tidying

Author: iAmMichaelConnor

example/src/main.nr

@@ -1,8 +1,5 @@
-use dep::bignum::params::BigNumParams;
-use dep::bignum::RuntimeBigNum;
-
-use dep::rsa::rsa::verify_sha256_pkcs1v15;
-use dep::rsa::types::RBN2048;
+use dep::bignum::{params::BigNumParams, RuntimeBigNum};
+use dep::rsa::{rsa::verify_sha256_pkcs1v15, types::RBN2048};
 
 fn main(hash: [u8; 32], signature: RBN2048) {
     assert(verify_sha256_pkcs1v15(hash, signature, 65537));

lib/src/rsa.nr

@@ -1,4 +1,4 @@
-use dep::bignum::{RuntimeBigNum, params::BigNumParams};
+use dep::bignum::{params::BigNumParams, RuntimeBigNum};
 
 /**
  * @brief Compare a recovered byte hash from an RSA signature to the original message hash
@@ -44,11 +44,7 @@ fn compare_signature_sha256<let N: u32>(padded_sha256_hash: [u8; N], msg_hash: [
 
 /**
  * @brief Verify an RSA signature generated via the pkcs1v15 signature scheme.
- * @details The fourth function parameter is required to define the value of `NBytes`
- *          when converting a BigNum into a byte array, the number of bytes is required and currently cannot be inferred.
- *          Once numeric generics can be derived by applying operations to other numeric generics the need for this will go away.
- *
- * @note The exponent `e` can be either 65537 or 3 (i.e. the most common values in use for RSA)
+ * @note The `exponent` can be either 65537 or 3 (i.e. the most common values in use for RSA)
  * Rough cost: 2,048 bit RSA: 26,888 gates per verification
  *             1,024 bit RSA: 11,983 gates per verification
  * A circuit that verifies 1 signature (and does nothing else) will cost ~32k due to initialization costs of lookup tables