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Add examples of x @ i = e
syntax to Syntax.md.
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@ -379,16 +379,21 @@ _word_. We may abbreviate the type `[n] Bit` as `[n]`. An infinite
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sequence with elements of type `a` has type `[inf] a`, and `[inf]` is
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an infinite stream of bits.
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[e1,e2,e3] // A sequence with three elements
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[e1,e2,e3] // A sequence with three elements
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[t1 .. t3 ] // Sequence enumerations
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[t1, t2 .. t3 ] // Step by t2 - t1
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[e1 ... ] // Infinite sequence starting at e1
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[e1, e2 ... ] // Infinite sequence stepping by e2-e1
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[t1 .. t3 ] // Sequence enumerations
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[t1, t2 .. t3 ] // Step by t2 - t1
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[e1 ... ] // Infinite sequence starting at e1
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[e1, e2 ... ] // Infinite sequence stepping by e2-e1
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[ e | p11 <- e11, p12 <- e12 // Sequence comprehensions
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[ e | p11 <- e11, p12 <- e12 // Sequence comprehensions
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| p21 <- e21, p22 <- e22 ]
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x = generate (\i -> e) // Sequence from generating function
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x @ i = e // Sequence with index binding
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arr @ i @ j = e // Two-dimensional sequence
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Note: the bounds in finite sequences (those with `..`) are type
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expressions, while the bounds in infinite sequences are value
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expressions.
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