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Try doing some basic maths questions in the Lean Theorem Prover. Functions, real numbers, equivalence relations and groups. Click on README.md and then on "Open in CoCalc with one click".
Project: Xena
Views: 23841License: APACHE
/- Copyright (c) 2018 Keeley Hoek. All rights reserved. Released under Apache 2.0 license as described in the file LICENSE. Authors: Keeley Hoek -/ import tactic.converter.interactive import tactic.ring example : 0 + 0 = 0 := begin conv_lhs {erw [add_zero]} end example : 0 + 0 = 0 := begin conv_lhs {simp} end example : 0 = 0 + 0 := begin conv_rhs {simp} end -- Example with ring discharging the goal example : 22 + 7 * 4 + 3 * 8 = 0 + 7 * 4 + 46 := begin conv { ring, }, end -- Example with ring failing to discharge, to normalizing the goal example : (22 + 7 * 4 + 3 * 8 = 0 + 7 * 4 + 47) = (74 = 75) := begin conv { ring, }, end -- Example with ring discharging the goal example (x : ℕ) : 22 + 7 * x + 3 * 8 = 0 + 7 * x + 46 := begin conv { ring, }, end -- Example with ring failing to discharge, to normalizing the goal example (x : ℕ) : (22 + 7 * x + 3 * 8 = 0 + 7 * x + 46 + 1) = (7 * x + 46 = 7 * x + 47) := begin conv { ring, }, end -- norm_num examples: example : 22 + 7 * 4 + 3 * 8 = 74 := begin conv { norm_num, }, end example (x : ℕ) : 22 + 7 * x + 3 * 8 = 7 * x + 46 := begin conv { norm_num, }, end