Rax is a Learning-to-Rank library written in JAX

Last update: Dec 27, 2022

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Overview

🦖 Rax: Composable Learning to Rank using JAX

Rax is a Learning-to-Rank library written in JAX. Rax provides off-the-shelf implementations of ranking losses and metrics to be used with JAX. It provides the following functionality:

Ranking losses (rax.*_loss): rax.softmax_loss, rax.pairwise_logistic_loss, ...
Ranking metrics (rax.*_metric): rax.mrr_metric, rax.ndcg_metric, ...
Transformations (rax.*_t12n): rax.approx_t12n, rax.gumbel_t12n, ...

Ranking

A ranking problem is different from traditional classification/regression problems in that its objective is to optimize for the correctness of the relative order of a list of examples (e.g., documents) for a given context (e.g., a query). Rax provides support for ranking problems within the JAX ecosystem. It can be used in, but is not limited to, the following applications:

Search: ranking a list of documents with respect to a query.
Recommendation: ranking a list of items given a user as context.
Question Answering: finding the best answer from a list of candidates.
Dialogue System: finding the best response from a list of responses.

Synopsis

In a nutshell, given the scores and labels for a list of items, Rax can compute various ranking losses and metrics:

import jax.numpy as jnp
import rax

scores = jnp.asarray([2.2, -1.3, 5.4])  # output of a model.
labels = jnp.asarray([1., 0., 0.])      # indicates doc 1 is relevant.

rax.ndcg_metric(scores, labels)         # computes a ranking metric.
rax.pairwise_hinge_loss(scores, labels) # computes a ranking loss.

All of the Rax losses and metrics are purely functional and compose well with standard JAX transformations. Additionally, Rax provides ranking-specific transformations so you can build new ranking losses. An example is rax.approx_t12n, which can be used to transform any (non-differentiable) ranking metric into a differentiable loss. For example:

loss_fn = rax.approx_t12n(rax.ndcg_metric)
loss_fn(scores, labels)            # differentiable approx ndcg loss.
jax.grad(loss_fn)(scores, labels)  # computes gradients w.r.t. scores.

Examples

See the examples/ directory for complete examples on how to use Rax.

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Comments

Add Kendall's tau
Kendall's tau (https://en.wikipedia.org/wiki/Kendall_rank_correlation_coefficient) is a ranking metric which we could add to Rax. We can reference the SciPy version of Kendall's tau (https://github.com/scipy/scipy/blob/v1.9.0/scipy/stats/_stats_py.py#L5015-L5222) as inspiration or comparison for the Rax implementation.

Expected usage:

scores = jnp.array([0., 1., 2.]) labels = jnp.array([1., 2., 0.]) rax.kendalltau_metric(scores, labels) # should produce Kendall's tau-b.
enhancement
opened by rjagerman 0

Releases(v0.2.0)

v0.2.0(Aug 11, 2022)
What's Changed

New losses: rax.poly1_softmax_loss and rax.unique_softmax_loss.

New example: T5X integration.

Removed dependencies' version upper-bounds.

Minor documentation fixes.

Full Changelog: https://github.com/google/rax/compare/v0.1.0...v0.2.0
Source code(tar.gz)
Source code(zip)
v0.1.0(Feb 24, 2022)
This is the initial release of Rax: a Learning-to-Rank (LTR) library built on top of JAX. It includes the following functionality:

Ranking losses (rax.*_loss).

Ranking metrics (rax.*_metric).

Function transformations (rax.*_t12n).

Source code(tar.gz)
Source code(zip)

Rax is a Learning-to-Rank library written in JAX

Related tags

Overview

🦖 Rax: Composable Learning to Rank using JAX

Ranking

Synopsis

Examples

You might also like...

[ICLR 2021] Rank the Episodes: A Simple Approach for Exploration in Procedurally-Generated Environments.

Rank 1st in the public leaderboard of ScanRefer (2021-03-18)

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Official PyTorch Implementation of Rank & Sort Loss [ICCV2021]

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ViViT: Curvature access through the generalized Gauss-Newton's low-rank structure

This is the solution for 2nd rank in Kaggle competition: Feedback Prize - Evaluating Student Writing.

Comments

Add Kendall's tau

Releases(v0.2.0)

v0.2.0(Aug 11, 2022)

What's Changed

v0.1.0(Feb 24, 2022)

Owner

Google

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