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D-Matrix Data Scientist Interview Questions & Guide 2026

Practice explaining analysis before a D-Matrix data scientist interview: the recommendation, the uncertainty, the follow-ups.

The 60-second brief

At D-Matrix, the Data Scientist role is at the intersection of high-performance hardware and advanced machine learning. You are not just building models; you are developing the intelligence that optimizes D-Matrix’s proprietary silicon and computing platforms. Your work directly influences how the company achieves industry-leading energy efficiency and latency in AI inference.

Scope your preparation by the data you would actually touch, because the title will not tell you. A seat that lives in event logs and weekly readouts rewards fluency in aggregation and metric definitions; a seat that owns a model in production rewards fluency in train/serve skew, retraining cadence and drift monitoring. The fastest way to find out which one you are interviewing for is to ask what the team shipped last quarter and what it gets paged about.

Focus areas

Separate authorization, settlement and dispute outcomes cleanly
Reconcile amounts in minor units and currency
Decompose expected loss into PD, LGD, EAD

Overview

The role is both challenging and intellectually stimulating, requiring you to bridge the gap between abstract mathematical modeling and the physical constraints of hardware. You will collaborate with cross-functional teams to push the boundaries of what is possible in AI compute, making this an ideal position for those who thrive on solving complex, systems-level problems that have tangible impacts on the future of AI infrastructure.

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 fraud and dispute rates as final

Consumer dispute rights commonly run around 120 days from the transaction or expected delivery date, and several reason codes run considerably longer, so the disputes belonging to a recent transaction month have simply not been filed yet. Any chart attributed by transaction date therefore slopes down at the right edge regardless of what is happening. The fix is to report only matured cohorts, or to apply development factors estimated from completed months and to show the estimate as an estimate.

Averaging delinquency across a book that is growing

A loan three months old cannot be 90 days past due, so a portfolio with many recent originations reports a low blended 90+ rate purely from age mix. The blended rate falls fastest exactly when originations grow fastest, which is precisely when credit quality most needs watching, so the metric moves in the reassuring direction during the riskiest period. Only comparisons at equal months on book are valid, which is what a vintage or roll-rate view enforces.

Reaching for a model before the target metric exists

Before naming an algorithm, write down the label, the prediction time, and the action that changes when the score crosses a threshold. If you cannot say what decision the output drives, any modelling choice is guesswork dressed up as method.

Writing SQL without stating NULL and tie-breaking behaviour

Before calling a query finished, say what it does with NULLs, ties and empty groups. NOT IN against a subquery containing a single NULL returns no rows at all, and RANK, DENSE_RANK and ROW_NUMBER differ precisely on ties, so name which one the question requires.

Questions & practice

How do you optimize a model for inference speed versus accuracy?

Medium · machine learning and modelling

Approach

Set a baseline first, so any model has something honest to beat.
Check what information would not exist at prediction time, and exclude it.
Pick an evaluation metric that matches the cost of each error type, not a default.

Follow-up

How would you choose the decision threshold, and who owns that choice?
Where could label leakage enter this setup?

What are the common bottlenecks in large-scale model training?

Medium · machine learning and modelling

Approach

Set a baseline first, so any model has something honest to beat.
Pick an evaluation metric that matches the cost of each error type, not a default.
Check what information would not exist at prediction time, and exclude it.

Follow-up

How would you choose the decision threshold, and who owns that choice?
Where could label leakage enter this setup?

Describe the process of fine-tuning a model for a specific hardware target.

Medium · machine learning and modelling

Approach

Pick an evaluation metric that matches the cost of each error type, not a default.
Say how the offline result would be validated online before it is trusted.
Set a baseline first, so any model has something honest to beat.

Follow-up

Where could label leakage enter this setup?
What would you monitor after launch to know the model is still valid?

Measure calibration of a twelve-month default probability from scratch

Hard · calibration · brier score · binning

fct_loan_application gives application_id, model_pd_12m, model_version, decision, funded_at and loan_id. fct_loan_performance_monthly gives loan_id, months_on_book, days_past_due and charge_off_flag. Define the outcome as ever 90 or more days past due, or charged off, by months_on_book = 12. Without sklearn or scipy, build an equal-count binned reliability table, the expected calibration error, the Brier score and its reliability, resolution and uncertainty components, and report the residual the binned identity leaves behind. Restrict to cohorts that have actually reached 12 months on book.

Approach

Build the label first and name the population it covers out loud: only funded loans have outcomes, so this measures calibration on the approved population. The declined region is unmeasured, and no binning scheme repairs that.
Restrict to applications whose loans have reached months_on_book = 12. A cohort observed at 8 months has a mechanically lower default rate and will read as systematic over-prediction that is really just immaturity.
Bin by equal count, deciles of model_pd_12m through a rank-based cut, not equal width. The PD distribution is heavily right-skewed, so equal-width bins put most of the mass in the first bin and leave the risky bins with single-digit counts whose observed rates mean nothing.
Per bin compute n, mean predicted, observed rate, and the binomial standard error sqrt(o(1-o)/n) so a gap can be read against noise. ECE is the count-weighted mean absolute gap between mean predicted and observed.
Compute Brier directly as the mean squared error, then reliability = sum of n_k (pbar_k - obar_k)^2 over N, resolution = sum of n_k (obar_k - obar)^2 over N, uncertainty = obar(1 - obar). Report residual = Brier - (reliability - resolution + uncertainty). That identity is exact only for discrete forecasts, so with binned continuous scores the residual is the within-bin spread of the score; a large one means the bins are too wide to support the decomposition.
Split by model_version. A mixed-version population can look well calibrated in aggregate while each version is biased in opposite directions.

Worked solution (45 min)

Reduce fct_loan_performance_monthly to one row per loan_id with the maximum days_past_due and any charge_off_flag over months_on_book 0 to 12, plus the maximum months_on_book observed, and keep only loans reaching 12.
Inner-join to approved and funded applications, and record how many approved applications were dropped for immaturity and how many decisions were declines that never enter the measurement at all.
Assign deciles with a rank-based cut on model_pd_12m, then aggregate n, mean predicted, observed rate and standard error per bin.
Compute ECE, Brier, reliability, resolution, uncertainty and the residual, and print all six.
Repeat the whole computation split by model_version and compare the per-version reliability against the pooled figure.

Expected result: A ten-row reliability table with n, mean predicted, observed and standard error; an ECE of a few tenths of a percentage point to a couple of points; a Brier score close to the uncertainty term, because a rare-event model has little resolution to subtract; and a residual small relative to the reliability term.

Verify it yourself

Bin counts sum to the filtered row count, and the count-weighted mean of bin observed rates equals the overall observed rate.
Uncertainty equals obar(1 - obar) computed directly, and reliability is zero on a synthetic input where observed is set equal to predicted in every bin.
The residual shrinks as the bin count rises from 5 to 20; if it does not, the label or the binning is wrong.
Multiplying every PD by 1.5 must raise reliability and ECE while leaving resolution, uncertainty and AUC unchanged, since equal-count bins are invariant to a monotone transform.

Follow-up

AUC is unchanged after a population shift but the reliability curve has moved. What happened, and what do you do about it?
How would you recalibrate without retraining, and what would you check afterwards?
The top decile shows observed default well above predicted. Is that a calibration problem or a policy problem?

Count-weighted and dollar-weighted approval rates on one currency

Easy · aggregation · denominators · minor units

Using fct_payment_authorization, report the trailing 7-day authorization approval rate two ways for transaction_currency = 'EUR': count-weighted, and dollar-weighted on amount_minor. Exclude is_reversal = true, exclude incremental authorizations (parent_auth_id not null), and exclude zero-amount account verifications. auth_result = 'approved' is the numerator; the four declined_* values make up the rest of the denominator. Return channel, attempts, approved_attempts, approval_rate_count and approval_rate_value. State every exclusion and its reason before you write the SELECT.

Approach

Say the denominator out loud first: attempts on a single transaction currency, excluding reversals, incremental authorizations and zero-amount verifications, because none of those is a purchase attempt a merchant is trying to get approved.
Filter requested_at against a half-open interval (>= start AND < end) so the boundary day is neither dropped nor double counted.
Compute both rates in one pass with FILTER clauses: COUNT() FILTER (WHERE auth_result = 'approved') over COUNT(), and SUM(amount_minor) FILTER (WHERE auth_result = 'approved') over SUM(amount_minor).
Cast one side of each ratio to numeric before dividing, since amount_minor and the counts are integers and integer division silently truncates to zero.
Group by channel and sort by the value-weighted rate, then read the gap between the two rates as a statement about where the declines sit rather than as noise.

Follow-up

The two rates diverge by four points on the ecommerce channel but agree on card_present. What does that tell you, and what would you cut next?
How would you extend this to all currencies without summing amount_minor across them?
Which of the four decline reasons belong in the denominator of a rate you would put in front of a risk team, and which are really the network's problem?

Monthly delinquency roll rates with honest exiting-account denominators

Hard · roll rates · window functions · self joins

From fct_loan_performance_monthly, compute month-over-month roll rates: for each as_of_month_end and delinquency_bucket, the share of loans in that bucket that are in a worse state at the following month end. Use this disposition convention and apply it without exception: charge-off is the terminal state one rank past dpd_90_plus, so a loan that charges off has rolled forward, not exited; loans that leave the book any other way — prepaid in full, sold, matured, or simply absent at the next month end — are exited. Bucket order is current, dpd_1_29, dpd_30_59, dpd_60_89, dpd_90_plus, then charged_off. Return from_month, from_bucket, accounts, rolled_forward, cured, stayed, exited and roll_rate, and show that the four dispositions sum to accounts on every row.

Approach

Map the five delinquency_bucket values to ranks 0 through 4 in a small inline VALUES list, and reserve rank 5 for charged_off, because 'worse' is an ordering statement and enum text does not sort that way reliably. Read charge-off from charge_off_flag on the next month's row rather than from delinquency_bucket, which keeps carrying whatever delinquency value the loan held when it was written off.
Use LEAD(as_of_month_end), LEAD(bucket_rank) and LEAD(charge_off_flag) OVER (PARTITION BY loan_id ORDER BY as_of_month_end), then verify the leading month end is exactly one month after the current one, since a loan missing a month would otherwise appear to cure or roll across a gap it never traversed.
Classify each loan-month into exactly one of four labels off the adjacent next row, whose rank is 5 when its charge_off_flag is true and its mapped bucket rank otherwise. rolled_forward: the next rank is strictly greater. cured: strictly lower. stayed: equal. exited: there is no adjacent next row at all, which is where prepayment, sale, maturity and a gap in the monthly history land.
Define rolled_forward as 'any strictly worse rank', not 'rank plus one'. Under normal monthly aging the only reachable worse state is the next bucket, so the two definitions coincide — except at charge-off, where a loan can go from dpd_60_89 straight to rank 5. A strict plus-one test leaves those loan-months matching no branch and breaks the exhaustiveness invariant.
Be explicit about why charge-off is a roll rather than an exit: routed to exited, dpd_90_plus has no worse state left, so its roll_rate is identically zero by construction — arithmetic, not a credit finding. At rank 5 the dpd_90_plus row reports roll-to-loss, which is the number a loss forecast actually consumes.
Aggregate by from_month and from_bucket and require that rolled_forward + cured + stayed + exited equals accounts on every row, which is the invariant that proves the classification is exhaustive and mutually exclusive.

Worked solution (45 min)

CTE ranks: an inline VALUES mapping of the five delinquency_bucket values to ranks 0 through 4, joined onto the monthly rows. Rank 5 is not in the map; it is assigned during classification.
CTE leads: add LEAD(as_of_month_end), LEAD(bucket_rank) and LEAD(charge_off_flag) partitioned by loan_id ordered by as_of_month_end.
CTE classified: derive next_rank as CASE WHEN next_charge_off_flag THEN 5 ELSE next_bucket_rank END, then a CASE expression producing exactly one label per loan-month — exited when the next month end is null or is not the current month end plus one month, otherwise rolled_forward / cured / stayed by comparing next_rank to bucket_rank.
Aggregate to from_month and from_bucket with COUNT(*) and four FILTER counts, then compute roll_rate as rolled_forward over accounts with a numeric cast.
Assert the exhaustiveness invariant in a final HAVING or a separate verification query before trusting any number.

Expected result: One row per month and originating bucket, with the four disposition counts summing to accounts on every row and roll_rate between 0 and 1. Roll rates climb across current, dpd_1_29, dpd_30_59 and dpd_60_89, because each successive bucket holds loans that have already failed to cure. Do not expect that climb to continue into dpd_90_plus: that bucket is a catch-all holding several monthly cohorts at once until the charge-off policy retires them, so its roll-to-loss rate is set by the policy horizon — under a 180-day policy roughly a third of the bucket rolls in a given month — and usually sits below the dpd_60_89 rate. Cure out of dpd_90_plus is well under ten percent.

Verify it yourself

rolled_forward + cured + stayed + exited equals accounts for every row, with no exceptions.
SUM(accounts) for a given from_month equals the count of loan rows at that month end, so no loan-month was dropped or counted twice.
Removing the adjacency test changes the cure and roll counts, and the size of that change is exactly the number of loans with a gap in their monthly history.
The rolled_forward count for from_bucket dpd_90_plus in month M is at least the number of loans whose first charge_off_flag = true row falls at month end M+1. If it is materially lower, charge-off is being routed into exited.
roll_rate for dpd_90_plus is strictly greater than zero in any month with charge-offs. A flat zero on that bucket across every month is the signature of charge-off classified as an exit, not of an unusually stable book.
No loan-month is counted as both rolled_forward and exited: a loan with a charged-off row at M+1 has an adjacent next row, so it can never reach the exited branch.

Follow-up

Project the next three months of dpd_90_plus inflow from these roll rates. What assumption does that projection make, and when does it break?
A restructure resets days_past_due to zero. What does that do to the cure rate out of dpd_60_89, and how would you separate a real cure from a reset?
Argue the other convention: prepayment in exited but charge-off also in exited, with roll rates reported only for the four non-terminal buckets. What does that series answer better, and what does it lose?
The charge-off policy changed from 180 to 120 days. Show where that appears in this table and what it does to the dpd_90_plus roll rate specifically.

Explain the trade-offs between different quantization techniques.

Medium · product sense and metrics

Approach

State what result would change your recommendation, so the answer is falsifiable.
Name one primary metric, then the guardrail that stops it being gamed.
Restate the decision this analysis has to support, and who acts on the answer.

Follow-up

How would you detect that the metric is being gamed rather than genuinely improving?
Which segment would you cut first, and what would that rule out?

How does memory management impact performance in a high-throughput environment?

Medium

Approach

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

Follow-up

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

Monitor a rollout daily without inflating false positives

Medium · peeking · sequential testing · alpha spending

A risk-rule change is ramped to 50 percent and the team reads the dashboard every morning for twenty business days, intending to stop the first time the two-sided p-value on the count-weighted approval rate falls below 0.05. Quantify how much that inflates the false positive rate, propose a monitoring scheme that still permits an early stop for harm, and explain what dispute maturity does to the matured fraud basis points guardrail when it is read on day twenty.

Approach

Quantify rather than assert. Repeatedly applying a fixed-horizon test at nominal two-sided 0.05 inflates the family-wise type I error to roughly 8 percent at 2 looks, 14 percent at 5, 19 percent at 10 and about 25 percent at 20 equally spaced looks. Under continuous monitoring with no stopping rule the probability of crossing at some point tends to 1.
Pick a scheme matched to how the team actually behaves. If looks are on a fixed schedule, use a group-sequential design with an alpha-spending function: O'Brien-Fleming spends almost nothing early so the final boundary stays near nominal, which suits a team that mostly wants to ship at the end; Pocock spends evenly and buys genuine early-stopping power at the cost of a stricter final boundary. If looks are truly continuous and ad hoc, use an always-valid confidence sequence such as a mixture sequential probability ratio test, which is valid at every moment in exchange for a larger fixed-horizon sample at equal power.
Treat the harm stop as a separate, asymmetric decision. Stopping a change because it looks harmful costs one abandoned experiment; failing to stop costs real loss every day it runs. Run the guardrail as a one-sided monitor at a looser alpha with its own pre-registered stop rule, and do not spend the primary metric's alpha budget on it.
Fix the schedule before launch: the number of looks, their timing, the boundaries, and the maximum sample. Boundaries computed after the fact from however many times someone opened the dashboard are not a correction.
Separate peeking from immaturity on the fraud guardrail. Disputes on a transaction can be filed for roughly 120 days, and some reason codes run longer, so a day-twenty read covers transactions with at most twenty days of dispute exposure. The number is not low, it is incomplete. Either report only matured transaction months, or apply development factors estimated from completed months and label the result an estimate with its interval.

Worked solution (25 min)

Quote the inflation for the stated plan: twenty looks at nominal two-sided 0.05 gives a family-wise type I error of about 25 percent, so one rule change in four would appear significant with no true effect.
Specify the replacement: five pre-scheduled looks at 20, 40, 60, 80 and 100 percent of planned sample under an O'Brien-Fleming spending function, with z boundaries of approximately 4.56, 3.23, 2.63, 2.28 and 2.04. For comparison, a Pocock design at five looks uses a constant boundary of about 2.41.
Add a one-sided harm monitor on the fraud guardrail and the decline-rate guardrail with its own alpha and its own pre-registered rule, documented before launch.
For the fraud read, restrict to transaction months with at least 120 days of maturity; if none exist yet, present a development-factor estimate from completed months with its uncertainty and mark the recent months incomplete on the chart rather than plotting them as low.
If the boundary is crossed early, report a bias-adjusted effect estimate, because the estimate at a stopping boundary is systematically larger in magnitude than the truth.

Expected result: Twenty daily looks at nominal 0.05 give a family-wise type I error of roughly 25 percent. The recommendation is a pre-registered five-look O'Brien-Fleming group-sequential design with a final z boundary near 2.04, or an always-valid confidence sequence if looks cannot be scheduled, plus a separate one-sided harm monitor. The day-twenty fraud guardrail is reported as incomplete, not as a pass.

Verify it yourself

Simulate the stated stopping rule under the null a few thousand times; the crossing rate should reproduce the quoted inflation, and under the group-sequential boundaries it should land near 5 percent.
The alpha spent across the planned looks under the chosen spending function must sum to the total alpha; if it does not, the boundaries were not computed from a spending function.
Plot the fraud rate by transaction month against dispute maturity. If the curve slopes down at the right edge on historical data where nothing changed, that slope is maturity, not effect.
Compare the effect estimate at the crossing look with the estimate at the planned maximum sample on historical tests; the gap is the stopping bias you owe the sponsor.

Follow-up

Under an O'Brien-Fleming boundary you cross on day three. What do you say about the effect size, and why is the naive point estimate biased?
How would you set the stopping rule for the fraud guardrail given that its true value is not observable inside the test window?
The team argues that they are only looking, not deciding, so peeking is harmless. Under what precise condition is that true, and how would you verify it?

Approval rate rose in every band yet fell overall

Medium · mix shift · simpsons paradox · segmentation

Monthly application approval rate on fct_loan_application fell from 62 to 57 percent. Cut by bureau_score band, the rate rose in every band, including the null-bureau band. Columns: application_id, channel, submitted_at, requested_amount_minor, declared_annual_income_minor, bureau_score, model_pd_12m, model_version, policy_rule_hits, decision, decided_by, decision_at. The denominator is decision in ('approve','decline'). Explain the arithmetic, quantify how much of the five-point fall is mix versus within-band movement, and say what you would tell the team that owns acquisition.

Approach

Confirm the paradox is real rather than a banding artefact. Rebuild the bands on fixed cutpoints taken from the earlier period, because quantile bands re-cut each month move with the population and can manufacture this pattern on their own.
Compute the exact decomposition rather than describing it: within = sum of w_i0 * (r_i1 - r_i0), mix = sum of r_i0 * (w_i1 - w_i0), interaction = sum of (w_i1 - w_i0) * (r_i1 - r_i0). The three terms sum identically to the change in the blended rate, so the report can state the split.
Attribute the weight change by cutting the same fixed bands by channel. Keep null bureau_score as its own band; a thin file is a population signal, not missing data to be imputed away.
Check whether the new arrivals also changed the population inside a band, by comparing requested_amount_minor and declared_annual_income_minor distributions within one band across the two months.
Deliver two numbers rather than one story: policy is looser in every band, and the funnel is being fed a different population. Those have different owners and different fixes.

Follow-up

If the new channel is profitable at its own approval rate, is the blended fall a problem at all?
How would you present this so that nobody reads the blended series unaccompanied again?
What breaks if you fix the mix by reweighting to a frozen band distribution every month?

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.

Bring numbers, including the ones you are unsure of

An answer without a quantity is hard to interrogate, so interviewers keep probing until they find one. Come with the baseline, the change, the window it was measured over, and how confident you were. If the effect never got measured, say so and say what you would have measured. Fabricated precision is worse than an honest gap.

How do you handle data drift in a production environment?

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.
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?

Turn a one-line fraud-number request into a scoped brief

Easy · scoping · metric definition · denominators

A stakeholder messages: what is our fraud rate, and is it going up? You have fct_payment_authorization, fct_card_dispute and dim_customer. At least four defensible answers exist: count-weighted or value-weighted, attributed to the transaction month or to the dispute filing month, and gross or net of recoveries and successful representments. You get one reply before someone else produces an uncaveated number. Write that reply: the clarifying questions you ask, the single default you will produce if nobody answers, and what the default excludes.

Approach

Establish the decision behind the question first, because a risk-rule change, a board number and a merchant contract negotiation need different denominators, and asking which one is not stalling.
Offer a short menu rather than an open question: a stakeholder can choose between two named options but cannot specify a denominator from scratch.
Commit to a default so the reply is useful even if nobody answers, for example net fraud loss in basis points of settled volume, attributed to the requested_at month, matured months only.
State the exclusions in the same breath as the default: non-fraud dispute categories, transaction months with less than 120 days of maturity, and first-party abuse that arrives coded as consumer_dispute.
Give a delivery time for the default and a longer one for the fuller cut, so the choice between them carries a visible cost.

Follow-up

They come back wanting it by merchant for a contract negotiation. What changes in the definition and in the maturity rule?
How would you separate first-party abuse from third-party fraud in this data, and what would you refuse to conclude from the split?

Defend a vintage finding that contradicts the portfolio dashboard

Medium · vintage analysis · mix shift · stakeholder pushback

The lending dashboard shows blended 90-plus days-past-due falling for four consecutive quarters while originations grew 60 percent. Using fct_loan_performance_monthly, you build a vintage view keyed on origination_month by months_on_book and find the three most recent vintages are worse than their predecessors at the same age. The business lead presents that dashboard weekly and pushes back hard, suggesting you picked favourable cohorts. You get one meeting and the vintage table. Present the finding so it survives the cherry-picking objection and ends in a decision.

Approach

Reconcile before you contradict: show that aggregating your vintage table along the calendar diagonal reproduces the published blended series, so the disagreement is about age mix rather than about data quality.
Make the mechanism arithmetic rather than rhetorical: a loan cannot reach 90 days past due before it is 90 days old, so rapid origination growth shifts weight onto young months-on-book where the rate is structurally near zero.
Show every vintage rather than a selected pair, all indexed at months_on_book equal to 12, with cohort sizes printed beside each curve so nobody can claim the divergence rests on a thin cohort.
Handle restructuring explicitly, because restructured_flag resets days_past_due: count each loan on its worst pre-restructure state, or recent vintages will look better than they are.
Close on the decision rather than the chart: state what the divergence implies for the cutoff or the channel mix, and state in advance what evidence would make you withdraw the claim.

Follow-up

Two cohorts differ at month 12. How do you separate a seasoning effect from a genuine credit-quality effect?
Someone argues the recent vintages are simply a broker-channel mix shift. How do you test that, and what would confirm it?