func init() {
	hostname, err := os.Hostname()
	if hostname == "" || err != nil {
		hostname = "localhost"
	}
	var buf [12]byte
	var b64 string
	for len(b64) < 10 {
		rand.Read(buf[:])
		b64 = base64.StdEncoding.EncodeToString(buf[:])
		b64 = strings.NewReplacer("+", "", "/", "").Replace(b64)
	}

	prefix = fmt.Sprintf("%s/%s", hostname, b64[0:10])
}
func init() {
	hostname, err := os.Hostname()
	if hostname == "" || err != nil {
		hostname = "localhost"
	}
	var buf [12]byte
	var b64 string
	for len(b64) < 10 {
		rand.Read(buf[:])
		b64 = base64.StdEncoding.EncodeToString(buf[:])
		b64 = strings.NewReplacer("+", "", "/", "").Replace(b64)
	}

	prefix = fmt.Sprintf("%s/%s", hostname, b64[0:10])
}
func init ( ) { hostname , err := os . Hostname ( ) if hostname == " " || err != nil { hostname = " " } var buf [ 12 ] byte var b64 string for len ( b64 ) < 10 { rand . Read ( buf [ : ] ) b64 = base64 . StdEncoding . EncodeToString ( buf [ : ] ) b64 = strings . NewReplacer ( " " , " " , " " , " " ) . Replace ( b64 ) } prefix = fmt . Sprintf ( " " , hostname , b64 [ 0 : 10 ] ) }
// A quick note on the statistics here: we're trying to calculate the chance that
// two randomly generated base62 prefixes will collide. We use the formula from
// http://en.wikipedia.org/wiki/Birthday_problem
//
// P[m, n] \approx 1 - e^{-m^2/2n}
//
// We ballpark an upper bound for $m$ by imagining (for whatever reason) a server
// that restarts every second over 10 years, for $m = 86400 * 365 * 10 = 315360000$
//
// For a $k$ character base-62 identifier, we have $n(k) = 62^k$
//
// Plugging this in, we find $P[m, n(10)] \approx 5.75%$, which is good enough for
// our purposes, and is surely more than anyone would ever need in practice -- a
// process that is rebooted a handful of times a day for a hundred years has less
// than a millionth of a percent chance of generating two colliding IDs.
A quick note on the statistics here : we re trying to calculate the chance that two randomly generated base62 prefixes will collide . We use the formula from http : // en . wikipedia . org / wiki / Birthday_problem P [ m n ] \ approx 1 - e^ { - m^2 / 2n } We ballpark an upper bound for $m$ by imagining ( for whatever reason ) a server that restarts every second over 10 years for $m = 86400 * 365 * 10 = 315360000$ For a $k$ character base - 62 identifier we have $n ( k ) = 62^k$ Plugging this in we find $P [ m n ( 10 ) ] \ approx 5 . 75%$ which is good enough for our purposes and is surely more than anyone would ever need in practice -- a process that is rebooted a handful of times a day for a hundred years has less than a millionth of a percent chance of generating two colliding IDs .