On the Existence of Fundamental Theorems of Medical Diagnosis and Practice
top of page
Asian Institute of Research, Journal Publication, Journal Academics, Education Journal, Asian Institute
Asian Institute of Research, Journal Publication, Journal Academics, Education Journal, Asian Institute

Journal of Health and Medical Sciences

ISSN 2622-7258

Screen Shot 2018-08-12 at 1.24.09 AM.png
Screen Shot 2018-08-12 at 1.24.02 AM.png
Screen Shot 2018-08-12 at 1.23.57 AM.png
Screen Shot 2018-08-12 at 1.23.52 AM.png
crossref
doi
open access

Published: 13 August 2019

On the Existence of Fundamental Theorems of Medical Diagnosis and Practice

Desmond Ayim-Aboagye

Regent University College of Science and Technology, Ghana

journal of social and political sciences
pdf download

Download Full-Text Pdf

doi

10.31014/aior.1994.02.03.51

Pages: 304-311

Keywords: Koch Postulates, Fredericks & Relman Extended Version Theorem, Diagnosis, Zero-Point Condition, Equilibrium Point Condition, Disease Transmission

Abstract

In this article, the authors discuss their previous treatment of the fundamental theorems of medical diagnosis and practice to a wider class of situations in which Koch postulates and Fredericks & Relman extended version theorem could be used to prove the second theorem. A new approach is introduced involving the importance of Koch's famous postulates to disease transmission.

References

  1. Ayim-Aboagye, D., Adzika, V., & Gyekye, K. (2018). "Fundamental Theorem of the Theory of Superiority Complex", International Journal of Emerging Trends in Science and Technology (IJETST), Vol. 5., Issue 7, July, 6688-6703.

  2. Ayim-Aboagye, D. (2008). Matter Man and Motion: Scientific Theories on Modern

  3. Man and Adaptation. London, Hammersmith: Lulu Com UK Enterprise.

  4. Bayes, T., & Price, M. (1763). An Essay Towards Solving a Problem in the Doctrine of

  5. Chances. Philosophical Transactions of the Royal Society of London, 370–418

  6. Chris, W. (2019). What is Bayes's theorem, and how can it be used to assign probabilities to questions such as the existence of God? What scientific value does it have? Retrieved 16/06/2019 https://www.scientificamerican.com/article/what-is-bayess-theorem-an.

  7. Evans, A. S. (1978). Causation and disease: a chronological journey. The Thomas Parran Lecture. American Journal of Epidemiology. 108 (4): 249–58. PMID 727194.

  8. Fredericks, D. N. & Relman, D. A. (1996). Sequence-based identification of microbial pathogens: a reconsideration of Koch's postulates. Clin Microbiol Rev. 9 (1): 18–33. PMC 172879PMID 8665474.

  9. Koch, R. (1876). Untersuchungen über Bakterien: V. Die Ätiologie der Milzbrand-Krankheit, begründet auf die Entwicklungsgeschichte des Bacillus anthracis[Investigations into bacteria: V. The etiology of anthrax, based on the ontogenesis of Bacillus anthracis] (PDF). Cohns Beitrage zur Biologie der Pflanzen (in German). 2(2): 277–310.

  10. Koch, R. (1893). Ueber den augenblicklichen Stand der bakteriologischen Choleradiagnose [About the instantaneous state of the bacteriological diagnosis of cholera]. Zeitschrift für Hygiene und Infektionskrankheiten (in German). 14: 319–38. DOI:10.1007/BF02284324

  11. Koch, R. (1876). Untersuchungen über Bakterien: V. Die Ätiologie der Milzbrand-Krankheit, begründet auf die Entwicklungsgeschichte des Bacillus anthracis[Investigations into bacteria: V. The etiology of anthrax, based on the ontogenesis of Bacillus anthracis] (PDF). Cohns Beitrage zur Biologie der Pflanzen (in German). 2(2): 277–310.

  12. Lukeprog (2011). A History of Bayes' Theorem, Retrieved 16/06/2019  https://www.lesswrong.com/posts/RTt59BtFLqQbsSiqd/a-history-of-bayes-theorem. 29th August.

  13.  

  14. Norton, J. D. (n.d). Critique of Bayesiansim Induction and Confirmation. Retrieved 16/06/2019, https://www.pitt.edu/~jdnorton/homepage/research/ind_crit_Bayes.html.

  15. Wayne, W. (2016). Bayes theorem. Boston University School of Public Health, 24 July, Retrieved 16/06/2019. http://sphweb.bumc.bu.edu/otlt/MPH-Modules/BS/BS704_Probability/BS704_Probability6.html.

bottom of page