continued QC1 check

develop
Clare Laylock 6 months ago
parent 803ee62ffa
commit a59418c69e

@ -501,7 +501,7 @@ valid block something that requires an incredible amount of work to
create but only a trivial amount of work to verify. The simple
verification process is able to probabalistically prove the work was
done, so the data necessary to generate that proof--in this case, the
block--is called ((("proof-of-work algorithm")))proof of work (PoW).
block--is called((("proof-of-work algorithm"))) _proof of work (PoW)_.
Transactions are added to the new block, prioritized by the highest fee rate
transactions first and a few other criteria. Each miner starts the

@ -118,7 +118,7 @@ or repeatable. Bitcoin software uses cryptographically secure random
number generators to produce 256 bits of entropy.
More precisely, the private key can be any number between +0+ and +n -
1+ inclusive, where n is a constant (n = 1.1578 * 10^77^, slightly less
1+ inclusive, where n is a constant (n = 1.1578 × 10^77^, slightly less
than 2^256^) defined as the order of the elliptic curve used in Bitcoin
(see <<elliptic_curve>>). To create such a key, we randomly pick a
256-bit number and check that it is less than +n+. In programming terms,
@ -208,7 +208,6 @@ grid. The +secp256k1+ Bitcoin elliptic curve can be thought of as a much
more complex pattern of dots on a unfathomably large grid.
[[ecc-over-F17-math]]
[role="smallersixty"]
.Elliptic curve cryptography: visualizing an elliptic curve over F(p), with p=17
image::images/mbc3_0403.png["ecc-over-F17-math"]
@ -288,7 +287,7 @@ that k is sometimes confusingly called an "exponent" in ((("public key cryptogra
The ((("public keys", "generating", id="public-key-generate")))((("elliptic curve multiplication", id="elliptic-multiply")))public key is calculated from
the private key using elliptic curve multiplication, which is
irreversible: _K_ = _k_ * _G_, where _k_ is the private key, _G_ is a
irreversible: _K_ = _k_ × _G_, where _k_ is the private key, _G_ is a
constant point called the _generator point_, and _K_ is the resulting
public key. The reverse operation, known as "finding the discrete
logarithm"—calculating _k_ if you know __K__—is as difficult as trying
@ -319,7 +318,7 @@ bitcoin:
[latexmath]
++++
\begin{equation}
{K = k * G}
{K = k × G}
\end{equation}
++++
@ -829,7 +828,6 @@ addresses. However, the private key is identical for both Bitcoin
addresses.
[[pubkey_compression]]
[role="smallerseventy"]
.Public key compression
image::images/mbc3_0408.png["pubkey_compression"]
@ -1643,7 +1641,7 @@ represented by symbols in the base58 alphabet. The search for a pattern
like "1Kids" can be seen as searching for an address in the range from
+1Kids11111111111111111111111111111+ to
+1Kidszzzzzzzzzzzzzzzzzzzzzzzzzzzzz+. There are approximately 58^29^
(approximately 1.4 * 10^51^) addresses in that range, all starting with
(approximately 1.4 × 10^51^) addresses in that range, all starting with
"1Kids." <<table_4-11>> shows the range of addresses that have the
prefix 1Kids.

@ -55,7 +55,6 @@ created new key pairs for each transaction, producing wallet databases
that could only reasonably be backed up using digital media.
[[Type0_wallet]]
[role="smallersixty"]
.Nondeterministic key generation: a collection of independently generated keys stored in a wallet database
image::images/mbc3_0501.png["Non-Deterministic Wallet"]
@ -111,7 +110,6 @@ derived separately from their corresponding private keys, making it
possible to store private keys more securely than ((("wallets", "key generation", "deterministic", startref="wallet-keygen-determine")))((("key generation", "deterministic", startref="keygen-determine")))((("deterministic key generation", startref="determine-keygen")))((("hash functions", "deterministic key generation", startref="hash-determine")))public keys.
[[Type1_wallet]]
[role="smallersixty"]
.Deterministic key generation: a deterministic sequence of keys derived from a seed for a wallet database
image::images/mbc3_0502.png["Deterministic Wallet"]
@ -142,7 +140,7 @@ K + (123 * G) == (k + 123) * G
[TIP]
====
In equations throughout this book, we use a single equals sign for
operations such as +K = k * G+ where the value of a variable is
operations such as +K = k × G+ where the value of a variable is
calculated. We use a double equals sign to show both sides of an
equation are equivalent, or that an operation should return false (not
true) if the two sides aren't equivalent.
@ -732,7 +730,6 @@ of entropy, adds a checksum, and then maps the entropy to a word list:
generate a BIP39 recovery code.
[[generating_entropy_and_encoding]]
[role="smallerseventy"]
.Generating entropy and encoding as a recovery code
image::images/mbc3_0504.png["Generating entropy and encoding as a recovery code"]
@ -1047,7 +1044,7 @@ hash is used to create a _master private key_ (m) and a _master chain
code_ (c).
The master private key (m) then generates a corresponding master public
key (M) using the normal elliptic curve multiplication process +m * G+
key (M) using the normal elliptic curve multiplication process __m × G__
that we saw in <<public_key_derivation>>.
The chain code (c) is used to introduce entropy in the function that

@ -995,12 +995,12 @@ be received to witness programs and spent with the witness structure. The terms
<td><p>Signature</p></td>
</tr>
<tr>
<td><p><strong>Original (Legacy)</strong></p></td>
<td class="fakeheader"><p><strong>Original (Legacy)</strong></p></td>
<td><p>Output script</p></td>
<td><p>Input script</p></td>
</tr>
<tr>
<td><p><strong>Segwit</strong></p></td>
<td class="fakeheader"><p><strong>Segwit</strong></p></td>
<td><p>Witness program</p></td>
<td><p>Witness structure</p></td>
</tr>

@ -898,7 +898,7 @@ constraint on one transaction that is dependent on the elapsed time from
the confirmation of a previous transaction. In other words, the clock
doesn't start counting until the UTXO is recorded on the blockchain.
This functionality is especially useful in bidirectional state channels
and Lightning Networks, as we will see in <<state_channels>>.
and Lightning Networks (LNs), as we will see in <<state_channels>>.
Relative timelocks, like absolute timelocks, are implemented with both a
transaction-level feature and a script-level opcode. The
@ -910,7 +910,7 @@ the +OP_CHECKSEQUENCEVERIFY+ (+OP_CSV+) opcode.
Relative timelocks are
implemented according to the specifications in
https://oreil.ly/ZuANb[BIP68,
relative Lock-Time Using Consensus-Enforced Sequence Numbers] and
Relative Lock-Time Using Consensus-Enforced Sequence Numbers] and
https://oreil.ly/dLA2r[BIP112,
+OP_CHECKSEQUENCEVERIFY+].
@ -1257,7 +1257,7 @@ Try running the script on paper to see how it behaves on the stack.
Lets look at ((("scripts", "segregated witness", id="script-segwit")))((("segregated witness (segwit)", "scripts and", id="segwit-script")))some of our example transactions and see how they would
change with segregated witness. Well first look at how a
pay to public key hash P2PKH payment can be accomplished as the
P2PKH payment can be accomplished as the
segregated witness program. Then, well look at the segregated witness
equivalent for P2SH scripts. Finally, well look at
how both of the preceding segregated witness programs can be embedded

@ -267,7 +267,7 @@ output to the same destination (assuming the extra data for the second
output was known).
The main expected use for the two ++SIGHASH_ANYPREVOUT++ opcodes is improved
payment channels, such as those used in the Lightning Network, although
payment channels, such as those used in the Lightning Network (LN), although
several other uses have been described.
[NOTE]
@ -275,7 +275,7 @@ several other uses have been described.
You will not often see +SIGHASH+ flags presented as an option in a user's
wallet application. Simple wallet applications
sign with [.keep-together]#+SIGHASH_ALL+# flags. More sophisticated applications, such as
Lightning Network nodes, may use alternative +SIGHASH+ flags, but they
LN nodes, may use alternative +SIGHASH+ flags, but they
use protocols that have been extensively reviewed to understand the
influence of the alternative ((("digital signatures", "SIGHASH flags", startref="digital-signature-sighash")))((("SIGHASH flags", startref="sighash")))flags.
====

@ -437,7 +437,7 @@ limited early version of it may be available by the time this book is
published.
Package relay is especially important for protocols based on
time-sensitive presigned transactions, such as Lightning Network. In
time-sensitive presigned transactions, such as Lightning Network (LN). In
non-cooperative cases, some presigned transactions can't be fee bumped
using RBF, forcing them to depend on CPFP. In those protocols, some
transactions may also be created long before they need to be broadcast,
@ -517,7 +517,7 @@ To prevent these problems, and other related
Transaction pinning can happen by accident, but it also represents a
serious vulnerability for multiparty time-sensitive protocols such as
Lightning Network. If your counterparty can prevent one of your
LN. If your counterparty can prevent one of your
transactions from confirming by a deadline, they may be able to steal
money from you.
@ -530,7 +530,7 @@ this writing&mdash;https://oreil.ly/300dv[ephemeral anchors].
[[cpfp_carve_out]]
=== CPFP Carve Out and Anchor Outputs
In 2018, ((("transaction fees", "fee bumping", "CPFP carve outs", id="transaction-fee-bump-carveout")))((("fee bumping", "CPFP carve outs", id="fee-bump-carveout")))((("carve outs (CPFP)", id="carveout")))((("CPFP (child pays for parent) fee bumping", "carve outs", id="cpfp-carveout")))developers working on Lightning Network (LN) had a problem.
In 2018, ((("transaction fees", "fee bumping", "CPFP carve outs", id="transaction-fee-bump-carveout")))((("fee bumping", "CPFP carve outs", id="fee-bump-carveout")))((("carve outs (CPFP)", id="carveout")))((("CPFP (child pays for parent) fee bumping", "carve outs", id="cpfp-carveout")))developers working on LN had a problem.
Their protocol uses transactions that require signatures from two
different parties. Neither party wants to trust the other, so they sign
transactions at a point in the protocol when trust isn't needed,

@ -175,7 +175,7 @@ quickly announcing blocks).
// released into the public domain by Nicolas Dorier
[[bip152_illustration]]
.BIP152 modes compared (from BIP152). The gray bar indicates the time it takes the node to validate the block.
.BIP152 modes compared (from BIP152). The shaded bar indicates the time it takes the node to validate the block.
image::images/mbc3_1002.png["BIP152"]
The names of the two methods (which are taken from BIP152) can be a bit
@ -683,7 +683,6 @@ image::images/mbc3_1007.png["Bloom2"]
<<bloom3>> is an example of adding a second pattern "B" to the simple bloom filter.
[[bloom3]]
[role="smallereighty"]
.Adding a second pattern "B" to our simple bloom filter
image::images/mbc3_1008.png["Bloom3"]
@ -700,7 +699,6 @@ simple bloom filter. The corresponding bits are set to +1+, so the
pattern is probably a match.
[[bloom4]]
[role="smallereighty"]
.Testing the existence of pattern "X" in the bloom filter. The result is a probabilistic positive match, meaning "Maybe."
image::images/mbc3_1009.png["Bloom4"]

@ -450,6 +450,7 @@ transactions leading to the same merkle root. For example, the two
trees in <<cve_tree>>:
[[cve_tree]]
[.width-90]
.Two Bitcoin-style merkle tree with the same root but a different number of leaves
image::images/mbc3_1104.png["Two Bitcoin-style merkle trees with the same root but a different number of leaves"]
@ -640,7 +641,7 @@ used to test segregated witness features.
===== Problems with testnet
Testnet doesn't just use the same data structures as Bitcoin, it also
uses almost exactly the same PoW security mechanism as
uses almost exactly the same proof-of-work security mechanism as
Bitcoin. The notable differences for testnet are that its minimum
difficulty is half that of Bitcoin and that it's allowed to include a
block at the minimum difficulty if that block's timestamp is more than

@ -275,7 +275,7 @@ Developers ((("colored coins application", "RGB protocol", id="color-coin-rgb"))
modern Bitcoin-based colored coin protocols. A primary requirement of
the design for RGB was making the protocol compatible with offchain
payment channels (see <<state_channels>>), such as those used in
Lightning Network. That's accomplished at each layer of the RGB
Lightning Network (LN). That's accomplished at each layer of the RGB
protocol:
Single-use seals::
@ -323,8 +323,8 @@ by Bitcoin is bitcoin.
====
Even more than RGB, Taproot Assets has been designed to be compatible
with Lightning Network. One challenge with forwarding nonbitcoin assets
over Lightning Network is that there are two ways to accomplish the
with LN. One challenge with forwarding nonbitcoin assets
over LN is that there are two ways to accomplish the
sending, each with a different set of trade-offs:
Native forwarding::
@ -971,10 +971,10 @@ know the((("Bitcoin", "as application platform", "payment channels", secondary-s
[[lightning_network]]
=== Routed Payment Channels (Lightning Network)
The((("Bitcoin", "as application platform", "routed payment channels (Lightning Network)", secondary-sortas="application platform", id="bitcoin-app-platform-ln")))((("application platform, Bitcoin as", "routed payment channels (Lightning Network)", id="app-platform-ln")))((("payment channels", "Lightning Network", id="payment-channel-ln")))((("Lightning Network", id="lightning")))((("routed payment channels", see="Lightning Network"))) Lightning Network is a proposed routed network of
The((("Bitcoin", "as application platform", "routed payment channels (Lightning Network)", secondary-sortas="application platform", id="bitcoin-app-platform-ln")))((("application platform, Bitcoin as", "routed payment channels (Lightning Network)", id="app-platform-ln")))((("payment channels", "Lightning Network", id="payment-channel-ln")))((("Lightning Network", id="lightning")))((("routed payment channels", see="Lightning Network"))) Lightning Network (LN) is a proposed routed network of
bidirectional payment channels connected end-to-end. A network like this
can allow any participant to route a payment from channel to channel
without trusting any of the intermediaries. The Lightning Network was
without trusting any of the intermediaries. The LN was
https://oreil.ly/NM8LC[first described by
Joseph Poon and Thadeus Dryja in February 2015], building on the concept
of payment channels as proposed and elaborated upon by many others.

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@ -125,6 +125,7 @@ Watch us on YouTube: link:$$https://youtube.com/oreillymedia$$[].
=== Contacting the Authors
[.align]
You can contact Andreas M. Antonopoulos on his personal site:
[.keep-together]#link:$$https://antonopoulos.com$$[].#

@ -34,34 +34,33 @@ td.fakeheader {
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