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[LFCS seminar] Today,15 Sep: Pranshu Gaba, Tata Institute of Fundamental Research, Mumbai
- From: Ohad Kammar <ohad.kammar@ed.ac.uk>
- To: "inf-seminars@mlist.is.ed.ac.uk " <inf-seminars@mlist.is.ed.ac.uk>, "LFCS Interest" <lfcs-interest@mlist.is.ed.ac.uk>
- Cc: "pranshu@pranshugaba.com" <pranshu@pranshugaba.com>
- Subject: [LFCS seminar] Today,15 Sep: Pranshu Gaba, Tata Institute of Fundamental Research, Mumbai
- Date: Tue, 15 Sep 2026 07:00:00 +0000
Hi,
Today we'll have the second LFCS seminar for this week:
2. Tuesday, 15 Sep, 4.10pm (usual day)
Pranshu Gaba, Tata Institute of Fundamental Research, Mumbai
Venue: Dugald Steward Building DS-1.20 (unusual venue)
The seminars will take place in-person only.
We're synchronising the seminar time with the teaching timetable, and
plan to start the talk at the advertised time, so please arrive a minute or two
earlier.
In detail:
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Pranshu Gaba, Tata Institute of Fundamental Research, Mumbai
https://pranshugaba.com/
Tue, 15 Sep, 4.10pm
Venue: Dugald Steward Building DS-1.20 (unusual venue)
Title: Sure-Almost-Sure Window Mean Payoff in Markov Decision Processes
Abstract
Given rationals α and β, the sure-almost-sure problem for a
quantitative objective φ in a Markov decision process (MDP) asks if one
can simultaneously ensure that all outcomes of the MDP have φ-value at
least α (i.e., sure α satisfaction), and with probability 1 the outcome
has φ-value at least β (i.e., almost-sure β satisfaction). Moreover,
if simultaneous satisfaction of objectives is possible, then one
would also like to construct a strategy that achieves this. Even if both
sure satisfaction and almost-sure satisfaction for an objective are
known, combining the two is often non-trivial and requires novel
techniques and approaches.
In this talk, we look at the sure-almost-sure problem for window
mean-payoff objectives. The window mean-payoff objective
strengthens the standard mean-payoff objective by requiring that the
average payoff from each point in the play become at least than the
threshold in at most ℓ steps. For the window mean-payoff objective, we
show that while the computational complexity of the sure-almost-sure
problem matches that of sure satisfaction and almost-sure
satisfaction, the memory requirement of winning strategies for
sure-almost-sure satisfaction is greater than that of both sure and
almost-sure satisfaction.
Link:
https://arxiv.org/abs/2605.12191
(CONCUR 2026)
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Upcoming seminars:
------------------
22 Sep: Sabine Oechsner, Vrije Universiteit Amsterdam
If you would like to propose a speaker, or speak yourself, please contact me.
The seminar webpages:
http://web.inf.ed.ac.uk/lfcs/events/lfcs-seminars
Yours,
Ohad.
The University of Edinburgh is a charitable body, registered in Scotland, with registration number SC005336. Is e buidheann carthannais a th’ ann an Oilthigh Dhùn Èideann, clàraichte an Alba, àireamh clàraidh SC005336.
- [LFCS seminar] Today,15 Sep: Pranshu Gaba, Tata Institute of Fundamental Research, Mumbai, Ohad Kammar, 09/15/2026
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