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crypto.rand: add support for convenient generation of a random big integer in the interval [0, n)
(#22266)
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@ -5,6 +5,7 @@
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module rand
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import math.bits
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import math.big
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import encoding.binary
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// int_u64 returns a random unsigned 64-bit integer `u64` read from a real OS source of entropy.
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@ -53,3 +54,42 @@ fn bytes_to_u64(b []u8) []u64 {
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}
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return z
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}
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// int_big creates a random `big.Integer` with range [0, n)
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// returns an error if `n` is 0 or negative.
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pub fn int_big(n big.Integer) !big.Integer {
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if n.signum < 1 {
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return error('`n` cannot be 0 or negative.')
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}
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max := n - big.integer_from_int(1)
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len := max.bit_len()
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if len == 0 {
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// max = n - 1, if max = 0 then return max, as it is the only valid integer in [0, 1)
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return max
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}
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// k is the maximum byte length needed to encode a value < n
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k := (len + 7) / 8
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// b is the number of bits in the most significant byte of n-1
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mut b := u8(len % 8)
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if b == 0 {
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b = 8
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}
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mut result := big.Integer{}
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for {
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mut bytes := read(k)!
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// Clear bits in the first byte to increase the probability that the result is < max
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bytes[0] &= u8(int(1 << b) - 1)
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result = big.integer_from_bytes(bytes)
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if result < max {
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break
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}
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}
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return result
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}
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23
vlib/crypto/rand/utils_test.v
Normal file
23
vlib/crypto/rand/utils_test.v
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@ -0,0 +1,23 @@
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import math.big
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import crypto.rand
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fn test_int_big() {
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z := big.integer_from_int(0)
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if _ := rand.int_big(z) {
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assert false
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} else {
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assert true
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}
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n := big.integer_from_int(-1)
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if _ := rand.int_big(n) {
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assert false
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} else {
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assert true
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}
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m := big.integer_from_int(1).left_shift(128)
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l := rand.int_big(m)! // actual large number
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assert l < m
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assert l > n
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}
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