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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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Geometry and complex manifolds
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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.

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

437 results · 1 filter active ·
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20002025
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Machine labels · sparse coverage
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An unlabeled work is unknown, not a negative. Label coverage is reported on every query.
437 works in the cohort · of 4,299,418page 2 of 9

Labels cover 0 of 437 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 437 of 437 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
Deformations of nearly Kähler instantons
2016· article· en· White Rose Research Online (University of Leeds, The University of Sheffield, University of York)· Mathematics
machine prediction:candidate · noneconsensus · none
25
citations
affno abstractunlabeled
A uniqueness theorem in Kähler geometry
Pengfei Guan, Qun Li, Xi Zhang
2009· article· de· Mathematische Annalen· Mathematics
machine prediction:candidate · noneconsensus · none
22
citations
affunlabeled
Morse inequalities for covering manifolds
Radu Alexandru Todor, Ionuţ Chiose, George Marinescu
2001· article· en· Nagoya Mathematical Journal· Mathematics
machine prediction:candidate · noneconsensus · none
21
citations
affno abstractunlabeled
On the Convergence of Optimal Measures
Thomas Bloom, Len Bos, N. Levenberg, Shayne Waldron
2009· article· en· Constructive Approximation· Mathematics
machine prediction:candidate · noneconsensus · none
21
citations
affunlabeled
Torsion points and the Lattès family
Laura DeMarco, Xiaoguang Wang, Hexi Ye
2016· article· en· American Journal of Mathematics· Mathematics
machine prediction:candidate · noneconsensus · none
19
citations
affunlabeled
LOCAL SYMPLECTIC INVARIANTS FOR CURVES
Niky Kamran, Peter J. Olver, Keti Tenenblat
2009· article· en· Communications in Contemporary Mathematics· Mathematics
machine prediction:candidate · noneconsensus · none
17
citations
affunlabeled
Geometric and Spectral Analysis
2014· book· en· Contemporary mathematics - American Mathematical Society· Mathematics
machine prediction:candidate · noneconsensus · none
17
citations
affunlabeled
Conformally Kähler, Einstein–Maxwell geometry
Vestislav Apostolov, Gideon Maschler
2019· preprint· en· Journal of the European Mathematical Society· Mathematics
machine prediction:candidate · noneconsensus · none
15
citations
affno abstractunlabeled
Pluripotential Energy
Thomas F. Bloom, Norman Levenberg
2011· article· en· Potential Analysis· Mathematics
machine prediction:candidate · noneconsensus · none
15
citations
affunlabeled
Central Kähler metrics
Gideon Maschler
2003· article· en· Transactions of the American Mathematical Society· Mathematics
machine prediction:candidate · noneconsensus · none
15
citations

How this was built: Screen · Findings · About