#100 Epidemiological Study Designs
(Core vs Variant )
#I. Observational Studies
#A. Descriptive Studies
Case report — 🔵 CORE
Case series — 🔵 CORE
Descriptive cross-sectional (prevalence) study — 🔵 CORE
Time–place–person descriptive study — 🟡 VARIANT
Descriptive ecological study — 🟡 VARIANT
#B. Analytical Observational Studies
1) Cross-Sectional / Correlational
Analytical cross-sectional study — 🔵 CORE
Correlational study — 🔵 CORE
Ecological study — 🔵 CORE
Multilevel cross-sectional study — 🟡 VARIANT
School-/institution-based cross-sectional study — 🟡 VARIANT
2) Case-Control and Related Designs
Classical case-control study — 🔵 CORE
Matched case-control study — 🟡 VARIANT
Unmatched case-control study — 🟡 VARIANT
Test-positive / test-negative case-control — 🟡 VARIANT
Nested case-control study — 🟡 VARIANT
Case-cohort study — 🟡 VARIANT
Two-stage case-control study — 🟡 VARIANT
Case–case study — 🟡 VARIANT
Case–population study — 🟡 VARIANT
3) Cohort / Longitudinal Studies
Prospective cohort study — 🔵 CORE
Retrospective cohort study — 🔵 CORE
Ambispective cohort study — 🟡 VARIANT
Fixed (closed) cohort — 🟡 VARIANT
Dynamic (open) cohort — 🟡 VARIANT
Historical cohort study — 🟡 VARIANT
Birth cohort study — 🟡 VARIANT
Occupational cohort study — 🟡 VARIANT
4) Self-Controlled / Time-Based Designs
Case-crossover study — 🔵 CORE
Self-controlled case series (SCCS) — 🔵 CORE
Case-time-control study — 🟡 VARIANT
Sequence symmetry analysis — 🟡 VARIANT
Self-controlled risk interval — 🟡 VARIANT
Time-trend study — 🟡 VARIANT
Longitudinal ecological study — 🟡 VARIANT
Panel / repeated-measures study — 🟡 VARIANT
#II. Experimental / Interventional Studies
#A. Randomized Designs
Randomized controlled trial (RCT) — 🔵 CORE
Clinical trial — 🔵 CORE
Field trial — 🔵 CORE
Community intervention trial — 🔵 CORE
Cluster randomized trial — 🟡 VARIANT
Stepped-wedge cluster RCT — 🟡 VARIANT
N-of-1 trial — 🟡 VARIANT
Factorial randomized trial — 🟡 VARIANT
#B. Quasi-Experimental / Natural Experiments
Non-randomized controlled trial — 🔵 CORE
One-group pre-test–post-test study — 🔵 CORE
Before–after study (no control) — 🔵 CORE
Controlled before–after study — 🔵 CORE
Interrupted time-series (ITS) study — 🔵 CORE
ITS with control — 🟡 VARIANT
ITS with multiple interruptions — 🟡 VARIANT
Regression discontinuity design — 🟡 VARIANT
Regression kink design — 🟡 VARIANT
Difference-in-differences study — 🟡 VARIANT
Synthetic control study — 🟡 VARIANT
Natural experiment study — 🟡 VARIANT
#III. Diagnostic, Screening & Measurement Designs
Diagnostic accuracy study — 🔵 CORE
Screening trial — 🔵 CORE
Validation study — 🟡 VARIANT
Reliability / reproducibility study — 🟡 VARIANT
Method comparison study — 🟡 VARIANT
ROC curve analysis study — 🟡 VARIANT
#IV. Genetic, Family & Special Designs
Twin study — 🔵 CORE
Family aggregation study — 🔵 CORE
Adoption study — 🔵 CORE
Genetic association study (GWAS) — 🟡 VARIANT
Phenome-wide association study (PheWAS) — 🟡 VARIANT
Mendelian randomization study — 🟡 VARIANT
#V. Implementation, Policy & Evaluation Designs
Implementation research study — 🔵 CORE
Process evaluation study — 🟡 VARIANT
Outcome evaluation study — 🟡 VARIANT
Impact evaluation study — 🟡 VARIANT
Policy evaluation study — 🟡 VARIANT
Realist evaluation — 🟡 VARIANT
Participatory action research — 🟡 VARIANT
#VI. Surveillance & Data-Based Designs
Surveillance study — 🔵 CORE
Passive surveillance — 🟡 VARIANT
Active surveillance — 🟡 VARIANT
Sentinel surveillance — 🟡 VARIANT
Syndromic surveillance — 🟡 VARIANT
Event-based surveillance — 🟡 VARIANT
Registry-based study — 🔵 CORE
Administrative/database study — 🟡 VARIANT
#VII. Evidence Synthesis Designs
Systematic review — 🔵 CORE
Meta-analysis — 🔵 CORE
Scoping review — 🟡 VARIANT
Umbrella review — 🟡 VARIANT
Network meta-analysis — 🟡 VARIANT
Individual participant data (IPD) meta-analysis — 🟡 VARIANT
Cumulative meta-analysis — 🟡 VARIANT
Living systematic review — 🟡 VARIANT
#VIII. Advanced Analytical / Hybrid Designs
Propensity score–matched study — 🟡 VARIANT
Propensity score–weighted study — 🟡 VARIANT
Instrumental variable study — 🟡 VARIANT
Target trial emulation — 🟡 VARIANT
Comparative effectiveness study — 🟡 VARIANT
Dose–response study — 🟡 VARIANT
Multiphase optimization strategy (MOST) — 🟡 VARIANT
#IX. Mixed & Emerging Designs
Mixed-methods epidemiologic study — 🟡 VARIANT
Hybrid effectiveness–implementation design — 🟡 VARIANT
Systems epidemiology / modeling study — 🟡 VARIANT
Lets go through each study design in brief.........................
#I. OBSERVATIONAL STUDIES
#A. Descriptive Studies
#1️⃣ Case Report — 🔵 CORE
Definition:
Detailed description of a single patient or unique medical event. Often first report of rare disease, complication, or novel presentation. No control group.
Outcome Analysis Plan:
Qualitative description only
Present timeline, symptoms, lab/imaging findings, and outcome
No statistical testing
Sample Size Calculation:
Not applicable (single case)
References: Riley DS, Barber MS, Kienle GS, et al. CARE guidelines for case reports: explanation and elaboration document. J Clin Epidemiol. 2017;89:218–235. Available from: https://www.jclinepi.com/article/S0895-4356(17)30037-9/fulltext
#2️⃣ Case Series — 🔵 CORE
Definition:
Description of a group of patients with a similar diagnosis or exposure to identify patterns. No control group.
Outcome Analysis Plan:
Frequencies and proportions of features or complications
Mean ± SD or median (IQR) for continuous variables
Trends over time summarized in tables or figures
Sample Size Calculation:
Not fixed; usually ≥5–10 patients for meaningful pattern recognition
References: Kooistra B, Dijkman B, Einhorn TA, Bhandari M. How to design a good case series. J Bone Joint Surg Am. 2009;91(Suppl 3):21–26. doi:10.2106/JBJS.H.01573. Available from: https://journals.lww.com/jbjsjournal/fulltext/2009/05003/how_to_design_a_good_case_series.5.aspx
#3️⃣ Descriptive Cross-Sectional (Prevalence) Study — 🔵 CORE
Definition:
Observes a population at a single point in time to measure the prevalence of disease, risk factors, or behaviors.
#Outcome Analysis Plan
Categorical outcomes:
Report as proportion or prevalence (%)
Example: % of adults with hypertension
Continuous outcomes:
Report as mean ± SD (if normally distributed)
Or median (IQR) (if skewed)
Optional subgroup comparisons:
Chi-square test for categorical variables
t-test / ANOVA for continuous variables
#Sample Size Calculation
1. For single proportion (categorical outcome / prevalence):
n=Z2 pq/d2
Where:
Z = Z-score for desired confidence interval (e.g., 1.96 for 95%)
p = expected prevalence
q=1−p
d = desired absolute precision
2. For continuous variable (mean ± SD):
n=Z2 σ2/d2
Where:
Z = Z-score for confidence interval
σ (sigma) = estimated standard deviation
d = desired absolute precision
Lets do practical
#1️⃣ Sample Size Calculation — Single Proportion (Prevalence)
Proposed title: Prevalence of Health Literacy among Adults in Biratnagar, Nepal: A Descriptive Cross-Sectional Study
Formula:
n=Z2pq/d2
Context from Published Study:
In a large cross‑sectional survey from Wuhan, China, the knowledge rate of health literacy was 19.3% (mean score 42.9 ± 11.7), indicating many adults have limited health literacy.SpringerLink
Assumptions for Our Proposal:
Expected prevalence (p): 20% (0.20), based on available literature like Wuhan, China study.SpringerLink
q = 1 − p: 0.80
Desired precision (d): ± 5% (0.05)
Confidence level: 95%; Z = 1.96
#Stepwise Calculation
n=(1.96)2×0.20×0.80/(0.05)2
Where,
Z2=1.962=3.8416
p×q=0.20×0.80=0.16
Numerator: 3.8416×0.16=0.6147
Denominator: d2=0.0025
n=0.6147/0.0025=245.88≈246
👉 Required sample size = 246 adults
#2️⃣ Sample Size Calculation — Continuous Outcome (Mean Health Literacy Score)
Proposed title: Mean Health Literacy Score among Adults in Biratnagar, Nepal: A Descriptive Cross-Sectional Study
Formula:
n=Z2σ2/d2
Context from Published Study:
In the Wuhan study, the average health literacy score in adults was 42.9 with SD ± 11.7.SpringerLink
Assumptions for Our Proposal:
Estimated SD (σ): 11.7
Desired precision (d): ± 2 points
Z = 1.96
#Stepwise Calculation
n=(1.96)2×(11.7)2/(2)2n
Where,
Z2=3.8416
σ2=11.72=136.89
Numerator: 3.8416×136.89=526.20
d2=4
n=526.20/4=131.55≈132
👉 Required sample size = 132 adults
d=? uff..What is this?
In sample size calculations—for both prevalence (categorical outcome) and mean (continuous outcome)—the symbol d represents the desired absolute precision of your estimate.
#1️⃣ In Prevalence / Single Proportion Studies
Formula:
n=Z2pq/d2
What is d?
d = margin of error or acceptable difference between your estimated prevalence and the true population prevalence.
Expressed as a proportion (not percentage) in formula.
Determines how precise your estimate will be.
Example:
Expected prevalence of limited health literacy in Biratnagar adults(p) = 20% → 0.20
You want the prevalence estimate to be accurate ±5% → d=0.05
Interpretation:
If calculated prevalence = 20%, then the true population prevalence is expected between 15% and 25% (20% ± 5%).
Smaller d → more precise estimate → larger sample size
Someone said Absolute vs Relative d – Oh !! What to add? BUT WHY?
#1️⃣ Absolute d
Let’s say d=5%
Interpretation: True prevalence will be within 20% ± 5% → 15% to 25%
Fixed margin, independent of the prevalence
Formula in sample size calculation: n=Z2 pq/d2(d in same units as p)
#2️⃣ Relative d
Relative precision = 10% of expected prevalence
Absolute d=10%×20%=2%
Interpretation: True prevalence within 20% ± 2% → 18% to 22%
Scales with prevalence
Formula: dabsolute=drelative×p
#Visual Table
Type
Value
Interpretation
Absolute d
5%
True prevalence 15–25%
Relative d
10% → 2%
True prevalence 18–22%
💡 Tip:
Use absolute d for standard prevalence calculations. Most textbooks and standard formulae (e.g., n=Z2pq/d2 use absolute d.
Use relative d when prevalence is very low (<10%) or very high (>90%), to avoid extremely large or tiny sample sizes and to make the precision meaningful.
#2️⃣ In Mean / Continuous Outcome Studies
Formula:
n=Z2 σ2/d2
What is ddd?
d = desired precision around the mean
It is the maximum acceptable difference between the sample mean and the true population mean
Same effect: smaller ddd → more precise estimate → larger sample size
Example:
Estimated SD (σ\sigmaσ) = 12 points
Desired precision ±2 points → d=2
Interpretation: The sample mean will be within 2 points of the true population mean with the specified confidence (e.g., 95%).
#✅ Key Points About d
Always express d in the same units as your outcome:
Proportion for prevalence
Score/measurement unit for continuous outcome
Smaller d → higher precision → larger sample size
Larger d → less precision needed → smaller sample size
#4️⃣ Time–Place–Person Descriptive Study — 🟡 VARIANT
Definition:
Describes disease distribution by person, place, and time, often used in outbreak investigations.
Outcome Analysis Plan:
Person: age, sex, occupation → frequency/proportion, mean ± SD
Place: geographic distribution → maps, clustering
Time: epidemic curve, trend analysis
Typically descriptive; inferential statistics optional
Sample Size Calculation:
If prevalence is estimated → use cross-sectional formula
For outbreak investigations → include all available cases
#5️⃣ Descriptive Ecological Study — 🟡 VARIANT
Definition:
Uses population-level (group) data to describe exposure–outcome relationships (unit of analysis = group, not individual).
Outcome Analysis Plan:
Group-level summaries: mean, median, range
Scatter plots or maps to visualize exposure–outcome relationships
Correlation/regression analysis at group level
Sample Size Calculation:
Depends on number of groups (≥10–20 groups recommended)
Individual-level sample size not applicable
#B. Analytical Cross-Sectional / Correlational Studies
#1️⃣ Analytical Cross-Sectional Study — 🔵 CORE
Definition:
Measures exposure and outcome simultaneously in a population and analyzes association between them.
Outcome Analysis Plan:
Binary outcome: odds ratio (OR), chi-square, logistic regression
Continuous outcome: mean ± SD, t-test/ANOVA, linear regression
Sample Size Calculation:
Two proportions (binary):
n=(Zα/22pˉ(1−pˉ)+Zβp1(1−p1)+p2(1−p2))2(p1−p2)2n = \frac{(Z_{\alpha/2}\sqrt{2\bar{p}(1-\bar{p})} + Z_\beta\sqrt{p_1(1-p_1) + p_2(1-p_2)})^2}{(p_1 - p_2)^2}n=(p1−p2)2(Zα/22pˉ(1−pˉ)+Zβp1(1−p1)+p2(1−p2))2
Two means (continuous):
n=2(Zα/2+Zβ)2σ2(μ1−μ2)2n = \frac{2 (Z_{\alpha/2} + Z_\beta)^2 \sigma^2}{(μ_1 - μ_2)^2}n=(μ1−μ2)22(Zα/2+Zβ)2σ2
#2️⃣ Correlational Study — 🔵 CORE
Definition:
Measures strength and direction of association between two continuous variables at one point in time.
Outcome Analysis Plan:
Pearson correlation (r) for normally distributed variables
Spearman rank correlation for non-normal data
Simple/multiple linear regression for effect estimation
Sample Size Calculation:
n=(Zα/2+Zβ)2(0.5⋅ln1+r1−r)2+3n = \frac{(Z_{\alpha/2} + Z_\beta)^2}{(0.5 \cdot \ln \frac{1+r}{1-r})^2} + 3n=(0.5⋅ln1−r1+r)2(Zα/2+Zβ)2+3
Where rrr = expected correlation coefficient
#3️⃣ Ecological Study — 🔵 CORE
Definition:
Analyzes population- or group-level data to examine exposure–outcome associations.
Outcome Analysis Plan:
Group means, medians, proportions
Scatter plots, maps, linear regression at group level
Correlation coefficient optional
Sample Size Calculation:
Based on number of groups ≥10–20
More groups → more statistical power
No individual-level sample size
#4️⃣ Multilevel Cross-Sectional Study — 🟡 VARIANT
Definition:
Cross-sectional study accounting for hierarchical data (e.g., students nested in schools).
Can separate individual-level and group-level effects.
Outcome Analysis Plan:
Mixed-effects regression (random intercept, random slope)
ICC (intra-class correlation) to measure clustering
Adjust for confounders at different levels
Sample Size Calculation:
Adjust for design effect due to clustering:
neffective=n1+(m−1)⋅ICCn_{\text{effective}} = \frac{n}{1 + (m-1)\cdot ICC}neffective=1+(m−1)⋅ICCn
Where:
mmm = average cluster size
ICCICCICC = intra-cluster correlation
Then use cross-sectional formula for neffectiven_{\text{effective}}neffective
#5️⃣ School-/Institution-Based Cross-Sectional Study — 🟡 VARIANT
Definition:
Cross-sectional study conducted within defined schools or institutions.
May introduce cluster effect if multiple institutions included.
Outcome Analysis Plan:
Same as analytical cross-sectional study
Adjust for clustering if multiple schools → multilevel or mixed-effects model
Sample Size Calculation:
Adjust for design effect:
nadjusted=nsimple×DEn_{\text{adjusted}} = n_{\text{simple}} \times DEnadjusted=nsimple×DEDE=1+(m−1)⋅ICCDE = 1 + (m-1) \cdot ICCDE=1+(m−1)⋅ICC
mmm = average students per school, ICCICCICC = intra-cluster correlation
#B. Case-Control and Related Designs
#1️⃣ Classical Case-Control Study — 🔵 CORE
Definition:
Selects cases with the outcome and controls without the outcome, then looks backward for exposure.
Outcome Analysis Plan:
Odds Ratio (OR) for association
Logistic regression for adjustment of confounders
Chi-square / Fisher exact test for categorical variables
Sample Size Calculation:
Binary exposure:
n=(Zα/22pˉ(1−pˉ)+Zβp1(1−p1)+p2(1−p2))2(p1−p2)2n = \frac{(Z_{\alpha/2}\sqrt{2\bar{p}(1-\bar{p})} + Z_\beta\sqrt{p_1(1-p_1) + p_2(1-p_2)})^2}{(p_1 - p_2)^2}n=(p1−p2)2(Zα/22pˉ(1−pˉ)+Zβp1(1−p1)+p2(1−p2))2
Continuous exposure: two means formula
#2️⃣ Matched Case-Control Study — 🟡 VARIANT
Definition:
Cases and controls matched on confounders (e.g., age, sex) to reduce bias.
Outcome Analysis Plan:
Conditional logistic regression
Paired analysis for matched variables
Sample Size Calculation:
Similar to classical, adjusted for correlation due to matching (smaller n usually)
#3️⃣ Unmatched Case-Control Study — 🟡 VARIANT
Definition:
No matching of controls; simpler design, risk of confounding.
Outcome Analysis Plan:
Logistic regression
Chi-square or t-test for comparisons
Sample Size Calculation:
Same as classical case-control study
#4️⃣ Test-Positive / Test-Negative Case-Control — 🟡 VARIANT
Definition:
Cases = test-positive; controls = test-negative; often used in vaccine effectiveness studies.
Outcome Analysis Plan:
Odds ratio for exposure
Stratified analysis for confounders
Sample Size Calculation:
Two-proportion formula using expected vaccine effectiveness (VE)
#5️⃣ Nested Case-Control Study — 🟡 VARIANT
Definition:
Case-control within a cohort; exposure measured before outcome occurs.
Outcome Analysis Plan:
Conditional logistic regression
Sample Size Calculation:
Include all cases + random sample of controls
Based on cohort event rate and expected OR
#6️⃣ Case-Cohort Study — 🟡 VARIANT
Definition:
Random subcohort selected as controls; all incident cases included.
Outcome Analysis Plan:
Cox proportional hazards
Logistic regression for binary outcomes
Sample Size Calculation:
Subcohort size based on expected event rate and desired power
#7️⃣ Two-Stage Case-Control Study — 🟡 VARIANT
Definition:
Screening + confirmatory stage; improves efficiency and reduces cost.
Outcome Analysis Plan:
Logistic regression
Adjust for selection probabilities
Sample Size Calculation:
Stage 1: determine n for initial screening
Stage 2: adjust for sampling fraction
#8️⃣ Case–Case Study — 🟡 VARIANT
Definition:
Compares two sets of cases with different outcomes/exposures.
Outcome Analysis Plan:
Logistic regression to compare exposures
Chi-square for categorical variables
Sample Size Calculation:
Two proportions or two means depending on type of exposure
#9️⃣ Case–Population Study — 🟡 VARIANT
Definition:
Uses population-level controls instead of individual controls.
Outcome Analysis Plan:
OR estimation comparing cases to population exposure prevalence
Sample Size Calculation:
Based on expected exposure prevalence in cases and population
#C. Cohort / Longitudinal Studies
#1️⃣ Prospective Cohort Study — 🔵 CORE
Definition:
Follows exposed and unexposed groups forward in time to measure incidence of outcome.
Outcome Analysis Plan:
Binary outcome: Risk Ratio (RR), OR, risk difference
Time-to-event: Kaplan-Meier, Cox proportional hazards
Continuous outcome: mean difference, linear regression
Sample Size Calculation:
Binary:
n=(Zα/2+Zβ)2[p1(1−p1)+p2(1−p2)](p1−p2)2n = \frac{(Z_{\alpha/2} + Z_\beta)^2 [p_1(1-p_1)+p_2(1-p_2)]}{(p_1 - p_2)^2}n=(p1−p2)2(Zα/2+Zβ)2[p1(1−p1)+p2(1−p2)]
Continuous: two means formula
#2️⃣ Retrospective Cohort Study — 🔵 CORE
Definition:
Uses existing records to identify exposed/unexposed groups; looks forward from past exposure to outcome.
Outcome Analysis Plan:
Same as prospective cohort
Check for completeness/quality of records
Sample Size Calculation:
Same as prospective cohort
#3️⃣ Ambispective Cohort Study — 🟡 VARIANT
Definition:
Combines retrospective and prospective data in one cohort.
Outcome Analysis Plan:
Same as cohort
Can analyze retrospective and prospective periods separately
Sample Size Calculation:
Same as prospective cohort
#4️⃣ Fixed (Closed) Cohort — 🟡 VARIANT
Definition:
Cohort membership fixed at baseline; no new entrants during follow-up.
Outcome Analysis Plan:
Incidence, RR, Cox regression
Sample Size Calculation:
Standard cohort formula
#5️⃣ Dynamic (Open) Cohort — 🟡 VARIANT
Definition:
Members can enter or leave the cohort; follow-up time varies.
Outcome Analysis Plan:
Incidence rate (events/person-time)
Poisson regression for time-to-event
Sample Size Calculation:
Person-time formula:
n=(Zα/2+Zβ)2[p1(1−p1)/t1+p2(1−p2)/t2](p1−p2)2n = \frac{(Z_{\alpha/2}+Z_\beta)^2 [p_1(1-p_1)/t_1 + p_2(1-p_2)/t_2]}{(p_1-p_2)^2}n=(p1−p2)2(Zα/2+Zβ)2[p1(1−p1)/t1+p2(1−p2)/t2]
#6️⃣ Historical Cohort Study — 🟡 VARIANT
Definition:
Exposure and outcome occurred in the past; uses existing records.
Outcome Analysis Plan:
Same as retrospective cohort
Sample Size Calculation:
Same as retrospective cohort
#7️⃣ Birth Cohort Study — 🟡 VARIANT
Definition:
Follows individuals from birth onward to examine outcomes over life course.
Outcome Analysis Plan:
Incidence, prevalence, growth trends, or survival analysis
Sample Size Calculation:
Standard cohort formula; larger n needed for rare outcomes
#8️⃣ Occupational Cohort Study — 🟡 VARIANT
Definition:
Cohort defined by workplace or occupation.
Outcome Analysis Plan:
Incidence of disease, RR
Adjust for workplace clustering if multiple sites
Sample Size Calculation:
Same as cohort, with optional design effect adjustment for clustering
#D. Self-Controlled / Time-Based Designs
#1️⃣ Case-Crossover Study — 🔵 CORE
Definition:
Each case serves as its own control; compares exposure during “hazard” vs “control” period.
Outcome Analysis Plan:
Conditional logistic regression
OR estimation
Sample Size Calculation:
Event-driven; usually ≥50–100 events for sufficient power
#2️⃣ Self-Controlled Case Series (SCCS) — 🔵 CORE
Definition:
Only cases included; follow-up divided into risk and control periods.
Outcome Analysis Plan:
Conditional Poisson regression
Risk ratios within subjects
Sample Size Calculation:
Event-driven; based on expected number of events
#3️⃣ Case-Time-Control Study — 🟡 VARIANT
Definition:
Adjusts case-crossover for time trends in exposure.
Outcome Analysis Plan:
Conditional logistic regression
Control for secular trends
Sample Size Calculation:
Event-driven; more events needed than case-crossover
#4️⃣ Sequence Symmetry Analysis — 🟡 VARIANT
Definition:
Uses sequence of drug dispensing or exposure to detect association with outcome.
Outcome Analysis Plan:
Odds ratio via sequence ratio
Paired analysis
Sample Size Calculation:
Event-based; number of sequences determines power
#5️⃣ Self-Controlled Risk Interval — 🟡 VARIANT
Definition:
Compares risk period vs control period within same individual.
Outcome Analysis Plan:
Conditional Poisson/logistic regression
Sample Size Calculation:
Event-driven; sufficient number of events required
#6️⃣ Time-Trend Study — 🟡 VARIANT
Definition:
Analyzes population-level trends in outcome over time.
Outcome Analysis Plan:
Regression analysis for trends
Graphical depiction of time series
Sample Size Calculation:
Based on number of time points and expected effect size
#7️⃣ Longitudinal Ecological Study — 🟡 VARIANT
Definition:
Ecological (group) data collected over multiple time points.
Outcome Analysis Plan:
Linear regression, time-series analysis
Group-level trends
Sample Size Calculation:
Number of groups × time points
More groups/time points → higher power
#8️⃣ Panel / Repeated-Measures Study — 🟡 VARIANT
Definition:
Same individuals measured repeatedly over time.
Outcome Analysis Plan:
Repeated-measures ANOVA, mixed-effects model
Adjust for within-subject correlation
Sample Size Calculation:
n per time point, adjusted for correlation between repeated measures (design effect for repeated measures)