'2n 1' diaporamas de présentation

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2 nd FEZA School Paris, 1-2 September, 2008

2 nd FEZA School Paris, 1-2 September, 2008. Structural Characterization of Zeolites and Related Materials by X-Ray Powder Diffraction. Roberto Millini, Stefano Zanardi. TOPICS. X-RAYS X-RAY POWDER DIFFRACTION METHODS PHASE IDENTIFICATION PATTERN INDEXING

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The Train Marshalling Problem

The Train Marshalling Problem. Joe Ryan University of Ballarat joint work with Elias Dahlhaus, Peter Horak and Mirka Miller. Outline of Talk. Define the problem TMP is NP-Complete Reduction from NMTS TMP ? NMTS Upper bound in terms of n Conclusion. The Train Marshalling Problem.

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The 1983 Kreitman Data (M. Kreitman 1983 Nature) from Hartl & Clark, 1997

The 1983 Kreitman Data (M. Kreitman 1983 Nature) from Hartl & Clark, 1997. 11 alleles 3200 bp long. 43 segregating sites (columns with variation). 1 amino replacement event 1 insertion-deletion (indel). Coalescent Theory in Biology

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Strips: Triangle and Quad

Strips: Triangle and Quad. Jyun-Ming Chen Reference: 1 , 2. From Blue Book. GL_TRIANGLE_STRIP For odd n , vertices n , n+1 , and n+2 define triangle n . For even n , vertices n+1 , n , and n+2 define triangle n . GL_QUAD_STRIP

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CSE 311 Foundations of Computing I

CSE 311 Foundations of Computing I. Lecture 9 Proofs and Set Theory Autumn 2012. Announcements. Reading assignments Today: Inference, Sets and Functions 2.1-2.3 6 th and 7 th Editions 1.6-1.8 5 th Edition Monday:

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Tutorial: Quantum Dynamics of Four-Atom Reactions within the Real Wave Packet Framework

Tutorial: Quantum Dynamics of Four-Atom Reactions within the Real Wave Packet Framework. Stephen Gray Chemistry Division Argonne National Laboratory Argonne, Illinois 60439. Outline. Overview Representation and Evaluation of H q Initial Conditions, Propagation, Analysis

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A Small Infinite Puzzle

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Basic Structure : Sets, Functions, Sequences, and Sums

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Chapter 6 Mathematical Induction

Chapter 6 Mathematical Induction. 6.1 The Principle of mathematical induction 6.2 A More General Principle of Mathematical Induction 6.3 * Proof by Minimum Counterexample 6.4 The Strong Principle of Mathematical Induction. Section 6.1 The Principle of mathematical induction.

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Non-disjunction, Fertilization and Differentiation

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Module 5 Paper1 Higher Non Calculator Specimen Paper (non-coursework) Mock exam 2009 1hr 15mins

Module 5 Paper1 Higher Non Calculator Specimen Paper (non-coursework) Mock exam 2009 1hr 15mins. 1. In the diagram AB is parallel to CD. (a) State the value of x. Give a reason for your answer. Answer:- 130 degrees Reason:- Corresponding angle. 2 Marks.

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Mathematical Induction

Mathematical Induction. Rosen 3.3. Basics. The Well-Ordering Property - Every nonempty set of nonnegative integers has a least element. Many theorems state that P(n) is true for all positive integers.

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Linear Sequences

Linear Sequences. Slideshow 7, Room 307 Mr Richard Sasaki, Mathematics. Objectives. Vocabulary Check 4 Find sequence patterns Make formulae for each number in a sequence. Vocabulary Check 4. Good luck, in this vocabulary check there are many decoys! You have six minutes, try your best!.

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S-72.245 Transmission Methods in Telecommunication Systems (4 cr)

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Introductory remarks

Introductory remarks. Takeshi Oka. Department of Astronomy and Astrophysics and Department of Chemistry, The Enrico Fermi Institute, the University of Chicago. The Royal Society Discussion Meeting and Satellite Meeting. Kavli Centre, February 9, 2012. H 3 +.

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Pythagorean Triples

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Non-simple Extensions to Tiny

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Explain why (n+1)(n+20) is an even number

odd. Explain why (n+1)(n+20) is an even number. even. even. If n is an even number n+1 is n+20 is (n+1)(n+20) is odd x even = If n is an odd number n+1 is n+20 is (n+1)(n+20) is even x odd = n can only be odd or even and BOTH CASES GIVES AN EVEN ANSWER. even. odd. even.

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