}

	// Array
	replyArray := [1]int{}
	err = client.Call("BuiltinTypes.Array", arg, &replyArray)
	if err != nil {
		t.Errorf("Array: expected no error but got string %q", err.Error())
	}
	if e := [1]int{arg}; !reflect.DeepEqual(replyArray, e) {
		t.Errorf("Array: expected %v got %v", e, replyArray)
	}
}

func TestMalformedInput(t *testing.T) {
	cli, srv := net.Pipe()

s(t,e,n){return e&&i(t.prototype,e),n&&i(t,n),t}function r(){return(r=Object.assign||function(t){for(var e=1;e<arguments.length;e++){var n=arguments[e];for(var i in n)Object.prototype.hasOwnProperty.call(n,i)&&(t[i]=n[i])}return t}).apply(this,arguments)}e=e&&e.hasOwnProperty("default")?e.default:e,n=n&&n.hasOwnProperty("default")?n.default:n;var o,a,l,h,c,u,f,d,_,g,p,m,v,E,T,y,C,I,A,b,D,S,w,N,O,k,P=function(t){var e=!1;function n(e){var n=this,s=!1;return t(this).one(i.TRANSITION_END,function(){s=!0}),setTim...

turn!1;for(r=i.charCodeAt(e),(r===Mn||r===Rn)&&e++;e<t&&(r=i.charCodeAt(e),!(r<48||r>57));)e+=1;if(r=i.charCodeAt(e),n=i.charCodeAt(e+1),r===qo&&n>=48&&n<=57)for(e+=2;e<t&&(r=i.charCodeAt(e),!(r<48||r>57));)e+=1;if(r=i.charCodeAt(e),n=i.charCodeAt(e+1),a=i.charCodeAt(e+2),(r===f2||r===c2)&&(n>=48&&n<=57||(n===Mn||n===Rn)&&a>=48&&a<=57))for(e+=n===Mn||n===Rn?3:2;e<t&&(r=i.charCodeAt(e),!(r<48||r>57));)e+=1;return{number:i.slice(0,e),unit:i.slice(e)}}});var Gh=v((dD,Wh)=>{l();var d2=Rh(),Vh=Bh(),Uh=$h();function...

            _dst.align(4);
            _dst.enc_ndr_long(level);
            int _descr = level;
            _dst.enc_ndr_long(_descr);
            _dst.enc_ndr_referent(e, 1);

            if (e != null) {
                _dst = _dst.deferred;
                e.encode(_dst);

            }
        }
        public void decode(NdrBuffer _src) throws NdrException {

//
//     ```
//     e^(x+iy) = e^x * e^iy = e^x * (cos y + i sin y)
//     ```
//
//     Let's consider complex number 1+1j as an example.
//     e^1 * (cos 1 + i sin 1) = 2.7182818284590 * (0.54030230586+0.8414709848j)
//
//     ```python
//     x = tf.constant(1 + 1j)
//     tf.math.exp(x) ==> 1.4686939399158851+2.2873552871788423j
//     ```

            _dst.align(4);
            _dst.enc_ndr_long(this.level);
            int _descr = this.level;
            _dst.enc_ndr_long(_descr);
            _dst.enc_ndr_referent(this.e, 1);

            if ( this.e != null ) {
                _dst = _dst.deferred;
                this.e.encode(_dst);

            }
        }


        @Override

  add_attrs(g.node());

  auto out0 = ops::_Retval(scope.WithOpName("b_identity_0_retval_RetVal"),
                           b_identity, 0);
  auto out1 = ops::_Retval(scope.WithOpName("e_0_retval_RetVal"), e, 1);
  auto out2 = ops::_Retval(scope.WithOpName("g_0_retval_RetVal"), g, 2);
  auto out3 =
      ops::_Retval(scope.WithOpName("readu_0_retval_RetVal"), read_u, 3);

d){var l=[];a.each(b.split(i),function(a,b){1===b.length&&(b="0"+b),l.push(b)}),b=l.join(i)}if(e=b.match(new RegExp(j)),null===e)return!1;var m=function(b,c,d){for(var e=0;e<c.length;e++)if(c[e].substring(0,1)===b)return a.formUtils.parseDateInt(d[e+1]);return-1};return g=m("m",k,e),f=m("d",k,e),h=m("y",k,e),!(2===g&&f>28&&(h%4!==0||h%100===0&&h%400!==0)||2===g&&f>29&&(h%4===0||h%100!==0&&h%400===0)||g>12||0===g)&&(!(this.isShortMonth(g)&&f>30||!this.isShortMonth(g)&&f>31||0===f)&&[h,g,f])},pars...

00000300  60 d6 83 e6 ab 08 77 a4  f9 73 e5 d8 cb 66 9f 41  |`.....w..s...f.A|
00000310  00 15 2c 09 0e ad 16 02  6c 06 5f bc bf 47 f1 5a  |..,.....l._..G.Z|
00000320  85 97 ab 88 e8 45 b0 31  96 ad 56 00 97 59 17 03  |.....E.1..V..Y..|
00000330  03 00 99 5e 77 80 46 1d  2f 47 9f b3 43 4d a6 2b  |...^w.F./G..CM.+|
00000340  e9 f7 72 a2 d0 c6 69 7c  df 5d ce a0 3b 89 e2 69  |..r...i|.]..;..i|

//                          = log(6.3*5.3*4.3*3.3*2.3) + lgamma(2.3)
//   2. Polynomial approximation of lgamma around its
//      minimum (ymin=1.461632144968362245) to maintain monotonicity.
//      On [ymin-0.23, ymin+0.27] (i.e., [1.23164,1.73163]), use
//              Let z = x-ymin;
//              lgamma(x) = -1.214862905358496078218 + z**2*poly(z)
//              poly(z) is a 14 degree polynomial.