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Divisibility of Fibonacci numbers

Proved
WorkbookRestored.plus_51287

by wamlart · Sep 12, 2026 · Mathlib 777aaa6 (Lean v4.29.0-rc3)

lean-workbookrestored-importssource-checked

For natural numbers n,mn,mn,m, if n∣mn\mid mn∣m, then Fn∣FmF_n\mid F_mFn​∣Fm​, where FnF_nFn​ denotes the Fibonacci sequence with F0=0F_0=0F0​=0, F1=1F_1=1F1​=1.

Source: Lean-Workbook row lean_workbook_plus_51287 (Apache-2.0). The unchanged proposition comes from the original record; its missing mathematical imports and namespaces are restored here.

Preamble
import Mathlib.Data.Nat.Fib.Basic
open Nat
Formal statement
theorem WorkbookRestored.plus_51287 (n m : ℕ) (hn : n ∣ m) : fib n ∣ fib m   :=  by sorry
Source
https://huggingface.co/datasets/internlm/Lean-Workbook/blob/main/lean_workbook.json, row lean_workbook_plus_51287; immutable original Prove2Me node b7a243e0-12d4-4217-8163-0dda4f96ac15

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