Seed – Is the private key generated by the additional password included in the existing 24-word private key basket?
I believe the following to be true:
- The key sequence generated from the seed is indistinguishable from a random sequence. extremely Large-scale).
- Seeds with very small differences bear fruit completely Another sequence.
- The sequence is: infinite length.
- The elements of the sequence are defined set.
The results should be clear.
The longer, more winding, and unsatisfactorily unquantifiable answer is:
Will adding (or omitting) a password result in the same private key at some point?
The most widely used definition for a 24-word seed phrase, sometimes called a recovery phrase, is BIP-39.
This allows an optional additional secret to be used along with the seed phrase when calculating the private key. Passwords add an extra layer of security, and different passwords result in different private keys.
This system is always used with the BIP-32 Hierarchical Deterministic (HD) wallet. This wallet generates not one, but a series of private keys from your seed data.
As a result, if you lose your wallet and forget your passphrase, your seed phrase alone will not be enough to regain control of your money.
Some wallets also use a password or passphrase to encrypt some or all of your wallet data. this is different This is the passphrase used along with the seed phrase when creating a new wallet or recovering a lost wallet. It’s easy to get confused by this. Don’t be confused.
Appendix
Let’s say you create wallet A and wallet B as follows:
| wallet | seed phrase | passphrase |
|---|---|---|
| all | boss rural moon arm exit elegant eight grain palace biology pistol control exterior album mound top boil absorb tree average distance giggle head frozen | Alex |
| rain | boss rural moon arm exit elegant eight grain palace biology pistol control exterior album mound top boil absorb tree average distance giggle head frozen | axle |
Since Alex is not Axle, Wallets A and B each generate different private key sequences. Let’s call these sequences baskets A and B.
Let’s say you are a very busy person. Perhaps you could purchase Amazon, eBay and Alibaba and conduct all your transactions globally, taking turns paying out to a new private key in one of your wallets.
Over very short periods of time (the first million years), baskets A and B may become separate sets.
but
Given enough time, every key is in every basket.
Given infinite time, every key will be in every basket an infinite number of times.
View Bitcoin Collider
Of course, time may be running out, as the Earth will be swallowed by the Sun in the near future. You’ll have to ask a statistician to estimate their predictions about future computing power and how it may be limited by the amount of matter in the accessible universe and various other physical constraints.
