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🌳 The simple and easy implementation of Merkle Tree

Project description

Merkly

The simple and easy implementation of Python Merkle Tree.



Table of Contents

Credits

GitHub Contributors Image

Documentation

HOW TO INSTALL

poetry add merkly
pip install merkly

HOW TO WORKS

WARNING: We use keccak-256 under-the-hood if you dont pass your hash function

This library provides a clean and easy to use implementation of the Merkle Tree with the following features:

  • Create Leaf
  • Create Root
  • Create Proof
  • Verify Proof

HOW TO USE

Creating a Merkle Tree

from merkly.mtree import MerkleTree
from typing import Callable

# choose any hash function that is of type (bytes, bytes) -> bytes
my_hash_function: Callable[[bytes, bytes], bytes] = lambda x, y: x + y

# create a Merkle Tree
mtree = MerkleTree(['a', 'b', 'c', 'd'], my_hash_function)

# show original input
assert mtree.raw_leaves == ['a', 'b', 'c', 'd']

# hashed leaves
assert mtree.leaves == [b'a', b'b', b'c', b'd']

# shorted hashed leaves
assert mtree.short_leaves == [b'a', b'b', b'c', b'd']

Creating a Default Merkle Tree (with Keccak256)

from merkly.mtree import MerkleTree

# create a Merkle Tree with keccak256
mtree = MerkleTree(['a', 'b', 'c', 'd'])

# show original input
assert mtree.raw_leaves == ['a', 'b', 'c', 'd']

# hashed leaves (just bytes)
assert mtree.leaves == [
    b':\xc2%\x16\x8d\xf5B\x12\xa2\\\x1c\x01\xfd5\xbe\xbf\xea@\x8f\xda\xc2\xe3\x1d\xddo\x80\xa4\xbb\xf9\xa5\xf1\xcb', b'\xb5U=\xe3\x15\xe0\xed\xf5\x04\xd9\x15\n\xf8-\xaf\xa5\xc4f\x7f\xa6\x18\xed\no\x19\xc6\x9bA\x16lU\x10', b'\x0bB\xb69<\x1fS\x06\x0f\xe3\xdd\xbf\xcdz\xad\xcc\xa8\x94FZZC\x8fi\xc8}y\x0b"\x99\xb9\xb2', b'\xf1\x91\x8e\x85b#n\xb1z\xdc\x85\x023/L\x9c\x82\xbc\x14\xe1\x9b\xfc\n\xa1\n\xb6t\xffu\xb3\xd2\xf3'
]

# shorted hashed leaves
assert mtree.short_leaves == [b':\xc2', b'\xb5U', b'\x0bB', b'\xf1\x91']


######## comming soon!

# human leaves
assert mtree.human_leaves == [
    "3ac225168df54212a25c1c01fd35bebfea408fdac2e31ddd6f80a4bbf9a5f1cb",
    "b5553de315e0edf504d9150af82dafa5c4667fa618ed0a6f19c69b41166c5510",
    "0b42b6393c1f53060fe3ddbfcd7aadcca894465a5a438f69c87d790b2299b9b2",
    "f1918e8562236eb17adc8502332f4c9c82bc14e19bfc0aa10ab674ff75b3d2f3",
]
# shorted human hashed leaves
assert mtree.human_short_leaves = ["3ac2", "b555", "0b42", "f191"]

Creating a Root

from merkly.mtree import MerkleTree

# create a Merkle Tree
mtree = MerkleTree(['a', 'b', 'c', 'd'])

# get root of tree (This is compatible with MerkleTreeJS)
assert mtree.root.hex() == '68203f90e9d07dc5859259d7536e87a6ba9d345f2552b5b9de2999ddce9ce1bf'

Creating Proof of a leaf

from merkly.mtree import MerkleTree
from merkly.node import Node, Side

# create a Merkle Tree
mtree = MerkleTree(['a', 'b', 'c', 'd'])

# get proof of a `raw` leaf
assert mtree.proof('b') == [
    Node(data=b"3ac225168df54212a25c1c01fd35bebfea408fdac2e31ddd6f80a4bbf9a5f1cb", side=Side.LEFT),
    Node(data=b"d253a52d4cb00de2895e85f2529e2976e6aaaa5c18106b68ab66813e14415669", side=Side.RIGHT)
]

Checking the proof of a sheet

from merkly.mtree import MerkleTree
from merkly.node import Node, Side


# create a Merkle Tree
mtree = MerkleTree(['a', 'b', 'c', 'd'])

# get proof of a raw leaf
p = [
    Node(
        data=b"3ac225168df54212a25c1c01fd35bebfea408fdac2e31ddd6f80a4bbf9a5f1cb",
        side=Side.LEFT
    ),
    Node(
        data=b"d253a52d4cb00de2895e85f2529e2976e6aaaa5c18106b68ab66813e14415669",
        side=Side.RIGHT
    )
]

# verify your proof of raw leaf
assert mtree.verify(p, 'b') == True

Roadmap

Feature Status Version
Auto deploy PyPi ✅ Deployed 0.2.0
Create Root ✅ Deployed 0.4.0
Create Proof ✅ Deployed 0.5.0
Verify Proof ✅ Deployed 0.6.0
Use any Hash function ✅ Deployed 0.7.0
Leafs of any size ✅ Deployed 0.8.0
Security deprecation pysha3 ✅ Deployed 0.8.1
Compatible with MerkleTreeJs ✅ Deployed 1.0.0
First Issue solved by community ✅ Deployed 1.0.0
Accelerator code with Rust 🏗️ Alpha 1.1.0
Tutorial how to use with solidity 🖊️ Design x.x.x
Tutorial how to use with MerkleTreeJS 🖊️ Design x.x.x

Contributing

License

MIT

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