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See my longer response just before this. Or to quote bip39 "The conversion of the mnemonic sentence to a binary seed is completely independent from generating the sentence. This results in a rather simple code; there are no constraints on sentence structure and clients are free to implement their own wordlists or even whole sentence generators, allowing for flexibility in wordlists for typo detection or other purposes." BIP39.consists of two indeoendent parts 1. A method to generate mnemonic phrase based on collected entropy and a wordlist. A mnemonic seed phrase generated by this method embeds a checksum that allows to verify that the mnemonic has been entered. 2. A completely separate method to generate a BIP32 HD wallet seed from the mnemonic seed phrase plus the seed passphrase. The gereration of the BIP32 seed (thevactual seed) does not require or enforce any specific method of generaring the.mnemonic, but does recommend using the method given in the same document..This open-ended design is intentional to.allow for translated wordlists, custom word lists or even completely different methods of generating the mnemonic,.without.requiring.that the wallet must implement them all. You.could use a Klingon word list to generate the.mnemonic seed and a fully BIP39 compliant waller would let you enter, possibly with a warning that it does not recognize the mnemonic and can not verify it's checksum. Regarding the 24th word...the last word is both.entropy and checksum. ENT amount of entropy used when generating the mnemonic CS checksum size MS number of words in the resulting mnemonic CS = ENT / 32 MS = (ENT + CS) / 11 | ENT | CS | ENT+CS | MS | +-------+----+--------+------+ | 128 | 4 | 132 | 12 | | 160 | 5 | 165 | 15 | | 192 | 6 | 198 | 18 | | 224 | 7 | 231 | 21 | | 256 | 8 | 264 | 24 |
The techxindustry$$$mergernew bull hitting I'm trying to find a converter ppl lugging email defi plugnifty files into Schwab investments ¥€$Moneyindi.ENT
If I had to name some coins, I’d name them TOS, TNG, DS9 and VOY, maybe ENT.
From [bip39](https://github.com/bitcoin/bips/blob/master/bip-0039.mediawiki): The following table describes the relation between the initial entropy length (ENT), the checksum length (CS), and the length of the generated mnemonic sentence (MS) in words. CS = ENT / 32 MS = (ENT + CS) / 11 | ENT | CS | ENT+CS | MS | +-------+----+--------+------+ | 128 | 4 | 132 | 12 | | 160 | 5 | 165 | 15 | | 192 | 6 | 198 | 18 | | 224 | 7 | 231 | 21 | | 256 | 8 | 264 | 24 | It's possible but not common.
Your link says I'm correct and you're wrong: Generating the mnemonic The mnemonic must encode entropy in a multiple of 32 bits. With more entropy security is improved but the sentence length increases. We refer to the initial entropy length as ENT. The allowed size of ENT is 128-256 bits. First, an initial entropy of ENT bits is generated. A checksum is generated by taking the first ENT / 32 bits of its SHA256 hash. This checksum is appended to the end of the initial entropy. Next, **these concatenated bits are split into groups of 11 bits, each encoding a number from 0-2047, serving as an index into a wordlist**. Finally, we convert these numbers into words and use the joined words as a mnemonic sentence. The following table describes the relation between the initial entropy length (ENT), the checksum length (CS), and the length of the generated mnemonic sentence (MS) in words.
Kraken doesn’t work wit my bank - ENT Credit Union. Otherwise I would use them in a heartbeat
I wish Kraken would work with my bank. ENT Credit Union.
https://github.com/bitcoin/bips/blob/master/bip-0039.mediawiki#Generating_the_mnemonic > The mnemonic must encode entropy in a multiple of 32 bits. With more entropy security is improved but the sentence length increases. We refer to the initial entropy length as ENT. The allowed size of ENT is 128-256 bits. 128-bits of entropy will end up producing a 12 word seed. The word list used is the same as a 256-bit 24 word seed.
Can you let me know when Kraken works with ENT? https://www.ent.com/?gclid=CjwKCAjwh-CVBhB8EiwAjFEPGapRb4EHZ15iTsEaPnapTK0k1Bx5lU_FUkH5YjBWKiQc1JrUUC0H3hoCVlEQAvD_BwE
If Kraken would work with my bank (ENT) then I’d use them in a heartbeat.
Stop using qtips. And just go to a ENT they will clear it out.
>The scientists I know now get their information from major news outlets almost exclusively. Sometimes late night funny men. I agree and that is the whole issue. if you're a scientist you're an expert on one tiny subsection of one specialised topic. That's it. Same thing as asking an ENT-doctor about covid vaccines. He knows shit about that. Don't trust scientist from unrelated fields just because the are scientists. And I'm saying that as a scientist myself.
My doc put me on zinc for loss of smell. Make sure your vitamin D level is optimized. Take the time to go on YouTube watch vitamin D ENT River view ( that gets you to one of the most informative best vitamin D videos around) it’s just an ENT lecturing primary care docs. Not Rona specific but a human body is a human body and studies so far have correlated low vit D levels to increased level of care
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*cries while attending my ENT doctor*
ENT and XYO I think have alot if room to grow yet. Xyo has many upgrades coming down the line ENT is going to announce some partnerships end of September. Being part of the digital pound group with quant is enough for me lol
Tried every thing, I think I should visit an ENT specialist?
Ledger devices encode the seed as a BIP 39 mnemonic. Specifically note this table from BIP 39: | ENT | CS | ENT+CS | MS | +-------+----+--------+------+ | 128 | 4 | 132 | 12 | | 160 | 5 | 165 | 15 | | 192 | 6 | 198 | 18 | | 224 | 7 | 231 | 21 | | 256 | 8 | 264 | 24 | This table shows that there is 256 bits of input entropy for a 24-word seed, meaning that there are 2256 possible 24-word seeds. This means that in order for the brute-forcer to have a 50% chance of finding your seed, they would need to check 2256 ÷ 2 keys. If we assume that someone has a super beefy, distributed system for calculating seeds, deriving the Bitcoin keys, and then checking the blockchain for transactions then we might assume they can check one seed every microsecond (I don't think anybody has anywhere near that capacity right now, but that's a worst-case scenario). So, it would take 2256 ÷ 2 microseconds to check 2256 ÷ 2 keys, which means it would take about 2256 ÷ 2 ÷ 1000 ÷ 1000 ÷ 60 ÷ 60 ÷ 24 ÷ 365.25 = 1.834 × 1063 years of checking seeds to have a 50% chance of finding your seed and getting access to your bitcoins. That's 1.327 × 1053 times the age of the universe. TLDR: Don't worry about it =)
Ledger devices encode the seed as a BIP 39 mnemonic. Specifically note this table from BIP 39: | ENT | CS | ENT+CS | MS | +-------+----+--------+------+ | 128 | 4 | 132 | 12 | | 160 | 5 | 165 | 15 | | 192 | 6 | 198 | 18 | | 224 | 7 | 231 | 21 | | 256 | 8 | 264 | 24 | This table shows that there is 256 bits of input entropy for a 24-word seed, meaning that there are 2256 possible 24-word seeds. This means that in order for the brute-forcer to have a 50% chance of finding your seed, they would need to check 2256 ÷ 2 keys. If we assume that someone has a super beefy, distributed system for calculating seeds, deriving the Bitcoin keys, and then checking the blockchain for transactions then we might assume they can check one seed every microsecond (I don't think anybody has anywhere near that capacity right now, but that's a worst-case scenario). So, it would take 2256 ÷ 2 microseconds to check 2256 ÷ 2 keys, which means it would take about 2256 ÷ 2 ÷ 1000 ÷ 1000 ÷ 60 ÷ 60 ÷ 24 ÷ 365.25 = 1.834 × 1063 years of checking seeds to have a 50% chance of finding your seed and getting access to your bitcoins. That's 1.327 × 1053 times the age of the universe. TLDR: Don't worry about it =)
Hmmm, that's cute. Although I did make 60% return in just over 24 hours as I knew that the CEO of Quant registered a new company with companies house called the digital pound foundation, i also knew when you see people from Barclay's and Ripple as 2 of the other 3 director's, that it meant the little know ENT was going to pump hard when the news broke. You just keep following the crowd, it may work out kinda OK for you. Illstick to my research
Any of the ISO20022 tokens are sitting at the dinner table. Not holding ALGO personally although I would if I weren't filling my bag with QNT, XDC and ENT first.
Here’s hoping and I truly am hoping for the good but I doubt ENT is on many people’s radar these days. However anything can happen.
Hey mate Elon Musk was saying something about finding the most efficient crypto do maybe ENT will be a winner
Definitely NEO. NEO 3.0 will be released in June and is mindblowing. The whole architecture has been rewritten and features some very neat and industry leading components: * TPS: >1,500 with near instant transaction speed due to one block finality * Dual token model, which decouples pricing of gas fees and is paid out as dividend * Integrated oracles like Chainlink but on chain * Integrated filesharing like Filecoin but on chain * Integrated decentralized ID like Ontology but on chain * Integrated name services like ENT but on chain * Interoperability protocol (Polynetworks) developed to connect to Ethereum, Elrond, Ontology, Binance Chain etc. * Multiple programming languages supported for smart contracts and dApps like Python, Csharp, Java etc. (including dedicated SDKs) * Leading dev tools like time travel debugging written by former Microsoft evangelists
Check the official document of BIP39 here: https://github.com/bitcoin/bips/blob/master/bip-0039.mediawiki CS = ENT / 32 MS = (ENT + CS) / 11 | ENT | CS | ENT+CS | MS | +-------+----+--------+------+ | 128 | 4 | 132 | 12 | | 160 | 5 | 165 | 15 | | 192 | 6 | 198 | 18 | | 224 | 7 | 231 | 21 | | 256 | 8 | 264 | 24 | So, 4 bits of the last word of a 12-word seed is the checksum; 8 bits of the last word of a 24-word seed is the checksum.
[ENT](https://giphy.com/gifs/maudit-maudit-lord-of-the-rings-peter-jackson-p6jVTOTBo63qU)
Ledger devices encode the seed as a BIP 39 mnemonic. Specifically note this table from BIP 39: | ENT | CS | ENT+CS | MS | +-------+----+--------+------+ | 128 | 4 | 132 | 12 | | 160 | 5 | 165 | 15 | | 192 | 6 | 198 | 18 | | 224 | 7 | 231 | 21 | | 256 | 8 | 264 | 24 | This table shows that there is 256 bits of input entropy for a 24-word seed, meaning that there are 2256 possible 24-word seeds. This means that in order for the brute-forcer to have a 50% chance of finding your seed, they would need to check 2256 ÷ 2 keys. If we assume that someone has a super beefy, distributed system for calculating seeds, deriving the Bitcoin keys, and then checking the blockchain for transactions then we might assume they can check one seed every microsecond (I don't think anybody has anywhere near that capacity right now, but that's a worst-case scenario). So, it would take 2256 ÷ 2 microseconds to check 2256 ÷ 2 keys, which means it would take about 2256 ÷ 2 ÷ 1000 ÷ 1000 ÷ 60 ÷ 60 ÷ 24 ÷ 365.25 = 1.834 × 1063 years of checking seeds to have a 50% chance of finding your seed and getting access to your bitcoins. That's 1.327 × 1053 times the age of the universe. TLDR: Don't worry about it =) Edit: microseconds, not nanoseconds
Taken from another thread: Ledger devices encode the seed as a BIP 39 mnemonic, as with most seed phrase wallets. Specifically note this table from BIP 39: | ENT | CS | ENT+CS | MS | +-------+----+--------+------+ | 128 | 4 | 132 | 12 | | 160 | 5 | 165 | 15 | | 192 | 6 | 198 | 18 | | 224 | 7 | 231 | 21 | | 256 | 8 | 264 | 24 | This table shows that there is 256 bits of input entropy for a 24-word seed, meaning that there are 2256 possible 24-word seeds. This means that in order for the brute-forcer to have a 50% chance of finding your seed, they would need to check 2256 ÷ 2 keys. If we assume that someone has a super beefy, distributed system for calculating seeds, deriving the Bitcoin keys, and then checking the blockchain for transactions then we might assume they can check one seed every microsecond (I don't think anybody has anywhere near that capacity right now, but that's a worst-case scenario). So, it would take 2256 ÷ 2 microseconds to check 2256 ÷ 2 keys, which means it would take about 2256 ÷ 2 ÷ 1000 ÷ 1000 ÷ 60 ÷ 60 ÷ 24 ÷ 365.25 = 1.834 × 1063 years of checking seeds to have a 50% chance of finding your seed and getting access to your bitcoins. That's 1.327 × 1053 times the age of the universe. TLDR: Don't worry about it =)