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Journal articles on the topic 'Number correct'

Author: Grafiati

Published: 4 June 2021

Last updated: 6 February 2022

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1

van der Linden, Wim J. "Computerized Adaptive Testing with Equated Number-Correct Scoring." Applied Psychological Measurement 25, no. 4 (December 2001): 343–55. http://dx.doi.org/10.1177/01466210122032208.

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2

Rosing, K. E., and J. J. van Dijk. "On the correct number of regions in regionalisation structures." Environment and Planning B: Planning and Design 16, no. 4 (1989): 469–81. http://dx.doi.org/10.1068/b160469.

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3

Esbensen, Kim H., Paul Geladi, and Anders Larsen. "The “Correct Number” of Components—Facts, Mystifications and Myths." NIR news 23, no. 4 (June 2012): 13–15. http://dx.doi.org/10.1255/nirn.1309.

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4

Beesley, John. "Correct Site Surgery." British Journal of Perioperative Nursing (United Kingdom) 15, no. 9 (September 2005): 362–64. http://dx.doi.org/10.1177/175045890501500901.

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Dear AfPP I am an anaesthetic practitioner working within a busy surgical day unit. In recent months, while undertaking presurgical checks with the patient and ward nurse, I have reported a number of incidents where patients have not had their site of surgery marked. On one particular occasion the wrong site had been marked. There is confusion among medical staff as to how the intended surgical site should be marked. Please could you clarify whether there are any national standards for correct site surgery. Concerned from Cambridge

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5

Thomas, Rudolf. "Solving quadratic equations to the correct number of significant figures." Journal of Chemical Education 68, no. 5 (May 1991): 409. http://dx.doi.org/10.1021/ed068p409.

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6

Talker, Lior, Yael Moses, and Ilan Shimshoni. "Estimating the Number of Correct Matches Using Only Spatial Order." IEEE Transactions on Pattern Analysis and Machine Intelligence 41, no. 12 (December 1, 2019): 2846–60. http://dx.doi.org/10.1109/tpami.2018.2869560.

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7

Boom, P. P. G. van den. "MB 830241 is the Correct Mycobank Number for Micarea sambuci." Herzogia 32, no. 1 (July 13, 2019): 261. http://dx.doi.org/10.13158/heia.32.1.2019.261.

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8

Li, Qi, Shihong Yue, Mingliang Ding, Jia Li, and Zeying Wang. "Determining the Correct Number of Clusters in the CT Image Segmentation." Journal of Medical Imaging and Health Informatics 10, no. 11 (November 1, 2020): 2675–80. http://dx.doi.org/10.1166/jmihi.2020.3199.

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Clustering algorithm plays an essential role in CT image segmentation, and cluster validity index is an essential component in clustering analysis. There are a lot of validity indices used for assessing clustering results, that is, determine the optimal cluster number. But the existing validity indices are often ineffective for the datasets with irregular-shaped clusters and corrupted by noise. This study aims to define a novel validity index which cannot be affected by the shapes of clusters and corrupted by noise of the investigated datasets. Chain-based distance different from original Euclidean distance is defined first, then by a multidimensional scaling (MDS) transformation, all points are mapped into a new data space. After evaluation of compactness and separation twice in datasets, a novel validity index is proposed. A lot of synthetic datasets and several typical CT images were used for validating the proposed validity index. Experimental results validate the proposed index and this index is applicable to the datasets with arbitrary-shaped clusters and corrupted by noise, which is helpful in clustering analysis and computer-aided detection system.

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9

Zeng, Lingjia, and Michael J. Kolen. "An Alternative Approach for IRT Observed-Score Equating of Number-Correct Scores." Applied Psychological Measurement 19, no. 3 (September 1995): 231–40. http://dx.doi.org/10.1177/014662169501900302.

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10

Sari, Ibrahim, Vedat Davutoglu, and Mehmet Aksoy. "The correct number of double right coronary artery reported in the literature." International Journal of Cardiology 130, no. 2 (November 2008): 283–84. http://dx.doi.org/10.1016/j.ijcard.2007.05.076.

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11

Mathiaud, J., and L. Mieussens. "A Fokker–Planck Model of the Boltzmann Equation with Correct Prandtl Number." Journal of Statistical Physics 162, no. 2 (November 3, 2015): 397–414. http://dx.doi.org/10.1007/s10955-015-1404-9.

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12

Strepetov, Vladimir M., and Konstantin E. Voevodskii. "The probability of the correct majority made decision." Transportation Systems and Technology 5, no. 1 (April 5, 2019): 42–53. http://dx.doi.org/10.17816/transsyst20195142-53.

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Aim: the probability of correctness of the collegial decision, which is made by a majority vote of some collective (board), consisting of an odd number of members is investigated, if the probability of correctness of the individual decision of each member of Board is known. Мaterials and methods: Bernoulli scheme, asymptotic representation, estimation via geometric series, power series expansion, the formula of Wallis, a power scale of averages, average of Kolmogorov. Result: it is established, that if for each member of the board the probability of correctness of the individual decision is more than ½, then with an unlimited increase in the number of members of the Board the probability of correctness of the collegial decision tends to 1. The asymptotic representation and a number of bilateral estimates characterizing the speed of this aspiration are obtained. For heterogeneous Board (that is a Board, whose members make the right individual decision with different probability) introduced the concept of collegial average as an average characteristics, which can replaced the individual probability of each member of the board with the preservation of the probability of a collegial decision. The existence and uniqueness of the collegial average are proved. We derive a collegial inequality showing that the collegial average of some a set of numbers is not less than the geometric average of the same numbers with the equality takes place in the case and only if all the numbers are equal to each other. The collegial inequality serves as an analogue and complement to known set of inequalities establishing a connection between different averages (for example, Cauchy inequality for arithmetic average and geometric average). Conclusion: thus, the results of the study fully meet the aim of determining the probability of correctness of collegial decision taken by a majority of votes under the assumptions. As a result we obtain an asymptotic representation and bilateral estimates characterizing the rate of striving for the correct solution. For a heterogeneous board, the existence uniqueness of the concept of collegial average as an average characteristics is introduced and strictly proved, which can be replaced by an individual probability of each with preserving the probability of correctness of the collegial decision. It is established that the collegial average is not less than the geometric average. Possible applications of the results obtained can be the quantitative evaluation of election procedures and the solution of problems associated with improving the reliability of recognition of weak signals of control sensors of various transport systems, including high-speed transport systems on magnetic suspension.

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13

Ye, Hong Xian, Xiao Ping Hu, and Xiao Feng Zhou. "A New Vibration Source Number Estimation Method Based on FFT." Applied Mechanics and Materials 55-57 (May 2011): 1609–12. http://dx.doi.org/10.4028/www.scientific.net/amm.55-57.1609.

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A new vibration source number estimation method based on Fast Fourier Transformation (FFT) is proposed. The frequency spectrum characteristic of vibration signals on a machine was analyzed. The characters of the vibration sources were obtained by means of FFT, which was used to estimate the number of vibration sources. The estimations illustrate that the presented method can obtain the correct source number not only under the condition of less source number than that of measurements. The most important is that it can get the source number correctly on the case of more source number than measurements’. The method gives a new idea to estimate the real vibration sources number.

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14

Kawai, Nobuyuki, and Tetsuro Matsuzawa. "“Magical number 5” in a chimpanzee." Behavioral and Brain Sciences 24, no. 1 (February 2001): 127–28. http://dx.doi.org/10.1017/s0140525x0135392x.

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One of our recent studies has revealed that a numerically trained chimpanzee can memorize a correct sequence of five numbers shown on a monitor. Comparative investigations with humans show very similar patterns of errors in the two species, suggesting humans and chimpanzee share homologous memory processes. Whether or not 5 is a pure capacity limit for the chimpanzee remains an empirical question.

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15

Good, I. J. "C305. The number of correct significant digits in a piece of physical numerology." Journal of Statistical Computation and Simulation 29, no. 4 (June 1988): 358–59. http://dx.doi.org/10.1080/00949658808811081.

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16

Tein, Jenn-Yun, Stefany Coxe, and Heining Cham. "Statistical Power to Detect the Correct Number of Classes in Latent Profile Analysis." Structural Equation Modeling: A Multidisciplinary Journal 20, no. 4 (October 2013): 640–57. http://dx.doi.org/10.1080/10705511.2013.824781.

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17

Santesteban, Mikel, Adam Zawiszewski, and Anna Hatzidaki. "ERP indexes of number attraction and word order during correct verb agreement production." Brain and Language 208 (September 2020): 104826. http://dx.doi.org/10.1016/j.bandl.2020.104826.

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18

Flener, Pierre, Kung-Kiu Lau, Mario Ornaghi, and Julian Richardson. "An Abstract Formalization of Correct Schemas for Program Synthesis." Journal of Symbolic Computation 30, no. 1 (July 2000): 93–127. http://dx.doi.org/10.1006/jsco.1999.0348.

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19

Gannon, Gerald E., and Cherlyn Converse. "Extending a Fibonacci Number Trick." Mathematics Teacher 80, no. 9 (December 1987): 744–47. http://dx.doi.org/10.5951/mt.80.9.0744.

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Many texts include the following problem under such headings as “Just for Fun” or “Extra for Experts.” A member of the class is asked to put any two natural numbers on the chalkboard. The student then adds these two numbers to obtain a third number. The second and the third are then added to obtain a fourth, the third and fourth to obtain a fifth, and so on, until ten numbers have been listed. The class is then asked to add the ten numbers. As they begin, the teacher “magically” gives the correct sum.

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20

Parasidis, I. N., and P. C. Tsekrekos. "Some quadratic correct extensions of minimal operators in Banach spaces." Operators and Matrices, no. 2 (2010): 225–43. http://dx.doi.org/10.7153/oam-04-11.

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21

Senderov, V. A., and V. A. Hatskevich. "On subcorrect and correct pairs of operators in Hilbert spaces." Integral Equations and Operator Theory 13, no. 6 (November 1990): 856–63. http://dx.doi.org/10.1007/bf01198921.

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22

Babatimehin, Temitope, Adamu Chidubem Deborah, and Adeoye Oluseyi Peter. "Comparative Analysis of Number Correct and Item Pattern Scoring Methods for Waec and Neco Chemistry Items Among Senior Secondary Students in Osun State." Universal Academic Research Journal 3, no. 1 (January 1, 2021): 18–25. http://dx.doi.org/10.17220/tuara.2021.01.3.

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23

Babatimehin, Temitope, Adamu Chidubem Deborah, and Adeoye Oluseyi Peter. "Comparative Analysis of Number Correct and Item Pattern Scoring Methods for Waec and Neco Chemistry Items Among Senior Secondary Students in Osun State." Universal Academic Research Journal 4, no. 1 (January 1, 2022): 32–39. http://dx.doi.org/10.17220/tuara.2022.01.04.

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24

Orlov, Tanya, Daniel J. Amit, Volodya Yakovlev, Ehud Zohary, and Shaul Hochstein. "Memory of Ordinal Number Categories in Macaque Monkeys." Journal of Cognitive Neuroscience 18, no. 3 (March 1, 2006): 399–417. http://dx.doi.org/10.1162/jocn.2006.18.3.399.

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What mechanism underlies serial order memory? Studying preverbal serial memory shows that macaque monkeys reproducing a sequence of items can acquire knowledge of item ordinal position. In our previous experiment, macaques were repeatedly presented with image lists (first shown sequentially and then simultaneously on a touch screen together with a distractor chosen randomly from other lists). The task was to touch list images in the correct order. The monkeys' natural tendency was to categorize images by their ordinal position or number because their most common error was touching the distractor when it had the same ordinal number (in its own list) as the correct image. Item-to-item associations were used to complete the categorization strategy. Proposing a dynamic image-salience hypothesis for serial recall (based on category-to-image influence and a salience computation for identifying touch targets), we now study the category label characteristics in the context of this hypothesis. We found that these category labels are absolute, ordinal-number-based categories (first, second, etc.), not relative memorized as relative distance from the beginning and the end of the list, and not based on fixed ranking of reward contingency/image familiarity. Even isolated from item–item associations, the categories demonstrate category tuning (as well as the corresponding overlap of adjacent ordinal number codes). Moreover, monkeys choose images by proximity of their category to the current touch number, irrespective of the accuracy of the preceding choice. Category tuning itself is symmetric relative to correct ordinal position, but is skewed by other factors (reward, etc.). Tuning width increases with list length, with a concurrent increased use of item-to-item associations for determining touch order.

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25

Bajnok, Béla. "Corrigendum to the h-Critical Number of Finite Abelian Groups." Uniform distribution theory 12, no. 2 (December 20, 2017): 119–24. http://dx.doi.org/10.1515/udt-2017-0018.

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26

De Neys, Wim, Amélie Lubin, and Olivier Houdé. "The Smart Nonconserver: Preschoolers Detect Their Number Conservation Errors." Child Development Research 2014 (February 12, 2014): 1–7. http://dx.doi.org/10.1155/2014/768186.

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Classic developmental studies have established that children’s number conservation is often biased by misleading intuitions. However, the precise nature of these conservation errors is not clear. A key question is whether children detect that their erroneous conservation judgment is unwarranted. The present study focuses on this critical error sensitivity issue. Preschool children were given a classic version of a number conservation task in which an intuitively cued response conflicted with the correct conservation response and a control version in which this conflict was not present. After solving each version children were asked to indicate their response confidence. Results showed that in contrast with children who gave a correct conservation response, preschoolers who erred showed a sharp confidence decrease after solving the classic conflict problem. This suggests that nonconserving preschoolers detect that their response is questionable and are less ignorant about conservation than their well-documented errors might have previously suggested.

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27

PINELLI, ALFREDO, MARKUS UHLMANN, ATSUSHI SEKIMOTO, and GENTA KAWAHARA. "Reynolds number dependence of mean flow structure in square duct turbulence – CORRIGENDUM." Journal of Fluid Mechanics 653 (June 2, 2010): 537. http://dx.doi.org/10.1017/s0022112010001849.

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28

WENDLAND, KATRIN. "SUPERCONFORMAL ORBIFOLDS INVOLVING THE FERMION NUMBER OPERATOR." International Journal of Modern Physics A 19, no. 22 (September 10, 2004): 3637–67. http://dx.doi.org/10.1142/s0217751x04019779.

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We consider orbifolds of two-dimensional unitary toroidal superconformal field theories with target spaces of arbitrary dimensions, where the orbifold group involves the space–time fermion number operator. We construct all so-called superaffine, orbifold prime and super-M-orbifold models by generalizing the constructions of Dixon, Ginsparg and Harvey. We also correct claims made by Dixon, Ginsparg and Harvey about multicritical points among those models with central charge [Formula: see text].

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29

LeBlanc, Julia Kim, Donato Ciaccia, Mohammed T. Al-Assi, Kevin McGrath, Tom Imperiale, Liang-Che Tao, Steve Vallery, John DeWitt, Stuart Sherman, and Edith Collins. "Optimal number of EUS-guided fine needle passes needed to obtain a correct diagnosis." Gastrointestinal Endoscopy 59, no. 4 (April 2004): 475–81. http://dx.doi.org/10.1016/s0016-5107(03)02863-3.

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30

Cetin, Mesut, and Selim Kilic. "Number Needed to Treat: an Important Measure for the Correct Assessment of Clinical Significance." Klinik Psikofarmakoloji Bülteni-Bulletin of Clinical Psychopharmacology 25, no. 1 (March 2015): 1–3. http://dx.doi.org/10.5455/bcp.20150318073223.

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31

Hulleman, Johan. "The mathematics of multiple object tracking: From proportions correct to number of objects tracked." Vision Research 45, no. 17 (August 2005): 2298–309. http://dx.doi.org/10.1016/j.visres.2005.02.016.

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32

Nicewander, W. Alan, and E. Matthew Schulz. "A Comparison of Two Methods for Computing IRT Scores From the Number-Correct Score." Applied Psychological Measurement 39, no. 8 (August 27, 2015): 643–55. http://dx.doi.org/10.1177/0146621615601081.

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33

Seliverstov, Yu A., Yu A. Shpilyukova, and S. N. Illarioshkin. "Are Some Eponyms in Neurology Used Correctly?" Russian neurological journal 25, no. 3 (August 14, 2020): 45–50. http://dx.doi.org/10.30629/2658-7947-2020-25-3-45-50.

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The article analyzes the origin and competence of using several eponyms widely known in neurology. It is shown that some of them are not used correctly. So, the alternates “Jakob–Creutzfeldt disease” and “Arnold– Chiari malformation” are more correct. The eponym “Steele–Richardson–Olszewski syndrome” should not be used as a synonym for progressive supranuclear palsy syndrome. The historical aspects and correct variants of the use of a number of other neurological eponyms are highlighted in the article.

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34

Bertie, John E., and Kirk H. Michaelian. "Comparison of infrared and Raman wave numbers of neat molecular liquids: Which is the correct infrared wave number to use?" Journal of Chemical Physics 109, no. 16 (October 22, 1998): 6764–71. http://dx.doi.org/10.1063/1.477322.

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35

Rubin, K., and A. Silverberg. "Choosing the correct elliptic curve in the CM method." Mathematics of Computation 79, no. 269 (January 1, 2010): 545. http://dx.doi.org/10.1090/s0025-5718-09-02266-2.

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36

Kljakovic, Marjan, and Jo Risk. "The anatomical placement of body organs by Australian and New Zealand patients and health professionals in general practice." Journal of Primary Health Care 4, no. 3 (2012): 239. http://dx.doi.org/10.1071/hc12239.

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INTRODUCTION: Understanding patients awareness of the anatomical placement of their body organs is important for doctorpatient communication. AIM: To measure the correct anatomical placement of body organs by people from Australian and New Zealand general practices METHOD: A questionnaire survey containing drawings of 11 organs placed in different locations within each drawing. RESULTS: Among 1156 participants, there was no difference in the proportion of correct placement of 11 organs between Australian (51.7%) and New Zealand (49.6%) general practices. There was a positive correlation between the proportion of correctly placed organs and the age participants left school (p=0.012) and a negative correlation with the number of GP visits in the previous year (p=0.040). Participants from rural Australia were more likely to correctly place organs than urban participants (p=0.018). The mean proportion of organs correctly placed for doctors was 80.5%, nurses 66.5%, allied health 61.5%, health administrators 50.6% and the remaining consulting patients 51.3%. DISCUSSION: Patients from Australian and New Zealand general practice were poorly aware of the correct placement of organs. Health professionals were moderately better than patients at correct placement. KEYWORDS: Health knowledge; attitudes; practice; anatomy; general practice

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37

RAW, ANTHONY. "Nomenclatural changes in leafcutter bees of the Americas: Megachile Latreille 1802 (Hymenoptera; Megachilidae)." Zootaxa 766, no. 1 (December 14, 2004): 1. http://dx.doi.org/10.11646/zootaxa.766.1.1.

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Five species of Megachile are placed in their correct subgenera, raising the total number of correctly placed species of this genus to 519 in the Americas. Megachile (Dasymegachile) mitchelli new name is proposed for Cressoniella (Chaetochile) golbachi Schwimmer, in Mitchell, 1980.

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38

SHAN, JERRY W., and PAUL E. DIMOTAKIS. "Reynolds-number effects and anisotropy in transverse-jet mixing – CORRIGENDUM." Journal of Fluid Mechanics 666 (January 6, 2011): 605. http://dx.doi.org/10.1017/s0022112010005598.

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In Shan & Dimotakis (2006), the Schmidt number was incorrectly stated as 2800 on p. 60. The correct value, calculated from the diffusivity of rhodamine-6g given in Xu & Yeung (1997) should be 3570. This also affected values in the right-most column of table 1.

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39

Righter, Rhonda, and J. George Shanthikumar. "Scheduling Multiclass Single Server Queueing Systems to Stochastically Maximize the Number of Successful Departures." Probability in the Engineering and Informational Sciences 3, no. 3 (July 1989): 323–33. http://dx.doi.org/10.1017/s0269964800001194.

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We wish to schedule heterogeneous jobs on a single machine to stochastically maximize the number of jobs that are correctly completed before a random due date. Jobs arrive according to an arbitrary arrival process. Job i has probability ci, that it will be correctly completed, and a processing time that has distribution Fi. Jobs that are incorrectly processed cannot be reprocessed, and jobs that are not completed by the due date are assumed to be incorrectly processed. The machine is subject to breakdowns and repairs. Both premptive and non-preemptive policies are considered. We give conditions under which simple index rules are optimal. This generalizes and extends the results of Derman et al. [3], Pinedo and Rammouz [9], and Buyukkoc et al. [2], who derive policies that maximize the expected number of jobs correctly completed by the due date. We also consider policies that stochastically minimize the number of correct job completions. For single class systems, we give conditions under which FCFS (first-come-first-served) or LAST (least-attained-service-time) service disciplines stochastically minimize or maximize the number in the system.

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40

Wehrschuetz, M., E. Wehrschuetz, and H. R. Portugaller. "Number of Biopsies in Diagnosing Pulmonary Nodules." Clinical Medicine Insights: Circulatory, Respiratory and Pulmonary Medicine 4 (January 2010): CCRPM.S4816. http://dx.doi.org/10.4137/ccrpm.s4816.

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Purpose To determine the number of specimens to be obtained from pulmonary lesions to get the highest possible accuracy in histological work-up. Materials and methods A retrospective evaluation (January 1999 to April 2004) covered 260 patients with thoracic lesions who underwent computer tomography (CT)-guided core-cut biopsy in coaxial technique. All biopsies were performed utilizing a 19 gauge introducer needle and a 20 gauge core-cut biopsy needle. In all, 669 usable biopsies were taken (from 1-5 biopsies in each setting). The specimens were marked sequentially and each biopsy was worked up histologicaly. The biopsy results were correlated to histology after surgery, clinical follow-up or autopsy. The number of biopsies was determined that is necessary to achieve the highest possible accuracy in diagnosing pulmonary lesions. Results In 591 of 669 biopsies (88.3%), there were correct positive results. The overall accuracy was 87.4%. In 193 of 260 (74.2%) patients, a suspected malignancy was confirmed. In 50 of 260 (19.2%) patients, a benign lesion was correctly diagnosed. Seventeen (6.5%) patients were lost to follow-up. The first, second and third biopsies had cumulative accuracies of 63.6%, 89.2% and 91.5%, respectively ( P < 0.02). More biopsies did not show any higher impact on accuracy. Conclusion For the highest possible accuracy in diagnosing pulmonary lesions by CT-guided core-cut biopsy, at least three usable specimens are recommended to be taken.

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41

Gimperlein, Heiko, Bernhard Krötz, and Henrik Schlichtkrull. "Corrigendum: Analytic representation theory of Lie groups: general theory and analytic globalizations of Harish-Chandra modules." Compositio Mathematica 153, no. 1 (January 2017): 214–17. http://dx.doi.org/10.1112/s0010437x16007818.

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We correct the proof of the main result of the paper, Theorem 5.7. Our corrected proof relies on weaker versions of a number of intermediate results from the paper. The original, more general, versions of these statements are not known to be true.

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42

Rawlins, A. D. "A note on the two-dimensional electrostatic field produced by a line charge near a dielectric wedge." Quarterly Journal of Mechanics and Applied Mathematics 72, no. 3 (May 20, 2019): 341–57. http://dx.doi.org/10.1093/qjmam/hbz007.

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Summary We shall consider the problem of determining the correct electrostatic field produced when an infinite two-dimensional line source is influenced by an adjacent infinite dielectric wedge. This result corrects a number of previous attempts at this problem, which are shown to be in error. The method avoids using the Mellin transform which has lead to some of these earlier errors. The method is used to solve a more general problem of the electrostatic field produced by an arbitrary number of line sources located in an arbitrary number of contiguous dielectric wedges.

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43

Solow, Andrew R., and Michael J. Benton. "On the flux ratio method and the number of valid species names." Paleobiology 36, no. 3 (2010): 516–18. http://dx.doi.org/10.1666/09038.1.

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44

Tyncherov, K. T., V. Sh Mukhametshin, and L. B. Khuzina. "Method to control and correct telemtry well information in the basis of residue number system." Journal of Fundamental and Applied Sciences 9, no. 2S (January 17, 2018): 1370. http://dx.doi.org/10.4314/jfas.v9i2s.848.

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45

Bushnell, Henry L., Christina E. Feiler, Kwami F. Ketosugbo, Mark B. Hellerman, Valerie L. Nazzaro, and Ruth I. Johnson. "JNK is antagonized to ensure the correct number of interommatidial cells pattern the Drosophila retina." Developmental Biology 433, no. 1 (January 2018): 94–107. http://dx.doi.org/10.1016/j.ydbio.2017.11.002.

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46

Fan, Taosha, Hanlin Wang, Michael Rubenstein, and Todd Murphey. "CPL-SLAM: Efficient and Certifiably Correct Planar Graph-Based SLAM Using the Complex Number Representation." IEEE Transactions on Robotics 36, no. 6 (December 2020): 1719–37. http://dx.doi.org/10.1109/tro.2020.3006717.

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47

García-Pérez, Miguel A., and Robert B. Frary. "Psychometric Properties of Finite-State Scores Versus Number-Correct and Formula Scores: A Simulation Study." Applied Psychological Measurement 13, no. 4 (December 1989): 403–17. http://dx.doi.org/10.1177/014662168901300406.

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48

Albouy, Alain. "Open Problem 1: Are Palmore’s “Ignored Estimates” on the Number of Planar Central Configurations Correct?" Qualitative Theory of Dynamical Systems 14, no. 2 (October 2015): 403–6. http://dx.doi.org/10.1007/s12346-015-0170-z.

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49

Mathiaud, J., and L. Mieussens. "A Fokker–Planck Model of the Boltzmann Equation with Correct Prandtl Number for Polyatomic Gases." Journal of Statistical Physics 168, no. 5 (July 7, 2017): 1031–55. http://dx.doi.org/10.1007/s10955-017-1837-4.

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Marchenkova, L. A., A. V. Dreval, and I. V. Kryukov. "AWARENESS OF PHYSICIANS OF VARIOUS SPECIALTIES OF OSTEOPOROSIS IN THE MOSCOW REGION." Osteoporosis and Bone Diseases 15, no. 1 (April 15, 2012): 11–14. http://dx.doi.org/10.14341/osteo2012111-14.

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Abstract:

We investigated the awareness of physicians of different specialties in the field of osteoporosis. With the help of a poll, consisting of 34 basic questions on the diagnosis, prevention and treatment of osteoporosis, we tested 503 physicians of 13 different medical specialties from Moscow and Moscow region. According to test results, the median of correct answers in the test was 6 (3, 9), i.e. 18% of the maximum possible score. 50% of respondents answered correctly to questions 5 and less, i.e., <15% of the total number of questions, and in only 19.4% of respondents the number of correct responses exceeded 10, i.e. > 30% of the maximum possible score. We found a negative correlation between age and level of knowledge in physicians № 1/2012 Остеопороз и остеопатии (r=-0, 25; p <0, 001). The highest awareness on the issue of osteoporosis showed endocrinologists — the median of correct answers in the test was 12 (7, 14), rheumatologists — 10 (6.5, 14), neurologists — 10 (3, 13), and cardiologists — 6 (5, 8). and the lowest — obstetricians — 3 (1, 4). The number of correct answers from doctors working in Moscow was significantly higher than that of the doctors working in the Moscow region (median 5 (3, 9). and 9 (5, 12). points, respectively, p <0, 001 — Mann-Whitney U-test). Thus, physicians in the Moscow region revealed a distinct lack of knowledge in the field of osteoporosis.

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