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Permanent conjecture (#76)
* add lean statement
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blueprint/lean_decls

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@@ -44,6 +44,7 @@ harmonic_geometric_arithmetic₂
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harmonic_geometric_arithmetic₃
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mantel
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fundamental_theorem_of_algebra
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Matrix.permanent_conjecture
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chapter28.pigeon_hole_principle
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chapter28.handshaking
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chapter44.friendship_theorem

blueprint/src/chapter/chapter24.tex

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@@ -2,6 +2,7 @@ \chapter{Van der Waerden's permanent conjecture}
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\begin{theorem}
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\label{vanderwaerden}
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\lean{Matrix.permanent_conjecture}
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Let $M = (m_{ij})$ be a doubly stochastic $n \times n$ matrix.
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Then
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\[\per M \ge \frac{n!}{n^n}\]

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