Efficient inference for start-up demonstration tests

Abstract Number:

2870 

Submission Type:

Contributed Abstract 

Contributed Abstract Type:

Paper 

Participants:

Donald Martin (1), Laurent Noe (2), Elie Alhajjar (3), Nonhle Mdziniso (4)

Institutions:

(1) NC State University, Raleigh, NC, (2) CRIStAL (UMR 9189 Lille University/CNRS) - INRIA Lille Nord-Europe, France, (3) RAND Corporation, Arlington, VA, (4) Rochester Institute of Technology, Rochester, NY

Co-Author(s):

Laurent Noe  
CRIStAL (UMR 9189 Lille University/CNRS) - INRIA Lille Nord-Europe
Elie Alhajjar  
RAND Corporation
Nonhle Mdziniso  
Rochester Institute of Technology

First Author:

Donald Martin  
NC State University

Presenting Author:

Nonhle Mdziniso  
Rochester Institute of Technology

Abstract Text:

Auxiliary Markov chains have been used as a mechanism to efficiently compute the distribution of a pattern statistic in a Markovian sequence. However, if distributions are needed for many values of input probabilities and not just one set of values, the entire computation needs to be repeated. In this work, a method is forwarded that reduces computational burden for this scenario. Counts of data strings with various values of sufficient statistics are updated instead of probabilities. The final counts are then used to reconstruct probabilities for the many input probabilities, improving efficiency. In this talk, the methodology is illustrated on computing the probability of accepting a unit in start-up demonstration tests for many different start-up probabilities.

Keywords:

minimal deterministic finite automaton|sequence alignment|sequential computation|spaced seeds|sparse Markov models|start-up demonstration tests

Sponsors:

Section on Statistical Computing

Tracks:

Miscellaneous

Can this be considered for alternate subtype?

No

Are you interested in volunteering to serve as a session chair?

Yes

I have read and understand that JSM participants must abide by the Participant Guidelines.

Yes

I understand that JSM participants must register and pay the appropriate registration fee by June 1, 2024. The registration fee is non-refundable.

I understand