diff --git a/RealRooted/Challenges/ChordalClawFreeAcyclicSinks.lean b/RealRooted/Challenges/ChordalClawFreeAcyclicSinks.lean index cd0fd1326..d1d0d1d44 100644 --- a/RealRooted/Challenges/ChordalClawFreeAcyclicSinks.lean +++ b/RealRooted/Challenges/ChordalClawFreeAcyclicSinks.lean @@ -7,6 +7,8 @@ import RealRooted.Graph.ChordalAcyclicSink version = 1 section = "families" slug = "chordal-claw-free-acyclic-sinks" +authors = ["Alexandersson", "Leite"] +years = [2026] [[definitions]] name = "RealRooted.Graph.ordinaryAcyclicSinkPolynomial" @@ -63,6 +65,8 @@ For the refined polynomial of natural unit interval graphs, see ## References +P. Alexandersson and L. Saud Maia Leite, unpublished manuscript (2026). + The theorem was formalized in RealRooted issue #677. For the claw-free background, see the [Chudnovsky–Seymour](/RealRooted/theorems/chudnovsky-seymour/) and diff --git a/RealRooted/Challenges/ClawFreeOrientationSinks.lean b/RealRooted/Challenges/ClawFreeOrientationSinks.lean index d4a3cd22f..16ba8331f 100644 --- a/RealRooted/Challenges/ClawFreeOrientationSinks.lean +++ b/RealRooted/Challenges/ClawFreeOrientationSinks.lean @@ -7,6 +7,8 @@ import RealRooted.Graph.AllOrientationSinkIdentity version = 1 section = "families" slug = "claw-free-orientation-sinks" +authors = ["Alexandersson", "Leite"] +years = [2026] [[definitions]] name = "RealRooted.Graph.allOrientationSinkPolynomial" @@ -60,6 +62,8 @@ For acyclic orientations, see the pages on ## References +P. Alexandersson and L. Saud Maia Leite, unpublished manuscript (2026). + The counting identity was proved with Aristotle (Harmonic). For the claw-free background, see the [Chudnovsky–Seymour](/RealRooted/theorems/chudnovsky-seymour/) and diff --git a/RealRooted/Challenges/MinimaPolynomial.lean b/RealRooted/Challenges/MinimaPolynomial.lean index 902afc8ee..6499da6f2 100644 --- a/RealRooted/Challenges/MinimaPolynomial.lean +++ b/RealRooted/Challenges/MinimaPolynomial.lean @@ -7,6 +7,8 @@ import RealRooted.Graph.MinimaForest version = 1 section = "families" slug = "minima-polynomial" +authors = ["Alexandersson", "Leite"] +years = [2026] [[definitions]] name = "RealRooted.Graph.LocalOrder" @@ -86,6 +88,8 @@ For sinks of acyclic orientations, see the pages on ## References +P. Alexandersson and L. Saud Maia Leite, unpublished manuscript (2026). + The counting identity was proved with Aristotle (Harmonic). diff --git a/RealRooted/Challenges/UnitIntervalAcyclicSinks.lean b/RealRooted/Challenges/UnitIntervalAcyclicSinks.lean index 356ce0444..46fd183c6 100644 --- a/RealRooted/Challenges/UnitIntervalAcyclicSinks.lean +++ b/RealRooted/Challenges/UnitIntervalAcyclicSinks.lean @@ -7,6 +7,8 @@ import RealRooted.UnitIntervalGraph.AcyclicSink version = 1 section = "families" slug = "unit-interval-acyclic-sinks" +authors = ["Alexandersson", "Leite"] +years = [2026] [[definitions]] name = "RealRooted.UnitIntervalGraph.Data" @@ -69,6 +71,8 @@ weighted form of the [Chudnovsky–Seymour theorem](/RealRooted/theorems/chudnov ## References +P. Alexandersson and L. Saud Maia Leite, unpublished manuscript (2026). + The orientation theorem was formalized in RealRooted issue #639. For the claw-free background, see the [Chudnovsky–Seymour](/RealRooted/theorems/chudnovsky-seymour/) and