Wlm加密货币的二项、泊松分布及其在c++中的应用。

Michel Guirguis
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引用次数: 0

摘要

本文利用二项分布和泊松分布研究了wlm数字加密货币,并在c++语言中进行了应用。首次代币发行价格为0.20美元。预计在获得加密货币许可证后,wlm数字货币将于2021年9月在www.crypto.com上流通。新的数字货币的市值或市场价格乘以单位,预计在8年内将达到800万亿美元。我们预计,由于交易员和加密货币挖矿的相互作用,比特币价格将在前8年大幅上涨。此外,我们预计在2021-2029年期间总市值将增长1000%。创建和推出新的数字货币所需的步骤是区块链平台,设计节点,区块链内部架构,集成API(如blockcypher或tierion)以及通过颁发许可证来设计接口。我们的分析是基于泊松和二项概率分布的成功和失败或收益或损失的概率。我们将概率与一个随机变量进行比较。泊松分布是一种离散概率分布,既可以单独使用,也可以在试验次数n很大而成功概率p很小的情况下用作二项分布的近似。相比之下,二项分布可以从一种情况中得出,这种情况涉及到只有两种可能结果的事件的重复,例如成功或失败,收益或损失。
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Wlm Crypto Currency Using Binomial, Poisson Distribution and Application in C++ Through Calculations.
In this paper, we study the wlm digital crypto currency using binomial, Poisson distribution and application in C++. The initial coin offerings price is 0.20 USD. The circulation of the wlm digital currency is expected in September 2021 at www.crypto.com after a crypto currency license is obtained. The market capitalization of the new digital currency or market price multiplied by the units is expected to be 800 trillions USD in 8 years. We are expecting to see a tremendous rise in the price during the first 8 years due to traders and crypto mining interactions. In addition, we expect a rise of 1000% of the total market capitalization during the period 2021-2029. The steps needed to create and launch the new digital currency are blockchain platform, design the nodes, blockchain internal architecture, integrate API such as blockcypher or tierion and design the interface by issuing a license. Our analysis is based on probabilities of success and failure or gains or losses using the Poisson and the binomial probability distribution. We are comparing the probability against a random variable. The Poisson distribution is a discrete probability distribution that can either be used in its own right, or as an approximation to the binomial distribution when the number of trials, n, is very large and the probability of ‘success’, p, is very small. In contrast, the binomial distribution can be derived from a situation, which involves the repetition of an event which has only two possible outcomes such as success or failure, gains or losses.
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