| Literature DB >> 28503218 |
Benjamin C Loh1, Kheng F Wah2, Carolyn A Teo3, Nadia M Khairuddin4, Fairenna B Fairuz5, Jerry E Liew6.
Abstract
BACKGROUND: Value added services (VAS) are an innovative dispensing system created to provide an alternative means of collecting partial drug supply from our hospital. This in turn was projected to reduce the necessity for patient to visit pharmacy counter and thus reduce the burden of prescription handling.Entities:
Keywords: Ambulatory Care; Appointments and Schedules; Hospital; Malaysia; Pharmaceutical Services; Pharmacists; Pharmacy Service; Professional Practice
Year: 2017 PMID: 28503218 PMCID: PMC5386619 DOI: 10.18549/PharmPract.2017.01.846
Source DB: PubMed Journal: Pharm Pract (Granada) ISSN: 1885-642X
Figure 1Workflow of conventional medication dispensing.
Differences of variables pre and post-intervention phase (n=215).
| Variables | Before intervention | After intervention | z-statistic[ | P value[ |
|---|---|---|---|---|
| Num. of prescription | 654.5 (174) | 513 (168) | -6.693 | <0.001 |
| Num. of query | 3.5 (6) | 11 (12) | -7.497 | <0.001 |
| Num. of dispensing counter | 7 (0) | 5 (2) | -6.941 | <0.001 |
| Num. of pharmacist | 21 (4) | 23 (5) | -1.861 | 0.063 |
| Num. of pharmacy technician | 17 (3) | 16 (3) | -2.481 | 0.013 |
Mann-Whitney Test
Effect of VAS promotional campaign on pharmacy activities (n=215).
| Variables | Before intervention | After intervention | t-statistic (df)[ | p-value[ |
|---|---|---|---|---|
| Number of Refill prescriptions Median (IQR) | 391 (301) | 276 (172) | -4.475[ | <0.001[ |
| VAS registration (%) Mean; SD | 20.9; 16.9 | 35.7; 19.3 | 5.636 (201) | <0.001 |
| Prescription served less than 30 minutes (%) Mean; SD | 83.2; 15.9 | 90.3; 11.5 | 3.431 (138.9) | 0.001 |
| Average waiting time (min) Mean; SD | 21.2; 7.1 | 17.7; 12.9 | -2.143 (203) | 0.033 |
Independent t Test;
Z-statistic, Mann-Whitney Test
Simple linear regression analysis evaluating the impact of factors towards percentage of prescription served less than 30 minutes (n=215).
| Variable (x) | Simple linear regression | p-value | ||
|---|---|---|---|---|
| Log (101-y) | % change in y for every increase in 1 unit x | |||
| b | 95%CI | |||
| Num. of pharmacists | 0.0044 | -0.0142, 0.0231 | -0.0679 | 0.6394 |
| Num. of pharmacy Technicians | 0.0009 | -0.0230, 0.0248 | -0.0207 | 0.9392 |
| Num. of pharmacy counters | 0.1841 | 0.1444, 0.2238 | -0.3639 | <0.001 |
| Num. of queries | 0.0041 | -0.0036, 0.0117 | -0.0790 | 0.2966 |
| Num. of prescriptions | 0.0014 | 0.0011, 0.0017 | -0.0031 | <0.001 |
| Num. of refill prescriptions | 0.0007 | 0.0005, 0.0011 | -0.0143 | <0.001 |
| [ | -0.2376 | -0.3472, -0.1281 | 5.6711 | <0.001 |
y=Percentage prescription with waiting time less than 30 minutes
b= crude regression coefficient
Post intervention=1, Pre intervention=0
Multiple linear regression analysis evaluating the impact of factors towards percentage of prescription served less than 30 minutes (n=215).
| Variable (x) | Multiple linear regression[ | |||
|---|---|---|---|---|
| Log (101-y) | % change in y for every increase in 1 unit x | |||
| Adj. | 95%CI | |||
| No. of pharmacy technicians | -0.0349 | -0.0548, -0.0150 | 0.1352 | 0.001 |
| No. of pharmacy counters | 0.1125 | 0.0631, 0.1620 | -0.5191 | <0.001 |
| No. of prescriptions | 0.0008 | 0.0004, 0.0011 | -0.0040 | <0.001 |
| No. of refill prescriptions | 0.0004 | 0.0002, 0.0007 | -0.0004 | <0.001 |
Adj. b=adjusted regression coefficient
R=0.446; the model reasonably fits well; model assumptions are met; there is no interaction detected; there is no multicollinearity problems
Final Model: Log10 (101 – y) = 0.239 – (0.035*Pharmacy technician) + (0.113*pharmacy counter) + (0.001*total prescription) + (0.0001*refill prescription)
Simple regression analysis between percentage of VAS registration and number of refill prescriptions (n = 215).
| Variable (x) | Simple Linear Regression | ||
|---|---|---|---|
| b | 95% CI | p-value | |
| Percentage of VAS registration | -2.9838 | -4.2289,-1.7388 | <0.001 |
y = Refill prescription
b = crude regression coefficient
aR= 0.100; the model reasonably fits well; model assumptions are met; there is no multicollinearity problems