AllAfrica publishes around 600 reports a day from more than 100 news organizations and over 500 other institutions and individuals, representing a diversity of positions on every topic. We publish news and views ranging from vigorous opponents of governments to government publications and spokespersons. Publishers named above each report are responsible for their own content, which AllAfrica does not have the legal right to edit or correct. The Labor Department on Thursday announced that weekly unemployment claims rose to 200,000 in the latest week, up from a revised 181,000 in the previous week. Continuing unemployment claims declined to 1.384 million in the latest week compared to a revised 1.403 million in the previous week. Continuing unemployment claims remain at the lowest level since January 1970, clearly not indicating a recession.
This will reduce the likelihood that the CBN will even have to intervene. Build your trading and investment products using the leading venue in interbank liquidity to create your benchmarks, tracking the performance of globally strategic currencies. The issue is that if you live in Scotland, you do not care about the price of schools in Northern Italy, or rents in Southern Spain. And this matters in the context of our discussion because prices of non-tradable goods affect the general price level of a country; but prices of non-tradable goods are determined mainly by domestic dynamics.
We are the administrator of more than 30 key rates and calculation agent for over 40 critical national and regional interest rates and FX benchmarks in 12 different countries, such as Singapore, priceconverter.org Hong Kong and Russia. The above logic, however, assumes that goods and services are tradable internationally. But in reality there are goods and services that cannot be traded internationally.
One option is to simply translate all national figures into one common currency using exchange rates from currency markets. But because market exchange rates do not always reflect the different price levels between countries, economists often opt for a different alternative. They create a hypothetical currency, called ‘international dollars’, and use this as a common unit of measure. The idea is that a given amount of international dollars should buy roughly the same amount – and quality – of goods and services in any country. Gross Domestic Product is a measure of the total production and consumption of goods and services in the U.S. The BEA constructs two complementary measures of GDP, one based on income and one based on expenditures.
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GBP is the abbreviation for the British pound sterling, the official currency of the United Kingdom and its territories. The Swiss franc is the safe haven of foreign currencies, and USD/CHF is the abbreviation for the currency pair of the United States and Switzerland. https://wise.com/gb/currency-converter/inr-to-hkd-rate Investopedia requires writers to use primary sources to support their work. These include white papers, government data, original reporting, and interviews with industry experts. We also reference original research from other reputable publishers where appropriate.
- Pound Sterling is a popular currency traded on the foreign exchange market and with millions of Brits living overseas, money transfers to United Kingdom is a major transfer route.
- The mining industry, manufacturing, financial services, and tourism are the primary contributors to the country's gross domestic product .
- His work has been published in several major online financial publications including Investing.com, Seeking Alpha and FXStreet.
- We spoke to Vuk Magdelinic, CEO of Overbond, and Alexandre Hardouin, Head of Rates at Refinitiv, about how Overbond Pricing Data can help traders make smarter trading decisions.
- The table given below shows today's exchange rate of USD against world's major currencies.
However, the pound has weakened against the dollar in recent years. As there appears to be much discourse around the status of the dollar as "the world reserve currency", it seems interesting to me that the standard measure of the dollar's strength is not weighted in this way. Here I am attempting to reconcile the standard dollar index , which measures the strength of the USD against a basket of other currencies ,...
Dollar To Pound Forecast For 2022, 2023, 2024, 2025 And 2026
You can buy more things with one sterling pound in Southern Spain than you can in England. In other words, the purchasing power of the British Pound is higher in Spain than in England. This difference in price levels is exactly what PPP conversion rates try to capture. However, the inflationary economic effects https://pbase.com/topics/derryluqgf/nowbdlb118 of the EU's faltering move towards a Russian oil embargo and global market volatility have kept the dollar ahead. The US currency is likely to benefit from growing concerns about the Chinese economic outlook. Large countries with many inhabitants naturally also have high sales and a correspondingly a high gross domestic product.
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"