What Is CLV (CLV)?

What Is CLV (CLV)? Complete Guide Review About CLV.

What Is CLV (CLV)?

CLV Chain is a Substrate-based specialized Layer 1 chain that is EVM compatible and cross-chain interoperable. Infrastructure made ready for scaling dApps in the multi-chain universe. With wallet, users are able to simultaneously connect with EVM based dApps, PolkadotJs based dApps, Solana dApps, Tron dApps at the same time without having to switch networks. The problem with this promise is that it can only be theoretically realized if the secondary blockchain has settlement finality.

Another required assumption may be that the majority of third parties that will hold custody of locked assets is also assumed to be honest. Therefore, any 2WP system must be resistant to corruption and rely on assumptions about the honesty of the actors involved in the 2WP. The most important assumptions are that the primary blockchain is censorship resistant, and that the majority of miners are assumed to be honest.

Any 2WP system must choose an implementation so that the parties being assumed to behave honestly have economic and legal incentives to do so. If these assumptions do not hold, then base layer assets and their equivalent secondary blockchain tokens could be both unlocked at the same time, thus allowing a malicious double-spend.

This involves analysing the cost of an attack by these critical parties and consequences of an attack. The security of a 2WP implementation depends on the incentives to enforce the 2WP promise by the critical parties taking part of the 2WP system.

CLV Storage Key Points

Coin BasicInformation
Coin NameCLV
Short NameCLV
Circulating Supply260,975,397.00 CLV
Total Supply1,000,000,000
Source CodeClick Here To View Source Code
ExplorersClick Here To View Explorers
Twitter PageClick Here To Visit Twitter Group
WhitepaperClick Here To View
Support24/7
Official Project WebsiteClick Here To Visit Project Website

For Builders

Build your dApps on CLV using tools you already use including Remix, MetaMask and Truffle. This supports EVM and WASM, which require minimal changes on existing smart contracts and make it easy for migration. Enjoy already-integrated built-in such as Chainlink, HardHat, Ganach.

Note that they use a very different public key format (32 bytes) than the ones used by existing systems (which typically use elliptic curve points as public keys, or 33-byte or 65-byte encodings of them). A side effect is that P ubKey(sk) = P ubKey(bytes(n − int(sk)), so every public key has two corresponding secret keys.

Integrate CLV Wallet

Are you looking for a better wallet for your dapps? You are in the right place, reach out to and find out how to integrate the CLV wallet. The communication between the signers are done through gRPC services with mutual SSL/TLS protocol. This protocol will only work with the certificates generated by the same internal Certificate Authority (CA). Each certificate must contain domain name, unique serial number, and other required attributes.

There use elliptic curve notation for the discrete logarithm problem. Suppose q is a large prime and G, H are generators of a subgroup of order q of an elliptic curve E. This assume that E is chosen in such a way that the discrete logarithm problem in the subgroup generated by G is hard, so it is infeasible to compute the integer d such that G = dH.

Build with CLV

CLV welcome all kinds of partners. Contact if you are interested in building or have an integration proposal for. Pedersen proved that any coalition of less than t players cannot get any information about the shared secret, provided that the discrete logarithm problem in E is hard. Let (x, Y ) be a user’s key pair, let m be a message, let h() be a one-way hash function, and let G be a generator of an elliptic curve group having prime order q. Then a user generates a Schnorr signature on the message m as follows.

A Share Conversion Protocol

Assume that CLV have two parties Alice and Bob holding two secrets a, b ∈ Zq respectively which they can think of as multiplicative shares of a secret x = ab mod q. Alice and Bob would like to compute secret additive shares α, β of x, that is random values such that α + β = x = ab mod q with Alice holding a and Bob holding b. They assume that Alice is associated with a public key EA for an additively homophobic scheme E over an integer N.

Let K > q also be a bound which will be specified later. In the following, CLV will refer to this protocol as an MtA (for Multiplicative to Additive) share conversion protocol. In your protocol they also assume that B = gb might be public. In this case an extra check for Bob is used to force him to use the correct value b. They refer to this enhanced protocol as MtAwc (as MtA “with check”).