| Literature DB >> 16824224 |
Elizabeth M Haney1, Christina Nicolaidis, Alan Hunter, Benjamin K S Chan, Thomas G Cooney, Judith L Bowen.
Abstract
BACKGROUND: Despite recent residency workload and hour limitations, little research on the relationship between workload and learning has been done. We sought to define residents' perceptions of the optimal patient workload for learning, and to determine how certain variables contribute to those perceptions. Our hypothesis was that the relationship between perceived workload and learning has a maximum point (forming a parabolic curve): that either too many or too few patients results in sub-optimal learning.Entities:
Mesh:
Year: 2006 PMID: 16824224 PMCID: PMC1550230 DOI: 10.1186/1472-6920-6-35
Source DB: PubMed Journal: BMC Med Educ ISSN: 1472-6920 Impact factor: 2.463
Figure 1Theoretical model of resident learning. In a proposed theoretical model for resident learning, learning is optimal at a census or workload (Point A); where patient volume, acuity and variety (all contributing to workload) are adequate and appropriate for resident learning. Resident learning is less optimal when residents have either too few patients (inadequate workload, Point B) or too many patients (overwhelming workload, Point C).
Survey Responses According to Resident Year of Training
| N | 793 (59%) | 626 (44%) |
| Census | 4.7 (SD 2.3) | 7.5 (SD 3.5) |
| New Admissions | 3.4 (SD 1.9) | 5.2 (SD 2.7) |
| Acuity | 3.1 (SD 0.91) | 3.2 (SD 0.89) |
| Case Variety | 3.3 (SD 1.0) | 3.5 (SD 0.88) |
| Learning | 3.1 (SD 0.86) | 3.3 (SD 0.87) |
All comparisons between R1s and R2/R3s are significant at p < 0.001.
Parameter coefficients for learning vs. patient volume multivariate models
| Beta coef. | p-value | Beta coef. | p-value | Beta coef. | p-value | Beta coef. | p-value | |
| .108 | .006 | .0605 | .175 | .0834 | .279 | .114 | .191 | |
| .267 | <.001 | .264 | <.001 | .355 | <.001 | .192 | .038 | |
| -.0095 | .018 | -.0030 | .144 | |||||
| .0592 | .194 | .0393 | .277 | |||||
| 3.1 | 6.6 | |||||||
| -.0151 | .220 | -.0146 | .045 | |||||
| .0059 | .955 | .190 | .022 | |||||
| None identified | 6.5 | |||||||
Figure 2Parabolic curves for learning vs. number of patients for R1's and R2/R3's. Parabolic curves generated from multivariate models using quadratic equations demonstrate the relationships between learning and census or new admissions, adjusted for acuity and case variety for R1s as compared to R2s/R3s.