Laura Crosilla

• Crosilla, Laura & Linnebo, Øystein (2024). Definiteness in early set theory. Journal for the Philosophy of Mathematics (JPM). 1, s. 43–62. doi: 10.36253/jpm-2933. Fulltekst i vitenarkiv
• Crosilla, Laura (2023). The entanglement of logic and set theory, constructively. I Hartimo, Mirja; Kjosavik, Frode & Linnebo, Øystein (Red.), Critical Views of Logic. Routledge. ISSN 9781032573519. Fulltekst i vitenarkiv
• Crosilla, Laura & Linnebo, Øystein (2023). Weyl and Two Kinds of Potential Domains. Noûs. ISSN 0029-4624. doi: 10.1111/nous.12457. Fulltekst i vitenarkiv Vis sammendrag

  According to Weyl, “‘inexhaustibility’ is essential to the infinite”. However, he distinguishes two kinds of inexhaustible, or merely potential, domains: those that are “extensionally determinate” and those that are not. This article clarifies Weyl's distinction and explains its enduring logical and philosophical significance. The distinction sheds lights on the contemporary debate about potentialism, which in turn affords a deeper understanding of Weyl.

• Crosilla, Laura (2023). Bishop’s Mathematics: A Philosophical Perspective, Handbook of Constructive Mathematics. Cambridge University Press. ISSN 9781009039888. doi: 10.1017/9781009039888.004. Fulltekst i vitenarkiv
• Crosilla, Laura (2022). The entanglement of logic and set theory, constructively. Inquiry (Oslo). ISSN 0020-174X. 65(6), s. 638–659. doi: 10.1080/0020174X.2019.1651080. Fulltekst i vitenarkiv
• Crosilla, Laura (2020). Set Theory: Constructive and Intuitionistic ZF. Stanford Encyclopedia of Philosophy. Fulltekst i vitenarkiv

Se alle arbeider i NVA

• Crosilla, Laura & Schuster, Peter (2005). From Sets and Types to Topology and Analysis: Towards practicable foundations for constructive mathematics. Oxford University Press. ISBN 9780198566519. doi: 10.1093/oso/9780198566519.001.0001. Fulltekst i vitenarkiv

Se alle arbeider i NVA

• Crosilla, Laura (2022). Hermann Weyl and the roots of Mathematical Logic. Fulltekst i vitenarkiv
• Crosilla, Laura (2022). On Weyl's predicative concept of set. Fulltekst i vitenarkiv
• Crosilla, Laura (2021). Predicativity and Constructive Mathematics. I Oliveri, Gianluigi; Ternullo, Claudio & Boscolo, Stefano (Red.), Objects, Structures and Logics. Springer Nature. ISSN 9783030847050. s. 287–310. doi: 10.1007/978-3-030-84706-7_11. Fulltekst i vitenarkiv
• Crosilla, Laura (2017). Predicativity and Feferman. I Jäger, Gerhard & Sieg, Wilfried (Red.), Feferman on Foundations Logic, Mathematics, Philosophy. Springer Nature. ISSN 9783319633329. doi: 10.1007/978-3-319-63334-3_15. Fulltekst i vitenarkiv

Se alle arbeider i NVA