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https://github.com/mruby/mruby
synced 2026-06-08 16:11:16 +00:00
Move default Integer#/ from rational.c to complex.c.
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@@ -4,5 +4,4 @@ MRuby::Gem::Specification.new('mruby-complex') do |spec|
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spec.summary = 'Complex class'
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spec.build.defines << "MRB_USE_COMPLEX"
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spec.add_dependency 'mruby-math', core: 'mruby-math'
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spec.add_test_dependency('mruby-rational')
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end
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@@ -332,15 +332,16 @@ complex_div(mrb_state *mrb, mrb_value self)
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return complex_new(mrb, F(ldexp)(zr.s, zr.x), F(ldexp)(zi.s, zi.x));
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}
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#ifndef MRB_USE_RATIONAL
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mrb_int mrb_num_div_int(mrb_state *mrb, mrb_int x, mrb_int y);
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mrb_value mrb_rational_new(mrb_state *mrb, mrb_int n, mrb_int d);
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mrb_value mrb_rational_div(mrb_state *mrb, mrb_value x);
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/* 15.2.8.3.4 */
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/*
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* redefine Integer#/
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*/
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static mrb_value
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int_div(mrb_state *mrb, mrb_value x)
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cpx_int_div(mrb_state *mrb, mrb_value x)
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{
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mrb_value y = mrb_get_arg1(mrb);
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mrb_int a = mrb_integer(x);
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@@ -350,9 +351,13 @@ int_div(mrb_state *mrb, mrb_value x)
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return mrb_int_value(mrb, div);
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}
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switch (mrb_type(y)) {
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#ifdef MRB_USE_RATIONAL
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case MRB_TT_RATIONAL:
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return mrb_rational_div(mrb, mrb_rational_new(mrb, a, 1));
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#endif
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case MRB_TT_COMPLEX:
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x = complex_new(mrb, (mrb_float)a, 0);
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return mrb_funcall_id(mrb, x, MRB_OPSYM(div), 1, y);
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return complex_div(mrb, x);
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default:
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return mrb_float_value(mrb, div_flo((mrb_float)a, mrb_to_flo(mrb, y)));
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}
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@@ -364,23 +369,27 @@ int_div(mrb_state *mrb, mrb_value x)
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*/
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static mrb_value
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int_quo(mrb_state *mrb, mrb_value x)
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cpx_int_quo(mrb_state *mrb, mrb_value x)
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{
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mrb_value y = mrb_get_arg1(mrb);
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mrb_int a = mrb_integer(x);
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switch (mrb_type(y)) {
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#ifdef MRB_USE_RATIONAL
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case MRB_TT_RATIONAL:
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x = mrb_rational_new(mrb, a, 1);
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return mrb_funcall_id(mrb, x, MRB_OPSYM(div), 1, y);
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#endif
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case MRB_TT_COMPLEX:
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x = complex_new(mrb, (mrb_float)a, 0);
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return mrb_funcall_id(mrb, x, MRB_OPSYM(div), 1, y);
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return complex_div(mrb, x);
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default:
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return mrb_float_value(mrb, div_flo((mrb_float)a, mrb_to_flo(mrb, y)));
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}
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}
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#endif
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static mrb_value
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flo_div(mrb_state *mrb, mrb_value x)
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cpx_flo_div(mrb_state *mrb, mrb_value x)
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{
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mrb_float a = mrb_float(x);
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mrb_value y = mrb_get_arg1(mrb);
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@@ -423,12 +432,10 @@ void mrb_mruby_complex_gem_init(mrb_state *mrb)
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mrb_define_method(mrb, comp, "/", complex_div, MRB_ARGS_REQ(1));
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mrb_define_method(mrb, comp, "quo", complex_div, MRB_ARGS_REQ(1));
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mrb_define_method(mrb, comp, "==", complex_eq, MRB_ARGS_REQ(1));
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#ifndef MRB_USE_RATIONAL
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mrb_define_method(mrb, mrb->integer_class, "/", int_div, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->integer_class, "quo", int_quo, MRB_ARGS_REQ(1)); /* overrride */
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#endif
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mrb_define_method(mrb, mrb->float_class, "/", flo_div, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->float_class, "quo", flo_div, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->integer_class, "/", cpx_int_div, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->integer_class, "quo", cpx_int_quo, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->float_class, "/", cpx_flo_div, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->float_class, "quo", cpx_flo_div, MRB_ARGS_REQ(1)); /* overrride */
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}
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void
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@@ -3,4 +3,5 @@ MRuby::Gem::Specification.new('mruby-rational') do |spec|
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spec.author = 'mruby developers'
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spec.summary = 'Rational class'
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spec.build.defines << "MRB_USE_RATIONAL"
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spec.add_test_dependency('mruby-complex')
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end
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@@ -75,8 +75,8 @@ rat_zerodiv(mrb_state *mrb)
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mrb_raise(mrb, E_ZERODIV_ERROR, "divided by 0 in rational");
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}
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static mrb_value
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rational_new(mrb_state *mrb, mrb_int numerator, mrb_int denominator)
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mrb_value
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mrb_rational_new(mrb_state *mrb, mrb_int numerator, mrb_int denominator)
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{
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struct RClass *c = mrb_class_get_id(mrb, MRB_SYM(Rational));
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struct mrb_rational *p;
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@@ -99,6 +99,8 @@ rational_new(mrb_state *mrb, mrb_int numerator, mrb_int denominator)
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return mrb_obj_value(rat);
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}
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#define rational_new(mrb,n,d) mrb_rational_new(mrb, n, d)
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inline static mrb_int
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i_gcd(mrb_int x, mrb_int y)
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{
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@@ -608,8 +610,8 @@ rational_mul(mrb_state *mrb, mrb_value x)
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mrb_int mrb_num_div_int(mrb_state *, mrb_int, mrb_int);
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static mrb_value
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rational_div(mrb_state *mrb, mrb_value x)
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mrb_value
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mrb_rational_div(mrb_state *mrb, mrb_value x)
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{
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struct mrb_rational *p1 = rational_ptr(mrb, x);
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mrb_value y = mrb_get_arg1(mrb);
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@@ -650,12 +652,15 @@ rational_div(mrb_state *mrb, mrb_value x)
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}
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}
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#define rational_div mrb_rational_div
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#ifndef MRB_USE_COMPLEX
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/* 15.2.8.3.4 */
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/*
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* redefine Integer#/
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*/
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static mrb_value
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int_div(mrb_state *mrb, mrb_value x)
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rat_int_div(mrb_state *mrb, mrb_value x)
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{
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mrb_value y = mrb_get_arg1(mrb);
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mrb_int a = mrb_integer(x);
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@@ -666,16 +671,10 @@ int_div(mrb_state *mrb, mrb_value x)
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}
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switch (mrb_type(y)) {
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case MRB_TT_RATIONAL:
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x = rational_new(mrb, a, 1);
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return mrb_funcall_id(mrb, x, MRB_OPSYM(div), 1, y);
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#if defined(MRB_USE_COMPLEX)
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case MRB_TT_COMPLEX:
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x = mrb_complex_new(mrb, (mrb_float)a, 0);
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return mrb_funcall_id(mrb, x, MRB_OPSYM(div), 1, y);
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#endif
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case MRB_TT_FLOAT:
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return rational_div(mrb, rational_new(mrb, a, 1));
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default:
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#ifdef MRB_NO_FLOAT
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case MRB_TT_FLOAT:
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mrb_raise(mrb, E_TYPE_ERROR, "non integer multiplication");
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#else
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return mrb_float_value(mrb, mrb_num_div_flo(mrb, (mrb_float)a, mrb_to_flo(mrb, y)));
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@@ -689,7 +688,7 @@ int_div(mrb_state *mrb, mrb_value x)
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*/
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static mrb_value
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int_quo(mrb_state *mrb, mrb_value x)
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rat_int_quo(mrb_state *mrb, mrb_value x)
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{
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mrb_value y = mrb_get_arg1(mrb);
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mrb_int a = mrb_integer(x);
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@@ -701,11 +700,6 @@ int_quo(mrb_state *mrb, mrb_value x)
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case MRB_TT_RATIONAL:
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x = rational_new(mrb, a, 1);
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return mrb_funcall_id(mrb, x, MRB_OPSYM(div), 1, y);
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#if defined(MRB_USE_COMPLEX)
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case MRB_TT_COMPLEX:
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x = mrb_complex_new(mrb, (mrb_float)a, 0);
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return mrb_funcall_id(mrb, x, MRB_OPSYM(div), 1, y);
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#endif
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default:
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#ifdef MRB_NO_FLOAT
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mrb_raise(mrb, E_TYPE_ERROR, "non integer multiplication");
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@@ -714,6 +708,7 @@ int_quo(mrb_state *mrb, mrb_value x)
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#endif
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}
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}
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#endif /* !MRB_USE_COMPLEX */
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void mrb_mruby_rational_gem_init(mrb_state *mrb)
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{
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@@ -740,8 +735,10 @@ void mrb_mruby_rational_gem_init(mrb_state *mrb)
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mrb_define_method(mrb, rat, "/", rational_div, MRB_ARGS_REQ(1));
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mrb_define_method(mrb, rat, "quo", rational_div, MRB_ARGS_REQ(1));
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mrb_define_method(mrb, mrb->integer_class, "to_r", fix_to_r, MRB_ARGS_NONE());
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mrb_define_method(mrb, mrb->integer_class, "/", int_div, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->integer_class, "quo", int_quo, MRB_ARGS_REQ(1)); /* overrride */
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#ifndef MRB_USE_COMPLEX
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mrb_define_method(mrb, mrb->integer_class, "/", rat_int_div, MRB_ARGS_REQ(1)); /* overrride */
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mrb_define_method(mrb, mrb->integer_class, "quo", rat_int_quo, MRB_ARGS_REQ(1)); /* overrride */
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#endif
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mrb_define_method(mrb, mrb->kernel_module, "Rational", rational_m, MRB_ARGS_ARG(1,1));
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}
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@@ -24,6 +24,7 @@ end
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def assert_rational(exp, real)
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assert "assert_rational" do
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assert_kind_of Rational, real
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assert_float exp.numerator, real.numerator
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assert_float exp.denominator, real.denominator
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end
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@@ -135,7 +136,7 @@ assert 'Rational#/' do
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assert_rational(Rational(32, 9), 4 / Rational(9, 8))
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assert_float( 0.22675736961451246, Rational(20, 9) / 9.8)
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assert_float( 4.41, 9.8 / Rational(20, 9))
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assert_complex(1.92, 1.44) {Rational(24,2)/(4.0+3i)}
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assert_complex(1.92, 1.44) {Rational(24,2)/(4.0-3i)}
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assert_complex(0.25, 0.25) {(3.0+3i)/Rational(24,2)}
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end
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