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[Full Guide+Code]Seed Phrase & The Process of Deriving Bitcoin Addresses from It

Earlier Bitcoin Wallet used to be a bunch of private keys. In order to use new address, user had to generate new private key which made the whole process cumbersome because user had to backup each and every private key. Hierarchical Deterministic (HD) wallet made the process easier.



The following content was written by webtricks on February 09, 2021, 08:57:10 PM in the thread [Full Guide+Code]Seed Phrase & The Process of Deriving Bitcoin Addresses from It. All content is owned by the author of the post. (original)

Earlier Bitcoin Wallet used to be a bunch of private keys. In order to use new address, user had to generate new private key which made the whole process cumbersome because user had to backup each and every private key. Hierarchical Deterministic (HD) wallet made the process easier. Deterministic wallet means the wallet uses a single starting point to derive all the addresses. That single starting point is known as ‘mnemonic seed’ or ‘seed phrase’. Today, more than 95% non-custodial wallets generate addresses deterministically and if they aren’t, you shouldn’t be using those wallets.

Considering that the seed phrase has become integral part of Bitcoin Wallet, I will explain the whole process on how bitcoin addresses are derived from seed phrase along-with Javascript code so you can easily test the process in your computer without downloading or installing any utility.  

Table of Contents
1. Generate Random Sequence or Entropy
2. Create Checksum and Prepare Final Sequence
3. Convert Sequence into Mnemonic Codes
4. PBKDF2 Key-Stretching Function
5. Master Private Key, Master Public Key and Chain Code
6. Derivation Path and BIP-44
7. Child Private Key Derivation
8. Generate Bitcoin Addresses from Private Keys
9. Javascript Codes

1. Generate Random Sequence or Entropy

Earlier I said that the mnemonic (or seed phrase) is the starting point of the wallet which may not be entirely true. In order to derive mnemonic, we first need to generate entropy. In easier words, entropy is nothing but the measure of randomness. In order to secure wallet, we need it to be based on something unpredictable, hence entropy of 128-256 bits is used. The easiest way to generate entropy is by flipping the coin. Take a coin and toss it 128 times, write 0 when heads come while write 1 when tails come. After 128 flips, you will have the random sequence of 0s and 1s which is your entropy. You can do the same 256 times to increase the security of your wallet (longer the entropy, higher the security). Check the image below to understand the process better:

The 0 and 1 sequence you see above is the distinct point. This should be generated as random as possible. If weak random generator is used then hackers can easily brute-force your sequence and steal the funds.

2. Create Checksum and Prepare Final Sequence

Now, as we have the 128-bit entropy, we need to generate checksum. Checksum is nothing but a fingerprint attached at the end of something to ensure user has made no mistake is copying that thing. In our case, we will generate fingerprint of our entropy. As defined in BIP-39, we take SHA-256 hash of the entropy as the fingerprint. Before moving forward, let’s convert our entropy from Base2 to Base16 or hexadecimal. Base2 means we use 2 symbols to express our number, as we saw in Step 1, those numbes are ‘0’ and ‘1’. Similarly, Base16 (or hexadecimal) uses 16 symbols to express the number, those are: 0,1,2,3,4,5,6,7,8,9,a,b,c,d,e,f. Check the image below to understand how conversion works:

You can see that 0001 in Base2 is equal to 1 in hexadecimal, 0010 is equal to 2 and so on. So, our entropy in hexadecimal is represented as 91d3785bf884c639f600b3e587083265. But important point here is that both are same, just representation is different.

Back to checksum now, like I said earlier, SHA-256 of the entropy is used as checksum, let’s generate the SHA-256 of our entropy:

SHA-256 hash of 0x91d3785bf884c639f600b3e587083265 = effdb98e4c4ac27c670f704c39a2e0ba8b85bc4561a7a02a6297e465ed155d30

The hash is 256-bit long number represented by 64 hexadecimal characters. In other words, each hexadecimal character represents 4 bits. As per BIP-39, instead using the whole hash, only first (entropy length / 32) bits of the hash are used as checksum. In our case, the length of entropy is 128 which when divided by 32 gives 4. So, we will only take first four bits of the hash as checksum. If the length of your entropy is 256, checksum would be 256/32 or first 8 bits of the hash.

As I said earlier, each hexadecimal character represents four bits, the first four bits of our hash in hexadecimal are represented by ‘e’. So, our checksum is ‘e’ in hexadecimal and 1110 in Base2 (or binary). Now, we append checksum at the end of the sequence which will make our final sequence in hexadecimal as, 0x91d3785bf884c639f600b3e587083265e. Or in Base2 as:

3. Convert Sequence into Mnemonic Codes

Now the length of the sequence is 132 bits. Next step involves splitting the sequence into the chunk of 11 bits. Since, our sequence is of 132 which when divided by 11 gives 12, so we will get 12 chunks. We will get 24 chunks if 256-bit entropy is used.

Here are the chunks of our entropy:

As you can notice, each chunk is a binary number. The lowest value of the chunk can be 00000000000 which is 0 in decimal. Whereas, maximum value can be 11111111111 which is 2047 in decimal. So, each chunk is valued between 0-2047. BIP-39 defined 2048 words, each word representing one number from 0 to 2047. I have prepared a table so you can see which word is used for which value, visit the link below to view the table:

From the table, you can see that the decimal values of our chunks are: 1166, 1246, 183, 1928, 611, 231, 1728, 179, 1836, 450, 100, 1630

Picking the adjacent words from the link, we got the following mnemonic code:

mushroom orange black valve erase brother submit biology tortoise debate arrive slim

4. PBKDF2 Key-Stretching Function

Password-based Key Derivation Function 2 (or PBKDF2) is used as a security measure in the process. This function allows the use of ‘passphrase’ to further increase the security of our mnemonic code. You can read more about PBKDF2 function on: Wikipedia.

In our bitcoin address derivation process, PBKDF2 is used to stretch mnemonic code by using 2048 rounds of HMAC-SHA512 algorithm. The algorithm takes two parameters, one is mnemonic code and second is salt. If user decides to opt for no passphrase then salt is the string with the value – ‘mnemonic’. But, if user decides, let say, ‘webby’ as the passphrase. Then, salt will become- ‘mnemonicwebby’. We concat passphrase at the end of ‘mnemonic’ string in salt.

Hence, our PBKDF2 function will become:

DK = PBKDF2(PRF, Password, Salt, c, dkLen)

Putting value for: PRF, Password, Salt, c and dkLen:

DK = PBKDF2(HMAC, ‘mushroom orange black valve erase brother submit biology tortoise debate arrive slim’, ‘mnemonic’, 2048, 64)

where, PRF is pseudorandom function (here HMAC)
Password is our mnemonic code
Salt is string ‘mnemonic’ without any passphrase
c is the number of iteration. In our case, 2048
dkLen is the desired length of derived key (we want 512-bit seed so we selected 64 byte since 1 byte = 8 bits)

DK refers to the final key or seed we derived from the process. In our case, we will get 512-bit value as the result. The key for our mnemonic code with no passphrase is:

5. Master Private Key, Master Public Key and Chain Code

As I discussed in the starting of the thread, the main purpose of using seed phrase is to get hierarchical tree like structure, where each private or public key is derived from its parent and can derive its children. Master Private Key is the top of the hierarchy. It is a private key at first level with no parent.

We have generated DK or 512-bit seed in the last step. This seed will now be used in HMAC-SHA512 function to derive private key and chain code. HMAC-SHA512 function takes two parameters – message and secret key. In our case, 512-bit seed from the last step is message and as defined in BIP-32, string ‘Bitcoin seed’ is used as secret key. So,

HMAC(seed, ‘Bitcoin seed’) = Hash

The resulting hash will be a 512-bit value. In our case, it is the following:

Note that the length of the output is 512 bits or 128 hexadecimal characters. The first 256 bits (represented by the first 64 hexadecimal characters) will become our Master Private Key whereas next 256 bits will become our Chain Code.

Master Private Key: a0ccf14c939faa07b896cd5fb306a37fb3f9cb041196c5364d0cca9dbd82e53a
Chain Code: 5bc9d1368631ae579f02ed8e46a56dd9dd9de8ac59e3c4e18247ff96988bdf1f

Master Public Key can be derived from Master Private Key using Elliptic Curve Cryptography. I have written detailed thread on ECC. You can follow this thread: THE THREAD and see how public key is derived from private key. Process is same for the Master Public Key as well.

Using the same logic,
our Master Public Key: 03d1cc1f6bdea4d17eb7f2573d676f9ddb087f8b784c912c4466407781d8acfe38

6. Derivation Path and BIP-44

To easily understand the meaning of derivation path, you can assume it as a map which guides us how should be go through the children from the master private key to finally reach the bitcoin address. BIP-44 defines the following path for Bitcoin Mainnet:

Path format: m / purpose’ / coin_type’ / account’ / change / address_index

Bitcoin Main-net format: m / 44′ / 0′ / 0′ / 0 / address_index

To understand the above, first look at the image below:

It’s like we will go to the master private key and ask, who is your 45th hardened child. Then we will go to the 45th child and ask it, who is your first hardened child. Then we will go to the first hardened child of the first hardened child of the master private key and ask it who is your first child. Then we will go and catch the first child and take its children one-by-one as our private keys. First child will become our first private key which will be used to derive our first bitcoin address and so on.

Now you maybe wondering what’s the difference between hardened child and normal child. When we say first hardened child, it’s actually (231+1)th child. For easy understanding, we replace 231 and use the symbol of prime ( ‘ ). So, 231+1 or 2147483649th child of the parent is first hardened or 0′ child. (Notice the sign of prime at the right top of 0)

For more serious discussion about Derivation Path, check this thread from Blue Snow:

7. Child Private Key Derivation

Okay, now as we know which child keys are to be derived, let’s see how child key is derived:

To derive the child key, again HMAC-SHA512 hashing algorithm is used. As we discussed earlier, HMAC-SHA512 algorithm requires 2 params – message and secret key. Here, message is our master private or public key concatenated with the child number (also known as child index) and secret key is the chain code. So,

Hash = HMAC(master key + index, chain code)

Important Point: When we are deriving hardened child, master private key will be used as message. Whereas, master public key will be used in case we are deriving normal child.

Now let’s get started with the process:

LEVEL 1: Deriving 45th hardened child of the Master Key (Since it’s hardened, Master Private Key will be used)
Master Private Key = a0ccf14c939faa07b896cd5fb306a37fb3f9cb041196c5364d0cca9dbd82e53a (taken from the fifth step)
Index = 8000002c (value of 2147483692 i.e. 2^31+44 in hexadecimal)
Chain Code = 5bc9d1368631ae579f02ed8e46a56dd9dd9de8ac59e3c4e18247ff96988bdf1f (taken from the fifth step)

Message = 00a0ccf14c939faa07b896cd5fb306a37fb3f9cb041196c5364d0cca9dbd82e53a8000002c
(important thing to notice here, the length of message should be 296 bits. Since, the length of master private key is 256 bits and index is 32 bits,
we need additional 8 bits, hence we added 00 i.e. 8 empty bits in the starting)

Key = 5bc9d1368631ae579f02ed8e46a56dd9dd9de8ac59e3c4e18247ff96988bdf1f

HMAC(message, key) = 7fc9ce32a6aeffbeaf5057f266f0d6ed6383ed84f21c96d53c0c1e3838a87e2481d4b120fcd3a11837e5d035fc508bb8b31c47285fdd7506d8d264144b4d8df7

Note, we got the output of 512 bits. Similar to what we discussed in fifth step, the left 256 bits of the output will be used for the private key of our 45th hardened child and right 256 bits will become the chain code of the child. The left 256 bits are assumed as a hexadecimal number and added to the parent private key. Then we take the modulus of the addition with ‘n’ parameter as defined by SECG in this document: SECG Vol 2

Left 256 bits = 7fc9ce32a6aeffbeaf5057f266f0d6ed6383ed84f21c96d53c0c1e3838a87e24
Parent Private Key =  a0ccf14c939faa07b896cd5fb306a37fb3f9cb041196c5364d0cca9dbd82e53a

Private Key of 45th Hardened Child of Master Private Key = ( Left 256 bits + Parent Private Key ) % N
Private Key of 45th Hardened Child of Master Private Key = 2096bf7f3a4ea9c667e7255219f77a6e5ccedba2546abbcfc9468a4925f5221d

Chain Code of 45th Hardened Child of Master Private Key = 81d4b120fcd3a11837e5d035fc508bb8b31c47285fdd7506d8d264144b4d8df7 (right 256 bits)

LEVEL 2: Deriving first hardened child of the Level 1 Child (Since it’s hardened, Private Key will be used)
Private Key = 2096bf7f3a4ea9c667e7255219f77a6e5ccedba2546abbcfc9468a4925f5221d
Index = 80000000 (value of 2147483648 i.e. 2^31 in hexadecimal)
Chain Code = 81d4b120fcd3a11837e5d035fc508bb8b31c47285fdd7506d8d264144b4d8df7

Message = 002096bf7f3a4ea9c667e7255219f77a6e5ccedba2546abbcfc9468a4925f5221d80000000
Key = 81d4b120fcd3a11837e5d035fc508bb8b31c47285fdd7506d8d264144b4d8df7

HMAC(message, key) = dee4c4cb625b27f231194cf3befea6e67a73122f77a748b987fded5333ca63f7d665636fd64693411687f8d4deeb8382d14deb3d9937e72635e77af48c4da4e6

Left 256 bits = dee4c4cb625b27f231194cf3befea6e67a73122f77a748b987fded5333ca63f7
Parent Private Key =  2096bf7f3a4ea9c667e7255219f77a6e5ccedba2546abbcfc9468a4925f5221d

Private Key of first hardened child of Level 1 Child = ( Left 256 bits + Parent Private Key ) % N
Private Key of first hardened child of Level 1 Child = ff7b844a9ca9d1b899007245d8f62154d741edd1cc1204895144779c59bf8614

Chain Code of first hardened child of Level 1 Child: d665636fd64693411687f8d4deeb8382d14deb3d9937e72635e77af48c4da4e6

LEVEL 3: Deriving first hardened child of the Level 2 Child (Since it’s hardened, Private Key will be used)
Private Key = ff7b844a9ca9d1b899007245d8f62154d741edd1cc1204895144779c59bf8614
Index = 80000000 (value of 2147483648 i.e. 2^31 in hexadecimal)
Chain Code = d665636fd64693411687f8d4deeb8382d14deb3d9937e72635e77af48c4da4e6

Message = 00ff7b844a9ca9d1b899007245d8f62154d741edd1cc1204895144779c59bf861480000000
Key = d665636fd64693411687f8d4deeb8382d14deb3d9937e72635e77af48c4da4e6

HMAC(message, key) = 2839a8f276409794544cdc9f4d2748a3ea3ca988b64f82e72414d67dedaf751bfb106a1896e38ddc80b3d3b4fdaba9b003d1e6caa08c6cbbdc5d63fa6836b613

Left 256 bits = 2839a8f276409794544cdc9f4d2748a3ea3ca988b64f82e72414d67dedaf751b
Parent Private Key =  ff7b844a9ca9d1b899007245d8f62154d741edd1cc1204895144779c59bf8614

Private Key of first hardened child of Level 2 Child = ( Left 256 bits + Parent Private Key ) % N
Private Key of first hardened child of Level 2 Child = 27b52d3d12ea694ced4d4ee5261d69fa06cfba73d318e734b586ef8d7738b9ee

Chain Code of first hardened child of Level 2 Child: fb106a1896e38ddc80b3d3b4fdaba9b003d1e6caa08c6cbbdc5d63fa6836b613

LEVEL 4: Deriving first normal child of the Level 3 Child (Since it’s normal, Public Key will be used)
Private Key = 27b52d3d12ea694ced4d4ee5261d69fa06cfba73d318e734b586ef8d7738b9ee
Public Key = 03fc371a6939557697a438cca5c81fc899d611d41f605d1b6d1a8096fd5e3e0343 (using ECC)
Index = 00000000 (value of 0 in hexadecimal)
Chain Code = fb106a1896e38ddc80b3d3b4fdaba9b003d1e6caa08c6cbbdc5d63fa6836b613

Message = 03fc371a6939557697a438cca5c81fc899d611d41f605d1b6d1a8096fd5e3e034300000000
(Since we are using Public Key which is already of 264 bits, we needn’t concat additional bits in the starting)

Key = fb106a1896e38ddc80b3d3b4fdaba9b003d1e6caa08c6cbbdc5d63fa6836b613

HMAC(message, key) = bd63f3fe2daf72bd61d983477a8330e377ecc1fa664bee4a90da90003de9ef8c29a2907541b35ab602c72d52c330184a2e7908060b98acca9b17ebfaea0135a8

Left 256 bits = bd63f3fe2daf72bd61d983477a8330e377ecc1fa664bee4a90da90003de9ef8c
Parent Private Key =  27b52d3d12ea694ced4d4ee5261d69fa06cfba73d318e734b586ef8d7738b9ee

Private Key of first normal child of Level 3 Child = ( Left 256 bits + Parent Private Key ) % N
Private Key of first normal child of Level 3 Child = e519213b4099dc0a4f26d22ca0a09add7ebc7c6e3964d57f46617f8db522a97a

Chain Code of first hardened child of Level 3 Child: 29a2907541b35ab602c72d52c330184a2e7908060b98acca9b17ebfaea0135a8

LEVEL 5: Deriving first 3 normal children of the Level 4 Child (Since it’s normal, Public Key will be used)
Private Key = e519213b4099dc0a4f26d22ca0a09add7ebc7c6e3964d57f46617f8db522a97a
Public Key = 0321bd38eb2f97c56762b82f22e9677d6aa205a73664b93aaf8ed087bd9fc26420 (using ECC)
Index = 00000000, 00000001 and 00000002
Chain Code = 29a2907541b35ab602c72d52c330184a2e7908060b98acca9b17ebfaea0135a8

Message1 = 0321bd38eb2f97c56762b82f22e9677d6aa205a73664b93aaf8ed087bd9fc2642000000000
Message2 = 0321bd38eb2f97c56762b82f22e9677d6aa205a73664b93aaf8ed087bd9fc2642000000001
Message3 = 0321bd38eb2f97c56762b82f22e9677d6aa205a73664b93aaf8ed087bd9fc2642000000002

Key = 29a2907541b35ab602c72d52c330184a2e7908060b98acca9b17ebfaea0135a8

HMAC(message1, key) = a8764acda4ebc575ff750e113353a805186febf32372deb4fab9ed180a7b4db3a3e1295ec9c664d73d77841b263d019306d914e431fdc84973cf53abaa0883cb
HMAC(message2, key) = fb58f1f53183d06aed97ba85ad30fc89d4500bb3c5d47880cc96c368f044618743a1580a9757af12b8597450ff8a5b37e9a51660b0a30e672b736464f4cdb7d0
HMAC(message3, key) = b30db2ea8ad0e61c43acf2052ecc0d3c174cf5a57655ba038ba8894f3bc2f0d8c140e5f51589c16e3d3502b08fc005e8a9acfa5a56dda2e08b520b3179c1f163

Left 256 bits of HMAC1 = a8764acda4ebc575ff750e113353a805186febf32372deb4fab9ed180a7b4db3
Left 256 bits of HMAC2 = fb58f1f53183d06aed97ba85ad30fc89d4500bb3c5d47880cc96c368f0446187
Left 256 bits of HMAC3 = b30db2ea8ad0e61c43acf2052ecc0d3c174cf5a57655ba038ba8894f3bc2f0d8

Parent Private Key =  e519213b4099dc0a4f26d22ca0a09add7ebc7c6e3964d57f46617f8db522a97a

Private Key of first normal child of Level 4 Child = 8d8f6c08e585a1804e9be03dd3f442e3dc7d8b7aad8f13f881490e18ef67b5ec (to be used for deriving first bitcoin address)
Private Key of second normal child of Level 4 Child = e0721330721dac753cbe8cb24dd19768985dab3b4ff0adc45325e469d530c9c0 (to be used for deriving second bitcoin address)
Private Key of third normal child of Level 4 Child = 9826d425cb6ac22692d3c431cf6ca81adb5a952d0071ef471237aa5020af5911 (to be used for deriving third bitcoin address)

8. Generate Bitcoin Addresses from Private Keys

In the last step, we derived 3 private keys at Level 5 using index 00000000, 00000001 and 00000002. If you want to derive more private keys in the hierarchy, just keep on incrementing index by 1. So, 00000003 will be used for next private key and so on. Also, remember that this is hexadecimal number so after  00000009, next index will be 0000000a, not 00000010.

Now, let’s generate the bitcoin addresses from our private key. I have already created a thread explaining how to generate Legacy addresses (starting with ‘1’) from private key in detail here: How Bitcoin Addresses are generated? Understand the Math behind Bitcoin

You can follow the above thread and you will be able to generate first 3 Legacy Bitcoin Addresses of the hierarchy using private keys from Step 7, which will be:

I will use the current thread to explain how to generate P2SH Address. P2SH is very different from the P2PKH (or Legacy) address. In Legacy address, we simply generate the hash of the public key and use it as the address. But in P2SH, we first create a script, then generate hash of the script. Then, transaction is made to the script. Now, script can literally be anything. Sender of the transaction don’t have to know what does the script mean. Bitcoin has its own scripting language and the script has defined many opcodes such as OP_ADD, OP_EQUAL and many more. So, I can literally create a script, let say, ‘what when added to 3 makes 5’. Create hash of this script and use it as P2SH Address. Then the payment made to that P2SH address can be spent by providing original script i.e. ‘what when added to 3 makes 5’ and solution script i.e. ‘2’ along with the hash.

P2SH can be used to create a lot more complex scripts but one of the most common type of P2SH is our P2WPKH-in-P2SH. It simply means using P2PKH in the P2SH script. This is the type of addresses you see while creating a wallet (the ones starting with ‘3’). Now, let’s see, how are these created:

The scheme for P2WPKH-in-P2SH format is defined in BIP-49. In step 6, we discussed that the 45th hardened child of Master Private Key is used in the hierarchy. That’s true for Legacy addresses but for P2WPKH-in-P2SH, we use the 50th hardened child, so, derivation path becomes:
m / 49′ / 0′ / 0′ / 0 / address_index

Except this, rest of the process is same as discussed in Step 6 and 7. I have repeated the Step 7 with our Master Private Key, i.e. a0ccf14c939faa07b896cd5fb306a37fb3f9cb041196c5364d0cca9dbd82e53a and got the following three private keys as the first 3 normal child of m/49’/0’/0’/0 path i.e. Level 5:
Private Key of first normal child of Level 4 Child = 26e1061459e7961eeac018efa765339d785bd30de91f8fade64c639b275d74c4 (to be used for deriving first bitcoin address)
Private Key of second normal child of Level 4 Child = 501a42ccd834bf61c211f5277bcbebe4120eea952efc91fd71125f61a1e7eec4 (to be used for deriving second bitcoin address)
Private Key of third normal child of Level 4 Child = 13ae95a5d643b9ebe355d103679ad4bcf3863efef78873f4e4f20a57cf044a51 (to be used for deriving third bitcoin address)

Using ECC, I got the following Public Keys (second reminder, if you wanna know how public key is derived from private key, check out my thread I mentioned in Step 5):
Public Key of first normal child of Level 4 Child = 021549dd72d89cbc844bb74ab6247239cf60d184cbfb0cfc4d024150a4985412fe (to be used for deriving first bitcoin address)
Public Key of second normal child of Level 4 Child = 02e589abcbdbcf7b9746d1e2f5d97e5d2836c82b5910c5716f094801c0178ecfc2 (to be used for deriving second bitcoin address)
Public Key of third normal child of Level 4 Child = 020711fb2e08e67c13bcfb2cca60ff5ac3b7c6fb9e902722127ef776e5d2db6046 (to be used for deriving third bitcoin address)

First check the image below to understand how public key is converted into Bitcoin Address:

Now time for the explanation:

Firstly, we create SHA-256 hash of the public key:
SHA-256(public key) = Hash

SHA-256(021549dd72d89cbc844bb74ab6247239cf60d184cbfb0cfc4d024150a4985412fe) = 189a3015638daa02871973bf840b434aad92cb71775b65680acd266b81e85e3f

Then, we create ripemd160 hash of the sha256 hash:
RIPEMD160(hash) = Hash160

RIPEMD160(189a3015638daa02871973bf840b434aad92cb71775b65680acd266b81e85e3f) = 2bf545ff88c159408f5ba759f99e78566763fe1a

Then, we concat 0x0014 before the hash:
serialization = 0x0014 + Hash160

serialization = 00142bf545ff88c159408f5ba759f99e78566763fe1a
Note: 0x00 represent OP_0 and 0x14 is the size of the data to be pushed on stack in hexadecimal. Hence, OP_0 PushData represents our P2WPKH-P2SH script.

Now, as we have our script, next step involves creating hash of the script:
SHA-256(script) = Hash

SHA-256(00142bf545ff88c159408f5ba759f99e78566763fe1a) = c2d24e021347966656ed4b0312f9b3a49498c257294bd75e9bc84ba8353deb9a

RIPEMD160(hash) = Hash160

RIPEMD160(c2d24e021347966656ed4b0312f9b3a49498c257294bd75e9bc84ba8353deb9a) = 2d7193893e4143fc11bb69c7f004452198bdf6cd

Then add 0x05 before the hash160 i.e. encoding byte for script hash
serialization = 0x05 + Hash160

serialization = 052d7193893e4143fc11bb69c7f004452198bdf6cd

Creating checksum of the hash
checksum = first four bytes of SHA-256(SHA-256(hash))

SHA256(SHA256(052d7193893e4143fc11bb69c7f004452198bdf6cd)) = dcd3b30cd36dcef8265fbe414e435fc7841ced941f93ef86afd86e344c4a700e
First four bytes = dcd3b30c

Adding checksum at then end of hash and encoding it into Base58:
final serialization = 052d7193893e4143fc11bb69c7f004452198bdf6cddcd3b30c

Base58(052d7193893e4143fc11bb69c7f004452198bdf6cddcd3b30c) = 35qJPbZX23wt3uuB9nz4pxhoouUfG28zxB

Hence, 35qJPbZX23wt3uuB9nz4pxhoouUfG28zxB is our first Bitcoin Address in the hierarchy.

The following content was written by webtricks on February 09, 2021, 08:58:01 PM in the thread [Full Guide+Code]Seed Phrase & The Process of Deriving Bitcoin Addresses from It. All content is owned by the author of the post. (original)

NOTE: I have not included the guide on Extended Keys in this topic. Extended Keys are integral part of HD wallets and help in importing addresses hierarchically without the need of mnemonic code. But the topic is already lengthy enough so will do separate thread on Extended Keys in future.


  • I have tried to explain the code using comments but if your find difficulty in any piece of code, you are free to ask in this thread.
  • I have written code in one go without re-checking or testing so please don't use it in any kind of production.
  • Due to point 2. above, I may have made mistakes in the code, if you find any, please let me know by pointing it in the thread
  • I have used CryptoJS library for SHA-256, RIPEMD-160 and HMAC-SHA512 algorithms.

Code Files:

File 1: mnemonic.js
//Generating random 128 bits. 128 – 256 bits can be used but for this tutorial we are strictly generating 128 bits entropy
const getRandomBytes = () => {
    const array = new Uint32Array(4); //creating Uint32 array having length = 4
    const randomBytes = crypto.getRandomValues(array); //Filling array with random 32-bits integers

    let binaryString = '';
    let hexString = '';
    randomBytes.forEach(byte => {
        let binChunk = byte.toString(2);
        binChunk = binChunk.length === 32 ? binChunk : '0'.repeat(32 – binChunk.length)+binChunk;
        let hexChunk = parseInt(binChunk,2).toString(16);

        binaryString += binChunk;
        hexString += hexChunk;

    return [binaryString,hexString];

//Generating SHA-256 hash of random bytes for checksum
let [randomBits,randomBitsHex] = getRandomBytes();
const byteHash = CryptoJS.SHA256(CryptoJS.enc.Hex.parse(randomBitsHex)).toString(); //SHA-256 Hash of random bytes
let checksum = parseInt(byteHash[0],16).toString(2); //Taking (entropy-length / 32) bits of SHA256 hash which in our case is 4 bits
checksum = checksum.length === 4 ? checksum : '0'.repeat(4 – checksum.length)+checksum; //Adding '0' bits if hex is smaller than '8' or '0b1000' in binary

//Adding checksum at the end of random bytes
randomBits += checksum;

//Splitting random bytes into segments of 11-bits length and storing in an array
const segmentArray = [];
let i = 0;
while (i < randomBits.length) {
    i += 11;

//Converting every 11-bits segment into decimal equivalent
const decimalArray = => parseInt(segment,2));

//Picking 'word' at position equivalent to decimal array from 'mnemonic words list' (words.js)
const mnemonicArray = => wordsArray[decimal]);

//getMnemonic Function – This function will be called in front-end when user will create new seed
const getMnemonic = () => {
    return mnemonicArray.join(' '); //Converting mnemonic array into mnemonic string


File 2: p2pkh.js
//This function will generate Legacy bitcoin address (public key hash) using public key
const generateLegacyAddress = (publicKey) => {
    const keyHex = CryptoJS.enc.Hex.parse(publicKey);
    const ripedHashedKey = CryptoJS.RIPEMD160(CryptoJS.SHA256(keyHex)).toString();
    const mainRipeKeyString = '00'+ripedHashedKey;
    const mainRipeKey = CryptoJS.enc.Hex.parse(mainRipeKeyString);
    const doubleHashedKey = CryptoJS.SHA256(CryptoJS.SHA256(mainRipeKey)).toString();
    const checkSum = doubleHashedKey.substr(0, 8);
    const binaryAddress = mainRipeKeyString+checkSum;
    const arrayBinary = binaryAddress.match(/.{1,2}/g); //Converting serialization into array of every 2nd character
    const binaryUint = new Uint8Array( => parseInt(hex,16))); //Converting hex array into uint8array to be used as input in base58 function
    return to_b58(binaryUint,bs58Chars);


File 3: p2sh.js
//This function will generate P2SH bitcoin address (P2WPKH-in-P2SH) using public key
const generateP2SHAddress = (publicKey) => {
    const keyHex = CryptoJS.enc.Hex.parse(publicKey);
    const ripeHash = CryptoJS.RIPEMD160(CryptoJS.SHA256(keyHex)).toString();

    const script = '0014'+ripeHash;
    const scriptHex = CryptoJS.enc.Hex.parse(script);
    const scriptRipeHash = '05'+CryptoJS.RIPEMD160(CryptoJS.SHA256(scriptHex)).toString();

    const doubleHashedKey = CryptoJS.SHA256(CryptoJS.SHA256(CryptoJS.enc.Hex.parse(scriptRipeHash))).toString();
    const checkSum = doubleHashedKey.substr(0, 8);

    const binaryAddress = scriptRipeHash+checkSum;

    const arrayBinary = binaryAddress.match(/.{1,2}/g); //Converting serialization into array of every 2nd character
    const binaryUint = new Uint8Array( => parseInt(hex,16))); //Converting hex array into uint8array to be used as input in base58 function
    return to_b58(binaryUint,bs58Chars);


File 4: ecc.js
//This file contains code for generating public key from private key using Elliptic Curve Cryptography

const Gx = BigInt('55066263022277343669578718895168534326250603453777594175500187360389116729240');
const Gy = BigInt('32670510020758816978083085130507043184471273380659243275938904335757337482424');

const G = [Gx, Gy];

const generatePublicKey = privateKey => {
    const ECCPoints = ECMultiply(G, privateKey);

    const checkKey = key => key.length < 64 ? '0'.repeat(64 - key.length)+key : key;

    const publicKeyX = checkKey(ECCPoints[0].toString(16));

    if (ECCPoints[1]%BigInt(2)===BigInt(1)) {
    return '03'+publicKeyX;
    } else {
    return '02'+publicKeyX;

//mod inverse function
function modInverse(a, n) {

    a = (a % n + n) % n

    const dArray = [];
    let b = n;

    while(b) {
    [a, b] = [b, a % b];
    dArray.push({a, b});

    if (a !== BigInt(1)) {
    return null;

    let x = BigInt(1);
    let y = BigInt(0);

    for(let i = dArray.length – 2; i >= 0; –i) {
    [x, y] = [y,  x – y * BigInt(dArray[i].a / dArray[i].b)];

    return (y % n + n) % n;

//mod of function
function modOf(a,b) {
    const r = ((a % b) + b)% b;
    return r;

//ECAdd – Elliptic Curve Addition Function
function ECAdd(a,b) {
    const lamAdd = modOf((b[1] – a[1]) * BigInt(modInverse(b[0] – a[0], Pcurve)), Pcurve);
    const x = modOf((lamAdd*lamAdd – a[0] – b[0]), Pcurve);
    const y = modOf((lamAdd*(a[0] – x) – a[1]), Pcurve);
    return [x, y];

//ECDouble – Elliptic Curve Point Doubling
function ECDouble(a) {
    const lamda = modOf(((BigInt(3)*a[0]*a[0])*(modInverse(BigInt(2)*a[1], Pcurve))), Pcurve);
    const x = modOf((lamda*lamda – BigInt(2)*a[0]), Pcurve);
    const y = modOf((lamda*(a[0] – x) – a[1]), Pcurve);
    return [x, y];

//ECMultiply – Ellptic Curve Multiplication
function ECMultiply(genPoint, pvtKey) {
    const scalarBinary = BigInt('0x'+pvtKey).toString(2);
    let GP = genPoint;

    for (let i=1; i < scalarBinary.length; i++) {
        GP = ECDouble(GP)
        if (scalarBinary[i] === '1') {
            GP = ECAdd(GP, genPoint);
    return GP;


File 5: bs58.js
//This javascript code for base58 encoding is taken from
var to_b58 = function(B,A){var d=[],s=””,i,j,c,n;for(i in B){j=0,c=B[i];s+=c||s.length^i?””:1;while(j in d||c){n=d[j];n=n?n*256+c:c;c=n/58|0;d[j]=n%58;j++}}while(j–)s+=A[d[j]];return s};
var bs58Chars = '123456789ABCDEFGHJKLMNPQRSTUVWXYZabcdefghijkmnopqrstuvwxyz';n*58+c:c;c=n>>8;d[j]=n%256;j++}}while(j–)b.push(d[j]);return new Uint8Array(b)};


File 6: address.js
//This function will take mnemonic code as the input and produce addresses
const detailsFromMnemonic = mnemonic => {

    // 1. Creating 'seed' from mnemonic code
    const salt = 'mnemonic'; //constant string 'mnemonic' used for salt in PBKDF2 function (custom passphrase could be used as well)
    const seed =  CryptoJS.PBKDF2(mnemonic, salt, {
        keySize: 512 / 32,
    }).toString(); //using 2048 rounds of PBKDF2 key-stretching function

    // 2. Creating 'Master Private Key' and 'Chain Code' from 'seed'
    const hmacHash =  CryptoJS.HmacSHA512(CryptoJS.enc.Hex.parse(seed),'Bitcoin seed').toString();
    const masterPrivateKey = hmacHash.substr(0,64); //Left 256 bits of HMAC-512 hash
    const chainCode = hmacHash.substr(64,64); //Right 256 bits of HMAC-512 hash
    let masterPublicKey = generatePublicKey(masterPrivateKey);

    // 3. Generating childs using BIP-44 Derivation Path for LEGACY (Derivation Path – m/44'/0'/0'/0); – Hardened Child – 0x8000002c
        let {addresses: legacyAddresses, privateKeys: legacyPrivateKeys} = returnChild(masterPrivateKey,masterPublicKey,chainCode,'8000002c');
        //  Converting Public Key in the Array to Legacy Bitcoin Addresses
        legacyAddresses = => generateLegacyAddress(publicKey));

    // 4. Generating childs using BIP-49 Derivation Path for P2SH (Derivation Path – m/49'/0'/0'/0); – Hardened Child – 0x80000031
        let {addresses: p2shAddresses, privateKeys: p2shPrivateKeys} = returnChild(masterPrivateKey,masterPublicKey,chainCode,'80000031');
       //  Converting Public Key in the Array to P2SH Bitcoin Addresses
       p2shAddresses = => generateP2SHAddress(publicKey));
    // 5. Generating childs using BIP-84 Derivation Path for Bech32 (Derivation Path – m/84'/0'/0'/0); – Hardened Child – 0x80000054
        let {addresses: bech32Addresses, privateKeys: bech32PrivateKeys} = returnChild(masterPrivateKey,masterPublicKey,chainCode,'80000054');
       //  Converting Public Key in the Array to P2SH Bitcoin Addresses
       bech32Addresses = => generateBech32Address(publicKey));
    return {

//Function for Deriving Children based on Hardened Child
function returnChild(masterPrivateKey,masterPublicKey,chainCode,hardenedChild) {
    // First Level: m/H':
    const [firstChildPrivate,firstChildPublic,firstChildChain] = generatingChild(masterPrivateKey,masterPublicKey,chainCode,hardenedChild,'private');
    // Second Level: m/H'/0':
    const [secondChildPrivate,secondChildPublic,secondChildChain] = generatingChild(firstChildPrivate,firstChildPublic,firstChildChain,'80000000','private');
    // Third Level: m/H'/0'/0':
    const [thirdChildPrivate,thirdChildPublic,thirdChildChain] = generatingChild(secondChildPrivate,secondChildPublic,secondChildChain,'80000000','private');
    // Fourth Level: m/H'/0'/0'/0 – For main receiving addresses:
    const [fourthChildPrivate,fourthChildPublic,fourthChildChain] = generatingChild(thirdChildPrivate,thirdChildPublic,thirdChildChain,'00000000','public');

    // Fifth Level: This level will be used for addresses
    //  We will generate 10 addresses from m/H'/0'/0'/0/0 to m/H'/0'/0'/0/9 branch to be used as receiving addresses
    let addresses = [];
    const privateKeys = [];
    for (let i=0;i<10;i++) {
        const childSet = generatingChild(fourthChildPrivate,fourthChildPublic,fourthChildChain,'0000000'+i,'public');
        addresses.push(childSet[1]); //Pushing Public Key in the Array
        privateKeys.push(childSet[0]); //Pushing Private Key in the Array

    return {

//Function to generate child private key, child public key and child chain code
function generatingChild(parentPrivateKey, parentPublicKey, parentChainCode,index,type) {
    let parentPrivate = parentPrivateKey.length === 64 ? parentPrivateKey : '0'.repeat(64-parentPrivateKey.length)+parentPrivateKey;
    const keyToUse = type === 'private' ? '00'+parentPrivate : parentPublicKey; //Use private key if hardened-index else public key
    const hmacHash = CryptoJS.HmacSHA512(CryptoJS.enc.Hex.parse(keyToUse+index),CryptoJS.enc.Hex.parse(parentChainCode)).toString();
    const [leftBits,childChainCode] = separateKeyChain(hmacHash);
    const N = '0xFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFEBAAEDCE6AF48A03BBFD25E8CD0364141'; //As defined in secp256k1 ecc
    let childPrivateKey = (BigInt('0x'+parentPrivate) + BigInt('0x'+leftBits)) % BigInt(N);
    childPrivateKey = childPrivateKey.toString(16); //Converting from decimal to hex
    const childPublicKey = generatePublicKey(childPrivateKey); //Using ECC function taken from 'ecc.js' file

    return [childPrivateKey,childPublicKey,childChainCode];

//Function to be used in generatingChild function to separate hash into private key and chain code
function separateKeyChain(hmacHash) {
    const privateKeyPart = hmacHash.substr(0,64);
    const chainCodePart = hmacHash.substr(64,64);
    return [privateKeyPart,chainCodePart];


File 7: words.js

Download this file directly from:

File 8: index.html

    Bitcoin Addresses from Mnemonic Code


Deriving Bitcoin Address from Seed Phrase (Mnemonic Seed)




    Enter your Seed:






File 9: bech32.js
//This function will generate P2SH bitcoin address (P2WPKH-in-P2SH) using public key
const generateBech32Address = (publicKey) => {
    const bech32schema = 'qpzry9x8gf2tvdw0s3jn54khce6mua7l';

    const keyHex = CryptoJS.enc.Hex.parse(publicKey);
    const ripeHash = CryptoJS.RIPEMD160(CryptoJS.SHA256(keyHex)).toString();

    let binString = BigInt('0x'+ripeHash).toString(2);
    binString = binString.length === 160 ? binString : '0'.repeat(160-binString.length)+binString;

    const decArray = binString.match(/.{1,5}/g).map(binary => parseInt(binary,2));

    const checkSum = createChecksum(decArray);

    const hexString = => ('00'+decimal.toString(16)).substr(-2)).join('');

    let address = '';

    (hexString+checkSum).match(/.{1,2}/g).forEach(hexVal => {
        address += bech32schema[parseInt(hexVal,16)];
    return 'bc1'+address;

//Checksum generation using BCH Codes
function createChecksum(decArr) {
    const GEN = [0x3b6a57b2, 0x26508e6d, 0x1ea119fa, 0x3d4233dd, 0x2a1462b3];
    let chk = 1

    let decArray = [3,3,0,2,3].concat(decArr)
    decArray = decArray.concat([0,0,0,0,0,0]);
    decArray.forEach(dec => {
        let b = chk >> 25;
        chk = (chk & 0x1ffffff) << 5 ^ dec;

        for (let i=0;i<5;i++) {
            chk ^= ((b >> i) & 1) ? GEN[i] : 0;

    const polymod = chk ^ 1;

    const returnVal = [];

    for (let v=0;v<6;v++) {
        returnVal.push((polymod >> 5 * (5 – v)) & 31)

    return => ('00'+val.toString(16)).substr(-2)).join('');


Save all files in one folder and then open index.js file in your browser to run the code.

The following content was written by webtricks on February 10, 2021, 12:07:32 PM in the thread [Full Guide+Code]Seed Phrase & The Process of Deriving Bitcoin Addresses from It. All content is owned by the author of the post. (original)

It really doesn’t do that.
PBKDF2 is already a very weak key derivation function by design and using a very low iteration count (2048 instead of 10 million) isn’t going to slow anything down either. In fact under the hood you are just computing about 4k HMACSHA512, suffice it to say that your CPU can compute millions of SHA512 in a second.

What people refer to as “increases security” is the passphrase that is used in BIP39 which I always argue that it cannot be considered a true security measure again due to weakness of the used KDF and the fact that there is no minimum size set for the passphrase and users aren’t known for using strong passwords.

You are right. I may have over-glorified the use of PBKDF2 in the process. But the standard was proposed by the people behind Trezor wallet and they wanted to use this as the mechanism against brute-force. But due to the limitation of memory and computation constraint in Trezor device, they restricted to using 2048 rounds of PBKDF2 instead of using more iteration or using stronger KDF like Scrypt. However, like you said, it doesn’t add anything on regular computer which is capable of computing 2048 rounds in a fraction of millisecond.

Passphrase on the contrary is a powerful security measure. But like you pointed out, due to no defined standard for picking the passphrase, users are tend to pick weaker and predictable passphrase. No wonder why most of the wallets don’t force users to pick passphrase by default, some even don’t have the option of adding passphrase. In my opinion, it’s a smart move because:
  • If passphrase is strong and random and saved together with seed, it doesn’t serve any purpose
  • If passphrase is strong and random and saved apart from seed, it increases the chance of misplacing the backup.
  • If passphrase is strong and random and only memorized, it increases the chance of forgetting the passphrase.
  • If passphrase is weak and predictable, it can easily be brute-forced

So, securely creating backup of seed is sufficient enough imo, no need to use passphrase at all.

PS: Changes have been made in the OP in Step 4. Thank you.

The following content was written by webtricks on February 13, 2021, 07:03:11 PM in the thread [Full Guide+Code]Seed Phrase & The Process of Deriving Bitcoin Addresses from It. All content is owned by the author of the post. (original)

UPDATE: I have added the code for Bech32 addresses as well. The code for deriving Bech32 Address (using P2WPKH serialization format as defined in BIP-173) from public key has been added in bech32.js file which has been added in the #1 reply of the thread.

GitHub Link:

The code now supports the derivation of first 10 Bech32 Addresses which can be tested here:

You added the first 10 P2SH and P2PKH address formats. Why didn’t you add the first 10 Bech32 (bc1) as well?

I will add the code to generate first 5 change addresses for all three formats in next update. Smiley
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What Everyone Must Know About GPU Crypto Mining

Yes, GPU crypto mining is still profitable. It just depends on which coins you mine.



Yes, GPU crypto mining is still profitable. It just depends on which coins you mine. Using the best GPU mining software, you can make a good return on your mining hardware for coins such as Ethereum. The manufacturer and model will clearly affect your choice of GPUs to use. Here are some answers to some of your burning questions about GPU crypto mining.

GPU mining is a process of solving complex maths problems for verifying electronic transactions using computer components. In this case, it utilizes a gaming computer’s graphics processing unit. It doesn’t have to be a gaming computer though and could even be a laptop.

Once a method of mining bitcoins, it has become obsolete several years ago for many different cryptocurrencies that use the Proof-of-Work algorithm. But some people still use it to mine bitcoins and other cryptocurrencies as well.

In the Proof-of-Work model, each miner searches for a hash that is less than a particular value which is called the nonce. The size of the nonce depends on the difficulty value of the cryptocurrency network. Higher difficulties make smaller nonces.

Will it be profitable?

Every miner asks themselves this question before they purchase large batches of mining gear. That is because GPU mining, like other types of mining, has marginal profits. In other words, you have to be very careful to generate more cryptocurrency than the amount you pay for electricity.

The profits of mining depend a lot on how fast you can find a block. So, if several miners shut down at the same time, the difficulty will be too high to mine blocks. Usually, networks periodically adjust the difficulty based on the number of recently mined blocks.

But it really depends on the quality of your GPU mining software whether you want to stick to GPU or some other powerful device like FPGA.

The reality of GPU crypto mining these days

Bitcoin mining these days have become very fast paced, and if you don’t have the latest bitcoin miners, then you are going to get left behind.

Application-specific integrated circuit (ASIC) miners took over the Bitcoin mining scene in 2013 causing many miners to switch their obsolete graphics card to script-based altcoins like Dogecoin and Litecoin.

Also in 2018, ASICs predominantly carried out crypto mining of several other coins. And hence mining these coins using GPU or CPU is very hard you are literally competing against large mining pools. Using GPU to mind them hence is pointless and highly unprofitable. Hence there has been a massive shift for miners towards ASIC.

We can say that a single ASIC miner has the equivalent computing power of several hundred GPUs. However, ASICs are non-programmable. That means that you cannot modify them to mine a different cryptocurrency than the one the manufacturer designed them to mine.

But yes, even though the GPU computing power is pretty low, you can still utilize them for mining cryptocurrencies like Ethereum, Zcash, etc. So we can use GPU mining here. But some altcoins weaken the speed of GPUs for crypto mining. For example, Monero uses an algorithm that you cannot optimize for GPUs and ASICs. That is why nobody makes ASICs to mine Monero.

Can you mine Bitcoin using GPUs?

The answer is NO! Don’t do that, because the major mining pools check for GPU and CPU miners and kick them off the pool to save server resources. Plus, the profits are very tiny and it will take you several years before you mine a good amount of bitcoin, whether using the latest NVIDIA card or something else. Most mining software discourages people to use their GPUs and CPUs for this reason.

We are aware of some altcoin mining pools which claim to pay out in BTC, but these are actually mining a different altcoin and converting it to BTC.

AMD vs NVIDIA crypto mining

One major advantage of using NVIDIA or AMD GPUs for crypto mining is that they are relatively cheap (compared to ASICs). Hence you can run multiple cards on the same motherboard while mining different cryptocurrencies simultaneously. Miners have long been using Nvidia cards that they have collected at bargains for crypto mining.

Miners are starting to think twice though, as Nvidia began cracking down on GPU crypto mining. They started because miners were buying all the graphics cards that were supposed to be for gamers. Recently, they have lowered the hash rate of the 3060 Ti GPU for Ethereum mining. At the same time, they made a special kind of GPU that you can only use to mine cryptocurrencies such as Ethereum.

We do not know yet if AMD will follow in their footsteps. For now, AMD cards are more suitable for new miners in terms of price as they are the price of almost 2/3rd of the NVIDIA cards. But NVIDIA cards are somewhat more powerful thanks to the CUDA runtime.

What is the best GPU mining software?

You can choose from Claymore, PhoenixMiner, or Cudo miner. Claymore has long been the king of crypto mining for NVIDIA and AMD cards, but it’s getting a bit old. It was last updated in 2019, and users have reported crashes when running it. Therefore, we do not recommend using Claymore miner anymore.

PhoenixMiner is a newer miner which users have reported success using, and can mine different kinds of algorithms. But users have reported fake copies of PhoenixMiner made by scammers, so stay vigilant. This is the real link to PhoenixMiner.

Cudo miner is software that can control the GPUs in your mining farm. It can mine several different coins and also uses an auto-switcher that always mines the most profitable coin at a given time.

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[GUIDE] How to create an online store and accept Bitcoin by using open-source

I’ve spent the past 15 days writing a very detailed tutorial on how to create an e-commerce store and accept Bitcoin, from scratch, with no coding skills required by using only free and open-source software.



The following content was written by Pavle on August 31, 2018, 02:43:53 PM in the thread [GUIDE] How to create an online store and accept Bitcoin by using open-source. All content is owned by the author of the post. (original)

I’ve spent the past 15 days writing a very detailed tutorial on how to create an e-commerce store and accept Bitcoin, from scratch, with no coding skills required by using only free and open-source software.

We’ve been running our own bitcoin store for a year now, and wanted to do something for the community and spread the adoption.

The article contains detailed instructions that will guide you through the process step by step.

It’s quite in-depth, there are 10200 words and I also recorded 18 videos to help you along the way.

You can read the article here

And watch the video in an assorted playlist here

Here’s the table of content

1. Under the Hood
1.1Web Hosting
1.1.1Shared Hosting
1.1.2Dedicated Hosting
1.1.3VPS Hosting
1.1.4Why do you need both VPS and Shared for this setup?
1.2Domain name and SSL
1.3.1WordPress Theme
1.3.2WordPress Plugins Server
1.4 The cost

2. Web Hosting
2.1Choosing The Hosting Plan
2.2 Domain name
2.3 Setting up the account
2.3.1 Extra Services
2.4 Phone verification
2.5 Creating WordPress and WooCommerce
2.6 E-mail verification (inbox)
2.7 Previewing the website

3.   Customizing WordPress
3.1 Logging into WordPress
3.2 Getting familiar with the back-end interface
3.3 Installing the Theme
3.4 Removing the demo content
3.4.1Removing the plugins
3.4.2Removing the Products
3.4.3Removing product categories
3.4.4Removing posts and comments

4. Woocommerce Customization
4.1WooCommerce General Settings
4.2 Creating WooCommerce Pages
4.3 Creating product categories
4.4 Adding products
4.4.1 Creating Simple Product
4.4.2 Creating Variation Product
4.5 Shipping rates and methods

5. Installing plugins
5.1 Adding Contact Form

6 Customizing Theme
6.1 Customizing Header
6.2 Customizing Footer
6.2.1 Adding About Us in the footer
6.2.2 Adding Bitcoin Accepted Here Sign
6.2.3 Adding Menus to Footer

7. Setting up BTCPay Server
7.1Installing BTCPay WooCommere Plugin
7.2 Connecting to a Third-Party Host
7.2.1 Registering with a third-party host
7.2.2 Pairing your store with a host
7.3 Installing BTCPay self-hosted Server
7.3.1 Buying the VPS
7.3.2 Creating an account
7.3.3 Creating the Virtual Machine Buying  additional volume Attaching a volume Enabling CPU usage
7.3.4  DNS Setup
7.3.5 Deploying BTCPay Server
7.4 Connecting BTCPay with your wallet
7.4.1 Connecting your wallet with Ledger Nano S
7.4.2 Connecting your BTCPay manually
7.5 Testing BTCPay Checkout

8.1Official documentation
8.2 Managing your orders
8.3 Free Plugins
8.4 Search Engine Optimization
8.5 Support groups
8.6 Marketing
8.7 Credits
8.8 The stores made by following this tutorial
8.9 Thank you

If you have any feedback, let me know.

If you or someone you know end up with making a store that accepts BTC by following it, please let me know, it would make my day 🙂

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[overview] Recover Bitcoin from any old storage format

The aim of this thread is to give a complete overview for anyone who finds Bitcoins in any storage format.



The following content was written by LoyceV on August 26, 2018, 01:09:32 PM in the thread [overview] Recover Bitcoin from any old storage format. All content is owned by the author of the post. (original)

[overview] Recover Bitcoin from any old storage format

I’ve seen many threads like: Recovering weird old wallet, and the answer is often very easy if someone recognizes the format.
Since the number of different formats will only grow, and (in the future) I expect more people to forget what format they used to store their Bitcoin 10 or more years ago, I’ve decided to create an overview.
The aim of this thread is to give a complete overview for anyone who finds Bitcoins in any storage format.

Work in progress
This thread is work in progress. Please post any missing storage formats or additional identifying data, so I can add it to the OP (and give you credit). I haven’t tried all possible wallets by myself, and I won’t claim to know all possible formats either. If you find a thread asking about a format not covered yet, please post a link.

Warning: take security precautions
First: make one or more backups (thanks DaveF)! Make sure you’re not working on the only copy you have, as you risk losing everything.
Make sure you know what you’re doing, before doing it! When in doubt, don’t do it.
Ignore or report unsolicited private messages from old or new users. Discuss your needs in public on Bitcointalk, but DO NOT post your private keys, seed phrase words, or wallet files. DO NOT trust “help” you receive by PM, you will get scammed. Be careful which screenshots you upload.
Don’t trust anybody with your private keys, unless you’re absolutely sure you would trust him with the same amount in cash.
Several websites try to have you download a compromised wallet. Ensure you’re using the official website before downloading, and check the installer’s signature/checksum (thanks ETFbitcoin).
Use an air gapped offline computer running from a Linux LIVE DVD (for example Ubuntu or Knoppix) without internet connection when necessary.
Don’t expost large amounts of Bitcoin to a hot wallet. Assume your system is compromised, and act accordingly. Don’t trust your Windows clipboard, malware can change your Bitcoin address to their own, and checking only the first few characters of the address is not enough to prevent this.
If you’re using a paper wallet, you should use the entire balance at once. If you use only a small amount, you risk losing the rest of your balance to a change address.

Where to send your Bitcoins
Before attempting to recover your funds, you should already know where to send them after recovery. Setting up a safe wallet is beyond the scope of this thread, I recommend to start your search here: Choose your [Bitcoin] Wallet. Consider whether or not you want to use a SegWit address.
Create one or more secure backups before funding any wallet.

Bitcoin private keys (this section is largely based on data from
  • WIF (Wallet Import Format) (51 characters base58, starting with “5”).
    Example: 5KMWmYkn5YWkJnUDG4utD9L1HXQv3DBseqqCGsQXmthcEerbA7k
  • WIF Compressed (52 characters base58, starting with “K” or “L”).
    Example: L41YPdADy46J9Vh77WGR2bktFwEZ6knza2Xim3Urq9CEWynkkLgn
    Note: both WIF and WIF Compressed are derived from the same private key, but result in different Bitcoin addresses.
  • Private Key Hexadecimal (64 characters [0-9A-F]) (less common).
    Example: CA9A061710B8BC582E1B8BB60D0F3F2751791888AB5C18737620087ABDF74A05
  • Private Key (44 characters base64) (less common).
    Example: ypoGFxC4vFguG4u2DQ8/J1F5GIirXBhzdiAIer33SgU=
  • Mini private key (30 characters base58, starting with “S”, see wiki)
    Example: Sf2i92UoH3kMooYXHdDQ4YQvLTdPrQ
  • BIP38 password encrypted private key (58 characters base58, starting with “6P”, see
    Example: 6PRNqE9p5hTUgNy5cxXnrfVKZPX5Qz8sqB7oNfDT9N3YdCM7rqRxruxkN1
  • Private key missing checksum
    Example: 5KMWmYkn5YWkJnUDG4utD9L1HXQv3DBseqqCGsQXmthcEerbA7k
    The last 7 characters of a private key are a checksum. backups used to omit the checksum. An easy way to restore it, is importing the private key without checksum into a new wallet at (nowadays, and then exporting it again. Note: I do not recommend exposing a private key to an online wallet, but if it was created by, it should be considered compromised anyway (source and details; this information may be inaccurate (thanks Coding Enthusiast)).
  • Private key for SegWit addresses
    A private key can be used to create SegWit addresses (starting with “3” or “bc1”). You can import them into Electrum by adding “p2wpkh-p2sh:” or “p2wpkh:” respectively in front of the private key (source and details).
  • Incomplete private key
    If a few characters of a private key are lost, there are still recovery options (missing 5 character on known locations, missing one character on unknown location (I haven’t tested this)), but further details would go beyond the scope of this thread.
  • Blockstack
    If you have Bitcoin in a CLI Blockstack node, read this topic and this topic.
If you have the private key, you can choose from many different wallets to import it. Electrum is probably the easiest. If the private key is in the wrong format, you can use (do this offline!!) to convert it to WIF or WIF Compressed.

Determine wallets based on filenames (note: these are the default filenames, you could have renamed yours)

Seed phrases, Word lists or Mnemonic phrases
Bitcoin wallets can be stored as seed phrases, usually 12 to 24 words long. The used words can be in several languages (thanks HeRetiK).
  • 12 words
    Example: thrive jump wheel calm eyebrow order ankle raven fee narrow diamond adult
    The seed can be extended with one or more custom words.
    Use Electrum, or iancoleman’s Mnemonic Code Converter (do this offline!!) to extract all private keys.
  • 24 words
    Hardware wallets, such as Trezor and Ledger, usually use 24 words.
    Example: party describe tunnel brother explain laugh hello have short wood bird desk liar pole neck push wine tooth young mean grain join cheap aisle
    Use the original hardware wallet, or iancoleman’s Mnemonic Code Converter (do this offline!!) to extract all private keys.
    A common mistake is using the words in the wrong order, where the words are written down like this:
    1 2
    3 4
    5 6
    7 8
    But you’re trying to recover them like this: 1 3 5 7 …… 2 4 6 8 ……
  • Another number of words
    If you don’t remember how the list was created, you can use iancoleman’s Mnemonic Code Converter (do this offline!!) to extract all private keys.
  • Missing or incorrect word(s)
    Try (I haven’t tested this) (do this offline!!) (thanks o_e_l_e_o)
  • Master private key (111 characters, starting with “xprv” (legacy addresses starting with “1”), “yprv” (backward-compatible SegWit addresses starting with “3”) or “zprv” (native SegWit addresses starting with “bc1”) (source).
    Example: xprv9xyQEZakyfuyCRGF1moJNatpGDAgMS4hgctAgWU4RNw664qCz6agreZParHx6G24td48SZKnmK8 ppSVMvmyBuTy9L4poDhwgm9aR9GukgQW (source & further reading)
    Use Electrum > create new wallet > enter seed.
  • Armory Root Key: 18 four letter “words”.
    Example (from eoaj gghu ruaf ghwe jnrh ftuu hweu aeun agkg tudt waja gunn oawg jkwh dhei hjdn itar naoj
    Use Armory.
  • To recover an old legacy wallet, read this topic and go here.

No wallet?
If you can’t find your wallet.dat, because it’s deleted or renamed, you can try these options (do this offline!!) after you’ve made a backup of the entire partition.

  • Pywallet can search for private keys on an entire partition, even when the wallet has been deleted.
  • Findwallet can search for a wallet file after it was renamed (but not deleted)

After recovery
If your address was funded early enough, you also own Forkcoins. Read the link, it may be well worth your time.
For future backups, make sure to keep all information needed to recover your funds.

No spam
All my threads are now self-moderated to stop signature spam. I will remove all irrelevant posts. If you quote the entire OP, your entry will be deleted.
Once in a while I’ll summarize posts and clean up this thread.

This thread and board are meant for Bitcoin only. But, if something comes up, I’ll keep track of methods to restore a damaged private key for altcoins too. For future reference:

Use this information at your own risk. At all times, think before each action, especially when you’re dealing with private keys. When in doubt, don’t do it!
I’m human, I make mistakes. If something is incorrect, please let me know.

1MyMoney4uNt5afXALAZpoovJpqojEMkLP (Balance:
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