C Generate Bitcoin Private Key
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Addressgen is a utility to generate private keys and their corresponding addresses for cryptocurrencies based on secp256k1. Currently, only Bitcoin, Dogecoin, and Litecoin are supported, but in the future I will add support for more. An example private key. In Bitcoin, a private key is a 256-bit number, which can be represented one of several ways. Here is a private key in hexadecimal - 256 bits in hexadecimal is 32 bytes, or 64 characters in the range 0-9 or A-F.

What is a Private Key?

Private

A private key is a secret 256-bit long number randomly selected when you create a Bitcoin wallet. This is the address which enables you to send the Bitcoins to a recipient’s address. You never share the private key to anyone.

The number and type of cryptographic functions implemented for security reasons defines just how random and unique the key is.

A private uncompressed key always begins with a 5 and it looks like this:

5Hwgr3u458GLafKBgxtssHSPqJnYoGrSzgQsPwLFhLNYskDPyyA

What is a Public Key?

A public key is another address consisting of numbers and letters which is a derivate from private keys after they have been encrypted via the use of mathematical functions. The encryption process cannot be reversed and thus no one can find out the original private key. This is the address that enables you to receive Bitcoins.

The hash of a public key is always 1:

1BvBMSEYstWetqTFn5Au4m4GFg7xJaNVN2

This address you publicly make available in order to receive Bitcoins. There is no limit to how many public addresses a user can generate. In order to generate such a key and subsequently a wallet address, there have to be applied a number of conversions to the private key. These conversions are known as hash functions, which are un-reversible conversions.

Creating a Public Key with ECDSA

The first thing you have to do is apply to your private key an ECDSA, also know as Elliptic Curve Digital Signature Algorithm. An elliptic curve is defined by the equation y² = x³ + ax + b with selected value for a and b. There is an entire family of these curves which can be applied. Bitcoin makes use of the secp256k1 curve.

Here's a quick look at how to get the generated key from a MySQL database table after performing a SQL INSERT statement on a table that has an autoincrement field. (Some databases also refer to this as an identity field.). To get the generated key from a MySQL database table, just use the MySQL LASTINSERTID function, calling it as shown below, immediately after performing your INSERT. @niraj - instead of ps.RETURNGENERATEDKEYS we can write Statement.RETURNGENERATEDKEYS because it is static variable in the java.sql.Statement class. – AmitG Jan 8 '15 at 16:24 add a comment. Mysql insert statement return generated keys. Description: When I insert with a PreparedStatement or Statement and I read the generated key by the mysql database, I have a SQLException Generated keys not requested, but I have specified the Statement.RETURNGENERATEDKEYS parameter. I have tested with connector/J 5.1.23 and 5.1.30 and Fedora Linux 64 bits and Windows Server 2012 64 bits.

Applying an ECDSA to the private key will result in a 64-byte integer composed of two 32-byte integers put together which represent the X and Y of the point on the elliptic curve.

Below is the code you would require in Python language:

private_key_bytes = codecs.decode(private_key, ‘hex’)

# Get ECDSA public key

C Generate Bitcoin Private Key Finder

key = ecdsa.SigningKey.from_string(private_key_bytes, curve=ecdsa.SECP256k1).verifying_key

key_bytes = key.to_string()

key_hex = codecs.encode(key_bytes, ‘hex’)

In the code presented above the private keys were decoded with codecs. As in Python, there are at least two classes that can keep the private and public keys, “str”, a string array, and “bytes”- a byte array, things can get a little confusing.

This is because an X string array is not equal to an X byte array, but it equals the byte array with two elements, O<. The codecs.decode method converts a string into a byte array.

After applying ECDSA, we will have to add the bytes 0x04 (04 as a prefix) to the resulted public key. This will generate a Bitcoin full public key.

Compressing the public key

Instead of using the long version of the public key we can compress it to be shorter.

This is done by taking the X from the ECDSA public key and adding 0x02 if the last byte of Y is even, and the 0x03 byte if the last byte is odd.

Encrypting the Key with SHA-256 And RIPEMD-160

Now we move on to create our wallet address. Regardless of the method applied to the public key, the procedure is the same. Obviously, you will have different resulting addresses.

For this, we will need to apply two hash functions: first, we apply SHA-256 to the public key, and then encrypt the result using RIPEMD-160. It is very important that the algorithms are applied in this exact order.

At the end of this process, you will have a 160-bit integer which represents an encrypted public key.

Below is the code needed to encrypt the public key in Python:

public_key_bytes = codecs.decode(public_key, ‘hex’)

# Run SHA-256 for the public key

sha256_bpk = hashlib.sha256(public_key_bytes)

sha256_bpk_digest = sha256_bpk.digest()

# Run RIPEMD-160 for the SHA-256

ripemd160_bpk = hashlib.new(‘ripemd160’)

ripemd160_bpk.update(sha256_bpk_digest)

ripemd160_bpk_digest = ripemd160_bpk.digest()

ripemd160_bpk_hex = codecs.encode(ripemd160_bpk_digest, ‘hex’)

Adding the network byte

As Bitcoin has two networks, main and test, we will need to create an address which will be used on the mainnet. This means that we will have to add 0x00 bytes to the encrypted public key. For testnet use, you would have to add 0x6f bytes.

Calculating the Checksum

The next step is to calculate the checksum of the resulted mainnet key. A checksum ensures that the key has still maintained its integrity during the process. If the checksum does not match, the address will be marked as invalid.

In order to generate a key’s checksum, the SHA-256 hash function must be applied twice and then take the first 4 bytes from this result. Keep in mind that 4 bytes represent 8 hex digits.

The code required for calculating an address checksum is:

# Double SHA256 to get checksum

sha256_nbpk = hashlib.sha256(network_bitcoin_public_key_bytes)

sha256_nbpk_digest = sha256_nbpk.digest()

sha256_2_nbpk = hashlib.sha256(sha256_nbpk_digest)

sha256_2_nbpk_digest = sha256_2_nbpk.digest()

sha256_2_hex = codecs.encode(sha256_2_nbpk_digest, ‘hex’)

checksum = sha256_2_hex[:8]

Now the last step required to make an address is to merge the mainnet key and the checksum.

Encoding the Key with Base58

You will notice that the resulted key does not look like other BTC addresses. This is because most convert them to a Base58 address.

Below is the algorithm needed to convert a hex address to a Base58 address:

def base58(address_hex):

alphabet = ‘123456789ABCDEFGHJKLMNPQRSTUVWXYZabcdefghijkmnopqrstuvwxyz’

b58_string = ‘’

# Get the number of leading zeros

leading_zeros = len(address_hex) — len(address_hex.lstrip(‘0’))

C Generate Bitcoin Private Key With Balance

# Convert hex to decimal

address_int = int(address_hex, 16)

# Append digits to the start of string

while address_int > 0:

digit = address_int % 58

digit_char = alphabet[digit]

b58_string = digit_char + b58_string

address_int //= 58

# Add ‘1’ for each 2 leading zeros

ones = leading_zeros // 2

for one in range(ones):

b58_string = ‘1’ + b58_string

return b58_string

Bitcoin Private Key Generator

The resulted string will represent a compressed Bitcoin wallet address.

Conclusion

The process of generating a Bitcoin wallet address from a private key is not that difficult if you pay close attention to the aforementioned steps.

Bitcoin Private Key Generator

If your private key is full or compressed, the resulting addresses will look different, but both of them are just as valid.