crypto: document rest of rand submodule (#8580)
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				|  | @ -7,6 +7,7 @@ module rand | |||
| import math.bits | ||||
| import encoding.binary | ||||
| 
 | ||||
| // int_u64 returns a random unsigned 64-bit integer `u64` read from a real OS source of entropy.
 | ||||
| pub fn int_u64(max u64) ?u64 { | ||||
| 	bitlen := bits.len_64(max) | ||||
| 	if bitlen == 0 { | ||||
|  | @ -19,8 +20,8 @@ pub fn int_u64(max u64) ?u64 { | |||
| 	} | ||||
| 	mut n := u64(0) | ||||
| 	for { | ||||
| 		mut bytes := read(k)? | ||||
| 		bytes[0] &= byte(int(u64(1)<<b) - 1) | ||||
| 		mut bytes := read(k) ? | ||||
| 		bytes[0] &= byte(int(u64(1) << b) - 1) | ||||
| 		x := bytes_to_u64(bytes) | ||||
| 		n = x[0] | ||||
| 		// NOTE: maybe until we have bigint could do it another way?
 | ||||
|  | @ -35,20 +36,20 @@ pub fn int_u64(max u64) ?u64 { | |||
| } | ||||
| 
 | ||||
| fn bytes_to_u64(b []byte) []u64 { | ||||
| 	ws := 64/8 | ||||
| 	mut z := []u64{len:((b.len + ws - 1) / ws)} | ||||
| 	ws := 64 / 8 | ||||
| 	mut z := []u64{len: ((b.len + ws - 1) / ws)} | ||||
| 	mut i := b.len | ||||
| 	for k := 0; i >= ws; k++ { | ||||
| 		z[k] = binary.big_endian_u64(b[i-ws..i]) | ||||
| 		z[k] = binary.big_endian_u64(b[i - ws..i]) | ||||
| 		i -= ws | ||||
| 	} | ||||
| 	if i > 0 { | ||||
| 		mut d := u64(0) | ||||
| 		for s := u64(0); i > 0; s += u64(8) { | ||||
| 			d |= u64(b[i-1]) << s | ||||
| 			d |= u64(b[i - 1]) << s | ||||
| 			i-- | ||||
| 		} | ||||
| 		z[z.len-1] = d | ||||
| 		z[z.len - 1] = d | ||||
| 	} | ||||
| 	return z | ||||
| } | ||||
|  |  | |||
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