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doc/go_spec.html
</p> <pre> A0, A1, and []string A2 and struct{ a, b int } A3 and int A4, func(int, float64) *[]string, and A5 B0 and C0 D0[int, string] and E0 []int and []int struct{ a, b *B5 } and struct{ a, b *B5 } func(x int, y float64) *[]string, func(int, float64) (result *[]string), and A5 </pre> <p> <code>B0</code> and <code>B1</code> are different because they are new types
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doc/go_mem.html
is entirely undefined, and the compiler may do anything at all. Go's approach aims to make errant programs more reliable and easier to debug, while still insisting that races are errors and that tools can diagnose and report them. </p> <h2 id="model">Memory Model</h2> <p> The following formal definition of Go's memory model closely follows the approach presented by Hans-J. Boehm and Sarita V. Adve in
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doc/go1.22.html
<code>Int31</code>, <code>Int31n</code>, <code>Int63</code>, and <code>Int64n</code> top-level functions and methods from <code>math/rand</code> are spelled more idiomatically in <code>math/rand/v2</code>: <code>IntN</code>, <code>Int32</code>, <code>Int32N</code>, <code>Int64</code>, and <code>Int64N</code>. There are also new top-level functions and methods <code>Uint32</code>, <code>Uint32N</code>,
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doc/go1.17_spec.html
<p> these types are identical: </p> <pre> A0, A1, and []string A2 and struct{ a, b int } A3 and int A4, func(int, float64) *[]string, and A5 B0 and C0 []int and []int struct{ a, b *T5 } and struct{ a, b *T5 } func(x int, y float64) *[]string, func(int, float64) (result *[]string), and A5 </pre> <p> <code>B0</code> and <code>B1</code> are different because they are new types
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doc/asm.html
... </pre> <p> This is the list of instructions and their spellings as known to the assembler and linker for that architecture. Each instruction begins with an initial capital <code>A</code> in this list, so <code>AAND</code> represents the bitwise and instruction, <code>AND</code> (without the leading <code>A</code>), and is written in assembly source as <code>AND</code>. The enumeration is mostly in alphabetical order.
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