The 2016 US election results are inferred from census microdata.
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Microdata improves inflation forecasts after major shocks, study finds.
Develops a framework for synthetic banking microdata evaluation.
Black women and white men have the highest income disparity in the U.S.
New method calibrates ABMs using graph neural networks for microdata.
New method reconstructs data subsets from limited published statistics.
2020 Census uses more noise to protect privacy than needed, improving data accuracy.
Study of 3-manifold census manifolds and compare with random models.
From its creation in 1989 through subsequent extensions, the widely-used "SnapPea census" now aims to represent all cusped finite-volume hyperbolic 3-manifolds that can be obtained from <= 8 ideal tetrahedra. Its construction, however, has relied on inexact computations and some unproven (though reasonable) assumptions…
Minimal triangulations for 229 hyperbolic census knots discovered.
Following on from work of Dunfield, we determine the fibred status of all the unknown hyperbolic 3-manifolds in the cusped census. We then find all the fibred hyperbolic 3-manifolds in the closed census and use this to find over 100 examples each of closed and cusped virtually fibred non-fibred census 3-manifolds, incl…
Efficiently calculates privacy guarantees for 2020 Census data.
Census of 10-tetrahedra hyperbolic 3-manifolds with 150,730 new examples.
Improved surname geocoding and name supplements enhance race imputation accuracy.
Computational evidence supports that SnapPea census manifolds are distinguishable by their finite quotients.
We call a 3-manifold Platonic if it can be decomposed into isometric Platonic solids. Generalizing an earlier publication by the author and others where this was done in case of the hyperbolic ideal tetrahedron, we give a census of hyperbolic Platonic manifolds and all of their Platonic tessellations. For the octahedra…
Through computer enumeration with the aid of topological results, we catalogue all 18 closed non-orientable P^2-irreducible 3-manifolds that can be formed from at most eight tetrahedra. In addition we give an overview as to how the 100 resulting minimal triangulations are constructed. Observations and conjectures are d…
Simpler model outperforms state-of-the-art for disaggregating census data.
We identify a duplicate pair in the well-known Callahan-Hildebrand-Weeks census of cusped finite-volume hyperbolic 3-manifolds. Specifically, the six-tetrahedron non-orientable manifolds x101 and x103 are homeomorphic.
Understanding how housing values evolve over time is important to policy makers, consumers and real estate professionals. Existing methods for constructing housing indices are computed at a coarse spatial granularity, such as metropolitan regions, which can mask or distort price dynamics apparent in local markets, such…
We call a cusped hyperbolic 3-manifold tetrahedral if it can be decomposed into regular ideal tetrahedra. Following an earlier publication by three of the authors, we give a census of all tetrahedral manifolds and all of their combinatorial tetrahedral tessellations with at most 25 (orientable case) and 21 (non-orienta…
Flexible models predict US Census survey response rates.
In this work we present a complete (no misses, no duplicates) census for closed, connected, orientable and prime 3-manifolds induced by plane graphs with a bipartition of its edge set (blinks) up to edges. Blinks form a universal encoding for such manifolds. In fact, each such a manifold is a subtle class of blin…
Study examines equity in post-Snow Uri recovery, finds disparities.
The US Census Bureau corrupts data to protect privacy, but we show how to clean and analyze it effectively.
The study lists all exceptional Dehn fillings on specific 3-manifolds.
The article confirms two quasi-alternating surgeries for 9 asymmetric L-space knots.
Algorithm finds knot friends in 3-manifolds.
New method finds large counterexamples by selectively exploring triangulations.
New datasets improve fairness research by revealing UCI Adult's limitations.
We use a large census of hyperbolic 3-manifolds to experimentally investigate a conjecture of Neumann regarding the Bloch Group. We present an augmented census including, for feasible invariant trace fields, explicit manifolds (associated to that field) that appear to generate the Bloch group of that field. We also mak…
This is a collection of notes on embedding problems for 3-manifolds. The main question explored is `which 3-manifolds embed smoothly in the 4-sphere?' The terrain of exploration is the Burton/Martelli/Matveev/Petronio census of triangulated prime closed 3-manifolds built from 11 or less tetrahedra. There are 13766 mani…
The goal of this paper is to give a conjectural census of complex hyperbolic sporadic groups. We prove that only finitely many of these sporadic groups are lattices. We also give a conjectural list of all lattices among sporadic groups, and for each group in the list we give a conjectural presentation, as well as a lis…
A census is presented of all closed non-orientable 3-manifold triangulations formed from at most seven tetrahedra satisfying the additional constraints of minimality and P^2-irreducibility. The eight different 3-manifolds represented by these 41 different triangulations are identified and described in detail, with part…
Study infers daily work and study trips from census data.
We identify all hyperbolic knots whose complements are in the census of orientable one-cusped hyperbolic manifolds with eight ideal tetrahedra. We also compute their Jones polynomials.
The study examines quasi-alternating surgeries on knots and their properties.
Classifies triangulated 4-manifolds up to six pentachora, finding exceptions.
A typical census of 3-manifolds contains all manifolds (under various constraints) that can be triangulated with at most n tetrahedra. Al- though censuses are useful resources for mathematicians, constructing them is difficult: the best algorithms to date have not gone beyond n = 12. The underlying algorithms essential…
Framework generates precise synthetic populations for scalable modeling.
Estimates Mozambique's population using remote sensing and microcensus data.
The paper verifies hyperbolic structures on 3-manifolds using interval arithmetic.
We show that a 2-knot group discovered in the course of a census of 4-manifolds with small triangulations is an HNN extension with finite base and proper associated subgroups, and has the smallest base among such knot groups.
The paper verifies no cosmetic surgeries on knots and 3-manifolds using hyperbolic geometry.
We improve and extend to the non-orientable case a recent result of Karabas, Malicki and Nedela concerning the classification of all orientable prime 3-manifolds of Heegaard genus two, triangulated with at most 42 coloured tetrahedra.
We find braid positive presentations for most L-space knots, except one, and explore related knot properties.
The paper investigates ethical issues in large image datasets, focusing on pornographic content.
We complete the project begun by Callahan, Dean and Weeks to identify all knots whose complements are in the SnapPea census of hyperbolic manifolds with seven or fewer tetrahedra. Many of these ``simple'' hyperbolic knots have high crossing number. We also compute their Jones polynomials.