Interview guides · Cincinnati Children's

Cincinnati Children's Data Scientist Interview Questions & Guide 2026

Timed data scientist practice for Cincinnati Children's: short SQL and probability sets run end to end, then scored against a rubric.

The 60-second brief

As a Data Scientist at Cincinnati Children'S, you are positioned at the intersection of advanced analytics and life-saving pediatric healthcare. Your work directly influences clinical outcomes, operational efficiency, and the advancement of medical research. By leveraging complex datasets, you help transform raw information into actionable intelligence that supports clinicians, researchers, and administrators in making high-stakes, data-informed decisions.

Nearly every loop contains a round whose deliverable is a recommendation to someone non-technical. Practise stating a conclusion, the confidence attached to it, and the cost of being wrong in each direction, because that triple is the artifact being graded.

Focus areas

Correct for claims runout before reporting recent months
Separate censoring from events in time-to-event models
Build member-month denominators from overlapping coverage spans

Overview

This role requires more than just technical proficiency; it demands a deep commitment to the mission of improving child health. You will tackle unique challenges, such as predictive modeling for patient care, optimizing resource allocation within a large-scale hospital system, and uncovering patterns in longitudinal health data. The impact of your work is measurable and meaningful, often directly contributing to the quality of care provided to patients and their families.

Given the nature of the work, emphasize your ability to communicate complex technical findings to non-technical stakeholders, such as doctors or hospital administrators.

Where to focus your preparation

Treat the sections below as preparation areas and confirm the format with your recruiter.

Preparation focus

No round sequence has been reported for this company, so work the categories below and confirm the format with your recruiter.

What to demonstrate

Breadth across SQL, experimentation and product reasoning
Ability to state assumptions before choosing a method

How to prepare

Drill the practice exercises below and time yourself
Prepare three quantified stories about decisions you drove

Where candidates lose points

Reading the most recent months of a claims-based series as real

Claims incur before they are reported and paid, so recent incurred months are systematically undercounted until runout completes. The lag is not uniform: pharmacy adjudicates in days, professional claims in weeks, inpatient facility claims in months. That means recent data is both too low and mix-shifted toward cheap services, which reads as a cost improvement and a utilisation drop at once. The fix is to hold the last three incurred months back or apply completion factors, and to state the paid-through date on every chart.

Pre-post evaluation on a high-cost or high-risk cohort

Cohorts selected on an extreme value of the outcome regress toward the mean on their own. Members identified as the top 1 percent of spend in one year spend far less the next, whether or not anyone intervenes, because the selecting year captured both chronic severity and one-off events. A pre-post design on such a cohort will report savings every time. A concurrent comparison group selected by the same rule in the same period, or a regression discontinuity at the selection threshold, is the minimum credible design.

Over-explaining the method and under-explaining the implication

Lead with the answer and what you would do about it, then give the approach when asked. Roughly one sentence of method per three of implication is the right ratio for a stakeholder-facing answer; the interviewer already knows what a regression is.

Stopping an experiment the moment it crosses significance

Fix the sample size or duration before launch, or use a method built for continuous monitoring such as a sequential test, always-valid confidence intervals, or group-sequential boundaries. Repeatedly checking a fixed-horizon p-value against 0.05 pushes the real false-positive rate well above 5 percent.

Questions & practice

Bootstrap a confidence interval for a ratio-of-sums PMPM

Medium · bootstrap · ratio estimator · resampling unit

You have one row per member for a fully run-out incurred year: member_id, member_months, allowed_amount. Report allowed PMPM, defined as sum(allowed_amount) divided by sum(member_months), with a 95 percent confidence interval from a bootstrap you write yourself. No library resampler. Resample members with replacement, recompute the ratio on each of 2,000 replicates, take a percentile interval, and seed the generator so the result reproduces. In two sentences, state why resampling claim lines instead of members would be wrong.

Approach

Name the estimator precisely: PMPM is a ratio of sums, not the mean of per-member ratios. The two differ whenever exposure correlates with spend, and it does, because members who churn out mid-year are systematically different from members covered all twelve months.
Resample the unit of independence, which is the member, and recompute numerator and denominator together on the same draw. Recomputing only the numerator against a fixed denominator understates variance and is a common slip.
Pull member_months and allowed_amount into numpy arrays once, then draw indices with rng.integers(0, n, size=n) per replicate. Index draws over arrays run one to two orders of magnitude faster than DataFrame.sample, which is the difference between 2,000 replicates and 200.
Take the 2.5th and 97.5th percentiles of the replicate ratios. Expect an interval that is asymmetric around the point estimate, because healthcare spend is right skewed. That asymmetry is the method working, not a bug to centre away.
Answer the line-resampling question concretely: the many lines of one high-cost member are not independent draws, so line resampling shrinks the interval toward zero width, and member_months has no line-level analogue, so the denominator becomes undefined.

Follow-up

Half a percent of members have a transplant or a long NICU stay. Does a percentile interval still have nominal coverage, and what would you do about the tail?
The question changes to comparing PMPM across provider panels. What becomes the resampling unit and why?
How would you use the same replicates to test whether this year's PMPM differs from last year's, given the same members appear in both?

Collapse claim versions before summing allowed amounts by member

Easy · claim versioning · groupby · deduplication

You are given medical_claim_line as a pandas DataFrame: claim_line_id, claim_id, claim_version, frequency_code (1 original, 7 replacement, 8 void), member_id, service_start_date, procedure_code, allowed_amount, claim_status. Return total allowed_amount per member for service dates in one stated calendar month, counting each claim once at its surviving version and excluding any claim whose surviving version is a void. Multi-line claims must keep every line of that surviving version. Output columns: member_id, allowed_amount, sorted descending. Do not deduplicate on claim_id alone.

Approach

Separate the two grains out loud before writing code: versions live at the claim level, dollars live at the line level. Every bug in this exercise comes from mixing them.
Compute the surviving version per claim with a groupby transform of max over claim_version, then keep the lines whose claim_version equals that value. A transform keeps the frame at line grain, which a sort plus head(1) does not.
Drop whole claims whose surviving version carries frequency_code 8. A void is not a zero-dollar line, it retracts the claim, so filtering rows rather than claims leaves the prior version's lines behind.
Filter to claim_status 'paid' and state the assumption: denied, pended and reversed lines carry an allowed_amount that never became a liability, so including them overstates cost.
Restrict service_start_date to the month boundaries, then groupby member_id and sum. Sort descending and return.

Follow-up

A claim has versions 1, 7, 7 where the second replacement has fewer lines than the first. What does your code return and is that correct?
How would you handle a claim whose lines span two calendar months at the boundary of the reporting window?
The same logic has to run over 400 million lines in a warehouse. What changes, and what stays the same?

Sessionise transfer chains into episodes, then count readmissions

Hard · sessionisation · cumsum grouping · readmission

encounter has encounter_id, patient_id, facility_id, encounter_type, admit_ts, discharge_ts, admission_type, discharge_disposition, is_planned_admission, principal_diagnosis_code. Chain acute-to-acute transfers into episodes of care: an inpatient encounter discharged as transfer_acute, followed by another inpatient encounter for the same patient at a different facility admitting within 24 hours of that discharge, belongs to the same episode. Then compute the 30-day unplanned readmission rate over episodes, excluding index episodes that are planned, that end in expired, hospice or against medical advice, or that are still open. Return encounter_id to episode_id, plus the rate.

Approach

Restrict to inpatient encounters for the chaining step and sort by patient_id, admit_ts. Observation and emergency encounters are not acute inpatient stays and pooling them changes both the chain and the denominator.
Build a boolean continues flag: the previous row is the same patient, its discharge_disposition is transfer_acute, its facility_id differs from this row's, and admit_ts minus previous discharge_ts is between 0 and 24 hours. Episode id = cumsum of the negation of that flag. This is the vectorised form of a sessionisation loop and is why the pattern generalises to any event stream.
Collapse to episode grain taking first admit_ts, last discharge_ts, last discharge_disposition, and any() of is_planned_admission. The episode inherits its exit state, not its entry state, which is why a transfer chain ending at home is one home discharge rather than two transfers.
Apply index exclusions at episode grain. Dropping episodes that end in death is not optional: a dead patient cannot be readmitted, so leaving them in inflates the denominator and depresses the rate for exactly the panels caring for the sickest members.
For each surviving index episode, find the next unplanned acute inpatient episode for that patient admitting within 30 days of the index discharge_ts. Count events at episode grain, since one patient can contribute several index episodes. Report the raw rate and say plainly that it is not comparable across panels without risk adjustment, which is what the observed-over-expected form exists for.

Worked solution (45 min)

Filter to encounter_type 'inpatient', sort by patient_id and admit_ts, and shift discharge_ts, discharge_disposition, facility_id and patient_id by one row.
Compute continues as same patient AND prior disposition is transfer_acute AND facility differs AND 0 <= (admit_ts - prior discharge_ts) <= 24 hours; episode_id = (~continues).cumsum().
Aggregate to episodes: first admit_ts, last discharge_ts, last discharge_disposition, any planned flag, patient_id.
Drop index-ineligible episodes: planned, disposition in expired, hospice or ama, and null discharge_ts.
For each eligible index episode, search the same patient's later episodes for an unplanned admit_ts within 30 days of index discharge_ts; a merge_asof on patient with a forward direction and a 30-day tolerance does this without a nested loop.
Rate = index episodes with an event divided by eligible index episodes; return the encounter-to-episode map alongside it.

Expected result: Two outputs: an encounter_id to episode_id map, and one rate. Worked case: encounter A discharged transfer_acute at 10:00, encounter B admitted 14:00 the same day at a different facility and discharged home on day 5, encounter C an unplanned admission on day 20. A and B form one episode, C is a readmission of it, and the patient contributes one eligible index episode and one event, not two indexes and possibly two events.

Verify it yourself

Every closed episode ends in a disposition other than transfer_acute; an episode ending in transfer_acute means a chain was cut early.
Episode count is less than or equal to inpatient encounter count, with equality only when the sample contains no transfers.
Turning the chaining rule off raises the readmission rate. The direction of that change is the proof your chaining fired at all.
No index episode's matched readmission is an encounter already inside that same episode.

Follow-up

discharge_ts is null on an open stay in the middle of a chain. What does your flag do, and what should it do?
A patient is transferred out and then back to the originating facility within 24 hours. Should that chain, and does your facility_id condition handle it?
Is a readmission itself eligible to serve as a later index episode? Say what you chose and what the choice does to the rate.

Report site activation to first randomization without hiding non-enrollers

Medium · grain collapse · left join · censoring

study_site holds one row per (study_id, site_id): site_activation_date, which is NULL for a site selected but never activated, and site_status. study_subject_visit holds subject_visit_id, study_id, site_id, subject_id, randomization_ts (NULL for screen failures), visit_name, visit_number, actual_visit_date and visit_status, with one row per subject per protocol visit, so randomization_ts repeats across every visit of a randomized subject and a site that has screened nobody has no rows there at all. For one study_id and a stated data cut date, return per activated site the activation date, the first randomization_ts and the days between them, with activated sites that have randomized nobody still present. Add a study-level summary giving median days to first randomization and the share of activated sites with no randomization by day 90.

Approach

Take the site universe from study_site, never from study_subject_visit. The visit table can only contain sites that have screened at least one subject, so a universe built from DISTINCT site_id there omits exactly the sites this metric exists to expose. Filter study_site to the study and to site_activation_date IS NOT NULL, then LEFT JOIN the per-site first randomization.
Collapse the grain before aggregating anything on the visit side. The table repeats randomization_ts across every visit of a randomized subject, so any count taken at row grain is inflated by visits per subject. MIN(randomization_ts) per site is safe, COUNT is not.
State the date boundary rule. randomization_ts is a timestamp and site_activation_date is a date, so a randomization at 23:40 local time can land on either side of a day boundary depending on the zone the timestamp is stored in. Cast once, deliberately, and say which zone.
Use PERCENTILE_CONT(0.5) WITHIN GROUP (ORDER BY days) for the median and be explicit that it ignores NULLs, so it is a median over enrolling sites only. That is exactly why the non-enroller share is reported beside it rather than instead of it.
Censor the day-90 denominator against the data cut. A site activated 40 days before the cut has not had 90 days to randomize, so it cannot be scored on that bar and belongs outside that denominator.

Worked solution (25 min)

CTE sites: site_id and site_activation_date from study_site for the study where site_activation_date IS NOT NULL. The (study_id, site_id) key already gives one activation date per site, so assert that key rather than de-duplicating defensively.
CTE first_rand: site_id and MIN(randomization_ts) over study_subject_visit rows for the study where randomization_ts IS NOT NULL, grouped by site_id.
LEFT JOIN sites to first_rand and compute days_to_first_randomization with an explicit cast of the timestamp to a date.
Summary: PERCENTILE_CONT(0.5) over non-null days, plus the count and share of sites with no randomization by day 90, restricted to sites activated at least 90 days before the data cut.
Compare the site-level row count with COUNT(DISTINCT site_id) in study_subject_visit for the study; the difference is the activated sites that have screened nobody, which is the population the metric is for.

Expected result: One row per activated site with site_id, site_activation_date, first_randomization_ts and days_to_first_randomization, NULL in both randomization columns for sites that have randomized nobody, including sites with no study_subject_visit rows at all; plus one summary row with median_days_over_enrolling_sites, sites_activated_90d_or_more and share_with_no_randomization_by_day_90.

Verify it yourself

Site-level row count equals the number of study_site rows for the study with a non-null site_activation_date, and is greater than or equal to COUNT(DISTINCT site_id) in study_subject_visit for that study. Below it means either an activated site is missing from study_site or a visit row carries a site_id whose activation date is NULL, both data-quality findings.
No days_to_first_randomization is negative. A negative value is a data-quality finding to raise, not a number to clamp at zero.
The day-90 denominator excludes sites activated within 90 days of the data cut. Including them can only add sites that have not had a full 90 days, and any of those without a randomization would be miscounted as a failure.

Follow-up

The same site_id appears under two studies. What breaks, and what is the correct grain for this metric?
Would you present this as a median, as a Kaplan-Meier curve of time to first randomization, or both, and what does the curve show that the median cannot?
A site randomized one subject who withdrew at visit 2. Does that site count as enrolling here, and how does that differ from a randomized-and-retained measure?

Deduplicate claim versions before totalling allowed amounts

Easy · dedup · window functions · claim versions

medical_claim_line holds one row per service line per claim version: claim_line_id, claim_id, claim_version, frequency_code (1 original, 7 replacement, 8 void), member_id, service_start_date, procedure_code, allowed_amount, claim_status and adjudicated_at. Adjusted claims appear more than once, so summing every row double counts them. Return total allowed_amount by procedure_code for service_start_date in Q1 2025, counting only lines with claim_status 'paid' on the surviving version of each claim, which is the highest claim_version per claim_id, and dropping the claim entirely when that surviving version carries frequency_code 8. Resolve survivorship with a window function, not a self-join.

Approach

Resolve survivorship at claim_id, not claim_line_id. Carry MAX(claim_version) OVER (PARTITION BY claim_id) alongside every line and keep lines where claim_version equals it, because a replacement version can contain a different number of lines than the original.
Read the frequency_code of the surviving version only. A frequency_code 8 removes the claim outright; it does not revert payment to the prior version, so a void must delete the claim rather than promote version n-1.
Apply claim_status and the date filter after survivorship is resolved. Filtering paid lines first can strip the surviving version and silently elect a superseded one.
Group by procedure_code and sum allowed_amount, then state the paid-through date on the output because Q1 amounts keep moving until adjudication runout completes.
Sanity check the shrinkage: report how many claim_ids and how many dollars the dedup removed, so the reviewer can see the step did something.

Follow-up

Two rows share a claim_id and claim_version but differ on adjudicated_at. What do you do, and what does that imply about the extract?
How does the query change if the request is allowed_amount by paid_date rather than service_start_date, and which basis does a finance reconciliation want?
A void arrives for a claim already published in a closed month. How do you restate without rewriting history in the warehouse?

How do you ensure the reproducibility and integrity of your analytical work?

Medium

Approach

State your assumptions explicitly before working the problem.
Work from the decision backwards to the evidence you would need.
Clarify what is being asked and what a complete answer would contain.

Follow-up

What assumption would you test first?
How would you know your answer was wrong?

Design a switchback when a shared review queue breaks SUTVA

Medium · interference · switchback · carryover · clustered standard errors

A prior-authorisation auto-approval rule for a set of imaging procedure codes is meant to cut turnaround time. Requests sit in one shared queue worked by a fixed nurse pool across two review sites, so auto-approving one request frees reviewer capacity and speeds up the requests that were not auto-approved. Outcomes are median hours from received_date to adjudicated_at and the first-pass denial rate. Request-level randomisation is therefore invalid. Design the test: randomisation unit, block length, effective sample size, and the analysis.

Approach

Name the violation precisely. The treatment assigned to one request changes the outcome of other requests through a shared capacity constraint, so the stable unit treatment value assumption fails and a request-level difference in means estimates neither the direct effect nor the total effect.
Randomise time rather than requests: assign the policy on or off for whole (site, time block) cells. Every request inside a block experiences one consistent queue regime, so the block-level contrast is a genuine system-level effect including the capacity spillover you care about.
Choose block length from the carryover horizon, not from convenience. Estimate how long the queue takes to return to steady state after a load shock from the historical backlog series, then set blocks well longer than that and discard a burn-in equal to the drain time at the start of each block.
Analyse at the block level. The unit of analysis is the block mean, the effective sample size is the number of analysable blocks and not the tens of thousands of requests inside them, and standard errors must be cluster-robust or HAC because adjacent blocks share staffing and seasonality.
Balance the calendar deliberately: use whole weeks, or block on day of week, so the policy is not disproportionately on during Mondays. If the shared resource can instead be partitioned (separate nurse pods with separate queues), cluster randomisation on pods is simpler, but with two sites you have two clusters, which is not a design.

Worked solution (35 min)

Estimate the queue drain time from historical backlog after a volume spike, and set block length to several multiples of it (for example weekly blocks if the queue settles within a day).
Randomise policy on or off independently per (site, week), balanced so each site gets roughly half treated weeks.
Drop the burn-in window at the start of each block, then compute one block-level summary per (site, week) for each outcome.
Estimate the effect as a block-level regression of the summary on the treatment indicator with site and calendar-period fixed effects, using cluster-robust or HAC standard errors.
Power the study from the historical block-to-block standard deviation of the outcome, not from request-level variance.

Expected result: A switchback randomised at (site, week) with a discarded burn-in, analysed on block means with site and period fixed effects and HAC or cluster-robust standard errors. With two sites over 26 weeks the effective sample is about 52 block observations, fewer after burn-in, and that is the number the MDE must be computed from.

Verify it yourself

Lag-1 autocorrelation of block means after burn-in should be near zero; if it is not, the blocks are too short for the carryover.
Treated and control blocks should be balanced across day-of-week and month.
Run the randomisation labels on historical data as an A/A and confirm a null effect with correct interval coverage.
The block-level standard deviation should be materially larger than request-level SD over sqrt(requests per block), which is the tell that clustering matters.

Follow-up

Suppose you had randomised at the request level and 30 percent of the effect leaked to the control requests. What does that do to the required sample size?
Turnaround time is right-skewed with a long tail. Would you analyse block medians, block means, or something else?
How would you detect that your chosen block length is too short for the carryover you assumed?

Readmission rate rose while every facility improved

Medium · simpsons paradox · mix shift · risk adjustment

Quarter over quarter the 30-day unplanned readmission rate for an attributed population rose from 14.2 to 15.1 percent, yet all eleven facilities in encounter show a flat or falling rate over the same period. You have encounter (facility_id, admit_ts, discharge_ts, encounter_type, admission_type, discharge_disposition, drg_code, is_planned_admission, index_encounter_id) and twelve months of prior medical_claim_line for comorbidities. Explain the direction reversal numerically, and state what the population-level number should be reported as instead.

Approach

Confirm the reversal is arithmetic, not a definition difference, by recomputing both the facility rates and the pooled rate from the same query with the same index-stay exclusions.
Decompose the pooled change exactly with a Kitagawa split. With facility weights w and within-facility rates r, the change equals the sum over facilities of (w_1 - w_0) times (r_0 + r_1)/2, the mix term, plus the sum of (w_0 + w_1)/2 times (r_1 - r_0), the within term. If the mix term exceeds the total change and the within term is negative, the reversal is volume shifting toward facilities with higher baseline rates.
Ask why the weights moved. Check index-stay volume by facility, and check whether an exclusion changed behaviour: acute-to-acute transfers (discharge_disposition 'transfer_acute') must not open an index stay, and if one facility began transferring more, its denominator shrinks toward its sickest retained patients.
Check case mix inside the facilities too, using drg_code and comorbidities drawn from the 12 months of claims before admit_ts, excluding complications of the index stay itself. A facility rate can be flat while its case mix worsens.
Replace the raw pooled rate with an observed over expected ratio, where expected is the sum of predicted probabilities from a model fitted on age, sex and prior comorbidities. Raw rates are not comparable across a population whose facility and case mix is moving.

Follow-up

Your O/E ratio is 1.04 with a 95 percent interval of 0.96 to 1.13. What does that let you say to a facility, and what does it not?
If one facility contributes 40 percent of index stays, how does that change how you present the decomposition?
How would you handle a member with two index stays in the quarter, where the second is also a readmission from the first?

Suggested practice checklist

Roughly 90 minutes a night on weekdays with one longer weekend block. The plan deliberately cuts scope rather than compressing everything, on the assumption that finishing one thing a night beats half-starting four.

Day 1 — Fix the scope and set a baseline

Read the role description and write the three things the loop will almost certainly test, then write an explicit not-doing list for everything else and keep it visible all week.
Take one 20-minute SQL prompt and one 10-minute metric question cold, and write the single sentence that says what blocked each attempt, since that sentence is what decides which two topics get the most evenings.
Set the week's one rule: one problem finished to completion every night, including the night you only have 40 minutes.

Deliverable: A one-page scope with an explicit not-doing list and two cold attempts, each carrying one sentence on what blocked it.

Day 2 — One query pattern, written three times

Choose the single pattern most likely to appear (a cohort retention grid, or a funnel counted by user) and write it three times from a blank file rather than editing the previous attempt.
On the third attempt, write the grain of every CTE as a comment before writing its body.
Stop at 90 minutes even if the third version is imperfect, and write the one thing you would fix with another hour.

Deliverable: Three independent versions of the same query plus a note on what changed between them.

Day 3 — Only the statistics you will be asked to defend

Write, in under 200 words, how you would decide whether a difference between two groups is real: the test, its assumptions, and what you would switch to when an assumption fails.
Compute a 95 percent confidence interval for a difference in proportions by hand on realistic numbers, then write in one sentence what changes if the two samples are paired rather than independent.
Write your answer to "what does a p-value mean", check it against a definition, and delete the version that describes it as the probability the hypothesis is true.

Deliverable: A 200-word written answer and one hand-computed interval you can reproduce under pressure.

Day 4 — One case, and the assumptions holding it up

Answer one product case aloud in 20 minutes with a recording running, then listen back with a pen and mark every claim you asserted without saying what it rested on: an assumed user behaviour, an assumed data source, an assumed baseline rate, an assumed grain.
Pick the three assumptions the recommendation actually depends on, write how you would check each one against data, and say which one being wrong would flip the recommendation rather than merely weaken it.
Write the four-step structure you used onto a card small enough to hold in working memory when you are nervous.

Deliverable: One recording, three load-bearing assumptions each with a written check, and a four-step structure card.

Day 5 — Your own work, timed

Write a 90-second version and a four-minute version of your main project, and time both out loud rather than reading them.
Prepare answers to the two follow-ups that always come: what you would do differently, and how you knew it worked.
Put one number in the first sentence and be able to say exactly where that number came from and what it excludes.

Deliverable: Two timed narratives with one defensible number in the opening line.

Day 6 — The one full rehearsal, in a longer weekend block

Run a 60-minute mock covering query work, a case and a behavioural question in a single sitting with no breaks, because sustained attention is the thing evenings have not trained.
Immediately afterwards, and before hearing any feedback, write the three moments you lost the thread.
Spend the rest of the block only on those three moments, and on nothing you merely feel shaky about.

Deliverable: Mock notes naming three failure moments with a specific fix written under each.

Day 7 — Taper

Write the 20-minute warm-up you will actually do on the morning of the interview: one query you can already write from a blank file, one metric you can define out loud, and nothing you have never seen before.
Re-read only your own notes from this week, and open no new material.
Write down the logistics: the tool you will be asked to work in, whether lookups are allowed, and the sentence you will use when you do not know something.

Deliverable: A one-page card holding the case structure, the project numbers, and the logistics.

Explaining a method to someone who will not follow the maths

Half of this section is about translation. Be ready to describe how you explained a result to someone who did not want the method, only the implication, and what you did when the simplified version started being repeated in a way that overstated it. Correcting your own simplification is a strong beat.

Can you elaborate on your experience with SQL and how you have used it to manage complex datasets?

Medium · behavioural and stakeholder questions

Approach

State the situation in two sentences and spend the rest on your reasoning.
Name the disagreement or constraint, and how you resolved it with evidence.
Pick a story where you drove the decision, not one where you observed it.

Follow-up

What would you do differently if you ran that project again?
What did you decide not to do, and why?

How do you handle missing or noisy data in a clinical or research dataset?

Medium · behavioural and stakeholder questions

Approach

Quantify the outcome, including what you would not claim credit for.
Close with what you would do differently, concretely.
Pick a story where you drove the decision, not one where you observed it.

Follow-up

How did you know the outcome was caused by your change?
What did you decide not to do, and why?

Describe a time you had to explain a complex statistical model to a stakeholder without a data science background.

Medium · behavioural and stakeholder questions

Approach

Close with what you would do differently, concretely.
State the situation in two sentences and spend the rest on your reasoning.
Quantify the outcome, including what you would not claim credit for.

Follow-up

How did you know the outcome was caused by your change?
What did you decide not to do, and why?