To counter deviations like this, the notion of the realized market capitalization could be considered. This approach to calculating a cryptocurrency's market cap is determined by multiplying every single coin or token by the last price they were traded at. If a single coin is dormant for weeks, months, or years, only the last transaction will be examined, even if at a much lower lenincoin.com price than the current market one. Unlike government-backed money, the value of virtual currencies is driven entirely by supply and demand. This can create wild swings that produce significant gains for investors or big losses. And cryptocurrency investments are subject to far less regulatory protection than traditional financial products like stocks, bonds, and mutual funds.
With more people venturing into the world of virtual currency, generating hashes for validation has become more complex over time, forcing miners to invest increasingly large sums of money to improve computing performance. Consequently, the reward for finding a hash has diminished and often does not justify the investment in equipment and cooling facilities , and the electricity required to run them. Popular regions for mining include those with inexpensive electricity, a cold climate, and jurisdictions with clear and conducive regulations. By July 2019, Bitcoin's electricity consumption was estimated to be approximately 7 gigawatts, around 0.2% of the global total, or equivalent to the energy consumed nationally by Switzerland. When it comes to recovery of funds either from binary options, crypto, forex and ponzi schemes. They helped me recovered my funds and also the funds of my friends, colleagues who were in similar situation as I was.
- Other projects like Cardano create a new blockchain from scratch.
- You’ll need to create an exchange account, put up the full value of the asset to open a position, and store the cryptocurrency tokens in your own wallet until you’re ready to sell.
- A cryptocurrency is a digital orvirtual currencythat is secured by cryptography, which makes it nearly impossible to counterfeit or double-spend.
- Once recorded, the data in any given block cannot be altered retroactively without the alteration of all subsequent blocks, which requires collusion of the network majority.
- I was not able to withdraw the funds anymore but with, Q U I C K C O I N R E C O V E R Y @ C O N S U L T A N T .
Porter’s five forces analysis illustrates the potency of buyers & suppliers in the cryptocurrency market trends. The key players profiled in the market report are Advanced Micro Devices Inc., BitFury Group Limited, BTL Group Ltd., Coincheck Inc., Intel Corporation, Ledger SAS, NVIDIA Corporation, Ripple, Xilinx Inc., and Xapo Holdings Limited. I want to understand impact of roll out of new currencies such as eos, tezos, wanchain, cardano on cryptocurrency market. All the percentage shares, splits, and breakdowns have been determined using secondary sources and verified through primary sources. This data has been consolidated and supplemented with detailed inputs and analysis from MarketsandMarkets and presented in the report. The key players in the market have been determined through primary and secondary research.
By contrast, Visa handles thousands of transactions per second. Not only is Bitcoin slower than some of its alternatives, but its functionality is also limited. This is reflected in its market share, which has fallen from 81% in June 2016, to 40% nearly two years later. While Bitcoin’s price has generally been following an upward trend, in early 2018 Bitcoin’s price fell sharply, dipping below $8,000 http://fernandoipda589.almoheet-travel.com/latest-news-on-crypto-regulation-ico-btc-and-eth-from-all-major-news-providers as news of tougher regulation from China and South Korea surfaced . Bitcoin’s price also fell following announcements of SEC crackdown on crypto exchanges and after Binance was reportedly hacked.
First, there’s a speculative element to cryptocurrency prices which entice investors looking to profit from market value changes. For example, the price of Ether appreciated from $8 per unit in January 2017 to almost $400 six months later as the Ether market became more bullish—only to decline to $200 per unit in July due to technical issues. Stablecoins are like the bank accounts of the barely regulated crypto world.
Bitcoin Price Analysis: Is The Correction Over?
Also, nuts-and-bolts explanations of what has been happening with bitcoin and stablecoins. © 2022 NextAdvisor, LLC A Red Ventures Company All Rights Reserved. Use of this site constitutes acceptance of our Terms of Use, Privacy Policy and California Do Not Sell My Personal Information. NextAdvisor may receive compensation for some links to products and services on this website.
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"