use 256 bit target for proof of work
* SHA256 produces 256 bits pseudo-randomly uniformly, so you may compare to a 256 bit target to get a proof of work * If you pretend that the hash and targets are both integers between 0 and 2^256 - 1, then the target partitions the range into passing and failing segments. * In order to match the use of the `get_uint16` function from `ocplib-endian`, the easiest way to encode `target` is as a `int list` which works if not ideal * This seems like the same thing bitcoin does; difficulty there is actually not a primary notion but is calculated from a 256 bit target, which is what gets adjusted over time
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@ -15,7 +15,11 @@ type secret_key = Sodium.Box.secret_key
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type public_key = Sodium.Box.public_key
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type channel_key = Sodium.Box.channel_key
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type nonce = Sodium.Box.nonce
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type difficulty = int64
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(* target ought to be an unsigned 256 bit integer
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but this representation works better with ocplib-endian; make
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sure target has length 16! *)
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type target = int list
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exception TargetNot256Bit
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let random_keypair = Sodium.Box.random_keypair
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let random_nonce = Sodium.Box.random_nonce
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@ -25,22 +29,32 @@ let box_open sk pk msg nonce =
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try Some (Sodium.Box.Bigbytes.box_open sk pk msg nonce) with
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| Sodium.Verification_failure -> None
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let check_proof_of_work pk nonce difficulty =
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let hash_bytes l =
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let hash = Cryptokit.Hash.sha256 () in
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List.iter (fun b -> hash#add_string (MBytes.to_string b)) l;
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let r = hash#result in hash#wipe; r in
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let validate_target target =
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if List.length target <> 16 then raise TargetNot256Bit;
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if List.for_all (fun t -> t < 0 || t >= 1 lsl 16) target
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then raise TargetNot256Bit
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(* compare a SHA256 hash to a 256 bit target *)
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let compare_target xs target =
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let hash =
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hash_bytes
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[ Sodium.Box.Bigbytes.of_public_key pk ;
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Sodium.Box.Bigbytes.of_nonce nonce ] in
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let hash = Cryptokit.Hash.sha256 () in
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List.iter (fun b -> hash#add_string (MBytes.to_string b)) xs;
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let r = hash#result in hash#wipe; r in
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let bytes = MBytes.of_string hash in
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let last_int64 =
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EndianBigstring.BigEndian.get_int64 bytes (MBytes.length bytes - 8) in
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Int64.logand last_int64 (Int64.of_int 1) < difficulty
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let generate_proof_of_work pk difficulty =
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let get_16 = EndianBigstring.BigEndian.get_uint16 bytes in
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let offsets = [0;2;4;6;8;10;12;14;16;18;20;22;24;26;28;30] in
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List.for_all2 (fun o t -> get_16 o < t) offsets target
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let check_proof_of_work pk nonce target =
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let what_to_hash =
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[ Sodium.Box.Bigbytes.of_public_key pk
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; Sodium.Box.Bigbytes.of_nonce nonce ] in
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compare_target what_to_hash target
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let generate_proof_of_work pk target =
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validate_target target;
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let rec loop nonce =
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if check_proof_of_work pk nonce difficulty then nonce
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if check_proof_of_work pk nonce target then nonce
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else loop (increment_nonce nonce) in
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loop (random_nonce ())
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@ -10,13 +10,15 @@
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(** Tezos - X25519/XSalsa20-Poly1305 cryptography *)
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type nonce
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type difficulty
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val random_nonce : unit -> nonce
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val increment_nonce : ?step:int -> nonce -> nonce
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val nonce_encoding : nonce Data_encoding.t
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type target
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val compare_target : MBytes.t list -> target -> bool
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val validate_target : target -> unit
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type secret_key
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type public_key
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@ -29,5 +31,5 @@ val box : secret_key -> public_key -> MBytes.t -> nonce -> MBytes.t
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val box_open : secret_key -> public_key -> MBytes.t -> nonce -> MBytes.t option
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val check_proof_of_work : public_key -> nonce -> difficulty -> bool
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val generate_proof_of_work : public_key -> difficulty -> nonce
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val check_proof_of_work : public_key -> nonce -> target -> bool
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val generate_proof_of_work : public_key -> target -> nonce
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