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What does an information value of 0.015 tell you about a scorecard feature?

level: juniorimportance: must knowfreq 58%

answer

  1. one number for the whole characteristic
  2. read against rule-of-thumb bands
  3. 0.02 is the conventional floor
  4. sums a difference of shares times WoE

basics

~20 s

An information value of 0.015 sits below the conventional 0.02 floor, so on its own the feature barely separates defaulters from non-defaulters. Standard practice is to drop it from the scorecard unless policy requires it or it earns its place alongside other characteristics.

solid answer

~40 s

Information value collapses a feature's whole weight-of-evidence table into one number: `IV = sum over bins of (share of goods - share of bads) * WoE`. It measures how far apart the good and bad populations sit across the bins, and it is never negative. The conventional bands are: below 0.02 unpredictive, 0.02-0.1 weak, 0.1-0.3 medium, 0.3-0.5 strong, and above 0.5 *suspiciously* strong — usually a sign the field leaks the outcome. At 0.015 the feature falls under the floor, so it drops out of the shortlist. Two caveats I would say out loud: IV is **univariate**, so a weak feature can still contribute in combination with others; and it depends on the binning, since finer bins inflate it. Only compare IVs computed under the same binning rules and minimum bin sizes.

go deeper

for a junior

Memorise the bands and the action they imply: under 0.02 unpredictive, 0.02 to 0.1 weak, 0.1 to 0.3 medium, 0.3 to 0.5 strong, above 0.5 suspicious. Be able to say what you would do with a feature in each band.

for a middle

Explain the arithmetic: information value sums the share of goods minus the share of bads, times the bin's weight of evidence. Both factors share a sign, which is why the total can never come out negative.

for a senior

Treat it as a screen, not a verdict. Show that you check binning rules before comparing features, that a very high value sends you hunting for leakage, and that the multivariate fit makes the final call.

for a principal

Decide the screening standard for the whole build: which threshold applies, who may override it, how features that fail alone but help in combination get a second look, and how often the tables are recomputed on fresh data.

## What information value measures Weight of evidence gives one number per bin. Information value (IV) aggregates those into one number per *characteristic*, so you can rank candidate features before any model is fitted. For a characteristic binned into `k` bins, with `p_good_i` the bin's share of all non-defaults and `p_bad_i` its share of all defaults: ``` WoE_i = ln(p_good_i / p_bad_i) IV = sum over i of (p_good_i - p_bad_i) * WoE_i ``` Each term multiplies a difference of shares by the log of their ratio. When `p_good_i > p_bad_i` both factors are positive; when `p_good_i < p_bad_i` both are negative. The product is therefore never negative, and neither is the total. IV is 0 only when every bin has exactly the same share of goods as of bads — that is, when the characteristic carries no information about the outcome at all. Statistically this is the symmetrised Kullback-Leibler divergence (the Jeffreys divergence) between the distribution of goods over the bins and the distribution of bads over the bins. Plain English: how differently the two populations spread themselves across the bands. ## The conventional cut-offs Credit-risk practice reads IV against rule-of-thumb bands: | IV | Reading | |---|---| | below 0.02 | unpredictive — no univariate separation | | 0.02 to 0.1 | weak | | 0.1 to 0.3 | medium | | 0.3 to 0.5 | strong | | above 0.5 | suspiciously strong — investigate | At **0.015** the feature is under the floor. The bins barely differ in their mix of goods and bads, so as a standalone predictor it does nothing, and the default action is to leave it out of the shortlist. The top band matters as much as the bottom one. A characteristic scoring 0.9 is rarely a triumph; it is usually a field that encodes the answer. Classic causes: a value written back after the outcome was known (a collections or write-off marker), an internal decision field that already reflects the risk assessment, or a snapshot taken after the performance window. Before celebrating, check *when* the field is populated relative to the observation point. ## Two caveats that separate a good answer from a rote one **IV is univariate.** It looks at one characteristic against the target and knows nothing about the others. A feature under the floor can still earn a place because it interacts with another, and two features with IV 0.35 each can be near-duplicates that add almost nothing together. IV is a screen for the shortlist, not the selection decision. **IV depends on the binning.** Cut a characteristic into more, finer bins and IV rises, because each bin can specialise on local noise; in the limit of one bin per applicant it is meaningless. This makes cross-feature comparison valid only under a shared binning policy — the same algorithm, the same monotonicity rule, the same minimum bin size (commonly around 5% of accounts per bin). Report IV alongside the bin count, and be sceptical when a characteristic's IV jumps after someone re-binned it. ## Handling the awkward cases A bin with zero defaults makes its WoE infinite and IV undefined. Merge that bin into a neighbour, or add a small constant such as 0.5 to both counts, and note that the resulting IV is only as trustworthy as the thinnest bin behind it. A bin with a handful of defaults contributes a term built on a noisy WoE, which is one more reason for a minimum bin size. IV also drifts. The same characteristic re-measured on next year's applications can move a band up or down as the population changes, which is why scorecard monitoring re-computes the WoE tables and IVs on recent data rather than trusting the development numbers forever. ## What to say in the room Give the band, then the action, then the caveat: 0.015 is under the 0.02 floor, so it comes off the shortlist; but IV is univariate and binning-dependent, so before deleting the field entirely you would check whether the binning was reasonable and whether the characteristic is required for policy or contributes in combination. And if a colleague brings you a feature at 0.9, your first move is to hunt for leakage, not to put it in the model.

  • A candidate feature comes back with an information value of 0.9 — what do you do first?
    Suspect leakage before celebrating. A value that far above the 0.5 band usually means the field encodes the outcome: a collections or write-off flag, a decision field that already reflects risk, or a value populated after the performance window closed. Check when the field is written relative to the application date; only if the timing is clean do you treat the strength as real.
  • Does information value depend on how the characteristic is binned?
    Yes, strongly. Finer bins let each bin fit local noise, so IV rises as bin count rises. That means IVs are only comparable across features binned under the same rules — same monotonicity constraint, same minimum bin size, same algorithm. Always quote the bin count with the number, and be suspicious of a jump after a re-bin.
  • Can a feature under the 0.02 floor still deserve a place in the scorecard?
    It can. IV is univariate, so a characteristic that is flat on its own may still add value in combination with another, and some fields are carried for policy or regulatory reasons regardless of strength. Equally, two strong features may be near-duplicates that add little together. IV shortlists candidates; the multivariate fit and validation decide.

saying these in an interview costs you the question

  • Treats a very high information value as automatically good news
  • Compares information values computed under different binning rules
  • Thinks information value can be negative
  • Drops a feature on information value alone with no multivariate check
  • Confuses information value with the model's accuracy or AUC

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