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4,299,418 works, Canadian by any of four routes.

Every filter state is a URL; the URL is the query; the query is citable via /q/⟨hash⟩. The page, the API and the export parse the same parameters.

The current cohort, streamed from the database: every work column, the machine labels, the provisional scores, and the per-row validation status. Exports are capped at 100,000 rows. Mints a permanent /q/ link for this exact query. The same filters always produce the same link, whoever asks.

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Advanced Algebra and Geometry
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Direct Codex and Gemma labels are unvalidated and sparse. Distilled predictions cover the full frame and are also unvalidated. Choose the evidence source explicitly; absence of a direct label is never a negative label.

affaffiliation
fundfunder
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aboutaboutness

The four routes compose: require the funder route and exclude affiliation to get the funder-only stratum no affiliation-based frame ever sees.

907 results · 1 filter active ·
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20002025
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Machine labels · sparse coverage
Evidence
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An unlabeled work is unknown, not a negative. Label coverage is reported on every query.
907 works in the cohort · of 4,299,418page 6 of 19

Labels cover 1 of 907 works in this cohort. The rest are unlabeled, which is not a negative label: the label table is sparse today and grows as labeling rounds land.

Distilled predictions cover 907 of 907 works in this cohort. Predictions are machine_predicted_unvalidated. The Gemma side is a direct model label for every work (title-only); the Codex side is a distilled, calibrated classifier. Candidate is the union; consensus is the intersection.

affno abstractunlabeled
Local Langlands correspondence
James Cogdell, Henry Kim, M. Narasimha Murty
2009· book-chapter· en· American Mathematical Society eBooks· Mathematics
machine prediction:candidate · noneconsensus · none
7
citations
affunlabeled
UNITARY GROUPS OVER LOCAL RINGS
James Cruickshank, Allen Herman, Rachel Quinlan, Fernando Szechtman
2013· article· en· Journal of Algebra and Its Applications· Mathematics
machine prediction:candidate · noneconsensus · none
6
citations
afffundunlabeled
The geometry of Calogero-Moser systems
Jacques Hurtubise, Thomas Nevins
2005· article· en· Annales de l’institut Fourier· Mathematics
machine prediction:candidate · noneconsensus · none
6
citations
affunlabeled
Peakons, strings, and the finite Toda lattice
Richard Beals, D. H. Sattinger, Jacek Szmigielski
2001· article· en· Communications on Pure and Applied Mathematics· Mathematics
machine prediction:candidate · noneconsensus · none
6
citations
afffundno abstractunlabeled
On the codimension-two cohomology of SLn(Z)
Benjamin Brück, Jeremy Miller, Peter Patzt, Robin J. Sroka, J. Wilson
2024· article· lv· Advances in Mathematics· Mathematics
machine prediction:candidate · noneconsensus · none
6
citations
affno abstractunlabeled
Equivariant cohomology of real flag manifolds
Augustin-Liviu Mare
2005· article· en· Differential Geometry and its Applications· Mathematics
machine prediction:candidate · noneconsensus · none
6
citations
affunlabeled
The Lindelöf class of L-functions II
Anup B. Dixit, V. Kumar Murty
2019· article· en· International Journal of Number Theory· Mathematics
machine prediction:candidate · noneconsensus · none
6
citations
affunlabeled
Cartan-decomposition subgroups of SO(2,h)
Hee Oh, Dave Witte Morris
2003· article· lv· Transactions of the American Mathematical Society· Mathematics
machine prediction:candidate · noneconsensus · none
6
citations
affno abstractunlabeled
A classification of harmonic Maass forms
Kathrin Bringmann, Stephen S. Kudla
2017· article· de· Mathematische Annalen· Mathematics
machine prediction:candidate · noneconsensus · none
5
citations
afffundunlabeled
General Serre weight conjectures
Toby Gee, Florian Herzig, David Savitt
2018· preprint· en· Journal of the European Mathematical Society· Mathematics
machine prediction:candidate · noneconsensus · none
5
citations

How this was built: Screen · Findings · About