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		<title>limefx Review by Forex Peace Army ⭐ Stay safe- read unbiased reviews</title>
		<link>https://latishahardy.com/2022/07/21/limefx-review-by-forex-peace-army-%e2%ad%90-stay-safe-read/</link>
		
		<dc:creator><![CDATA[tish]]></dc:creator>
		<pubDate>Thu, 21 Jul 2022 07:06:33 +0000</pubDate>
				<category><![CDATA[Forex Trading]]></category>
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					<description><![CDATA[Contents Review of limefx – A quick background tradersunion.com Can I Practice Forex trading with limefx? Reviewing limefx – Trading Platforms Bad trading conditions This conviction helps us make high-quality products for trading on the financial market and create client-friendly services. The processing time for deposits and withdrawals is given in working days. Forex trading [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Contents</p>
<ul class="toc_list">
<li><a href="#toc-0">Review of limefx – A quick background</a></li>
<li><a href="#toc-1">tradersunion.com</a></li>
<li><a href="#toc-2">Can I Practice Forex trading with limefx?</a></li>
<li><a href="#toc-3">Reviewing limefx – Trading Platforms</a></li>
<li><a href="#toc-5">Bad trading conditions</a></li>
</ul>
</div>
<p>This conviction helps us make high-quality products for trading on the financial market and create client-friendly services. The processing time for deposits and withdrawals is given in working days. Forex trading accounts can&#8217;t be deposited by means of electronic wallets, banks accounts, and cards, which do not belong to the trading account owner. Get access to the world’s largest markets by means of limefx accounts and platforms. In 2012, limefx announced a proprietary copy-trading platform, which is now called CopyFX. Since the moment it was launched, the number of platform users has been increasing with every passing year and the company continues investing in platform development.</p>
<ul>
<li>It focuses on resolving disputes between its participants and their clients.</li>
<li>You can choose from many platforms, including desktop platforms, trading apps, web-based platforms and third-party programs.</li>
<li>It includes 3 tabs, the first of which is Whatchlist, a feature little familiar to MT4 and MT5 users, but one of the main features available in all terminals used for professional trading.</li>
<li>limefx cryptocurrency fees can vary, but most exchanges charge between 0.1% to 1% or more per trade.</li>
<li>The trading platforms come with an oversupply of indicators, drawing tools, and settings at the start.</li>
</ul>
<p>Depending on your needs, this software may be the better choice. Another advantage of the software is that you can add tools and plugins. In addition to the many  setting options, professional portfolio management is also possible.</p>
<h2 id="toc-0">Review of limefx – A quick background</h2>
<p>limefx tradable financial instruments are the financial instruments that are specifically available to trade on the limefx trading platform. This refers to the different types of financial markets you can trade with through limefx. Sometimes called securities , they range from commodity futures to stocks and CFDs, to currencies and metals, and more on <a href="https://limefx.name/">https://limefx.name/</a> limefx. CTrader, which is very popular among experienced traders, is also offered by limefx. If you prefer order execution speed and unconventional instruments to implement your trading strategies, this platform might be a perfect choice for you. You will get access to 54 technical indicators and 14 timeframes, in addition to the rare types of orders.</p>
<p>limefx requests a minimum deposit of just $10 to open an account which is lower than its competition who are offering pretty much the same trading conditions. This will help place you in a much more secure position to maintain the value of your portfolio. There are over 9,400  assets available with limefx through its R Trader platform, but the MT4/MT5 platforms offer just 50 of the most popular stock CFDs. The range of index CFDs offered is lacking but you will get all the standard instruments. This account has a slightly less figure of 28 currency pairs, CFD on indices, CFD on U.S. stocks, CFD on Oil, Metals, and Cryptocurrency.</p>
<h2 id="toc-1">tradersunion.com</h2>
<p>limefx’s spreads on a Prime account are generally low, with some exceptions. The most obvious example is the quite high spread of crude oil. This, however, can be explained partly due to strained geopolitical tensions at the time of our review, which led to tribulations in the energy market.</p>
<ul>
<li>Traders use the chart to read the price action of a given instrument, allowing them to make informed decisions about where to enter the market and where to exit.</li>
<li>ETFs (Exchanged-Traded Funds) are one of the most rapidly developing segments of the financial markets.</li>
<li>Here, we focused on how long the broker has been in business, the company’s size, and how transparent they are in terms of readily available information.</li>
<li>Look at if limefx lets you place orders with zero commission.</li>
</ul>
<p>However, they do have to pay a fixed commission, which depends on the currency pair and number of open lots but not on the issuing banks’ interest rates. This account is specifically created for  clients of the Muslim belief. Keep in mind that the Swap-Free account at limefx is only available for cent and standard MetaTrader4-based accounts, as well as for Pro-Affiliate accounts.</p>
<h2 id="toc-2">Can I Practice Forex trading with limefx?</h2>
<p>I do like how MT5 has more chart timeframes and indicators for market analysis. I also like how it supports backtesting multiple instruments at the same time on tick data. Either way, both MetaTrader platforms are a popular choice for many traders and it is easy to see why. You have access to the MetaTrader market with over 1,500 expert advisors and technical indicators to choose from. It offers traders 3 types of order execution, 40 ready-to-use indicators for technical analysis, basic tools for graphic analysis, and many other tools created to make trading easier for you. MetaTrader 5 is also available for traders, offering them 6 types of pending orders and multi-currency tester.</p>
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" width="306px" alt="limefx forex brokers reviews"/></p>
<p>Yet, check carefully since some of the methods apply an additional fee for withdrawal, e.g. Skrill and AdvCash add on 1% processing fee, while Visa withdrawal adds 2.6% +1.3USD. limefx is a reliable broker since is regulated by European CySEC, so is considered a low-risk trading environment, in case it is solely an offshore firm better to stay away, as risks are high. People who write reviews have ownership to edit or delete them at any time, and they’ll be displayed as long as an account is active.</p>
<h2 id="toc-3">Reviewing limefx – Trading Platforms</h2>
<p>Though this platform has been promoted as an upgrade to the MT5 family, it isn’t the case yet. Commissions and spreads at limefx start from $15 with variable spreads starting at 0.0 pips. For example, if you have a $10,000 position, you might hold just $1,000 in your account. A small sum of money will control a large sum, known as leverage. When you call your broker, they should answer you correctly and treat you with complete courtesy. A broker with poor support will not be responsible if you encounter serious problems.</p>
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<h3>Is there a withdrawal fee for Forex?</h3>
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<div itemScope itemProp="acceptedAnswer" itemType="https://schema.org/Answer">
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<p>A $25 fee is charged within the US, $40 for international wires (including Canada). There are no fees for withdrawals greater than $10,000. Processing time only reflects the time it takes limefx to complete the withdrawal during normal business hours.</p>
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</div>
<p>Traders also want to be able to trade the market from Unterwegs. With limefx apps, you can easily open and close positions with your smartphone or tablet. Mobile Trading completes the broker’s portfolio and is another plus. Trade Day Demo Contest <a href="https://limefx.name/">limefx scammers</a> &#8211; limefxAs part of its efforts to reward its loyal clients, limefx is happy to share that it conducts a weekly demo contest. Welcome Bonus 30 USD &#8211; limefxInternational Forex broker limefx welcomes new clients with a $30 bonus credit!</p>
<h2 id="toc-4">How Does Leverage Work with limefx? ⚖️</h2>
<p>As a result, limefx profit is determined by the volume and number of transactions. limefx earns revenue to fund their limefx platforms and wide range of trading services through market spreads. limefx has no control over the fees your bank may charge for currency conversions or withdrawals and deposits to from and to your bank account. The platforms are so flexible that the analysis of each time unit is possible. There are also a number of technical analysis drawing tools available .</p>
<p>You can create your own trading robots and indicators in C# using cTrader Automate. This is another top platform that you might want to look into if you are serious about your trading and looking to go full time. I personally find it to be more complicated than the MetaTrader platforms but I do know of many traders who swear by it. The broker has their very own exclusive limefx platform for multi-asset trading on financial charts with advanced trading tools for technical analysis built in.</p>
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		<title>Efficient Capital Markets, by Steven L  Jones and Jeffry M  Netter: The Concise Encyclopedia of Economics Library of Economics and Liberty</title>
		<link>https://latishahardy.com/2022/07/18/efficient-capital-markets-by-steven-l-jones-and/</link>
		
		<dc:creator><![CDATA[tish]]></dc:creator>
		<pubDate>Mon, 18 Jul 2022 16:02:11 +0000</pubDate>
				<category><![CDATA[Forex Trading]]></category>
		<guid isPermaLink="false">https://latishahardy.com/?p=4454</guid>

					<description><![CDATA[Contents What Is a Primary vs. Secondary Market? Benefits of the capital market What Are Capital Markets? 1 Internal capital markets Currency trading is commonly referred to as “FOREX trading.” Currencies don’t often move much, so FOREX trading often includes a ton of leverage. This can lead to big returns, but it can also lead [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Contents</p>
<ul class="toc_list">
<li><a href="#toc-0">What Is a Primary vs. Secondary Market?</a></li>
<li><a href="#toc-1">Benefits of the capital market</a></li>
<li><a href="#toc-2">What Are Capital Markets?</a></li>
<li><a href="#toc-3">1 Internal capital markets</a></li>
</ul>
</div>
<p>Currency trading is commonly referred to as “FOREX trading.” Currencies don’t often move much, so FOREX trading often includes a ton of leverage. This can lead to big returns, but it can also lead to getting wiped out quickly. Gina LaGuardia has more than 25 years of experience in senior editorial roles, and is an expert in personal finance topics, including banking and lending. She has created content for financial powerhouses such as Chase Bank, American Express Canada, First Horizon Bank, BBVA, and SoFi.</p>
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<h3>Who controls Indian capital market?</h3>
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<p>The Securities and Exchange Board of India (SEBI) is the regulatory authority established under the SEBI Act 1992 and is the principal regulator for Stock Exchanges in India. SEBI&apos;s primary functions include protecting investor interests, promoting and regulating the Indian securities markets.</p>
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<p>Stock prices react within ten minutes to an earnings announcement, for example. Such evidence, however, does not show that the amount of price reaction accurately reflects fundamentals or, by extension, that security prices accurately reflect the fundamental value of the securities. Other evidence shows that corporate insiders have earned excess profits trading on inside information.</p>
<h2 id="toc-0">What Is a Primary vs. Secondary Market?</h2>
<p>In contrast to equities, bonds tend to be held for a longer period of time – usually till expiration. However, the secondary market plays an important role for those that hold bonds but need cash quickly. The underwriter then issues those bonds and sells them to its investors and clients. The main event that gained support for the view that capital markets are inefficient was the 22 percent drop in the Dow-Jones stock index on Monday, October 19, 1987. This happened even though little news about fundamentals was released over the weekend before the crash.</p>
<p>This is comparable to the total rate at which manufacturing plants change ownership in all-firm mergers and takeovers over this period, 1.95% annually. Similar rates of partial firm sales occur in both growing and declining industries. The market for divisions and plants is a market dominated by conglomerates.</p>
<p>Participants in this market include investors, companies, individuals, governments, and banks. Capital markets form as a mechanism that facilitates the exchange of assets and minimizes market inefficiencies. At the same time, capital markets provide investors with an opportunity to enhance their yield on their capital. Savings accounts offer little interest – particularly in comparison to yields on the majority of stocks.</p>
<h2 id="toc-1">Benefits of the capital market</h2>
<p>Commercial BanksA commercial bank refers to a financial institution that provides  various financial solutions to the individual customers or small business clients. It facilitates bank deposits, locker service, loans, checking accounts, and different financial products like savings accounts, bank overdrafts, and certificates of deposits. Capital markets are international markets where buyers and sellers go to trade assets, such as equities and fixed-income securities.</p>
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<h3>What are the 5 causes of market failure?</h3>
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<p>Market failure is a circumstance in which the allotment of goods and/or services are not adequate. There are five major elements that, if lacking or weak, can cause a market failure. The five major elements include: competition, information, mobility of resources, externalities, and distribution of public goods.</p>
</div></div>
</div>
<p>Such lending is currently limited by unreasonably high risk weightings on SME assets and increasingly high capital requirements by regulators. The capital charges on SME lending that arise from this state of affairs have created strong disincentives/limit the ability for banks to grow their SME credit business. GCI Fourth Quarter Capital Markets Activity The following capital markets activity occurred at GCI prior to the completion of the Combination and is being provided for informational purposes. The capital market is no exception, but to some extent, the prices of securities reflect that they have incorporated the current information in the market. Cash And Cash EquivalentsCash and Cash Equivalents are assets that are short-term and highly liquid investments that can be readily converted into cash and have a low risk of price fluctuation.</p>
<h2 id="toc-2">What Are Capital Markets?</h2>
<p>It is designed to be an efficient way to enter into purchase and sale transactions. This market is a key source of funds for an entity whose securities are permitted by a regulatory authority to be traded, since it can readily sell its debt obligations and equity to investors. Governments <a href="https://trading-market.org/what-is-a-pip-in-forex-trading/">what is a pip in forex trading</a> also use capital markets to raise funds, typically through the issuance of long-term bonds. New stocks and bonds are issued to investors in the primary market, often through a mechanism we call ‘underwriting.’ Investors buy and sell existing securities in the secondary market.</p>
<ul>
<li>Annual fraction of all publicly traded firms in January of each year which delists due to merger during the year, 1926–2006.</li>
<li>If Investor Irene buys the note for $105,000, she&#8217;ll get back $110,000 at the end of a year, making a $5000 return on her money.</li>
<li>They will raise the required capital either through equity markets – on a stock exchange – or through debt markets.</li>
<li>The secondary capital market is where old debt or stocks are traded between investors.</li>
</ul>
<p>This contrasts with the primary market as the debt has already been issued. The value it has is the interest that is paid on it – so it acts as a passive source of revenue. Yet it is an illiquid asset in the fact that you have to sell it to actually buy goods and services in the economy. Simply put, capital markets deal with long <a href="https://topforexnews.org/brokers/windsor-brokers-forex-investing-online-login/">windsor brokers forex investing online login</a> term debt such as stocks and bonds – whereby the capital is used for long term investments that expand the business and increase revenues. By contrast, the money market focuses on short-term debt that focuses on funding day to day activities – examples include deposits, collateral loans, acceptances, and bills of exchange.</p>
<h2 id="toc-3">1 Internal capital markets</h2>
<p>On the other hand, the requirement to file separate financial statements with the SEC provides some degree of separation between a division and its parent. Also, the tracking stock makes it possible to give stock-based compensation to subsidiary managers. Taken together, plant-level evidence suggests that the direction and timing of sales of corporate assets is consistent with an efficient allocation of resources within the firm.</p>
<ul>
<li>The debt capital market is an important component of the international financial market.</li>
<li>Another unknown is the degree to which banks will engage in cross-border banking.</li>
<li>In addition, the common variation in expected returns across securities, explained by the dividend yield and default spread, increases from low-risk to high-risk stocks and from low-grade to high-grade bonds, respectively.</li>
<li>A second important division falls between the stock markets and the bond markets .</li>
<li>These accounts are issued in a variety of short-term maturities, and thus allow banks to manage their asset and liability mix.</li>
<li>Issuing or selling stocks takes place through an IPO or initial public offering.</li>
</ul>
<p>For example, the World Bank collaborates with global capital markets to mobilize funds to achieve its goals, such as poverty elimination. Hybrid SecuritiesHybrid securities are the combined characteristics of two or more types of securities, usually both debt and equity components. These securities allow companies and banks to borrow money from investors and facilitate a different mechanism from the bonds or stock offering. In the capital market, the money from individual investors or households is invested in a firm’s shares or bonds.</p>
<p>The bond market is the collective name given to all trades and issues of debt securities. In contrast to international trade, there is no single international organization to provide governance for international capital markets. In part, this is because there are many different kinds of capital ; thus, a central organization would make little sense. However, just as important is the fact that the boundary between domestic and international capital markets has become so blurred that centralized international governance would require substantial sovereignty transfers.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://forexww.ru/wp-content/uploads/2014/09/bandito.jpg" width="304px" alt="capital markets definition"/></p>
<p>Capital markets are a crucial part of a functioning and growing economy. Many small businesses conduct IPOs and earn money to become large companies. They also stimulate new businesses related to supplies, production and delivery, and provide a good or service that consumers value. Refer to the references used for each year to find a <a href="https://topforexnews.org/investing/bitcoin-explained-for-beginners/">bitcoin, explained for beginners</a> breakdown of capital market size for individual countries and regions. A security is a fungible, negotiable financial instrument that represents some type of financial value, usually in the form of a stock, bond, or option. Adam Hayes, Ph.D., CFA, is a financial writer with 15+ years Wall Street experience as a derivatives trader.</p>
<h2 id="toc-5">Comprehensive Trading &#038; Investing eBook</h2>
<p>There are two types of capital market namely primary capital market and secondary capital market. The main function of this market is to facilitate the exchange of assets such as stocks, bonds, and real estate. There are several different money market products, including Treasury Bills, commercial paper, repurchase agreements, and certificates of deposit. These instruments are solely based on monetary agreements, which are extremely liquid. The money market is based on short-term assets with quick maturity dates. Money markets provide practical solutions to entities with immediate cash needs.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://forexww.ru/wp-content/uploads/2021/12/83a01f5c-53c8-48f7-88f5-b62c129708dc-800x450.jpg" width="300px" alt="capital markets definition"/></p>
<p>In turn, those who don’t need liquid capital will invest in the capital markets, whilst those who need money now will go to the secondary markets to sell their bonds and equities. Capital markets deal with long term debt that allows businesses and governments to secure capital to allow them to invest and provide public services. Anything under one year or less is considered within the money markets – where the money is far more liquid. The early tests, using various statistical methods, generally conclude that the past short-horizon returns of individual stocks are economically insignificant for predicting future  returns. Consequently, the joint hypothesis of market efficiency and constant expected—but not actual—returns was generally accepted.</p>
<p>Any disturbance in a capital market in one nation affects the trading markets in other countries. Examples of highly-organized capital markets are the New York Stock Exchange, the London Stock Exchange, NASDAQ, and the Tokyo Stock Exchange. Issuers of securities, on the other hand, aim to raise capital at the lowest possible cost. Bonds are generally sold ‘Over the Counter’ so are arranged via a brokerage such as IG or Hargreaves Lansdown. So these are sold through the likes of the New York Stock Exchange, the London Stock Exchange, and the Tokyo Stock Exchange.</p>
<p>The government also developed the capital market, which too was performing poorly. Capital markets are also responsible for the volatility of security prices. The International Bank for Reconstruction and Development has assisted over 70 countries by raising nearly $ 1 trillion since the first bond in 1947.</p>
<ul>
<li>While this maturity distinction is important to business and government entities with different funding needs, it&#8217;s also useful to investors with varying investment horizons and risk tolerances.</li>
<li>Fail to find any increase in the liquidity of the parent firm after the tracking stock issue.</li>
<li>With the wide range of investment alternatives present in the market, an investor may not make a fruitful choice without professional advice.</li>
<li>Publicly-traded securities can be traded to anyone, and there is full disclosure on a public company’s operations.</li>
<li>The bank then acts as an underwriter, and will arrange for a network of brokers to sell the bonds or shares to investors.</li>
</ul>
<p>Thus, money market indirectly helps the industries through its link with and influence on long-term capital market. The short-term interest rates of the money market influence the long-term interest rates of the capital market. Fixed IncomeFixed Income refers to those investments that pay fixed interests and dividends to the investors until maturity. Government and corporate bonds are examples of fixed income investments. Examples of secondary markets are the London Stock Exchange, the New York Stock Exchange, NASDAQ, etc.</p>
<p>Thus, for example, if capital markets are efficient, there is no reason to expect managements to emphasize the short run at the expense of long-term projects. Capital markets are where savings and investments are channeled between suppliers and those in need. Suppliers are people or institutions with capital to lend or invest and typically include banks and investors. Those who seek capital in this market are businesses, governments, and individuals. The most common capital markets are the stock market and the bond market. They seek to improve transactional efficiencies by bringing suppliers together with those seeking capital and providing a place where they can exchange securities.</p>
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		<title>Что такое балансовая стоимость акций</title>
		<link>https://latishahardy.com/2022/04/26/chto-takoe-balansovaja-stoimost%d1%8c-akcij/</link>
		
		<dc:creator><![CDATA[tish]]></dc:creator>
		<pubDate>Tue, 26 Apr 2022 13:58:02 +0000</pubDate>
				<category><![CDATA[Forex Trading]]></category>
		<guid isPermaLink="false">https://latishahardy.com/?p=7114</guid>

					<description><![CDATA[Оглавление: Как определить стоимость акций при подготовке сделки Особенности расчета показателя CFA &#8211; Ценные бумаги, обеспеченные автокредитами CFA &#8211; Неагентские ценные бумаги, обеспеченные жилищной ипотекой Недооцененность или переоцененность актива оценивается при сравнении значения мультипликатора с мультипликаторами конкурентов. В дополнение к данному показателю инвестор может посчитать значение еще одного коэффициента, который укажет на степень недооценки или [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Оглавление:</p>
<ul class="toc_list">
<li><a href="#toc-0">Как определить стоимость акций при подготовке сделки</a></li>
<li><a href="#toc-1">Особенности расчета показателя</a></li>
<li><a href="#toc-2">CFA &#8211; Ценные бумаги, обеспеченные автокредитами</a></li>
<li><a href="#toc-3">CFA &#8211; Неагентские ценные бумаги, обеспеченные жилищной ипотекой</a></li>
</ul>
</div>
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" width="303px" alt="акцию"/><br />
<img decoding="async" class='wp-post-image' style='display: block;margin-left:auto;margin-right:auto;' src="https://forex-helper.ru/wp-content/uploads/2020/04/stock-exchange-e1535631042454-260x110.jpg" width="306px" alt="рыночная стоимость"/></p>
<p>Недооцененность или переоцененность актива оценивается при сравнении значения мультипликатора с мультипликаторами конкурентов. В дополнение к данному показателю инвестор может посчитать значение еще одного коэффициента, который укажет на степень недооценки или переоценки компании. По мнению Грэма, произведение коэффициентов Р/Е (цена/прибыль) и Р/В (цена/балансовая стоимость) не должно превышать 22,5. Оптимальному значению соответствует произведение 15 (Р/Е) и 1,5 (P/B). Данный способ особенно эффективен для определения оценки стоимости акций промышленного, коммунального и финансового секторов. Балансовая стоимость активов — это стоимость всех активов компании за вычетом ее обязательств, например кредитов или отложенных платежей.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://forex-helper.ru/wp-content/uploads/2020/07/01-600x260.png" width="307px" alt="является"/></p>
<p>Также ограничения могут быть наложены внутренними процедурами и контролем ООО ИК «Фридом Финанс». С помощью «Цифра брокер» вы можете купить и продать акции онлайн, по телефону (голосовой трейдинг) либо лично в офисе компании. Безусловно, наиболее правильным и обоснованным инструментом при применении любого из методов будет анализ российских компаний и российского рынка. Не стоит принимать решение об инвестициях в компанию исключительно на основе затратного подхода или мультипликатора P/BV. Для составления полной картины о компании желательно использовать данный метод в сочетании с другими подходами и мультипликаторами. Данный метод оценки может использоваться, например, для оценки компании при продаже или при банкротстве.</p>
<h2 id="toc-0">Как определить стоимость акций при подготовке сделки</h2>
<p>Балансовая стоимость акции, в свою очередь, отражает размер чистых активов на одну ценную бумагу. Номинал акции если и имеет какое-либо значение, то только в момент первичной эмиссии. Если ценные бумаги размещены по номиналу, то это единственный случай, когда балансовая стоимость одной акции может оказаться равна номиналу. Одна из вариаций оценки стоимости активов – материальная стоимость акции . Его можно назвать более объективным для инвестора, так как многие нематериальные активы не могут быть реализованы никогда. Регулирование деятельности ООО ИК «Фридом Финанс» и защиту интересов ее клиентов осуществляет Центральный банк Российской Федерации.</p>
<p>Если у компании помимо обыкновенных акций есть еще и привилегированные, то из балансовой стоимости нужно будет вычесть ликвидационную стоимость привилегированных акций, которая обычно указывается в уставе, и задолженность по дивидендам, если она имеется. Эта сумма предназначена для того, чтобы определить, сколько на самом деле «стоит» компания. Это сумма, которая теоретически представляет стоимость распада компании.</p>
<p>В спекулятивных стратегиях на первый план выходит технический анализ и правильность определения  ценовых уровней. Расчет балансовой стоимости акции меняется ежеквартально, как только в бухгалтерских отчетах меняются показатели. Если компания выпустила только простые акции, то для расчета балансовой стоимости подойдет алгоритм, указанный выше. Рассмотрим характеристики и особенности облигаций, обеспеченных ипотечными ценными бумагами , &#8211; в рамках изучения ценных бумаг с фиксированным доходом по программе CFA. Рассмотрим источники формирования прибыли ценных бумаг с фиксированным доходом, а также влияние процентных ставок и сроков владения на ставку доходности и примеры этого влияния, &#8211; в рамках изучения ценных бумаг с фиксированным доходом по программе CFA. Рассмотрим средний срок погашения облигаций (дюрацию) &#8211; один из наиболее часто используемых показателей оценки риска процентных ставок по облигациям с фиксированной ставкой, &#8211; в рамках изучения ценных бумаг с фиксированным доходом по программе CFA.</p>
<p>Балансовая стоимость на акцию упала до 26 долларов в связи с убытками, а рыночная цена акций в Нью-Йорке возросла до 54 долларов. Инвесторы были более оптимистичны относительно перспектив компании «Крайслер» приносить прибыль, чем в 1991 г. Иногда оценщик сталкивается с ситуацией, когда выбор компаний-аналогов на российском рынке не представляется возможным, особенно в том случае, если компания, акции которой подлежат оценке, является закрытой и/или небольшой по размеру.</p>
<h2 id="toc-1">Особенности расчета показателя</h2>
<p>Чтобы инвесторам было проще оценивать разницу между рыночной и бухгалтерской оценкой, в обращение ввели коэффициент P/B — price to book value. Он показывает отношение капитализации компании к ее балансовой стоимости. Рыночная стоимость акций меняется ежеминутно и зависит от экономических событий.</p>
<p>Ваши вопросы и дополнения по материальной и балансовой стоимости одной акции, а также по другим мультипликаторам оставляйте под статьёй, в комментариях. Если оно является отрицательным, то данный факт означает, что инвестор, купив акции, ничего не получит, если компания в ближайшее время обанкротится. Одним из точных вторичных источников является аналитический портал Value Line (Вэлью Лайн). Они 1 раз в квартал выпускают собственные аналитические данные и прогнозы по компаниям на рынке США. Их отчёты достаточно компакты, удобны для изучения и информативны. Самая точная информация всегда находится на ресурсах SEC (регулятора) или на официальном сайте анализируемой компании.</p>
<p>BV или B — балансовая стоимость компании или собственный капитал, который как было описано выше можно найти в отчетности компании и рассчитать как произведение количества акций компании на балансовую стоимость одной акции. При расчете балансовой стоимости на акцию компании мы основываем расчет на доле обыкновенных акционеров, привилегированные акции должны быть исключены из стоимости собственного капитала. Это связано с тем, что привилегированные акционеры оцениваются выше, чем обыкновенные акционеры во время ликвидации. BVPS представляет собой стоимость собственного капитала, которая остается после погашения всех долгов и ликвидации активов компании.</p>
<ul>
<li>Недооцененность или переоцененность актива оценивается при сравнении значения мультипликатора с мультипликаторами конкурентов.</li>
<li>Такими источниками данных является либо сама компания, либо регулятор.</li>
<li>Рыночная стоимость является прогнозной и учитывает способность компании зарабатывать в будущих периодах.</li>
<li>Информация, предоставленная на настоящем сайте носит ознакомительный характер и не должна рассматриваться как предложение купить или продать иностранную валюту, ценные бумаги и/или иные финансовые инструменты.</li>
<li>Ведь прибыль можно генерировать на основании нематериальных активов.</li>
<li>Давайте углубимся в балансовую стоимость компании, то, как она рассчитывается, и каково ее значение.</li>
</ul>
<p><a href="https://forex-helper.ru/balansovaya-stoimost-aktsii.html">Балансовая стоимость акции</a> стоимость акций может существенно превышать балансовую и наоборот. Во втором случае инвестор или трейдер зачастую имеет основания ожидать увеличения рыночной цены акции и приближения ее к балансовой (а впоследствии и превышения). Если же рыночная цена акции существенно превышает балансовую, то при определенных рыночных условиях она может снизиться до уровня, близкого к тому, что характеризует балансовую стоимость.</p>
<p>Возможно, у бизнеса нет драйверов для роста выручки — например, недавно произошла потеря экспортного рынка. Если мультипликатор снижается, но при этом стоимость имущества растет, это может говорить о неэффективном управлении компанией. Проще всего рассчитать балансовую стоимость акций для кредитных организаций, так как отчетность банков обычно более доступна и прозрачна.</p>
<h2 id="toc-2">CFA &#8211; Ценные бумаги, обеспеченные автокредитами</h2>
<p>Балансовая стоимость акций используется в расчете мультипликатора P/B. Мультипликатор P/B — один из немногих показателей, на которые стоит опираться инвестору. Он помогает быстро узнать оценку компании рынком относительно ее баланса или сравнить несколько компаний из одного региона и сектора между собой.</p>
<p>Если в отчете есть строка «Итого капитала», «Чистые активы» или «Собственный капитал» (номер 1300), то можно сразу использовать для расчетов ее значение. Собственный капитал — это и есть активы компании за вычетом обязательств. Цифра говорит о реальной стоимости активов компании, которые приходятся на одну купленную акцию. Иначе цифры будут выглядеть, например, для высокотехнологических компаний.</p>
<p>Бенджамин Грэм считал, что оптимальное значение мультипликатора P/B не должно превышать 1,5. Чтобы определить балансовую стоимость на акцию, в случае, если у компании в обращении находятся только обыкновенные акции, нужно разделить общую величину собственного капитала акционеров на общее количество обыкновенных акций в обращении. При определении количества акций в обращении учитываются обыкновенные акции, подлежащие распределению, но не включаются собственные акции, выкупленные у акционеров (акции, которые были выпущены прежде, а теперь удерживаются компанией). Информация о балансовой стоимости берется из официальной отчетности компаний на соответствующие даты.</p>
<p>Самым сложным при использовании данной модели является построение прогноза денежного потока. Модель, по сути, представляет собой укрупненный отчет о прибылях и убытках компании, построенный оценщиком с выходом на итоговую величину денежного потока. Также требуется провести анализ экономической и политической ситуации в регионе и отрасли деятельности общества. Анализ ситуации необходим для определения прогнозных величин цен на продукцию/услуги общества, акции которого оцениваются, для определения прогнозных темпов инфляции и темпов изменения доходов и расходов.</p>
<p>Для этого оценщику требуется провести тщательный анализ всех составляющих активов и обязательств и на основе этого анализа определить их рыночную стоимость. В процессе этой работы оценщик может столкнуться с рядом трудностей. Как правило, относительно легко установить рыночную стоимость движимого и недвижимого имущества общества, поскольку у квалифицированного оценщика не вызывает проблем оценка зданий и сооружений, машин и оборудования. Одним из методов фундаментального анализа для расчета справедливой цены акции является определение цены акции, исходя из балансовой стоимости активов. Затратный подход в фундаментальном анализе основывается на балансовой стоимости компании, который предполагает оценку стоимости компании исходя из рыночной стоимости имущества.</p>
<h2 id="toc-3">CFA &#8211; Неагентские ценные бумаги, обеспеченные жилищной ипотекой</h2>
<p>Первый из вышеуказанных терминов означает стоимость акций, которые эмитированы компанией, уменьшенную на величину ее обязательств. Этот параметр, если следовать распространенной в среде российских экономистов методологии, можно считать тождественным величине собственного капитала организации либо величине ее чистых активов. Позволяет оценить уровень недооцененности или переоцененности активов рынком. Считается как отношение показателя, содержащего рыночную стоимость актива (капитализация, цена акции, стоимость бизнеса) с отчетным финансовым показателем (выручка, прибыль, EBITDA и др.).</p>
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" width="307px" alt="рыночной цены"/></p>
<p>Информация, предоставленная на настоящем сайте носит ознакомительный характер и не должна рассматриваться как предложение купить или продать иностранную валюту, ценные бумаги и/или иные финансовые инструменты. ООО «ИВА Партнерс» и ООО «ИВА Траст» не гарантируют доходов и не дают каких-либо заверений в отношении доходов инвестора от инвестирования в финансовые инструменты, которые инвестор приобретает и/или продает, полагаясь на информацию, полученную ООО «ИВА Партнерс» или ООО «ИВА Траст». Недооцененные акции можно узнать по тому, что P/B по ним ниже единицы.</p>
<p>Использовать этот <a href="https://forex-helper.ru/">https://forex-helper.ru/</a> можно только в том случае, когда компания прибыльна. Одним из основных способов увеличения балансовой стоимости на акцию является выкуп обыкновенных акций у акционеров. Это уменьшит количество акций в обращении и приведет к увеличению их стоимости. Дело в том, что первый показатель — учетный, фиксируемый в конкретном отчетном периоде исходя из реальных объемов капитала, находящегося в собственности организации. В свою очередь, рыночная стоимость акций определяется на бирже или в среде инвесторов, исходя из уровня спроса на них, экономической и часто политической конъюнктуры.</p>
<p>&#8216;Я всем ещё в 96 говорил, что надо брать акции Сбера, где вы были????!?! Ну и чтобы Тинькофф не придрался, мне нужно что-то реальное написать или потрут. Источником и обладателем биржевой информации является ПАО Московская биржа. Пользователи не имеют права осуществлять дальнейшее распространение или предоставление полученной информации любыми средствами без письменного согласия Биржи, не имеют права создавать модифицированную информацию для дальнейшего предоставления третьим лицам или публичного распространения. Если P/B больше единицы, как в нашем примере, то сейчас инвесторы оценивают компанию выше, чем в прошлые периоды. Это указывает на финансовую стабильность, однако, «стоимостные» инвесторы могут решить, что фирма им не интересна, так как ее акции переоценены.</p>
<p>Дело в том, что полученная в будущем чистая прибыль или убыток попадет в капитал компании в виде нераспределенной прибыли, и в итоге балансовая стоимость изменится. Эти компании в основном имеют нематериальные активы, такие как интеллектуальная собственность, которые составляют основную часть их стоимости. Поэтому при расчете балансовой стоимости таких компаний и сравнении их с их рыночной стоимостью важно понимать, почему балансовая стоимость именно такая. Если балансовая стоимость на акцию выше, чем ее рыночная стоимость на акцию – текущая торговая цена акции – это может указывать на недооцененную акцию. Если балансовая стоимость на акцию ниже, чем ее рыночная стоимость на акцию, это может указывать на завышенную или переоцененную акцию.</p>
<p>Размер балансовой стоимости акций, приходящейся на пай, и стоимость пая из расчета рыночных котировок можно сравнивать между собой. Также важной характеристикой является изменение данных стоимостей за период. Балансовая стоимость (book value или BV) – фундаментальный показатель, характеризующий размер собственного капитала компании в расчете на одну акцию. Более подробно о нем читайте в материале«Коэффициент P/BV (P/B)». Насколько важным для инвестора является показатель BV и почему нужно следить за его размером, читайте в нашем материале «Стратегическая инвестиционная идеология».</p>
<h2 id="toc-4">Что такое балансовая стоимость на акцию</h2>
<p>То, что останется, если компания продаст все имущество и рассчитается с долгами. Рассмотрим юридические аспекты использования  специальной компании при секьюритизации, а также роль SPE с точки зрения защиты прав держателей обеспеченных активами ценных бумаг, &#8211; в рамках изучения ценных бумаг с фиксированным доходом по программе CFA. Считается, что если коэффициент P/B выше 1, инвесторы верят в будущее компании и, возможно, переоценивают ее. Если P/B меньше единицы при благоприятной рыночной конъюнктуре, это может говорить о том, что компания недооценена.</p>
<p>Под термином БСА, или балансовая стоимость акции, понимается специально рассчитываемый показатель соотношения чистых активов компании и ценных бумаг. Если у компании есть и привилегированные, и обыкновенные акции, то определение балансовой стоимости на акцию не будет таким простым. Общее правило таково, что стоимость погашения привилегированных акций и задолженность по дивидендам вычитаются из общей величины собственного капитала акционеров, чтобы найти долю капитала, приходящуюся на обыкновенные акции.</p>
<h2 id="toc-5">Формула балансовой стоимости на акцию</h2>
<p>Рыночная стоимость является прогнозной и учитывает способность компании зарабатывать в будущих периодах. По мере увеличения ожидаемого роста и прибыльности компании ожидается дальнейшее увеличение рыночной стоимости на акцию. Таким образом, определение балансовой стоимости акций реализуется изолированно от привилегированных акций, по которым предполагается осуществление дивидендных выплат держателям.</p>
]]></content:encoded>
					
		
		
			</item>
		<item>
		<title>Ripple XRP Aktualny kurs na żywo Wykres, cena XRP</title>
		<link>https://latishahardy.com/2021/12/13/ripple-xrp-aktualny-kurs-na-zywo-wykres-cena-xrp/</link>
		
		<dc:creator><![CDATA[tish]]></dc:creator>
		<pubDate>Mon, 13 Dec 2021 07:47:27 +0000</pubDate>
				<category><![CDATA[Forex Trading]]></category>
		<guid isPermaLink="false">https://latishahardy.com/?p=5616</guid>

					<description><![CDATA[Contents Kapitalizacja Rynkowa i Wartość Ripple XRP na żywo DZISIEJSZA CENA XRP W EUR Aktualny wykres XRP w EUR Analizy i opinie dotyczące XRP XRP Kurs Tej kryptowaluty używają tak rozpoznawalne marki finansowe jak UBS, UniCredit czy Santander. Twórcy Ripple wciąż podkreślają, że projekt ten jest rozwijany na bieżąco i nie przedstawili dotychczas jego ostatecznego [&#8230;]]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Contents</p>
<ul class="toc_list">
<li><a href="#toc-0">Kapitalizacja Rynkowa i Wartość Ripple XRP na żywo</a></li>
<li><a href="#toc-1">DZISIEJSZA CENA XRP W EUR</a></li>
<li><a href="#toc-2">Aktualny wykres XRP w EUR</a></li>
<li><a href="#toc-3">Analizy i opinie dotyczące XRP</a></li>
<li><a href="#toc-4">XRP Kurs</a></li>
</ul>
</div>
<p>Tej kryptowaluty używają tak rozpoznawalne marki finansowe jak UBS, UniCredit czy Santander. Twórcy Ripple wciąż podkreślają, że projekt ten jest rozwijany na bieżąco i nie przedstawili dotychczas jego ostatecznego kształtu. Ripple pozbawione jest portfela stworzonego przez twórców, który umożliwiałby przechowywanie tej kryptowaluty. Jednak, są dostępne w internecie portfele innych dostawców, w których można przechowywać posiadane XRP.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://forexdata.info/wp-content/uploads/2022/02/opec-zdolal-wyrazic-zgode-na-redukcje-produkcji-ropy-naftowej-30-11-2016-c250.jpg" width="304px" alt="xrp kurs"/></p>
<p>Ripple kurs i jego cena po raz kolejny runęła w dół i pomimo kilku wzrostów, zwłaszcza pod koniec 2020 i na początku 2021 roku, od tamtej pory nie udało się jej powrócić powyżej 1$. W kwietniu kapitalizacja rynkowa XRP po raz pierwszy przekroczyła 1 miliard dolarów, a następnie w maju XRP cena jak i kurs wystrzeliły aż do poziomu 0.38 dolara. Następnie doświadczyła pewnego cofnięcia i więcej ruchu bocznego, aż do momentu, gdy cena poszybowała w górę pod koniec 2017 i na początku 2018 roku. Nie będziesz zaskoczony, jeżeli powiemy Ci, że program ten, a konkretnie protokół transakcji, nazywamy właśnie Ripple (ripple transaction protocol – RTXP). Natomiast to w jego obrębie działa kryptowaluta, którą nazwano XRP.</p>
<h2 id="toc-0">Kapitalizacja Rynkowa i Wartość Ripple XRP na żywo</h2>
<p>Możliwe jest transferowanie walut FIAT, kryptowalut, a nawet stokenizowanych towarów. Przy tych parametrach opłaty sieciowe są minimalne i wynoszą obecnie około 0,00001 XRP, co osiągnięto dzięki dużej przepustowości systemu. Nie udzielamy żadnych gwarancji w odniesieniu do naszej zawartości w tym m.in. Żadna część udostępnianej przez nas treści nie może być traktowana jako doradztwo finansowe, prawne lub jakakolwiek inna forma doradztwa w konkretnym celu. Użytkownicy ponoszą ostateczną odpowiedzialność za decyzje inwestycyjne, które podejmują na podstawie tych informacji.</p>
<p>Binance to obecnie najbardziej aktywny rynek handlujący tą walutą. Ripple została stworzona do użytku korporacyjnego – oferuje wysoce wydajną, skalowalną i niezawodną opcję płynności obsługi płatności transgranicznych. Fusion Media może otrzymywać <a href="https://forexdata.info/genesis-matrix-wskaznik/">Genesis Matrix wskaźnik</a> od reklamodawców, którzy pojawiają się na stronie internetowej, wynagrodzenie uzależnione od reakcji użytkowników na reklamy lub reklamodawców. Łącznie funkcjonuje 100 miliardów XRP, przy czym zgodnie z regułami protokołu, nie może być ich więcej.</p>
<p>Pod względem kapitalizacji rynkowej BTC to wciąż&#8230; Wzrosty, jakie odnotował kurs XRP w 2020 i 2021 roku mogły być jednak mniej związane z Bitcoinem. Chociaż kurs XRP i związane z nim zawirowania nie były tak dramatyczne jak Bitcoina i wielu innych kryptowalut, to jednak miały swoje momenty i okazały się czasami bardzo zmienne.</p>
<p>Sfinalizowanie transakcji zajmuje tylko kilka sekund. Może w dłuzszym terminie nie tak samo, ale na pewno obydwa pokażą swoją siłę&#8230;w końcu mają podobne zastosowanie. Projekt Ripple posiadający własną wirtualną walutę XRP poinformował o&#8230;</p>
<p>Udało mu się zrealizować ideę, w której waluta byłaby oparta o pojedynczych użytkowników, przy jednoczesnym pozbyciu się wszelkiego rodzaju pośredników. Stworzył on właściwie walutę RipplePay, czyli usługę finansową umożliwiającą klientom dokonanie bezpiecznych rozliczeń online, ale był to dopiero prototyp realnej kryptowaluty Ripple. Po latach udoskonalania usługi RipplePay, Fugger podjął współpracę z podobnymi wizjonerami, którzy podzielali jego poglądy.</p>
<ul>
<li>https://fxtop.biz/wp-content/uploads/2021/08/alinma_4.jpg</li>
<li>https://fxtop.biz/wp-content/uploads/2021/08/alinma_4-100&#215;100.jpg</li>
<li>https://fxtop.biz/wp-content/uploads/2021/08/digital-world-map-hologram-blue-background-100&#215;100.jpg</li>
<li>https://fxtop.biz/wp-content/uploads/2021/08/close-up-of-bar-graph-with-executives-negotiating-background-100&#215;100.jpg</li>
</ul>
<p>Na tej ostatniej platformie istnieje możliwość zakupu XRP bezpośrednio za PLN. Wiosną 2018 roku hiszpańska grupa Santander udostępniła klientom aplikację do płatności mobilnych One Pay FX, której działanie opiera się o blockchain i korzysta z technologii Ripple xCurrent. Także w roku 2018 Ripple zaistniała na rynku w Indiach, gdzie podłączyła do swojej sieci wielu dużych klientów, m.in. Amerykańska firma technologiczna Ripple została stworzona w 2004 roku pod nazwą RipplePay.</p>
<p>W zamyśle twórców kryptowaluta ta miała być bardziej efektywna i mniej zasobożerna niż Bitcoin. W tym samym roku powstała spółka pod nazwą OpenCoin i zajęła się pracami nad Ripple Transaction Protocol oraz uruchomieniem monety XRP. CoinGecko zapewnia podstawową analizę rynku kryptowalut. Oprócz śledzenia cen, wolumenu i kapitalizacji rynkowej, śledzi również podstawowe dane, takie jak rozwój społeczności, rozwój kodu open-source, najważniejsze wydarzenia i wskaźniki w łańcuchu danych. Dzisiejsza kurs XRP jest regulowany przez równowagę podaży i popytu na giełdach kryptowalutowych i pozostaje wysoce zmienny. XRP został pomyślany jako środek wymiany, a nie jako magazyn wartości.</p>
<p>Projekt ruszył w praktyce w 2005 roku, jako platforma błyskawicznych transakcji oparta o model IOU , czyli o kreowanie zobowiązań pieniężnych między wzajemnie ufającymi sobie stronami. Jeżeli transakcja nie została zawarta przez dwie zaufane strony, musiała być potwierdzona przez innych ufających sobie uczestników systemu. Chociaż Ripple jest zaliczana do kryptowalut opartych o łańcuch bloków , to jednak nie wszystkie cechy, które posiada, cieszą się uznaniem ortodoksyjnej części społeczności krypto. Najcięższymi działami wytaczanymi przeciw XRP są zarzuty centralizacji i praca systemu Ripple dla nielubianych przez krypto-fanów banków. W obiegu znajduje się 50 Miliard tokenów, a ich całkowita liczba to 100 Miliard.</p>
<h2 id="toc-1">DZISIEJSZA CENA XRP W EUR</h2>
<p>Oznacza to, że na jego cenę najprawdopodobniej wpłynie zwiększona adopcja XRP przez instytucje, a szczególnie w celu ułatwienia globalnych płatności. Jednak wiele instytucji nadal niechętnie korzysta z tej waluty, gdy wykazuje ona tak dużą  zmienność. W ciągu miesiąca Ripple zyskał prawie 1400% i osiągnął rekordowy poziom 3.61 USD.</p>
<p>Linia bazowa Stochastica jest nad linią sygnalną. Średnia 10-okresowa jest skierowana ku dołowi (interwał tygodniowy). Cena znajduje się pod 10-okresową średnią kroczącą (interwał dzienny). Średnia 10-okresowa jest skierowana ku górze (interwał godzinowy). XRP i Bitcoin wykorzystują inną metodę osiągnięcia konsensusu sieciowego. XRP stosuje iteracyjny proces konsensusu, natomiast Bitcoin wykorzystuję metodę „Proof of Work” .</p>
<h2 id="toc-2">Aktualny wykres XRP w EUR</h2>
<p>XRP ma swoje początki w 2004 roku, kiedy to twórca stron internetowych Ryan Fugger po raz pierwszy wyidealizował platformę płatniczą o nazwie OpenCoin. W 2012 roku projekt został przejęty przez Jeda McCaleba i Chrisa Larsona, a w następnym roku firma została przemianowana na Ripple. Ripple Labs została założona w  2012 roku w San Francisco w Kalifornii jako firma prywatna.</p>
<p>Pierwsze emocje związane z XRP kurs pojawiły się pod koniec 2013 roku, kiedy jego cena skoczyła o imponujące 850% w mniej niż dwa tygodnie, osiągając prawie 0.06 USD. Zaraz po tym nastąpił równie gwałtowny, co meteoryczny wzrost, spadek do poziomu 0.014 USD. Kryptowaluta Ripple zapoczątkowana została przez Ryana Fuggera, który pracował nad projektem zdecentralizowanego systemu monetarnego już w 2004 roku.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://forexdata.info/wp-content/uploads/2022/02/obrot-pozycji-na-rynku-forex-a006.jpg" width="308px" alt="xrp kurs"/></p>
<p>Dzieje się tak dlatego, że odzwierciedla on ruch Bitcoina i wielu innych monet. Pierwsze dwa duże skoki dla XRP miały miejsce pod koniec 2013 i 2017 roku, oba zbiegły się z epicką hossą Bitcoina. Korzystając z technologii Ripple, klienci mogą przesyłać globalnie wartości w różnych formach i w każdej wielkości.</p>
<p>Obowiązkiem użytkownika jest przeglądanie, analizowanie i weryfikowanie wszelkich treści/informacji przed ich wykorzystaniem. Trading to zajęcie obarczone bardzo wysokim ryzykiem i może prowadzić do poważnych strat. Przed podjęciem jakichkolwiek decyzji skonsultuj się ze swoim doradcą finansowym.</p>
<p>Żadna zawartość naszej strony nie stanowi oferty ani zachęty do nabywania. Obrót instrumentami finansowymi i/lub kryptowalutami wiąże się z wysokim ryzykiem, w tym ryzykiem częściowej lub całkowitej utraty zainwestowanej kwoty i może nie być odpowiedni dla wszystkich inwestorów. Ceny kryptowalut są niezwykle zmienne i mogą pozostawać pod wpływem czynników zewnętrznych, takich jak zdarzenia finansowe, polityczne lub związane <a href="https://forexexpo.info/cudzoziemcow-okazalo-net-nabywcow-of-japan-zapasy-w-tygodniu-konczacym-oct-11/">Cudzoziemcy odwrócili nabywców netto zapasów Japonii w tygodniu kończącym się 11 października</a> z obowiązującymi przepisami. Kurs Ripple na żywo zmienia się z chwili na chwilę, ponieważ jest podyktowana równowagą kupujących i sprzedających na giełdach, która jest w ciągłym ruchu. Biorąc pod uwagę zmienność XRP, jego cena na żywo może zmienić się o dużą ilość w bardzo krótkim czasie. Kapitalizacja rynku XRP jest równa cenie XRP pomnożonej przez liczbę monet XRP w obiegu i dlatego zmienia się wraz z jego ceną.</p>
<p>Wolumen obrotu i płynność jest inna dla każdej giełdy i te różnice mogą wpływać na cenę. Cena Ripple w danym momencie zależy od równowagi podaży i popytu na giełdach. Gdy więcej osób kupuje XRP niż je sprzedaje, cena idzie w górę, a gdy więcej sprzedaje niż kupuje, cena spada.</p>
<h2 id="toc-3">Analizy i opinie dotyczące XRP</h2>
<p>Płynności na żądanie (on-demand liquidity solution) przy pomocy XRP, jako waluty pośredniczącej między walutami FIAT. W xRapid, dzięki XRP Ledgerowi uzyskuje się natychmiastowe potwierdzenia operacji i bardzo niskie opłaty transakcyjne. W roku 2016 do podmiotów wykorzystujących rozwiązania Ripple dołączyły banki z Japonii w ilości ponad 80% instytucji finansowych z tego kraju. Konsorcium SBI Holdings utworzone przez te podmioty, dostało we wrześniu 2018 licencję na korzystanie z XRP w celu świadczenia usług finansowych.</p>
<h2 id="toc-4">XRP Kurs</h2>
<p>Do tego pozwala na wprowadzenie znacznie bardziej przyjaznych klientowi możliwości uiszczenia opłaty o wiele niższym kosztem niż tradycyjne sposoby znane z rynku kryptowalutowego. Średnia 10-okresowa jest skierowana ku dołowi (interwał dzienny). XRPEUR po pierwszej obronie silnego wsparcia na poziomie mierzonym geometrią 61.8% dynamicznie zyskał i zbliżył się w okolice kluczowej bariery na 38.2%.</p>
<p>W godzinach porannych rynek ponownie testuje wsparcie na 61.8% i jeśli popyt utrzyma ten poziom to powinniśmy obserwować kontynuację ruchu w kierunku ponownego testu poziomu wokół 38.2%. Inne czynniki, w tym presja społeczna ze strony inwestorów detalicznych, również okazały się zdolne do poruszenia rynków XRP. W przyszłości, instytucjonalne przyjęcie XRP jako środka dokonywania globalnych płatności może w znaczący sposób wpłynąć na jego wartość. Cena XRP jest oparta wyłącznie na handlu, ponieważ nie ma standardowej globalnej ceny XRP, więc nikt nie wie, ile „powinien” kosztować.</p>
<p>Cena Ripple była poniżej $0.01 przez dość długi czas, ale impet z hossy Bitcoina w 2013 i 2017 roku wysłał cenę XRP w górę. Został on jednak nieco w tyle podczas hossy Bitcoina w 2020 roku, prawdopodobnie w wyniku niepewności <a href="https://forexeconomic.net/jak-przeksztalcic-kupujacych-w-czasach-calorocznych-klientow/">Jak przekształcić kupujących w czasach całorocznych klientów</a> związanej z pozwem SEC przeciwko Ripple. Chociaż XRP jest open-source, zdecentralizowany i działa niezależnie od Ripple, wiadomości i działania prawne wpływające na Ripple mają również wpływ na kurs Ripple.</p>
]]></content:encoded>
					
		
		
			</item>
		<item>
		<title>Elliott Wave Theory: Principles &#038; Examples</title>
		<link>https://latishahardy.com/2021/11/29/elliott-wave-theory-principles-examples/</link>
		
		<dc:creator><![CDATA[tish]]></dc:creator>
		<pubDate>Mon, 29 Nov 2021 11:50:38 +0000</pubDate>
				<category><![CDATA[Forex Trading]]></category>
		<guid isPermaLink="false">https://latishahardy.com/?p=3953</guid>

					<description><![CDATA[Elliot wave has a wave within waves is the most important concept of this theory and they are repeated over and over again. Elliot wave’s analysis is a collection of complex techniques. Approximately 60 percent of their technique is clear and easy to use. Stop-loss orders are common tools that can help to minimise capital [&#8230;]]]></description>
										<content:encoded><![CDATA[<p>Elliot wave has a wave within waves is the most important concept of this theory and they are repeated over and over again. Elliot wave’s analysis is a collection of complex techniques. Approximately 60 percent of their technique is clear and easy to use. Stop-loss orders are common tools that can help to minimise capital loss on unsuccessful trades. Overall, Elliott’s approach aimed to find a synthesis of the laws that govern natural phenomena, of which the stock market is simply an aspect.</p>
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" width="302px" alt="elliott wave corrections"/></p>
<p>The next chart is just the real wave count, which I posted in my analytics. The decline is likely in the third wave of a bearish impulse, while an upward bounce is the fourth wave of it. Traders may be familiar with these ratios from the Fibonacci retracement tool, which your <a href="https://currency-trading.org/education/page/2/">best day trading schools</a> brokerage will likely offer with its charting software. This means, when you&#8217;re measuring Elliott waves, you should keep an eye out for key Fibonacci percentages, such as 38%, 50%, and 62%. Among market technicians, wave analysis is widely accepted as a component of trade.</p>
<h2>Impulse Wave Measurements Using Fibonacci</h2>
<p>Wave retrace wave by 100%-123% in most of the cases but there is no exact maximum Fibonacci retracement limit. Irregular correction is most frequently seen pattern of Elliott Wave Theory which witnessed even more than Simple Zigzag Correction. In a flat, wave C is usually 100 to 165 percent as long as wave A. E Waves are 3’s, and are often mistaken as a kickoff of a new trend (because of the typical throw-over).</p>
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<h2>Can Wave 4 be a flat?</h2>
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<p>The center of Wave 3, normally has the steepest slope of the entire 5 wave structure, except perhaps the &#8216;kickoff&#8217; of wave 1. Wave 2 will develop into a zigzag, flat, or combination. Wave 2 cannot be a triangle in its entirety. Wave 4 will develop into a zigzag, flat, combination, or Triangle.</p>
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<p>Zigzag corrections consist of a three wave pattern that is labeled A-B-C. The subordinate waves of a lesser degree that make up a zigzag correction form a wave count. In these corrections, waves A and C are impulse waves and Wave B is a corrective wave of a lesser degree. A zigzag correction can extend to form double zigzags or triple zigzags with each zigzag being  separated by an intervening wave that has three subordinate waves and is labeled X. You can often anticipate a double zigzag when Wave C of a zigzag appears to fall short of its normal target, though this is not a hard rule.</p>
<h2>What Is the Elliott Wave Theory?</h2>
<p>Suppose that you labeled an upward trend wave as 1 and you waited for correction of 61.8 Fibonacci, which is the standard correction of wave 2. The missing of historical database is considered the main obstacle in having a more precise wave analysis. The exact identification of the wave degrees is one of the most difficult things in the Elliott wave theory because it’s not based on any exact data.</p>
<p>A side-effect of this historical growth has been undeniable&#8230; ᏟᖴᎠs are complex instruments and come with a high risk of losing money rapidly due to leverage. In the next articles, we&#8217;re going through the more specific rules and guidelines of the EWP. Finally, in April 2018 there was another bullish moment because of the possible ending of wave 4. Then there was a long story with a bearish correction, which finally ended up, so the bullish trend has been continued as expected.</p>
<p>Elliott Wave Theory is named after Ralph Nelson Elliott (28 July 1871 – 15 January 1948). Sometimes the corrective pattern is made up of more than one zigzag pattern linked one after the other. The picture above shows a double zigzag Elliott corrective way as well.</p>
<h2>Elliott Wave 3</h2>
<p>When wave is corrective (3 waves move, ‘abc’), then Irregular Correction forms pattern. In a flat, when wave B is more than 105 percent as long as wave A, and wave C ends beyond the end of wave A, the formation is called an expanded flat. Wave 4 retracements of wave 3 are generally more predictable. A .382 retracement is most common, and as little <a href="https://forexanalytics.info/">https://forexanalytics.info/</a> as a .236 is next, especially if it is a wave 4 following a larger wave 3. Also, wave 4’s very often retrace to the about the end of the previous wave 4 of a lesser degree, for instance wave 4 of a larger wave 3. If wave 2 is sharp, expect wave 4 to be sideways, and vice versa, except inside triangles, where alternation of 2 &#038; 4 does not occur.</p>
<p>The subdivision of wave W, wave Y, and wave Z can be a zigzag, a flat, a double three of smaller degree, or a triple three of smaller degree. The Wave X can be any corrective structure including a stand alone triangle. Elliott&#8217;s market model relies heavily on looking at price charts. Regular in Elliott Wave Principle is made up of 3 sub-waves. Waves A &#038; B of flat are both corrective patterns, while wave C is an impulsive pattern. Triple Zigzags in Elliott Wave Theory are corrective patterns that contain 3 zigzag waves connected by 2 joining waves X and XX.</p>
<p>Gold reversed its direction and dropped below $1,720 after having touched its highest level in over a week near $1,730. Nevertheless, with the benchmark 10-year US Treasury bond yield losing nearly 2% on the day, XAU/USD manages to hold in positive territory. A combination of factors prompts aggressive long-unwinding trade around USD/JPY on Friday. Japanese intervention speculations boost the JPY and exert pressure amid a further USD slide.</p>
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<h2>What is a leading diagonal in Elliott Wave?</h2>
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<p>A leading diagonal can form in wave 1 of an impulse or wave A of a zigzag. Simply put, a leading diagonal is the beginning of an impulse or a zigzag. At the same time, an ending diagonal can form in wave 5 or C.</p>
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<p>If wave 2 is simple, expect wave 4 to be a complex combination, and vice versa. Sometimes volume spikes at the end of corrections, but more often it drops off. An initial 5-wave move against the larger trend is never the end of the correction, only a part of it. This is the most beautiful example of understanding since it contains most of the properties of sharp and sideways corrections.</p>
<h2>Trend and Consolidation Price Structures</h2>
<p>As with double and triple zigzags, each simple corrective pattern is labeled W, Y and Z. The reactionary waves, labeled X, can take the shape of any corrective pattern but are most commonly zigzags. The classic definition of corrective waves is waves that move against the trend of one greater degree.</p>
<p>Wave &#8216;4&#8217; will usually alternate in form to the previous wave 2 correction so they do not take the same form. The triangle usually causes a horizontal contraction in range of the price. The wave count was clear, and the potential for a huge rally was large. Here&#8217;s one recent example,of how a completed correction led to a MASSIVE price move. In the following video I go through how to identify if a trend or correction is &#8216;mature&#8217; or not. The notation is changed to differentiate the complex version from the simple form.</p>
<p>Each set of waves is nested within a larger set of waves that adhere to the same impulse or corrective pattern, which is described as a fractal approach to investing.  A wave 2 correction is usually either a simple <a href="https://currency-trading.org/strategies/which-moving-average-is-best/">which moving average is best</a> zigzag wave or a flat correction. With this failure in wave &#8216;c&#8217; an irregular correction will complete in the direction of the larger trend. What are the rules of an Elliott wave expanded flat correction.</p>
<p>Wave analysis offers insights into trend dynamics and helps you understand price movements in a much deeper way. The Elliott Wave theory is a form of technical analysis that looks for recurrent long-term price patterns related to persistent changes in investor sentiment and psychology. Note that in this picture, waves A and C move in the direction of the trend at one-larger degree and, therefore, are impulsive and composed of five waves. Wave B, in contrast, is counter-trend and therefore corrective and composed of three waves. In general ABC flat corrections retrace less than zigzags usually completing above the 50% retracement level. This can be done using timing analysis along with elliott wave pattern analysis to figure out the most likely area for a reversal to occur.</p>
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<h2>Can wave C be a diagonal?</h2>
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<p>An ending diagonal C wave or 5th wave commonly shows an obvious wedge shape with an overlapping wave 1 and wave 4. These will subdivide into 3-3-3-3-3 however an overlapping wave 1 and wave 4 are not required conditions that must be met.</p>
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<p>The second zigzag wave (A-B-C) is called Y and it’s joined with W by a wave called X so we get XYZ. Also quite common in B waves as a part of a Flat, Triangles and sometimes in 4. Ending diagonal in Elliott Wave Theory is a special type of wave, which normally occurs in the 5th wave after a “too far too fast” movement as described by Elliott.</p>
<p>The Elliott wave abc correction is a three wave pattern that causes a pause against the movement of price in one direction. Elliott wave double or triple three corrections are corrective structures known as combination corrections. All of the Elliott wave patterns shown above take the same form whether the trend is rising or falling, in a falling trend, the image is simply inverted.</p>
<p>Double three commonly occur in waves 4, B, or X, and is less common in wave 2 or A of flat. It is composed of 3 waves, which have an internal structure of 3-3-5. The irregular flat in Elliott Wave Principle differs from the regular in that wave B extends &#038; ends <a href="https://day-trading.info/vantage-fx-review-2021-user-ratings-bonus-demo/">vantage fx bonus</a> beyond the start of wave A. Wave A of triangle must be a zigzag based pattern, and it’s the shortest. The upper trendline is formed by connecting the highs (could be A-C or B-D), while the lower trendline is formed by connecting lows (could be A-C or B-D).</p>
<p>After the initial five waves forward and three waves of correction, the sequence is repeated on a larger degree and the self-similar fractal geometry continues to unfold. The completed motive pattern comprises 89 waves, followed by a completed corrective pattern of 55 waves. Using the Elliott Wave Principle is an exercise in probability. An Elliottician is someone who is able to identify the markets structure and anticipate the most likely next move based on our position within those structures.</p>
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		<title>Best Forex VPS Broker Locations</title>
		<link>https://latishahardy.com/2021/10/08/best-forex-vps-broker-locations/</link>
		
		<dc:creator><![CDATA[tish]]></dc:creator>
		<pubDate>Fri, 08 Oct 2021 10:19:07 +0000</pubDate>
				<category><![CDATA[Forex Trading]]></category>
		<guid isPermaLink="false">https://latishahardy.com/?p=4178</guid>

					<description><![CDATA[Contents Is limefx Regulated? Client Log In limefx Launches P2P Exchange to Extend Crypto Offerings limefx vs Other Brokers Our partnering brokers However, customers are able to use a third party solution to connect the Swiss forex Marketplace to an MT4 environment (third party provider’s MT4 bridge). Trading forex, derivatives and leveraged products carries a [&#8230;]]]></description>
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<p class="toctitle" style="font-weight: 700;text-align: center;">Contents</p>
<ul class="toc_list">
<li><a href="#toc-0">Is limefx Regulated?</a></li>
<li><a href="#toc-1">Client Log In</a></li>
<li><a href="#toc-2">limefx Launches P2P Exchange to Extend Crypto Offerings</a></li>
<li><a href="#toc-3">limefx vs Other Brokers</a></li>
<li><a href="#toc-4">Our partnering brokers</a></li>
</ul>
</div>
<p>However, customers are able to use a third party solution to connect the Swiss forex Marketplace to an MT4 environment (third party provider’s MT4 bridge). Trading forex, derivatives and leveraged products carries a high level of risk, including the risk of losing substantially more than your initial limefx. You should ensure that <a href="https://limefx.group/">https://limefx.group/</a> you fully understand the risks involved and seek independent advice if necessary before you start trading. Careful traders will be pleased to know that limefx is licensed to provide trading services by  multiple regulatory bodies, 3 in fact. Prudent traders might want the extra safety of going with an FCA-regulated broker.</p>
<ul>
<li>I didn&#8217;t know there is still somewhere a regulated broker behaving like 15 years ago.Now I understand why they are regulated in Cyprus for vast majority of customers and only Brits are under FCA protection.</li>
<li>ActivTrades – ActivTrades offers online trading on the MT4, MT5 and ActivTrader platforms.</li>
<li>This Forex broker offers a solid platform having some of the best features for protecting its clients, while offering good quality service.</li>
</ul>
<p>One transaction to your own account in a different bank can take days while the account manager requests documents from you, receives it, sends it to the compliance department, they review it etc. Also to be the best of the best you must make it easy to interact with one of your staff responsible for my account who can communicate well in English and act professionally and get things done. You guys can very easily be the best fx brokers in the world if you act with humbleness and sincerity.</p>
<h2 id="toc-0">Is limefx Regulated?</h2>
<p>In the majority of cases, the reason for the delay in receiving the money is the unfilled self-declaration form. Experienced writer and journalist, working in the global online trading sector, Steffy is the Editor <a href="https://forexarena.net/lime-fx-forex-broker/">limefx cheating</a> of LeapRate. She has previous experience as a copywriter and has been with the company since January 2020. Steffy has a British and American Studies degree from St. Kliment Ochridski University in Sofia.</p>
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<h3>How do you use limefx?</h3>
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<li>Have an active limefx Multi-Currency Account.</li>
<li>Choose one of our partner exchanges that integrated and passed due diligence with limefx.</li>
<li>Open an account with the partner exchange.</li>
<li>Link the Multi-Currency Account to the partner&apos;s exchange.</li>
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<p>It goes against our guidelines to offer incentives for reviews. We use dedicated people and clever technology to safeguard our platform. limefx 23,719 Asking for reviewsWise 171,335 Asking for reviewslimefx Bank SA 15 ClaimedSuggested companies are based on people’s browsing tendencies. Keep in mind they can block your account at any moment without saying the reason for that and you can lose your money. Every transaction takes a very long time to be approved manually by a bank employee.</p>
<h2 id="toc-1">Client Log In</h2>
<p>Of course, if you would like help installing any software that is not pre-included, we will be happy to assist. Simply open a support ticket to request assistance with anything. The company delivers a 14 day demo account beforehand promising to this broker. The broker will often have trading challenges, on both live and demo limefx account.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' src="https://limefx.biz/wp-content/uploads/2021/10/limefx-site.png" width="309px" alt="limefx forex broker"/></p>
<p>They also have business to business relations and securities trading. All the stated account types are further discussed in detail in their website in a well structured manner. All the accounts mentioned also have a wide range of trading platforms that can be used <a href="https://limefx.vip/">limefx forex brokers reviews</a> to trade them. limefx has a wide range of trading accounts; they have a forex trading account, they have a binary account, a CFD account, they also offer managed accounts for their clients. They all trade in CHF, GBP, USD, EUR, CAD, SGD, JPY, HKD, AUD and PLN.</p>
<h2 id="toc-2">limefx Launches P2P Exchange to Extend Crypto Offerings</h2>
<p>From the standpoint of trading, the NSFX team has invested significant resources to re-engineer the flow of information and execution.  Minefield for FX traders.You better keep your serious money at Darwinex and use absolute minimum at limefx.Especially if you are from far away country,but these horrors are happening to people from EU countries as well. limefx also offer a smooth payment medium between the clients and the manager. The manager can place individual stop loss orders for each account.</p>
<ul>
<li>The platform is built to accommodate market volatility by easily monitoring the market while managing a trading account, orders and positions, and following the changes in equity, leverage and performance.</li>
<li>Flat based – When the client you introduced to the broker invest money then you will get a fixed fee per client.</li>
<li>Cryptocurrencies can widely fluctuate in prices and are not appropriate for all investors.</li>
<li>They also have a web platform that is optimized to work as efficiently as the desktop platforms and it is not as demanding on the technical requirements as the two above.</li>
</ul>
<p>From your account area, navigate to the payments section and hit ‘Withdraw’. Payments can take up to three days and are subject to a fee of up to $50. The broker runs a fairly seamless service, so users don’t have to adapt to a holiday schedule at different points in the year. The Geneva-based TV studio and its reporters interview industry experts and discuss market sentiment to keep users in the loop with the latest market updates. Newsfeeds from Reuters and MarketPulse are available, so too is a live economic calendar with forecasts. limefx is regulated in Europe by the Financial and Capital Market Commission .</p>
<h2 id="toc-3">limefx vs Other Brokers</h2>
<p>You’ll need to submit some basic information and make a video identification. Overall though, the broker has a generous range of additional tools. The total value of active trading bonuses cannot exceed $50,000 per account. Also, bonus requirements dictate that certain volume thresholds must be met within a year, and can be up to 30,000 times the account equity , at the time the bonus was applied for. In-the-money contract yields start from 70% of the premium paid up to 90%. Trading amounts start as low as $1 and there are no commissions or hidden fees.</p>
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<h3>Does limefx allow scalping?</h3>
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<p>limefx Europe accepts all types of trading (including news trading, scalping etc).</p>
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<p>Retail customers, limefx funds, banks and institutional clients can open accounts with limefx and deposit money in order to participate in the Swiss FX Marketplace. This elite company was established in 1998 and it is regulated by FINMA. For weeks,withdrawal requests ignored or delayed too much,tickets not answered for weeks-7 days is normal&#8230;no telephone nor chat for poor-basic users. limefx is a solid online broker, offering a decent range of products, including CFDs, forex and binary options. This review finds that the brokerage is particularly good for automating strategies and experienced traders due to the volume discounts.</p>
<h2 id="toc-4">Our partnering brokers</h2>
<p>According to the company, the limefx P2P service provides a safer alternative to trading within exchanges, and it’s easier for users because there’s no need to send funds outside the network. With limefx API Partner you will access real-time trading capabilities and automate your forex trading and CFD trading, You can also build custom applications for mobile trading. Depending on the monthly traded volume and account size, different overnights and trading commissions are applied. Numerous additional features are presented depending on the customer profile.</p>
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