| Course | PUBH 8048 Research Applications of Theories, Models, and Conceptual Frameworks in Public Health |
|---|---|
| Week | Week 9 |
| Paper type | Analysis plan paper |
| Length | About 1,020 words, 6 pages |
| Format | APA 7 student paper |
| School | Walden University |
| Program | PhD in Public Health |
| Updated | October 2026 |
Free sample paper for PUBH 8048 Week 9
An Analysis Plan That Follows a Claim About Levels: A Multilevel Model for Social Capital and Shutoff Preparedness Among Older Adults Who Live Alone With Powered Equipment, With Predictions Named Before Data Arrive
Student Name
Walden University
PUBH 8048: Research Applications of Theories, Models, and Conceptual Frameworks in Public Health
Instructor Name
Month Day, Year
An Analysis Plan That Follows a Claim About Levels: A Multilevel Model for Social Capital and Shutoff Preparedness Among Older Adults Who Live Alone With Powered Equipment, With Predictions Named Before Data Arrive
Why the Framework Requires a Multilevel Model
The social capital framework used in this study places resources at two levels: in a person's network of ties and in the cohesion of the neighborhood where the person lives (Portes, 1998; Kawachi et al., 1997). Residents of the same neighborhood share its cohesion and are likely to resemble one another in other ways, so their preparedness is not independent. An ordinary regression that treated each resident as independent would understate uncertainty and would blur the distinction between a person's own ties and the neighborhood's character. A multilevel model, with residents nested within neighborhoods, estimates both kinds of association at their proper levels. Neighborhood effects research has been urged to specify what about neighborhoods matters and to analyze area and individual factors at their own levels (Diez Roux, 2001), which is what this plan does.
Data Structure
Participants are residents aged 65 and older who live solo and use electrically powered medical equipment in Calder County, the course's composite setting, recruited within census block groups in parts of the county where the utility cuts power during fire weather. The target is 420 residents in about 60 block groups, roughly seven per block group. Neighborhood cohesion is measured by asking all participants, plus a random sample of other adult residents in each block group, about neighbors' willingness to help and trust, then averaging within block groups.
The Model
The primary outcome is the preparedness index, a count from 0 to 3. The model is a multilevel Poisson regression with a random intercept for block group. Individual-level predictors are bonding and bridging tie scores and a binary indicator of any linking tie, excluding utility program enrollment, which is part of the outcome. The block-group-level predictor is mean neighborhood cohesion. Covariates are age, sex, income category, a self-rated health measure and type of equipment, included because the conceptual diagram shows income and health as possible causes of both ties and preparedness.
Named Predictions
Before data arrive, the plan states what the framework predicts, so results can be judged against it:
1. Each additional practical tie will be associated with higher preparedness, with bonding ties showing the largest association for backup power and bridging ties for written plans.
2. Residents with any linking tie will be more likely to be fully prepared.
3. After accounting for individual ties, higher neighborhood cohesion will still be associated with higher preparedness.
4. Part of the association between cohesion and preparedness will run through individual ties, so the cohesion coefficient will shrink when tie scores are added.
5. The variance in preparedness between block groups will be modest, as most variation lies among individuals.
Testing the Path From Cohesion to Ties
Prediction 4 requires a mediation analysis: comparing the cohesion coefficient in models with and without individual tie scores and estimating the indirect path from cohesion to ties to preparedness. Because data are cross-sectional, this tests consistency with the framework's claim, not causation.
Sensitivity Analyses
Three sensitivity analyses address known weaknesses. First, block groups with fewer than four participants will be combined with adjacent ones to stabilize cohesion estimates. Second, the model will be rerun with fully prepared status as a binary outcome. Third, linking ties will be redefined to exclude any contact initiated by the utility, testing whether the association reflects institutions reaching residents rather than residents reaching institutions.
Power
With 420 residents in 60 clusters and an assumed intraclass correlation of 0.05, the design effect is about 1.3, giving an effective sample of roughly 320 for individual-level associations. That is adequate for moderate associations but limited for detecting small neighborhood-level effects, which the report will state.
Handling Missing Data
Some residents will not complete every item, especially the network questions, which ask people to count others and can be tiring. If fewer than 10% of values are missing on any variable, the analysis will use complete cases and report how many were dropped. If more are missing, multiple imputation will be used, with the imputation model including all variables in the analysis model and block group. Missing cohesion values from the mail sample do not threaten the individual analysis, since cohesion is aggregated, but block groups with fewer than eight cohesion respondents will be flagged.
Software and Checks
Models will be fit in standard statistical software with adaptive quadrature for the random intercept. Before interpreting estimates, the analyst will check for overdispersion in the preparedness count, since a Poisson model assumes the variance equals the mean; if overdispersion is present, a negative binomial or ordinal model will replace it, and the change will be reported. Residuals will be examined by block group to identify neighborhoods the model fits poorly.
Exploratory Analyses
Two exploratory analyses are labeled as such in advance. One examines whether the association between bonding ties and preparedness differs for residents with family nearby versus far away. The other compares residents who use oxygen with those using other devices, since oxygen users may face sharper deadlines when power fails. Neither will be used to support the main conclusions; both may suggest questions for later work.
Reporting
Estimates will appear in the order of the predictions, with each estimate shown alongside the prediction it tests, so readers can see where the framework held and where it did not. A prediction that fails will be reported as prominently as one that holds. The intraclass correlation will be reported to show how much preparedness varies between neighborhoods.
Limits Set in Advance
The plan does not test whether preparedness protects residents during actual shutoffs, which would require outcome data on health events that are rare. Nor does it estimate causal effects of ties; the design is observational. National estimates show that hundreds of thousands of people whose home medical devices need electricity live in the community, most often older adults (Molinari et al., 2017), so even an observational description of which ties go with preparedness can guide outreach.
References
Diez Roux, A. V. (2001). Investigating neighborhood and area effects on health. American Journal of Public Health, 91(11), 1783-1789. https://doi.org/10.2105/AJPH.91.11.1783
Kawachi, I., Kennedy, B. P., Lochner, K., & Prothrow-Stith, D. (1997). Social capital, income inequality, and mortality. American Journal of Public Health, 87(9), 1491-1498. https://doi.org/10.2105/AJPH.87.9.1491
Molinari, N. A. M., Chen, B., Krishna, N., & Morris, T. (2017). Who's at risk when the power goes out? The at-home electricity-dependent population in the United States, 2012. Journal of Public Health Management and Practice, 23(2), 152-159. https://doi.org/10.1097/PHH.0000000000000345
Portes, A. (1998). Social capital: Its origins and applications in modern sociology. Annual Review of Sociology, 24, 1-24. https://doi.org/10.1146/annurev.soc.24.1.1
PUBH 8048 Week 9 instructions, in plain terms
Analysis plan assignments ask students to describe how their data will be analyzed to answer their research questions, and to show that the analysis follows from their framework. Prompts usually require the data structure, the model, predictors and covariates, hypotheses or predictions, handling of missing data, sensitivity analyses and power or precision. Instructors reward plans that justify the model by the framework's claims, such as multiple levels, state predictions before data collection, anticipate violations of model assumptions and commit to reporting results that contradict the framework. Plans that choose a model by habit or software default earn less credit. Some seminars ask that predictions be registered with the instructor before data collection.
How this PUBH 8048 Week 9 example is built
The paper opens by explaining why the framework requires a multilevel model. Sections describe the data structure, the model with its predictors and covariates, five numbered predictions, a mediation test, three sensitivity analyses and a power calculation. Further sections cover missing data, software and checks for overdispersion, reporting order and what the plan will not do, connected to national data on electricity-dependent residents. Each prediction is numbered so the results section can report against it directly. The power section states the assumed intraclass correlation so readers can judge it.
Reading the PUBH 8048 Week 9 rubric
Graders assess the link between framework and model, completeness and correctness of the specification and transparency. Credit is highest when the model structure is explicitly derived from the framework. Named predictions, especially ones that could fail, show scientific rigor. Sensitivity analyses addressing known weaknesses demonstrate care. A power or precision statement with stated assumptions is expected. Commitment to report contrary findings adds credibility. Plans that check model assumptions, such as overdispersion in count outcomes, and state the alternative model in advance show statistical care. Graders reward missing data rules set before data collection. A precision statement that admits limits for neighborhood-level effects shows honesty about what the design can detect. Plans that state the order in which results will be reported, tied to the predictions, show readers exactly how the theory will be judged. A note on which software and estimation method will be used adds transparency.
PUBH 8048 Week 9 help from the desk
Students often describe a model without saying why it fits the theory. Start with what your framework claims about levels, mediators or moderators, and let that choose the model. Write predictions before seeing data. List the assumptions your model makes and how you will check them. Plan for missing data. Say what you will do if a prediction fails. Share your framework's levels and outcome to get a matching multilevel plan. Write your predictions as sentences with a direction, then decide which estimate will test each. Check the assumptions of your chosen model before you collect data, not after. Ask a statistician to review the plan.
Get a PUBH 8048 Week 9 example written to your instructions
Send your research questions, your variables and their levels, along with the analysis-plan prompt and rubric. You receive a PUBH 8048 Week 9 plan that derives each modeling choice from your framework, pairs every question with the estimate that answers it and writes out the result that would count against you. Allow 24 to 48 hours. First sample free.
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PUBH 8048 Week 9 questions, answered
Where can I find a free PUBH 8048 Week 9 sample paper?
The full Week 9 analysis plan is shown above, using a multilevel model for social capital and shutoff preparedness.
Why does the framework require a multilevel model?
Social capital is placed both in individuals' ties and in neighborhoods, so residents nested within neighborhoods must be analyzed at both levels.
What is a design effect?
The factor by which clustering inflates variance; here about 1.3, reducing 420 residents to an effective sample of roughly 320.
What does the mediation test examine?
Whether neighborhood cohesion is associated with preparedness partly through residents' individual ties.
How will failed predictions be reported?
As prominently as successful ones, alongside the estimate that tested them.