Livres sur le sujet « Point scale »

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1

Mitzi, Curtis, dir. The Incredible 5-Point Scale. Shawnee Mission, KS : Autism Asperger Publishing Co., 2003.

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2

Schwarz, Udo, et Hendrik Hoelscher. Atomic-Scale Principles of Point Contact Friction. s.l. : Springer, 2006.

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3

IEEE VLSI Test Symposium (17th 1999 Dana Point, Calif.). 17th IEEE VLSI Test Symposium : Proceedings : April 25-29, 1999, Dana Point, California. Los Alamitos, Calif : IEEE Computer Society, 1999.

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4

Morrison, C. A. A study of point symbol design for computer based large scale tourist mapping. Portsmouth : University of Portsmouth, 1992.

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5

Multi-point interconnects for globally-asynchronous locally-synchronous systems. Konstanz : Hartung-Gorre Verlag, 2005.

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6

Tamás, Terlaky, dir. Interior point methods of mathematical programming. Dordrecht, Netherlands : Kluwer, 1996.

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7

Levkovitz, R. An investigation of interior point methods for large scale linear programs : Theory and computational algorithms. Uxbridge : Brunel University, 1992.

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8

Buron, Kari Dunn. The incredible 5-point scale : Assisting students in understanding social interactions and controlling their emotional responses. 2e éd. Shawnee Mission, Kan : AAPC Pub., 2012.

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9

Fitzgerald, Garrett Christopher. Multi-scale Analysis of Methane Gas Hydrate Formation and Dissociation via Point Source Thermal Stimulation and Carbon Dioxide Exchange. [New York, N.Y.?] : [publisher not identified], 2014.

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10

K, Tanaabe, et United States. National Aeronautics and Space Administration., dir. A new method of determining acid base strength distribution and a new acidity-basicity scale for solid catalysts : The strongest point, Ho. Washington, D.C : National Aeronautics and Space Administration, 1988.

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11

The Middle Palaeolithic leaf points of Europe : Ecology, knowledge and scale. Oxford : John and Erica Hedges Ltd., 2007.

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12

Microsystems acupuncture : The complete guide : ear--scalp--mouth--hand. Stuttgart : Thieme, 2006.

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13

Patel, Kripa Bharat. Developing SCAPE Microscopy for real-time, volumetric imaging at the point-of-care. [New York, N.Y.?] : [publisher not identified], 2021.

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14

Davis, Donald R. Bones, bombs and break points : The geography of economic activity. Cambridge, MA : National Bureau of Economic Research, 2001.

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15

1944-, Deprettere Ed F., et Veen Alle-Jan van der, dir. Algorithms and parallel VLSI architectures : Lectures and tutorials presented at (proceedings of) the International Workshop on Algorithms and Parallel VLSI Architectures, Abbaye des Prémontrés, Pont-à-Mousson, France, June 10-16, 1990. Amsterdam : Elsevier, 1991.

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16

ITE International Conference (1996 Dana Point, Calif.). Moving forward in a scaled-back world : Challenges and opportunities for the transportation professional : resource papers for the 1996 ITE International Conference, Dana Point, California. Washington, D.C : ITE, 1996.

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17

Gray, Len, et John N. Morris. interRAI clinical and management applications manual for use with the interRAI acute care assessment instrument : Scales, screeners, problems, clinical action points, and quality indicators. 9e éd. Ann Arbor, Mich : interRAI, 2013.

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18

Bridges, James Winfred, et Yerkes Robert Mearns. Point Scale for Measuring Mental Ability : Issue 1 of Monograph. Creative Media Partners, LLC, 2018.

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19

How to Scale-Up a Wet Granulation End Point Scientifically. Elsevier, 2016. http://dx.doi.org/10.1016/c2014-0-04970-2.

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Michael, Levin. How to Scale-Up a Wet Granulation End Point Scientifically. Elsevier Science & Technology Books, 2015.

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21

Michael, Levin. How to Scale up a Wet Granulation End Point Scientifically. Elsevier Science & Technology Books, 2015.

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22

Interior Point Methods of Mathematical Programming. Springer London, Limited, 2011.

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23

National Aeronautics and Space Administration (NASA) Staff. Three-Point Function As a Probe of Models for Large-Scale Structure. Independently Published, 2018.

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24

The three-point function as a probe of models for large-scale structure. [Batavia, Ill.] : Fermi National Accelerator Laboratory, 1993.

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25

The three-point function as a probe of models for large-scale structure. [Batavia, Ill.] : Fermi National Accelerator Laboratory, 1993.

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26

The three-point function as a probe of models for large-scale structure. [Batavia, Ill.] : Fermi National Accelerator Laboratory, 1993.

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27

Implementation and Scale Up of Point of Care (POC) Diagnostics in Resource-Limited Settings. MDPI, 2020. http://dx.doi.org/10.3390/books978-3-03943-171-7.

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28

Keeling, Matthew T. Bench-scale study for the bioremediation of chlorinated ethylenes at Point Mugu Naval Air Weapons Station, Point Mugu California, IRP Site 24. 1998.

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29

Keeling, Matthew T. Bench-scale study for the bioremediation of chlorinated ethylenes at Point Mugu Naval Air Weapons Station, Point Mugu California, IRP Site 24. 1998.

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30

Terlaky, Tamás. Interior Point Methods of Mathematical Programming. Springer London, Limited, 2013.

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31

Buron, Kari Dunn, et Mitzi Curtis. Incredible 5-Point Scale : Assisting Students in Understanding Social Interactions and Managing Their Emotional Responses. Kari Dunn Buron, 2021.

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32

Buron, Kari Dunn, et Mitzi Curtis. Incredible 5-Point Scale : Assisting Students in Understanding Social Interactions and Managing Their Emotional Responses. Kari Dunn Buron, 2021.

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33

Buron, Kari Dunn, et Mitzi Curtis. The Incredible 5-Point Scale : Assisting Students in Understanding Social Interactions and Managing their Emotional Responses. Kari Dunn Buron, 2021.

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34

GOVERNMENT, US. Montana : Wolf Point : 1:100,000-scale topographic map : 30 X 60 minute series (topographic) (Surface management status). 2e éd. U.S. Geological Survey, 2001.

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35

US GOVERNMENT. Montana : Wolf Point : 1:100,000-scale topographic map : 30 x 60 minute series (topographic) (Surface management status). U.S. Geological Survey, 1996.

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36

(Firm), Jimapco. Newburgh, Beacon, West Point, Cornwall, Highland Falls, New York State : Large scale, easy to read, accurate ... ZIP codes. 3e éd. Jimapco Inc, 1998.

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37

Buron, Kari Dunn, Kari Buron Dunn et Mitzi Curtis. Incredible 5-Point Scale ¿ Assisting Students with Autism Spectrum Disorders in Understanding Social Interactions and Controlling Their Emotional Responses. Autism Asperger Publishing Co., 2004.

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38

Cox, Felicia. What is the clinical relevance of the Numerical rating scale for pain ? Sous la direction de Paul Farquhar-Smith, Pierre Beaulieu et Sian Jagger. Oxford University Press, 2018. http://dx.doi.org/10.1093/med/9780198834359.003.0059.

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The landmark paper discussed in this chapter is ‘Clinical importance of changes in chronic pain intensity measured on an 11-point numerical pain rating scale’, published by Farrar et al. in 2001. The numerical rating scale is now the standard instrument used in chronic pain studies to measure pain intensity. Farrar et al. determined the changes in pain intensity that were clinically significant for studies of chronic pain while measuring the patient’s global impression of change. The paper used pooled data from ten recent studies of pregabalin in 2,724 subjects. The authors reported a consistent relationship between pain intensity and patient global impression of change, regardless of study, disease type, age, sex, study result, or treatment group. A reduction of approximately two points on the numerical rating scale, or of 30% in the global impression of change of pain intensity, represented a clinically important difference.
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US GOVERNMENT. Montana : Wolf Point : 1:100,000-scale topographic map : 30 X 60 minute series (topographic) (Surface management status, mineral management status). 2e éd. U.S. Geological Survey, 2001.

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40

Smith, Francis. Scalp Point. Independently Published, 2019.

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41

Clarke, Andrew. Temperature and its measurement. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780199551668.003.0003.

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Temperature is that property of a body which determines whether it gains or loses energy in a particular environment. In classical thermodynamics temperature is defined by the relationship between energy and entropy. Temperature can be defined only for a body that is in thermodynamic and thermal equilibrium; whilst organisms do not conform to these criteria, the errors in assuming that they do are generally small. The Celsius and Fahrenheit temperature scales are arbitrary because they require two fixed points, one to define the zero and the other to set the scale. The thermodynamic (absolute) scale of temperature has a natural zero (absolute zero) and is defined by the triple point of water. Its unit of temperature is the Kelvin. The Celsius scale is convenient for much ecological and physiological work, but where temperature is included in statistical or deterministic models, only thermodynamic temperature should be used. Past temperatures can only be reconstructed with the use of proxies, the most important of which are based on isotope fractionation.
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42

Allen, Nicholas, Nick Groom et Jos Smith. Introduction. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780198795155.003.0001.

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In 1967, Benoît Mandelbrot suggested a mathematical conundrum that involved answering the seemingly straightforward question, ‘How long is the coast of Britain?’1 The answer is surprisingly elusive and dependent on the scale at which one is looking. Increasing the scale unearths greater detail, time and time again, and so the answer grows the closer one looks. The problem is that any measure, at however small a scale, is forced to simplify complex ambiguities that might otherwise reveal further intricacies of their own. This was an entry-point to Mandlebrot’s writings on fractal geometry, but it also chimes with the very ecology and geomorphology of that coast itself, characteristically intricate, ambiguous, and changeable. Large-scale, ocean-facing landforms—such as capes and bays, estuaries, dunefields, and reefs—are well known to have, nestled within them, smaller and often dynamically mobile features such as longshore bars and troughs, berms and beach cusps, not to mention difficult-to-measure caves, inlets, tributaries, and salt marshes. Looking closer still are to be found the ripples, rills, and swash marks of a more minute scale; even within these are to be found the bioturbation structures of intertidal organisms: forms within forms, scales within scales, and worlds within worlds. In the way that it draws the attention down into such minute details as these, while at the same time drawing it up towards an expanse that suggests a space almost planetary in scale, the coast is a highly distinctive geographical environment. And yet it has all too often been overlooked, as if its peripheral relationship to the land has reinforced its peripheral treatment culturally....
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43

Tenney, James. On “Crystal Growth” in Harmonic Space. Sous la direction de Larry Polansky, Lauren Pratt, Robert Wannamaker et Michael Winter. University of Illinois Press, 2017. http://dx.doi.org/10.5406/illinois/9780252038723.003.0018.

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James Tenney talks about his “crystal growth” algorithm, an idea that suggests a new “harmonic syntax” for harmonic space. As a quantitative model, it is both suggestively rich for future composition and plausible as a description of the history of tonal expansion. In this algorithm, sets of points are chosen, one by one, in some n-dimensional harmonic space, under the condition that each new point must have the smallest possible sum of harmonic distances to all points already in the set. That is, at each successive stage in the growth of the harmonic lattice, the next ratio added to the set is one whose sum of harmonic distances to each ratio already in the set is minimal. In relation to this algorithm, Tenney considers the Pythagorean pentatonic scale, which may be conceived as a pitch set that arises when extension into the 3,5-plane is just slightly delayed beyond the point where the algorithm would have begun that extension.
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44

Constitution, registration rules, show rules, the standard, scale of points. [Canada ? : Cat Fanciers Federation?], 1995.

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45

Montgolfier, Bernard de, et Hugues Renier. Paris Diorama from Pont-Neuf Bridge : Scale Architectual Paper Model. Paper Models International, 1989.

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46

Egeberg, Morten, et Jarle Trondal. Meta-Governance. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198825074.003.0008.

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Chapter 8 draws attention to meta-governance and how the governing of reforms is affected by how reform processes are organized. The chapter asks how reformers can ensure support for large-scale reforms that are likely to attract profound resistance. The focal point of the chapter is a study of geographical decentralization of central government agencies. The chapter argues that successful meta-governance can be provided for by careful organization of the reform process. The empirical case studied is a large-scale relocation of government agencies in Norway during the early 2000s. In carrying out this reform, the government succeeded against the odds. Most importantly, research has revealed huge constraints on the instrumental control of large-scale reforms in general and of geographical relocation of organizations in particular. Yet, this chapter shows that large-scale reforms can be successfully achieved through careful crafting of the reform organization.
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47

Integrating Scale in Remote Sensing and GIS. Taylor & Francis Group, 2017.

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48

Quattrochi, Dale A., Nina Siu-Ngan Lam, Elizabeth Wentz et Charles W. Emerson. Integrating Scale in Remote Sensing and GIS. Taylor & Francis Group, 2017.

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49

Quattrochi, Dale A., Nina Siu-Ngan Lam, Elizabeth Wentz et Charles W. Emerson. Integrating Scale in Remote Sensing and GIS. Taylor & Francis Group, 2017.

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50

Quattrochi, Dale A., Nina Siu-Ngan Lam, Elizabeth Wentz et Charles W. Emerson. Integrating Scale in Remote Sensing and GIS. Taylor & Francis Group, 2017.

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