows: Introduction; Elementary Statistical Physics and its Relation to Information Theory; Analysis Tools in Statistical Physics; Systems of Interacting Particles and Phase Transitions; The Random Energy Model (REM) and Random Channel Coding; Additional Topics (optional).

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14Lecture Notes In Business Information Processing

Lecture Notes in Business Information Processing is an active publication covering presents business information systems. It was established in 2007 and is published on an irregular basis by Springer. The series focuses on disseminating the latest academic research on topics relevant to business information systems, including industrial application software development. Each installment typically features proceedings postproceedings, other edited monographs and tutorials or lectures given at advanced courses. Lecture Notes in Business Information Processing can be found online at: https://www.springer.com/series/7911

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15Spectral Theory Of Partial Differential Equations - Lecture Notes

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This mini-course of 20 lectures aims at highlights of spectral theory for self-adjoint partial differential operators, with a heavy emphasis on problems with discrete spectrum. Part I: Discrete Spectrum (ODE preview, Laplacian - computable spectra, Schroedinger - computable spectra, Discrete spectral theorem via sesquilinear forms, Laplace eigenfunctions, Natural boundary conditions, Magnetic Laplacian, Schroedinger in confining well, Variational characterizations, Monotonicity of eigenvalues, Weyl's asymptotic, Polya's conjecture, Reaction-diffusion stability, Thin fluid film stability) Part II: Continuous Spectrum (Laplacian on whole space, Schroedinger with $-2sech^2$ potential, Selfadjoint operators, Spectra: discrete and continuous, Discrete spectrum revisited)

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16Lecture Notes On Three Supersymmetric/Topological Systems In Quantum Field Theory

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((1+1)-dimensional ${\cal N}=1$ super-symmetric field theory and (3+1)-dimensional ${\cal N}=2$ super-symmetric gauge theory are discussed in a, more or less, unified way, designed to identify the quantum BPS states in both systems. Euclidean 4-dimensional gauge theory with ${\cal N}=2$ twisted super-symmetry is also analized. ${\bf C}^\infty$-topological invariants are identified as certain n-point correlation functions in this QFT framework. The twist of the effective dual Abelian gauge theory is briefly described, both from mathematical and physical viewpoints. The physical nature of the topological defects arising in these systems, kinks, BPS and Dirac monopoles, BPST instantons, Liouville and Abrikosov-Nielsen-Olesen selfdual vortices, etcetera, is analyzed, The thread of the story connecting the QFT systems treated respectively in Sections \S.3 and \S.4 is the process of TWIST that leads from a conventional extended Supersymetric Gauge Theory to the topological ${\cal N}=2$ SUSY Donaldson QFT. Within Section \S.3 the $SL(2,\mathbb{Z}$-dualities establish a link between the weak coupling regime of the original gauge theory and the Wilsonian (abelian) effective gauge theory arising at low energies. We shall also look after the reminiscences of these dualities between the twisted TQFT systems of Section \S.4.

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17Lecture Notes On Microeconomic Theory

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Contents: Preliminaries on Modern Economics and Mathematics; Consumer Theory; Production Theory; Choice Under Uncertainty; Game Theory; Theory of the Market; Positive Theory of Equilibrium: Existence, Uniqueness, and Stability; Normative Theory of Equilibrium: Its Welfare Properties; Economic Core, Fair Allocations, and Social Choice Theory; General Equilibrium Under Uncertainty; Externalities; Public Goods; Principal-Agent Model: Hidden Information; Moral Hazard: The Basic Trade-Offs; General Mechanism Design. Lecture Notes Collection FreeScience.info ID1601 Obtained from http://econweb.tamu.edu/tian/micro1.pdf http://www.freescience.info/go.php?pagename=books&id=1601

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18Handwritten Notes For Introduction To Cryptology By William F. Friedman, Lecture No. 5

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Handwritten Notes For Introduction To Cryptology By William F. Friedman, Lecture No. 5

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19Lecture Notes Of The Institute For Computer Sciences, Social Informatics And Telecommunications Engineering

Lecture Notes of the Institute for Computer Sciences, Social Informatics and Telecommunications Engineering is an active publication covering computer sciences, social informatics, and telecommunications engineering. It was established in 2009 and is published irregularly by Springer. Lecture Notes of the Institute for Computer Sciences, Social Informatics and Telecommunications Engineering can be found online at: https://www.springer.com/series/8197

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20USMLE Step 1 Lecture Notes 2018 7 Book Set

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21OSCAR/AMSAT Lecture Notes Aug 27 1981

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222 Lecture Notes 01 Introduction

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23Lecture Notes On The Ein-Popa Extension Result

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These are lecture notes on a recent remarkable preprint of Ein-Popa, which simplifies the algebraic proof of the finite generation of the canonical ring given by the team BCHM. The Ein-Popa extension result has been translated in the analytic language by Berndson-Paun and Paun. In these notes we follow the analytic language used in Berndson-Paun and Paun. The author of this manuscript does not claim any originality of the main ideas and arguments which are due to Ein-Popa, based in their turn in the ideas of Hacon-McKernan, Takayama and Siu.

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24The Proceedings Of The Sixteenth West Coast Conference On Formal Linguistics (Center For The Study Of Language And Information - Lecture Notes)

These are lecture notes on a recent remarkable preprint of Ein-Popa, which simplifies the algebraic proof of the finite generation of the canonical ring given by the team BCHM. The Ein-Popa extension result has been translated in the analytic language by Berndson-Paun and Paun. In these notes we follow the analytic language used in Berndson-Paun and Paun. The author of this manuscript does not claim any originality of the main ideas and arguments which are due to Ein-Popa, based in their turn in the ideas of Hacon-McKernan, Takayama and Siu.

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252013 CFA Level 2 Exam Lecture Notes, Workshop Questions, Mind Maps+mock Exam

These are lecture notes on a recent remarkable preprint of Ein-Popa, which simplifies the algebraic proof of the finite generation of the canonical ring given by the team BCHM. The Ein-Popa extension result has been translated in the analytic language by Berndson-Paun and Paun. In these notes we follow the analytic language used in Berndson-Paun and Paun. The author of this manuscript does not claim any originality of the main ideas and arguments which are due to Ein-Popa, based in their turn in the ideas of Hacon-McKernan, Takayama and Siu.

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26Manuscript Notes Of Law Lecture Courses, 1816-1817, Volume 3

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These are lecture notes on a recent remarkable preprint of Ein-Popa, which simplifies the algebraic proof of the finite generation of the canonical ring given by the team BCHM. The Ein-Popa extension result has been translated in the analytic language by Berndson-Paun and Paun. In these notes we follow the analytic language used in Berndson-Paun and Paun. The author of this manuscript does not claim any originality of the main ideas and arguments which are due to Ein-Popa, based in their turn in the ideas of Hacon-McKernan, Takayama and Siu.

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27Manuscript Notes Of Law Lecture Courses, 1816-1817, Volume 4

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These are lecture notes on a recent remarkable preprint of Ein-Popa, which simplifies the algebraic proof of the finite generation of the canonical ring given by the team BCHM. The Ein-Popa extension result has been translated in the analytic language by Berndson-Paun and Paun. In these notes we follow the analytic language used in Berndson-Paun and Paun. The author of this manuscript does not claim any originality of the main ideas and arguments which are due to Ein-Popa, based in their turn in the ideas of Hacon-McKernan, Takayama and Siu.

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28L' Histoire Des Imaginations Extravagantes De Monsieur Oufle : Servant De Preservatif Contre La Lecture Des Livres Qui Traitent De La Magie .̤ ; Avec Un Très-grand Nombre De Notes .̤ Partie 1-5

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29[ Lecture Notes In Computer Science] Guojun Wang, Bing Chen, Wei Li, Roberto Di Pietro, Xuefeng Yan, Hao Han Security, Privacy, And Anonymity In Computation, Communication, And Storage Spa CCS 2020 International Workshops, Nanjin Libgen.li

[Lecture Notes in Computer Science] Guojun Wang, Bing Chen, Wei Li, Roberto Di Pietro, Xuefeng Yan, Hao Han - Security, Privacy, and Anonymity in Computation, Communication, and Storage  SpaCCS 2020 International Workshops, Nanjin - libgen.li

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30Lecture Notes On Clinical Medicine 2

Lecture Notes On Clinical Medicine 2

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31Lecture Notes In Matrhematics

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Lecture Notes On Clinical Medicine 2

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32Lecture Notes In Mathematics

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Lecture Notes On Clinical Medicine 2

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33Lecture Notes. Medical Microbiology And Infection

Lecture Notes On Clinical Medicine 2

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34Lecture Notes Of Archibald Alexander On Theology

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Lecture Notes On Clinical Medicine 2

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35Lecture Notes On Ophthalmology

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Lecture Notes On Clinical Medicine 2

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36Lecture Notes On Physiology ..

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[v. 1] The nervous system.--[v. 2] Hygiene.--[v. 3] The kidney and bladder.--[v. 4] The special senses

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37Lecture Notes On Immunology

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[v. 1] The nervous system.--[v. 2] Hygiene.--[v. 3] The kidney and bladder.--[v. 4] The special senses

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38Lecture Notes. Clinical Anaesthesia

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[v. 1] The nervous system.--[v. 2] Hygiene.--[v. 3] The kidney and bladder.--[v. 4] The special senses

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39Lecture Notes For Chemical Students

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Book digitized by Google from the library of Harvard University and uploaded to the Internet Archive by user tpb.

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40Lecture Notes On General Surgery

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Includes index

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41Lecture-notes On Chemistry For Dental Students : Including Dental Chemistry Of Alloys, Amalgams, Etc., Such Portions Of Organic And Physiological Chemistry As Have Practical Bearing On The Subject Of Dentistry, An Inorganic Qualitative Analysis With Specially Adapted Blowpipe And Microscopical Tests, And The Chemical Examination Of Urine And Saliva

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viii, 273 p. : 24 cm

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42Lecture-notes On Chemistry For Dental Students .

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403 p

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43Lecture Notes On Ophthalmology

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403 p

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44[Lecture Notes] College Of Physicians Of Surgery Of The City Of New York, 1825-1826

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403 p

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45Strong Approximation Methods In Group Theory, An LMS/EPSRC Short Course Lecture Notes

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These are the lecture notes for the LMS/EPSRC short course on strong approximation methods in linear groups organized by Dan Segal in Oxford in September 2007.

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46Deformation Theory (lecture Notes)

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First three sections of this overview paper cover classical topics of deformation theory of associative algebras and necessary background material. We then analyze algebraic structures of the Hochschild cohomology and describe the relation between deformations and solutions of the corresponding Maurer-Cartan equation. In Section 6 we generalize the Maurer-Cartan equation to strongly homotopy Lie algebras and prove the homotopy invariance of the moduli space of solutions of this equation. In the last section we indicate the main ideas of Kontsevich's proof of the existence of deformation quantization of Poisson manifolds.

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47Charles Kingley's American Notes: Letters From A Lecture Tour 1874

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First three sections of this overview paper cover classical topics of deformation theory of associative algebras and necessary background material. We then analyze algebraic structures of the Hochschild cohomology and describe the relation between deformations and solutions of the corresponding Maurer-Cartan equation. In Section 6 we generalize the Maurer-Cartan equation to strongly homotopy Lie algebras and prove the homotopy invariance of the moduli space of solutions of this equation. In the last section we indicate the main ideas of Kontsevich's proof of the existence of deformation quantization of Poisson manifolds.

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48Lecture Notes On C Programming, 21 Nov 2006

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Lecture notes on C Programming 2006-7 by KIT, 21 November 2006

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49Classroom Lecture Notes, Automotive Starting, Lighting And Ignition, With Diagrams

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50Compendium Of Lecture Notes In Marine Meteorology For Class III And Class IV Personnel

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320 pages : 29 cm

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