fixing typos
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@ -212,7 +212,7 @@ major irredeemable problems inherent in their designs:
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\item The computational puzzles solved by Bitcoin nodes with the purpose
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of securing the blockchain consume a considerable amount of energy.
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So Bitcoin is an environmentally irresponsible design.
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\item Bitcoin transactions have pseduononymous recipients, making taxation
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\item Bitcoin transactions have pseudonymous recipients, making taxation
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hard to systematically enforce.
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\item Bitcoin introduces a new currency, creating additional
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financial risks from currency fluctuation.
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@ -221,7 +221,7 @@ major irredeemable problems inherent in their designs:
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cost to initially create coins cheaply as the proof-of-work
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difficulty adjusts to the computation power of all
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miners in the network. As participants are
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de facto investors, AltCoins become a form of ponzi scheme.
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de facto investors, AltCoins become a form of Ponzi scheme.
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% As a result, dozens of
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% AltCoins have been created, often without any significant changes to the
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% technology. A large number of AltCoins creates additional overheads for
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@ -230,7 +230,7 @@ major irredeemable problems inherent in their designs:
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Bitcoin also lacks anonymity, as all Bitcoin transactions are recorded
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for eternity, which can enable identification of users. Anonymous
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payment systems based on BitCoin such as CryptoNote~\cite{cryptonote}
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payment systems based on Bitcoin such as CryptoNote~\cite{cryptonote}
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(Monero), Zerocash~\cite{zerocash} (ZCash) and BOLT~\cite{BOLT}
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exacerbate the design issues we mention above. These systems exploit the
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blockchain's decentralized nature to escape anti-money laundering
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@ -242,7 +242,7 @@ disintermediated transactions.
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%each coin via e-mail addresses and phone numbers. While it is unclear
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%from their technical description how this identification would be
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%enforced against a determined adversary, the resulting payment system
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%would also merely impose a financial panopticon on a BitCoin-style
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%would also merely impose a financial panopticon on a Bitcoin-style
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%money supply and transaction model.
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%\subsection{Chaum-style electronic cash}
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@ -265,7 +265,7 @@ key reasons for DigiCash's failure include:
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% feature relevant, but today network connectivity is feasible for most
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% merchants, and saves both the exchange and merchants the business risks
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% associated with deferred fraud detection.
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\item % In addition to the risk of legal disputes with fraudulent
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\item % In addition to the risk of legal disputes wh fraudulent
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% merchants and customers,
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Chaum's published design does not clearly
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limit the financial damage a exchange might suffer from the
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@ -313,7 +313,7 @@ rather expensive.
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In pure blind signature based schemes like Taler, withdrawal and spend
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operations require bandwidth logarithmic in the value being withdrawn
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or spent. In~\cite{Camenisch05compacte-cash}, there is a zero-knoledge
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or spent. In~\cite{Camenisch05compacte-cash}, there is a zero-knowledge
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scheme that improves upon this, requiring only constant bandwidth for
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withdrawals and spend operations, but unfortunately the exchanges' storage and
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search costs become linear in the total value of all transactions.
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@ -321,11 +321,11 @@ search costs become linear in the total value of all transactions.
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%an open problem stated already in~\cite{Camenisch05compacte-cash}.
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% NO: he cannot give change, so that does not really work!
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As described, the scheme employs offline double spending protection,
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which inherently makes it fragile and creates an unneccessary
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which inherently makes it fragile and creates an unnecessary
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deanonymization risk (see Section~\ref{sec:offline}).
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%We believe the offline protection from double
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%spending could be removed, thus switching the scheme to only protection
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%against online doulbe spending, like Taler.
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%against online double spending, like Taler.
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% TOO much detail...
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%
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%Along with fixing these two issues, an interesting applied research project
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@ -334,13 +334,13 @@ deanonymization risk (see Section~\ref{sec:offline}).
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%unacceptable financial risks to the exchange, due to underdeveloped
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%implementation practice.
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%
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% SHORTER: Maybe some of the abbove could be thinned since
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% they do not know much about Taler's refresh protcol yet.
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% SHORTER: Maybe some of the above could be thinned since
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% they do not know much about Taler's refresh protocol yet.
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% -- yeah, in particular the feeling/speculative parts are not needed...
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%In this vein, there are pure also zero-knoledge proof based schemes
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%In this vein, there are pure also zero-knowledge proof based schemes
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%like~\cite{ST99}, and subsequently Zerocash~\cite{zerocash}, and maybe
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%varations on BOLT~\cite{BOLT}, that avoid using any denomination-like
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%variations on BOLT~\cite{BOLT}, that avoid using any denomination-like
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%constructs, slightly reducing metadata leakage. At present, these all
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%incur excessive bandwidth or computational costs however.
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% -- commented out, seems excessive.
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@ -354,7 +354,7 @@ deanonymization risk (see Section~\ref{sec:offline}).
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% FIXME: If we ever add peppercoin stuff, cite Matt Green paper
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% and talk about economics when encoding a punishment-coin
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% as the identity, whith limited ticket lifespan
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% as the identity, with limited ticket lifespan
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%\subsection{Peppercoin}
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@ -423,7 +423,7 @@ violating the customers anonymity cryptographily requires recognizing
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a random blinding factor from a random element of the group of
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integers modulo the denomination key's RSA modulus, which appears
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impossible even with a quantum computers. For a refreshed coin,
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unlinkabiltiy requires the hardness of the discrete logarithm for
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unlinkability requires the hardness of the discrete logarithm for
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Curve25519.
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The cut-and-choose protocol prevents merchants and customers from
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@ -547,7 +547,7 @@ exposes these events as anchors for tax audits on income.
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A \emph{coin} in Taler is a public-private key pair where the private
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key is only known to the owner of the coin. A coin derives its
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financial value from an RSA signature over the full doman hash (FDH)
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financial value from an RSA signature over the full domain hash (FDH)
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of the coin's public key. The exchange has multiple RSA
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{\em denomination key} pairs available for blind-signing coins of
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different values.
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@ -672,7 +672,7 @@ protocol messages; denomination keys are used for blind-signing coins.
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The exchange's long-term offline key is assumed to be known to both
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customers and merchants and is certified by the auditors.
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We avoid asking either customers or merchants to make trust desissions
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We avoid asking either customers or merchants to make trust decisions
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about individual exchanges. Instead, they need only select the auditors.
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Auditors must sign all the exchange's keys including, the individual
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denomination keys.
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@ -694,7 +694,7 @@ are expected to be recorded for tax authorities to ensure taxability.
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% FIXME: Auditor?
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$S_K$ denotes RSA signing with denomination key $K$ and EdDSA
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over eliptic curve $\mathbb{E}$ for other types of keys.
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over elliptic curve $\mathbb{E}$ for other types of keys.
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$G$ denotes the generator of elliptic curve $\mathbb{E}$.
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\subsection{Withdrawal}
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@ -706,7 +706,7 @@ We let $K_s$ denote the exchange's private key corresponding to $K_p$.
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Now the customer carries out the following interaction with the exchange:
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% FIXME: These steps occur at very different points in time, so probably
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% they should be restructured into more of a protocol discription.
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% they should be restructured into more of a protocol description.
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% It does create some confusion, like is a reserve key semi-ephemeral
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% like a linking key?
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@ -758,14 +758,14 @@ A customer can spend coins at a merchant, under the condition that the
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merchant trusts the exchange that issued the coin.
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% FIXME: Auditor here?
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Merchants are identified by their public key $M_p$ which the
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customer's wallet learns through the merchant's webpage, which itself
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customer's wallet learns through the merchant's Web page, which itself
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should be authenticated with X.509c.
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% FIXME: Is this correct?
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We now describe the protocol between the customer, merchant, and exchange
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for a transaction in which the customer spends a coin $C := (c_s, C_p)$
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with signature $\widetilde{C} := S_K(\FDH_K(C_p))$
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where $K$ is the exchange's demonination key.
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where $K$ is the exchange's denomination key.
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% FIXME: Again, these steps occur at different points in time, maybe
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% that's okay, but refresh is slightly different.
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@ -915,7 +915,7 @@ than the comparable use of zk-SNARKs in ZeroCash~\cite{zerocash}.
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this time to prevent the exchange from assisting tax evasion. \\
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%
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The exchange sends $S_{K'}(C'_p, \gamma)$ to the customer where
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$K'$ is the exchange's message signing key, thereby commmitting the exchange to $\gamma$.
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$K'$ is the exchange's message signing key, thereby committing the exchange to $\gamma$.
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\item % [POST {\tt /refresh/reveal}]
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The customer commits $\langle C', S_K(C'_p, \gamma) \rangle$ to disk.
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Also, the customer assembles
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@ -1004,7 +1004,7 @@ expected. First, in the case of faulty clients, the responding server
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will generate an error message with detailed cryptographic proofs
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demonstrating that the client was faulty, for example by providing
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proof of double-spending or providing the previous commit and the
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location of the missmatch in the case of the reveal step in the
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location of the mismatch in the case of the reveal step in the
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refresh protocol. It is also possible that the server may claim that
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the client has been violating the protocol. In these cases, the
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clients should verify any proofs provided and if they are acceptable,
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@ -1648,7 +1648,7 @@ provides a payment system with the following key properties:
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delivering on the agreed contract. Neither merchants nor customers
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are able to commit fraud against the exchange.
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Only the exchange needs be tightly audited and regulated.
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\item[No speculation] % It's actually "Specualtion not required"
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\item[No speculation] % It's actually "Speculation not required"
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The digital coins are denominated in existing currencies,
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such as EUR or USD. This avoids exposing citizens to unnecessary risks
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from currency fluctuations.
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