{
			rt:  st1,
			idx: []int{1},
		},
		{
			rt: StructOf(
				[]StructField{
					{Name: "XX", Type: TypeOf([0]int{})},
					{Name: "YY", Type: TypeOf("")},
				},
			),
			idx: []int{1},
		},
		{
			rt: StructOf(
				[]StructField{
					{Name: "XX", Type: TypeOf([0]int{})},
					{Name: "YY", Type: TypeOf("")},
					{Name: "ZZ", Type: TypeOf([2]int{})},
				},

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var oo = 1<<s == 2<<s          // 1 and 2 have type int; oo == true
var pp = 1<<s == 1<<33         // illegal: 1 has type int, but 1<<33 overflows int
var xx = a[1.0<<s]             // 1.0 has type int; xx == a[0]
var bb = make([]byte, 1.0<<s)  // 1.0 has type int; len(bb) == 0
</pre>

<h4 id="Operator_precedence">Operator precedence</h4>
<p>

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progression of the distances of the intermediate Fits of easy Transmission, reckon'd from the same point, must be in the progression of the odd Numbers 1, 3, 5, 7, 9, &c. contrary to what happens when the Fits are propagated from points of Refraction. PROP. XX. _The Intervals of the Fits of easy Reflexion and easy Transmission, propagated from points of Reflexion into any Medium, are equal to the Intervals of the like Fits, which the same Rays would have, if refracted into the same Medium in Angles of Refraction...