'Odd odd' presentation slideshows

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Math . Math. Math. Math. Math. 100. 100. 100. 100. 100. 200. 200. 200. 200. 200. 300. 300. 300. 300. 300. 400. 400. 400. 400. 400. 500. 500. 500. 500. 500. Which number is the same as one million, fifteen thousand, four hundred thirty-two?. a. 15,400,032

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????? ? 2007 Chiral symmetry in atomic nuclei: 2007

Meng, J,Toki, H, Zhou, SG, Zhang, SQ, Long, WH, Geng, LS, Relativistic continuum Hartree Bogoliubov theory for ground-state properties of exotic nuclei, PROGRESS IN PARTICLE AND NUCLEAR PHYSICS, VOL 57, NO 2, 57 (2): 470-563 2006

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Electromagnetic Properties of Nuclear Chiral Partners

Electromagnetic Properties of Nuclear Chiral Partners. For triaxial odd-odd nuclei Chirality = Nilsson model + irrotational flow moment of inertia. E [MeV]. b. The Master Equation. Valence nucleons behave as gyroscopes.

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New techniques for probing nuclei shape around A=70

New techniques for probing nuclei shape around A=70. David Jenkins. Shape coexistence. Shape coexistence long-predicted for A=70 region Prolate and oblate shell gaps at N=Z=34 and 36 Oblate shapes are very rare Weak claim for oblate shape in 68 Se based on moment of inertia

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RDCH 702: Nucleosynthesis

RDCH 702: Nucleosynthesis. Readings: Modern Nuclear Chemistry: Chapter 12 Nuclear Astrophysics, Chapter 2 Nuclear Properties Formation processes Role of nuclear reactions Relationship between nuclear properties and chemical abundance Electron orbitals. Natural Element Production.

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CYRIC @Tohoku University Dept. of Physics, Tohoku University T.Fukuchi (Rikkyou University)

Search for chiral doublet structures in mass A~80 region: odd-A 79 Kr and odd-odd 80 Br with the Hyperball2 array @ CYRIC. CYRIC @Tohoku University Dept. of Physics, Tohoku University T.Fukuchi (Rikkyou University) N.Aoi (RIKEN) J.Timar ATOMKI (Hungary) K. Starosta (MSU)

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Tuesday

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Search for chiral doublet structures in odd-A 79 Kr with the Hyperball2 array @ CYRIC

Search for chiral doublet structures in odd-A 79 Kr with the Hyperball2 array @ CYRIC. CYRIC/Tohoku University J.Timar ATOMKI (Hungary) K. Starosta (MSU) R. Wadsworth Univ. of York (U.K) G. Rainovski (SUNY at Stony Brook). 134 Pr. Chirality. A~130 Odd-Odd ( p h 11/2 n h 11/2 )

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Recoil-beta tagging

Recoil-beta tagging. David Jenkins. Odd-odd N=Z. Fascinating laboratory for studying interplay of T=0 and T=1 states Very unusual low level density for odd-odd nuclei e.g. only 1 state below 1 MeV in 70 Br Evidence for np-pairing in both low lying states and high spin rotational bands

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Even and Odd Functions

Even and Odd Functions. Algebraically. A function is even if. All of the exponents of the variable are even. A function is odd if. All of the exponents of the variable are odd. A function is neither if. The exponents are a mixture of odd and even. BEWARE OF CONSTANTS.

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starter

starter. Complete the table using the word odd or even. Give an example for each. starter. Complete the table using the word odd or even. Give an example for each. Proof of Odd and Even. For addition and multiplication. Objective

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Number System:

Number System:. Thinking Logically About Multiplicative Arithmetic 6NS4 Lesson 1: Even and Odd Numbers Engage NY Module 2 Lesson D 16. Opening Exercise I can explain my thinking and determine that my answer is reasonable. What is an even number? List some examples of even numbers.

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starter

starter. Complete the table using the word odd or even. Give an example for each. starter. Complete the table using the word odd or even. Give an example for each. Proof of Odd and Even. For addition and multiplication. Objective

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Lecture 3: Modular Arithmetic

Isabel K. Darcy Mathematics Department/Applied Mathematical & Computational Sciences University of Iowa http:// www.math.uiowa.edu /~ idarcy / AppliedTopology.html. Lecture 3: Modular Arithmetic

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The Semi-empirical Mass Formula

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Nuclear Size

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Polya

Polya. A teacher of mathematics has a great opportunity. If he fills his allotted time with drilling his students in routine operations he kills their interest, hampers their intellectual development, and misuses his opportunity. Polya.

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Group Presentation

Group Presentation. Sample. Can the sum of two even numbers be odd?. No, we do not think that the sum of two even numbers can make an odd number. The sum of two even numbers can only make another even number. Even + Even = Odd. Examples. 2+2= 4 40+40 = 80 1000+1000 = 2000.

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