Aims | Objectives/hypotheses | Outcomes |
---|---|---|
Phase One: Feasibility and Utility Analysis (Mixed Methods Anaylsis, Framework Method) | ||
1.1) Establish the feasibility and utility of the data collection design | 1.1.1) Evaluate compliance with the note-collection system | 1.1.1) Evidence of feasibility of this data collection design within practice |
1.1.2) Report any difficulties that arose in descriptive qualitative analysis process | 1.1.2) Evidence of the collected data’s utility for qualitative insights into decision behaviour | |
1.2) Describe patterns of follow-up behaviour within the non-adherence data, establishing the feasibility and utility of AI2 to enable follow-up | 1.2.1) Report on repeated follow-up decision behaviours in the data | 1.2.1) Inductively derived descriptive codes, describing repeated patterns of decision behaviour |
1.2.2) Use these codes to group notes into behavioural categories within the a priori framework of follow-up behaviours | 1.2.2) Deductive categorization of and, therefore, generation of frequency data for code occurrence within categories of follow-up using a framework method approach | |
1.2.3) Describe frequency of behavioural patterns within different metadata derived categories of interest | 1.2.3.1) Between-medication subtypes and follow-up status descriptive statistics 1.2.3.2) Within-patient, between-follow-up status descriptive statistics | |
Phase Two: Generation of Design Insights (Qualitative Analysis, Thematic Synthesis) | ||
2) Explore emergent interaction behaviours with the non-adherence data beyond the categories of followed-up and not followed-up | 2.1) Explore barriers to and facilitators for follow-up behaviours within AI2 | 2.1) Analytical themes going beyond the raw data and generating new categories for intervention and experimentation |
Phase Three: Preliminary evaluation the impact of medication and patient-level characteristics on follow-up (Mixed Methods Analysis, Framework Method) | ||
3) Addressing the problem of establishing—quantitatively—whether CDSS impacted clinician choice using data from Phase One | Hypothesis 1 (H1): The number of flagged patients followed-up will differ significantly between medication subtypes | Test(s): Chi-squared (χ2) test of homogeneity (Cramér’s v to indicate effect size) to confirm variance in distribution of follow-up status between-drugs. Pair-wise Fisher’s Exact tests of independence (χ2 statistic and Cramér’s v to indicate effect size) to explore significance of difference between individual drug types Assumptions, χ2: a) Independence of observations b) No more than 20% of cells have an expected frequency of < 5, no cell has an expected frequency < 1 c) χ2 < critical value for the relevant degrees of freedom [88–90] Assumptions, Fisher’s Exact Test: d) Independence of observations e) Fixed column totals, however, also appropriate where column totals are not fixed should cell sizes be too small for a χ2 test [92] Reported statistics: χ2 statistic, expected counts per cell, actual counts per cell, p value, Cramér’s v |
Hypothesis 2 (H2): The time taken by clinicians to action flags will differ significantly between medication subtypes | Test(s): It is anticipated that these data will not be normally distributed; this assumption will be tested with Shapiro–Wilk tests Kruskal–Wallis H Test, η2 for effect size Assumptions: a) Independence of observations b) Cell size > 5 c) Continuous distribution [89] Should the null hypothesis be rejected, a squared ranks test — exploring homo/heterogeneity of variances between samples will be conducted [89–91] Reported statistics: H statistic, count per cell, p value, η2 statistic | |
Hypothesis 3 (H3): There will be a significant difference in the time taken by clinicians to action flags between the two categories of follow-up | Test(s): It is anticipated that these data will not be normally distributed; this assumption will be tested with Shapiro–Wilk tests Mann–Whitney U Test, η2 for effect size Assumptions: As per the Kruskall-Wallis H Test Reported statistics: U statistic, count per cell, p value, η2 statistic | |
Hypothesis 4 (H4): In patients with mixed follow-up status on their flags, a monotonic time × event relationship will exist — with follow-up more likely to occur in this group as the number of flagged non-adherence events increases | Test(s): Time × event (Cox proportional hazards) regression, log–log plots Assumptions: 1) Non-informative censoring; that is, individuals not participating in the study would have the same probability of experiencing follow-up as those in the study should they have participated 2) Hazard functions remain proportional (eg., if an individual—at baseline—is less likely to be follow-ed up than another individual, this should not change over time). Tested with log–log plots Reported statistics: Coefficient, standard error, hazard ratio, 95% CI, p value, log–log plots [93] |