Datasets:
Download lean4-proof/environment/workspace/Library/Theory/ModEq/Defs.lean from benchflow/skillsbench: direct link, hf CLI and curl.
- Browser
- Download file 295 Bytes
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https://huggingface.co/datasets/benchflow/skillsbench/resolve/main/lean4-proof/environment/workspace/Library/Theory/ModEq/Defs.lean
- Command line
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hf download hf://datasets/benchflow/skillsbench/lean4-proof/environment/workspace/Library/Theory/ModEq/Defs.lean
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curl -L -o Defs.lean https://huggingface.co/datasets/benchflow/skillsbench/resolve/main/lean4-proof/environment/workspace/Library/Theory/ModEq/Defs.lean
295 Bytes
| /- Copyright (c) Heather Macbeth, 2023. All rights reserved. -/ | |
| import Library.Theory.Division | |
| /-- Two integers are congruent modulo `n`, if their difference is a multiple of `n`. -/ | |
| def Int.ModEq (n a b : ℤ) : Prop := n ∣ a - b | |
| notation:50 a " ≡ " b " [ZMOD " n "]" => Int.ModEq n a b | |