activity
20152023
most citedAsymptotic Logical Uncertainty and The Benford Test

2 citations · 4 across the 6 of their papers we have counts for

collaborators

8 papers

cs.LO2023

Rational functions via recursive schemes

Siddharth Bhaskar, Jane Chandlee, Adam Jardine

We give a new characterization of the class of rational string functions from formal language theory using order-preserving interpretations with respect to a very weak monadic prog…

math.CT2021

Graph Traversals as Universal Constructions

Siddharth Bhaskar, Robin Kaarsgaard

We exploit a decomposition of graph traversals to give a novel characterization of depth-first and breadth-first traversals as universal constructions. Specifically, we introduce f…

cs.CC2020★ 1 cited

Cons-free Programs and Complexity Classes between LOGSPACE and PTIME

Neil D. Jones, Siddharth Bhaskar, Cynthia Kop +1

Programming language concepts are used to give some new perspectives on a long-standing open problem: is logspace = ptime ?

cs.LO2020

Traversal-invariant characterizations of logarithmic space

Siddharth Bhaskar, Steven Lindell, Scott Weinstein

We give a novel descriptive-complexity theoretic characterization of L and NL computable queries over finite structures using traversal invariance. We summarize this as (N)L = FO +…

math.LO2018

Algorithmic Traversals of Infinite Graphs

Siddharth Bhaskar, Anton Jay Kienzle

A traversal of a connected graph is a linear ordering of its vertices all of whose initial segments induce connected subgraphs. Traversals, and their refinements such as breadth-fi…

math.LO2017

Tameness in least fixed-point logic and McColm's conjecture

Siddharth Bhaskar, Alex Kruckman

We investigate four model-theoretic tameness properties in the context of least fixed-point logic over a family of finite structures. We find that each of these properties depends…

math.LO2017★ 1 cited

Thicket Density

Siddharth Bhaskar

We define a new type of "shatter function" for set systems that satisfies a Sauer-Shelah type dichotomy, but whose polynomial-growth case is governed by Shelah's 2-rank instead of…

cs.LG2015★ 2 cited

Asymptotic Logical Uncertainty and The Benford Test

Scott Garrabrant, Siddharth Bhaskar, Abram Demski +3

We give an algorithm A which assigns probabilities to logical sentences. For any simple infinite sequence of sentences whose truth-values appear indistinguishable from a biased coi…