Scope

The input metadata drift evaluates generative AI assets only.

• Types of AI assets: Prompt templates
• Generative AI tasks:
  • Text summarization
  • Text classification
  • Content generation
  • Entity extraction
  • Question answering
• Supported languages: English

Scores and values

The input metadata drift score indicates the change in distribution of the LLM input text metadata.

• Range of values: 0.0-1.0
• Best possible score: 0.0
• Ratios:
  • At 0: No change is detected.
  • Over 0: Increasing change is detected.

Evaluation process

Watsonx.governance calculates input metadata drift by measuring the change in distribution of the metadata columns. The input token count column, if present in the payload, is also used to compute the input metadata drift. You can also choose to specify any meta fields while adding records to the payload table. These meta fields are also used to compute the input metadata drift.

Do the math

The following binary logarithm formula is used to identify discrete numeric input metadata columns:

If the distinct_values_count is less than the binary logarithm of the total_count, the feature is identified as discrete.

The following Jensen Shannon distance formula is used to calculate input metadata drift for discrete input metadata columns:

Jensen Shannon Distance is the normalized form of Kullback-Leibler (KL) Divergence that measures how much one probability distribution differs from the second probabillity distribution. Jensen Shannon Distance is a symmetrical score and always has a finite value.

is the KL Divergence.

The total variation distance and overlap coefficient formulas are used to calculate input metadata drift for continous input metadata columns.

Total variation distance measures the maximum difference between the probabilities that two probability distributions, baseline (B) and production (P), assign to the same transaction as shown in the following formula:

If the two distributions are equal, the total variation distance between them becomes 0.

The following formula is used to calculate total variation distance:

• 𝑥 is a series of equidistant samples that span the domain of that range from the combined miniumum of the baseline and production data to the combined maximum of the baseline and production data.

• is the difference between two consecutive 𝑥 samples.

• is the value of the density function for production data at a 𝑥 sample.

• is the value of the density function for baseline data for at a 𝑥 sample.

The denominator represents the total area under the density function plots for production and baseline data. These summations are an approximation of the integrations over the domain space and both these terms should be 1 and total should be 2.

The overlap coefficient is calculated by measuring the total area of the intersection between two probability distributions. To measure dissimilarity between distributions, the intersection or the overlap area is subtracted from 1 to calculate the amount of drift. The following formula is used to calculate the overlap coefficient:

• 𝑥 is a series of equidistant samples that span the domain of that range from the combined miniumum of the baseline and production data to the combined maximum of the baseline and production data.

• is the difference between two consecutive 𝑥 samples.

• is the value of the density function for production data at a 𝑥 sample.

• is the value of the density function for baseline data for at a 𝑥 sample.

Parent topic: Evaluation metrics