Guide-linked quiz · Hard Level
Differential Privacy Quiz
Practice differential privacy sensitivity, composition, and DP-SGD, including why formal privacy-loss bounds differ from promises of no memorization.
Question 1 of 8
For otherwise comparable differential-privacy mechanisms, what does a smaller epsilon specify?
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- For otherwise comparable differential-privacy mechanisms, what does a smaller epsilon specify?
- A larger dataset file
- An increased model parameter count
- A tighter bound on the allowed privacy loss
- A faster GPU clock
- Why is noise calibrated to sensitivity in a differential-privacy mechanism?
- To encrypt every raw record
- To limit how a permitted neighboring-data change affects released output distributions
- To remove the need to define neighboring datasets
- To guarantee every person is impossible to identify under all conditions
- What distinguishes the 'local' model of differential privacy from the 'central' model?
- Local requires a fully trusted central curator
- Local never uses any noise at all
- Local works only on images
- Local adds noise on each person's device before data leaves
- What is 'sensitivity' used for when calibrating noise?
- Measuring how much one person's data can change a query's result
- Counting the number of columns in a table
- Detecting hardware temperature
- Choosing a font for the report
- Why does each new query spend from a 'privacy budget'?
- Queries cost money per row
- Privacy loss accumulates across multiple analyses
- The dataset shrinks with each query
- Budgets are only about storage limits
- What does correctly configured DP-SGD aim to bound through clipping, noise, and privacy accounting?
- Every possibility of memorizing any fact
- The total number of model layers automatically
- The need for a training objective
- The privacy loss associated with the specified neighboring training datasets
- A count query includes each person at most once. Under adding or removing one person, what is its sensitivity?
- One
- The entire number of database columns
- Zero because it is a count
- The model’s hidden dimension
- Two separately randomized analyses use the same private dataset. Why evaluate them together?
- The second analysis deletes the first output
- Each analysis makes the previous privacy cost exactly zero
- Privacy loss can compose across the released outputs
- Composition applies only to public data
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