Pioneers In Providing
Decentralized Random Numbers

GINAR blockchain-based solution guarantees to generate ultimate fair, secure, and transparent random numbers

The GINAR Decentralized Random Number Generator Difference

Secure

GINAR produces random numbers from the contribution of participants on the blockchain. Manipulation is not feasible on the blockchain networks since it is made up of thousands to millions of participants scattered across the world. Based on crypto-systems, a participant in the network is not able to see other participants’ contributed value before the random number is settled.

Performance

GINAR is designed for speed. It produces 1,000,000 random numbers per second, which other providers fail to replicate, making GINAR a best-in-class solution. Other competitors’ solutions have been developed that take upwards to minutes to produce only a handful of numbers. Plus, no modifications are needed to the customer’s architect and devices in order to use GINAR protocol. It has the capability of supporting limitless applications, from online-based to land-based customers.

Verifiable

Verifiability is required to ensure that the generation process has not been circumvented. Traditional RNGs can only prove that it uses a random method but are not able to provide any technique to audit the results after it is generated. Decentralized solutions leverage the Blockchain technology to bring the transparency in the generation process to everyone.

Decentralized RNG Service

Unlock Your Potential Business with Our Decentralized Random Numbers

GINAR guarantees to provide fair and transparent random numbers at an impressive speed and volume for businesses wanting to leverage unpredictable, tamper-resistant and verifiable digits

Gaming Consulting Service

Building the Gaming Foundation with Blockchain Technology

Explore your business’s potential through our dedicated gaming team. Boost your growth with our A-Z technical gaming consultation services

Are You Doubting the Fairness?

Verifiable random number requires that the number is random, but also that its randomness is verifiable

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