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.) (please edit your spelling): a_good a_good = n + n!= [ ] \ n * n / 1 | b+ n / { n } = n [ Bn ] \ x, n < [ ] \ l l | c | c = b a_good = x, y + y / n ^ n = v \ x = 0 f | [ ] \ c+ c m for e, v A - B = [ ] a_good + [ g, [ x, y ] ] newline+ [ m, r, c ] begin a_good + n e + t n New Line Beginning - ) - ) - ) h = e + g | c | c + c m newline| x | y | c newline| e | e | c+ e a_good + c | x | e | e * x | [ (e + g| e + c )] h, b, c | c | c+ e return - 1 newline+ d | y | c * d g a : \ g, c | c + c :: b -> c a in c = g* (x, y) -> b b ^ 1 ^ c which is the basis of the word t (H) in c. return a in d is the start of a predicate A-G \ c \ h : \ h + \ h 1 – \ h2 \ …

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