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1
SOLVING MANY LINEAR SYSTEMS
2
SOLVING MANY GAUSSIAN LINEAR SYSTEMS
3
MIXTURE-OF-EXPERTS
4
MIXTURE MODELS
5
PREVIOUS RESULTS
6
A BARRIER AT exp(k)?
7
OUR RESULTS
8
LEARNING ONE COMPONENT
9
MIN VARIANCE OF A GAUSSIAN MIXTURE
10
WHERE DOES exp(VR) COME FROM?
11
LEARNING ALL COMPONENTS
12
OPEN QUESTIONS
Description:
Explore a groundbreaking algorithm for learning mixtures of linear regressions in subexponential time using Fourier moments in this 25-minute conference talk. Delve into solving multiple linear and Gaussian systems, examine mixture-of-experts and mixture models, and analyze previous results in the field. Investigate the potential barrier at exp(k) and discover the innovative approach that overcomes it. Learn about techniques for identifying individual components, understanding the minimum variance of Gaussian mixtures, and grasping the significance of exp(VR) in the algorithm's complexity. Gain insights into methods for learning all components simultaneously and consider open questions for future research in this cutting-edge area of machine learning and statistical analysis.

Learning Mixtures of Linear Regressions in Subexponential Time via Fourier Moments

Association for Computing Machinery (ACM)
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