MétaCan
Menu
Cohort builder

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.

Search term
Author
Year range
Sort
Language
Type
Field
Venue
Topic
Analytic Number Theory Research
Retraction
Abstract
Evidence source
Study design
Label agreement
Label status

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
venuejournal
aboutaboutness

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

974 results · 1 filter active ·
Results by year
20002025
Publication date
Categories
Machine labels · sparse coverage
Evidence
Language
Type
Citations
An unlabeled work is unknown, not a negative. Label coverage is reported on every query.
974 works in the cohort · of 4,299,418page 14 of 20

Labels cover 0 of 974 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 974 of 974 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.

affunlabeled
A variant of the Hardy-Ramanujan theorem
M. Ram Murty, V. Kumar Murty
2022· article· en· Hardy-Ramanujan Journal· Mathematics
machine prediction:candidate · noneconsensus · none
1
citations
affunlabeled
A short note on sign changes
Jaban Meher, Karam Deo Shankhadhar, G. K. Viswanadham
2013· preprint· en· arXiv (Cornell University)· Mathematics
machine prediction:candidate · noneconsensus · none
1
citations
affunlabeled
The Erdős–Ko–Rado Theorem
Chris Godsil, Karen Meagher
2015· book-chapter· hu· Cambridge University Press eBooks· Mathematics
machine prediction:candidate · noneconsensus · none
1
citations
aboutno affno abstractunlabeled
A mean value of Cochrane sum
Zhe Xu
2009· article· en· Acta Mathematica Sinica English Series· Mathematics
machine prediction:candidate · noneconsensus · none
1
citations
fundno affunlabeled
Two exceptional classes of real numbers
Purusottam Rath
2008· article· en· Functiones et Approximatio Commentarii Mathematici· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations
affno abstractunlabeled
Zeta-Functions and L-Series
Paulo Ribenboim
2001· book-chapter· en· Universitext· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations
affunlabeled
Limit points and long gaps between primes
Roger C. Baker, Tristan Freiberg
2015· preprint· en· arXiv (Cornell University)· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations
venueno affunlabeled
Visualizing Continued Fractions
Michael Z. Spivey
2010· article· en· Sound Ideas (University of Puget Sound)· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations
affno abstractunlabeled
Wie sind die Primzahlen verteilt?
Paulo Ribenboim
2011· book-chapter· de· Springer-Lehrbuch· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations
affunlabeled
On sums of three squares
Stephen Choi, Angel Kumchev, Robert Osburn
2005· preprint· en· arXiv (Cornell University)· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations
venueno affunlabeled
Proving the Twin Prime Conjecture
Dan Liu, Jingfu Liu
2014· article· en· Studies in mathematical sciences· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations
afffundunlabeled
On the strong Massey property for number fields
Christian Maire, Ján Mináč, Ravi Ramakrishna, Nguyêñ Duy Tân
2024· preprint· en· arXiv (Cornell University)· Mathematics
machine prediction:candidate · noneconsensus · none
0
citations

How this was built: Screen · Findings · About