Approaches to Teaching Biometry and Epidemiology at Two Veterinary Schools in Germany
Abstract
Introduction
Material and Methods
Teaching Structure
Presentation Design
Constant Data Records
Examinations
Evaluation
Summer semester 2013 (n=79) | Summer semester 2014 (n=80) | ||||||||
---|---|---|---|---|---|---|---|---|---|
Entirely | To a large degree | To a lesser degree | Not at all | Entirely | To a large degree | To a lesser degree | Not at all | χ2-test, p value* | |
1. Structure | |||||||||
• The content structure of the course is logical and comprehensible. | 18.2% | 58.4% | 22.1% | 1.3% | 21.3% | 68.8% | 8.8% | 1.3% | .024 |
• The lecturer sums up the contents regularly. | 12.8% | 53.8% | 30.8% | 2.6% | 32.5% | 51.3% | 16.3% | 0.0% | .013 |
2. Analysis | |||||||||
• The content is illustrated with examples. | 59.0% | 32.1% | 7.7% | 1.3% | 58.8% | 35.0% | 5.0% | 1.25% | .518 |
• The importance of covered biometrical and epidemiological topics was conveyed. | 23.1% | 51.3% | 20.5% | 5.1% | 36.3% | 51.3% | 11.3% | 1.25% | .035 |
• The examples used establish a connection between theory and practical veterinary application. | 26.6% | 46.8% | 24.1% | 2.5% | 35.0% | 55.0% | 7.5% | 2.5% | .007 |
• Non-veterinary medical examples (chocolate data, jelly babies, etc.) additionally support the learning process. | 44.3% | 34.2% | 17.7% | 3.8% | 40.0% | 42.5% | 15.0% | 2.5% | .523 |
3. Teaching material | |||||||||
• The lecture course slides were helpful. | 17.7% | 49.4% | 20.3% | 12.7% | 36.3% | 47.5% | 16.3% | 0.0% | .015 |
• The exercise book was helpful. | 44.2% | 45.5% | 9.1% | 1.3% | 45.0% | 40.0% | 11.3% | 3.8% | .386 |
5. Redundancy | |||||||||
• Course content often overlaps unnecessarily with content in other courses. | 2.53% | 0.0% | 5.1% | 92.4% | 0.0% | 0.0% | 30.0% | 70.0% | .245† |
7. Learning (quantitatively) | |||||||||
• My level of knowledge is significantly greater after the course than before. | 3.8% | 35.4% | 41.8% | 19.0% | 7.5% | 55.0% | 32.5% | 5.0% | .003 |
• The chosen topics give a good overview of the subject content of biometry and epidemiology and have fulfilled my expectations. | 15.8% | 48.7% | 30.3% | 5.3% | 21.3% | 63.8% | 13.8% | 1.3% | .003 |
8. Learning (qualitatively) | |||||||||
• I have a more fundamental understanding than before the course. | 6.3% | 38.0% | 39.2% | 16.5% | 20.0% | 52.5% | 20.0% | 7.5% | <.001 |
• I learned something useful and important in the course. | 7.7% | 33.3% | 47.4% | 11.5% | 5.0% | 58.8% | 27.5% | 8.8% | .004 |
9. Individual involvement | |||||||||
• The lecturer encourages questions and active participation. | 35.9% | 47.4% | 12.8% | 3.8% | 43.8% | 47.5% | 8.8% | 0.0% | .135 |
• Independent completion of practical exercises is encouraged. | 16.7% | 28.2% | 42.3% | 12.8% | 53.8% | 38.8% | 7.5% | 0.0% | <.001 |
10. Communicative teaching forms | |||||||||
• Communicative teaching forms are used (e.g., group work). | 2.6% | 3.9% | 22.4% | 71.1% | 17.5% | 48.8% | 31.3% | 2.5% | <.001 |
Summer semester 2013 (n=79) | Summer semester 2014 (n=80) | χ2-test, p value* | |||||||||||
---|---|---|---|---|---|---|---|---|---|---|---|---|---|
4. Relevance • The course as such is relevant (profession, doctoral thesis). | Entirely | To a large degree | To a lesser degree | Not at all | Cannot be judged | Entirely | To a large degree | To a lesser degree | Not at all | Cannot be judged | |||
11.4% | 25.3% | 17.7% | 8.9% | 36.7% | 12.5% | 32.5% | 15.0% | 6.3% | 33.8% | .297 | |||
5. Redundancy • My previous knowledge was… | Far too little | Partly too little | Exactly right | A lot was known | Everything was known | Far too little | Partly too little | Exactly right | A lot was known | Everything was known | |||
34.6% | 38.5% | 21.8% | 3.8% | 1.3% | 10.0% | 51.3% | 22.5% | 16.3% | 0.0% | <.001 | |||
6. Requirements • The amount of the syllabus was… | Far too much | A bit too much | Exactly right | A bit too little | Far too little | Far too much | A bit too much | Exactly right | A bit too little | Far too little | |||
19.0% | 49.4% | 30.4% | 1.3% | 0.0% | 0.0% | 35.0% | 63.8% | 1.3% | 0.0% | <.001† | |||
6. Requirements • The pace of the course is… | Far too fast | A bit too fast | Exactly right | A bit too slow | Far too slow | Far too fast | A bit too fast | Exactly right | A bit too slow | Far too slow | |||
11.4% | 45.6% | 30.4% | 12.7% | 0.0% | 2.5% | 45.0% | 46.3% | 6.3% | 0.0% | .031 | |||
11. General estimation | 1 | 2 | 3 | 4 | 5 | 6 | 1 | 2 | 3 | 4 | 5 | 6 | |
• If a grade were to be given for the entire course, I would give the course the following grade: | 5.1% | 37.2% | 37.2% | 7.7% | 12.8% | 0.0% | 11.3% | 36.3% | 36.3% | 13.8% | 1.3% | 1.3% | .039 |
Results
Comparison of the Examination Results between the Teaching Sites


Comparative Analysis of Evaluation Results
Discussion
Conclusion
Acknowledgments
Footnotes
REFERENCES
Appendix 1
Overall Learning Objective
Categories
Cat. | No. | Learning objective | Description |
---|---|---|---|
1 | 1.1 | Definition and function of biometry (biostatistics) and epidemiology | Students will be able to define biometry and epidemiology and describe the tasks thereof |
1 | 1.2 | Definition of veterinary public health | Students will be able to define the concept of veterinary public health |
2 | 2.1 | Relationship between population parameter (true value, e.g., prevalence) and corresponding estimated value of a sample | Students will be able to explain the concept of random sampling and the relationship between population parameters and corresponding estimated values of a sample |
2 | 2.2 | Definition and interpretation of epidemiological measures such as prevalence, (cumulative) incidence, incidence density, mortality | Students will be able to apply and asses central epidemiological measures of morbidity (prevalence, [cumulative] incidence, and mortality [total, disease-specific]) |
3 | 3.1 | Level of measurement values (nominal, ordinal, interval, ratio), including descriptive statistics | Students will be able to assign levels of measurement values in practical examples and elucidate differences between various scales |
3 | 3.2 | Calculation of central tendency and dispersion measures | Students will be able to characterize data by using known central tendency and dispersion measures (mean, median, mode, minimum, maximum range, quantiles, proportion) |
3 | 3.3 | Meaning of arithmetic mean, standard deviation, and standard error | Students will be able to assess the importance of basic descriptive measures (objective 3.2) by analyzing data appropriately with the help of these measures |
3 | 3.4 | Creating graphics for the description of measured values, and their distributions and relative frequencies | Students will be able to illustrate frequency distributions of measured values graphically according to their level of measurement (circle graph, bar graph, histogram, box plot) |
3 | 3.5 | Interpretation of graphics for measured value distributions | Students will be able to interpret data presented by different graphics correctly |
4 | 4.1 | Calculating probabilities | Students will be able to apply the basic rules for calculating probabilities (addition, multiplication, conditional probabilities) |
4 | 4.2 | Bayes Theorem about conditional probabilities | Students will be able to use the Bayes theorem to calculate predictive values of diagnostic tests |
4 | 4.3 | Diagnostic test characteristics | Students will be able to explain the difference between apparent and true prevalence and evaluate the quality of a diagnostic test based on diagnostic test characteristics (sensitivity, specificity) |
4 | 4.4 | Truth content/diagnostic value of a test result (positive and negative predictive value) | Students will be able to calculate and interpret positive and negative predictive values to judge the validity of a diagnostic test result |
4 | 4.5 | Understanding probability and randomness, knowledge of simple probability functions (binomial distribution, normal distribution) | Students will be able to describe the difference between continuous and discrete probability functions and characterize variables based on probabilities and distributions |
4 | 4.6 | Definition and meaning of Bernoulli and binomial distribution | Students will be able to describe the model of the Bernoulli experiment and the resulting binomial distribution and apply the binomial distribution for calculating probabilities |
4 | 4.7 | Knowledge of the Gaussian distribution, assessment of normality | Students will be able to use the normal distribution as a special continuous probability distribution and assess if a normal distribution can be assumed for present data |
4 | 4.8 | Normal ranges for continuous (interval scale) measurements (e.g., blood or urine parameters) | Students will be able to evaluate results of medical findings using clinical reference values (“normal ranges”) |
5 | 5.1 | Definition and calculation of the CI for an estimated population parameter | Students will be able to calculate and interpret CIs for an estimated population parameter (mean, proportion) from a random sample |
5 | 5.2 | Difference between normal ranges and CIs | Students will be able to distinguish between clinically relevant normal ranges and statistically based CIs |
5 | 5.3 | Link between sample size and CIs | Students will be able to explain the influence of sample size on the width of the CI |
5 | 5.4 | Concept of sample size for epidemiological studies | Students will be able to define the concept of simple random sampling and explain the influence of sample size on precision of estimated parameters (CIs) |
5 | 5.5 | Type I (alpha) error, type II (beta) error, and power on the example of one-sample tests | Students will be able to explain null hypothesis, alternative hypothesis, type I error, type II error, and power on the example of statistical one-sample tests |
5 | 5.6 | Interpretation of the p value of a statistical test | Students will be able to explain statistical significance on the p value of a statistical test and type I error (alpha) |
5 | 5.7 | Selection of an appropriate statistical tests for comparison of means or proportions between two groups | Students will be able to define the concept of simple statistical test procedures including the conditions of their applicability (level of measurement values, assumptions) |
5 | 5.8 | Statistical two-group comparisons | Students will be able to perform correct statistical methods in a practical example for comparison of measurements between two experimental groups (t-test, Chi-square test) and interpret the results |
5 | 5.9 | Correlations between continuous measurements | Students will be able to calculate and interpret correlation coefficients (Pearson, Spearman) and parameter of a simple linear regression model |
5 | 5.10 | Link between binary disease outcome and risk factor | Students will be able to calculate and interpret the relative risk (RR) and odds ratio (OR) based on cross-tabulated information |
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Journal of Veterinary Medical Education 2016 43:4, 332-343