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ORCIDMario Carneiro
Person information
- affiliation: Carnegie Mellon University, Pittsburgh, PA, USA
- affiliation (former): Ohio State University, Department of Mathematics, Columbus OH, USA
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2020 – today
- 2024
[i11]Mario Carneiro:
Lean4Lean: Towards a formalized metatheory for the Lean theorem prover. CoRR abs/2403.14064 (2024)- [i10]Bernardo Subercaseaux, Wojciech Nawrocki, James Gallicchio, Cayden R. Codel, Mario Carneiro, Marijn J. H. Heule:
Formal Verification of the Empty Hexagon Number. CoRR abs/2403.17370 (2024) - 2023
- [c8]Mario Carneiro, Chad E. Brown, Josef Urban:
Automated Theorem Proving for Metamath. ITP 2023: 9:1-9:19 - [c7]Mario Carneiro:
Reimplementing Mizar in Rust. ITP 2023: 10:1-10:18 - [i9]Mario Carneiro:
Reimplementing Mizar in Rust. CoRR abs/2304.08391 (2023) - 2022
- [j3]Mario Carneiro
:
The Divergence of the Sum of Prime Reciprocals. Formaliz. Math. 30(3): 209-210 (2022) - [j2]Seulkee Baek, Mario Carneiro, Marijn J. H. Heule:
A Flexible Proof Format for SAT Solver-Elaborator Communication. Log. Methods Comput. Sci. 18(2) (2022) - 2021
- [c6]Seulkee Baek, Mario Carneiro, Marijn J. H. Heule:
A Flexible Proof Format for SAT Solver-Elaborator Communication. TACAS (1) 2021: 59-75 - [i8]Seulkee Baek, Mario Carneiro, Marijn J. H. Heule:
A Flexible Proof Format for SAT Solver-Elaborator Communication. CoRR abs/2109.09665 (2021) - 2020
- [c5]Mario Carneiro:
Metamath Zero: Designing a Theorem Prover Prover. CICM 2020: 71-88
2010 – 2019
- 2019
- [c4]Jeremy Avigad, Mario Carneiro, Simon Hudon:
Data Types as Quotients of Polynomial Functors. ITP 2019: 6:1-6:19 - [c3]Mario Carneiro:
Formalizing Computability Theory via Partial Recursive Functions. ITP 2019: 12:1-12:17 - [i7]Mario Carneiro:
Specifying verified x86 software from scratch. CoRR abs/1907.01283 (2019) - [i6]Mario Carneiro:
Metamath Zero: The Cartesian Theorem Prover. CoRR abs/1910.10703 (2019) - 2018
- [i5]Mario Carneiro:
Formalizing computability theory via partial recursive functions. CoRR abs/1810.08380 (2018) - 2016
- [j1]Mario Carneiro:
Conversion of HOL Light proofs into Metamath. J. Formaliz. Reason. 9(1): 187-200 (2016) - [c2]Mario Carneiro:
Formalization of the prime number theorem and Dirichlet's theorem. FM4M/MathUI/ThEdu/DP/WIP@CIKM 2016: 10-13 - [c1]Mario Carneiro:
Models for Metamath. FM4M/MathUI/ThEdu/DP/WIP@CIKM 2016: 187-203 - [i4]Mario Carneiro:
Models for Metamath. CoRR abs/1601.07699 (2016) - 2015
- [i3]Mario Carneiro:
Arithmetic in Metamath, Case Study: Bertrand's Postulate. CICM (Work in Progress) 2015: 3-18 - [i2]Mario Carneiro:
Arithmetic in Metamath, Case Study: Bertrand's Postulate. CoRR abs/1503.02349 (2015) - 2014
- [i1]Mario Carneiro:
Conversion of HOL Light proofs into Metamath. CoRR abs/1412.8091 (2014)
Coauthor Index
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