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-rw-r--r--BinaryHeap/CompleteTree/AdditionalProofs.lean1
-rw-r--r--BinaryHeap/CompleteTree/HeapProofs/HeapUpdateRoot.lean2
2 files changed, 2 insertions, 1 deletions
diff --git a/BinaryHeap/CompleteTree/AdditionalProofs.lean b/BinaryHeap/CompleteTree/AdditionalProofs.lean
index fc46ce8..1050dba 100644
--- a/BinaryHeap/CompleteTree/AdditionalProofs.lean
+++ b/BinaryHeap/CompleteTree/AdditionalProofs.lean
@@ -1,2 +1,3 @@
import BinaryHeap.CompleteTree.AdditionalProofs.Contains
import BinaryHeap.CompleteTree.AdditionalProofs.HeapRemoveLast
+import BinaryHeap.CompleteTree.AdditionalProofs.HeapUpdateRoot
diff --git a/BinaryHeap/CompleteTree/HeapProofs/HeapUpdateRoot.lean b/BinaryHeap/CompleteTree/HeapProofs/HeapUpdateRoot.lean
index c2cc072..0788180 100644
--- a/BinaryHeap/CompleteTree/HeapProofs/HeapUpdateRoot.lean
+++ b/BinaryHeap/CompleteTree/HeapProofs/HeapUpdateRoot.lean
@@ -3,7 +3,7 @@ import BinaryHeap.CompleteTree.Lemmas
namespace BinaryHeap.CompleteTree
-private theorem heapUpdateRootReturnsRoot {α : Type u} {n : Nat} (le : α → α → Bool) (value : α) (heap : CompleteTree α n) (h₁ : n > 0) : (heap.heapUpdateRoot le value h₁).snd = heap.root h₁ := by
+theorem heapUpdateRootReturnsRoot {α : Type u} {n : Nat} (le : α → α → Bool) (value : α) (heap : CompleteTree α n) (h₁ : n > 0) : (heap.heapUpdateRoot le value h₁).snd = heap.root h₁ := by
unfold heapUpdateRoot
split
rename_i o p v l r h₃ h₄ h₅ h₁