FormalConjectures/ErdosProblems/63.lean
1 declarations, 1 contain sorry, 0 declared as axioms
Erdős Problem 63
References:
- erdosproblems.com/63
- [dBEr51] de Bruijn, N. G. and Erdős, P., A colour problem for infinite graphs and a problem in the theory of relations. Indag. Math. (1951), 369--373.
- [ErHa66] Erdős, P. and Hajnal, A., On chromatic number of graphs and set-systems. Acta Math. Acad. Sci. Hungar. (1966), 61-99.
- [LiMo20] Liu, Hong and Montgomery, Richard, A solution to Erdős and Hajnal's odd cycle problem. arXiv:2010.15802 (2020).
- [Re24] Reiher, C., Graphs of large girth. arXiv:2403.13571 (2024).
Imports (1)
- theorem
Erdos63.erdos_63sorry line 50 sourcedepends on sorry what this means
Statement uses:
Iff,True,SimpleGraph,Eq,ENat,SimpleGraph.chromaticNumber,Top.top,Nat,Exists,And,GE.ge,Membership.mem,Set, SimpleGraph.cycleLengths,HPow.hPow,OfNat.ofNatProof uses:
sorryAx,Lean.Name,Bool.false,Lean.Name.num,Lean.Name.str,Lean.Name.anonymous16 instances, coercions and auxiliary constants left out.
Tactic trace: 1 steps
Open to load the checked before-and-after goal states.