;; Copyright 2018 the authors. ;; This file is part of Hy, which is free software licensed under the Expat ;; license. See the LICENSE. (import [math [isnan]] [hy.contrib.hy-repr [hy-repr]]) (defn test-hy-repr-roundtrip-from-value [] ; Test that a variety of values round-trip properly. (setv values [ None False True 5 5.1 '5 '5.1 Inf -Inf (int 5) 1/2 5j 5.1j 2+1j 1.2+3.4j Inf-Infj "" b"" '"" 'b"" "apple bloom" b"apple bloom" "⚘" '"apple bloom" 'b"apple bloom" '"⚘" "single ' quotes" b"single ' quotes" "\"double \" quotes\"" b"\"double \" quotes\"" 'mysymbol :mykeyword [] (,) #{} (frozenset #{}) '[] '(,) '#{} '(frozenset #{}) '['[]] '(+ 1 2) [1 2 3] (, 1 2 3) #{1 2 3} (frozenset #{1 2 3}) '[1 2 3] '(, 1 2 3) '#{1 2 3} '(frozenset #{1 2 3}) {"a" 1 "b" 2 "a" 3} '{"a" 1 "b" 2 "a" 3} [1 [2 3] (, 4 (, 'mysymbol :mykeyword)) {"a" b"hello"} '(f #* a #** b)] '[1 [2 3] (, 4 (, mysymbol :mykeyword)) {"a" b"hello"} (f #* a #** b)]]) (for [original-val values] (setv evaled (eval (read-str (hy-repr original-val)))) (assert (= evaled original-val)) (assert (is (type evaled) (type original-val)))) (assert (isnan (eval (read-str (hy-repr NaN)))))) (defn test-hy-repr-roundtrip-from-str [] (setv strs [ "'Inf" "'-Inf" "'NaN" "1+2j" "NaN+NaNj" "'NaN+NaNj" "[1 2 3]" "'[1 2 3]" "[1 'a 3]" "'[1 a 3]" "'[1 'a 3]" "[1 '[2 3] 4]" "'[1 [2 3] 4]" "'[1 '[2 3] 4]" "'[1 `[2 3] 4]" "'[1 `[~foo ~@bar] 4]" "'[1 `[~(+ 1 2) ~@(+ [1] [2])] 4]" "'[1 `[~(do (print x 'y) 1)] 4]" "{1 20}" "'{1 10 1 20}" "'asymbol" ":akeyword" "'(f #* args #** kwargs)"]) (for [original-str strs] (setv rep (hy-repr (eval (read-str original-str)))) (assert (= rep original-str)))) (defn test-hy-model-constructors [] (import hy) (assert (= (hy-repr (hy.HyInteger 7)) "'7")) (assert (= (hy-repr (hy.HyString "hello")) "'\"hello\"")) (assert (= (hy-repr (hy.HyList [1 2 3])) "'[1 2 3]")) (assert (= (hy-repr (hy.HyDict [1 2 3])) "'{1 2 3}"))) (defn test-hy-repr-self-reference [] (setv x [1 2 3]) (setv (get x 1) x) (assert (= (hy-repr x) "[1 [...] 3]")) (setv x {1 2 3 [4 5] 6 7}) (setv (get x 3 1) x) (assert (in (hy-repr x) (list-comp ; The ordering of a dictionary isn't guaranteed, so we need ; to check for all possible orderings. (+ "{" (.join " " p) "}") [p (permutations ["1 2" "3 [4 {...}]" "6 7"])])))) (defn test-hy-repr-dunder-method [] (defclass C [list] [__hy-repr__ (fn [self] "cuddles")]) (assert (= (hy-repr (C)) "cuddles"))) (defn test-hy-repr-fallback [] (defclass D [list] [__repr__ (fn [self] "cuddles")]) (assert (= (hy-repr (D)) "cuddles")))