Search Results for author: Sumegha Garg

Found 5 papers, 0 papers with code

Oracle Efficient Online Multicalibration and Omniprediction

no code implementations18 Jul 2023 Sumegha Garg, Christopher Jung, Omer Reingold, Aaron Roth

We develop a new online multicalibration algorithm that is well defined for infinite benchmark classes $F$, and is oracle efficient (i. e. for any class $F$, the algorithm has the form of an efficient reduction to a no-regret learning algorithm for $F$).

Fairness

Memory-Sample Lower Bounds for Learning Parity with Noise

no code implementations5 Jul 2021 Sumegha Garg, Pravesh K. Kothari, Pengda Liu, Ran Raz

We show that any learning algorithm for the learning problem corresponding to $M$, with error, requires either a memory of size at least $\Omega\left(\frac{k \cdot \ell}{\varepsilon} \right)$, or at least $2^{\Omega(r)}$ samples.

The Role of Randomness and Noise in Strategic Classification

no code implementations17 May 2020 Mark Braverman, Sumegha Garg

Showing that if the objective is to maximize the efficiency of the classification process (defined as the accuracy of the outcome minus the sunk cost of the qualified players manipulating their features to gain a better outcome), then using randomized classifiers (that is, ones where the probability of a given feature vector to be accepted by the classifier is strictly between 0 and 1) is necessary.

Classification Fairness +1

Tracking and Improving Information in the Service of Fairness

no code implementations22 Apr 2019 Sumegha Garg, Michael P. Kim, Omer Reingold

As algorithmic prediction systems have become widespread, fears that these systems may inadvertently discriminate against members of underrepresented populations have grown.

Decision Making Fairness +1

Extractor-Based Time-Space Lower Bounds for Learning

no code implementations8 Aug 2017 Sumegha Garg, Ran Raz, Avishay Tal

We show that any learning algorithm for the learning problem corresponding to $M$ requires either a memory of size at least $\Omega\left(k \cdot \ell \right)$, or at least $2^{\Omega(r)}$ samples.

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