The challenges in facing the Libor transition for Indonesia will be similar to those in other parts of the world. The challenges will be in reviewing the contractual terms of interest rates and setting a spread adjustment, especially in relation to the limited data for benchmarking. Furthermore, the taxpayer will need to properly amend their financial agreement and plan to document such analysis in their TP documentation to support and document their transition-related TP policies. The necessary amendments to the intra-group financial agreement include the establishment of a contractual term of interest rates, setting a spread adjustment, and adjusting the notice of payment. Considering the difference in loan terms in ARR, which only has overnight terms and does not have credit risk, to determine the interest rate need to calculate the compounding interest rate from the ARR over a certain period.
These efforts, however, were deemed insufficient to regain market confidence in Libor. Therefore, the FCA announced in 2017 that the bank panel would no longer use Libor, and the official termination date – set for the end of 2021 – was announced in early 2021 by the FCA and IBA. However, rather than using the actual interest rate, Libor is calculated by estimating the daily interest rate. It is managed by the British Bankers’ Association , based on the reliability of rates reported by several of the world’s major banks.
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This makes the rounds on forums everywhere because of its good sound and build for the price. While this headset is not feature rich, you still get an integrated in-line mic and remote so you can take phone calls and control music playback. Interestingly, our headset’s “return to previous track” function does not work but all others do. Budget listeners will be able to afford most of these picks for best wired wired earbuds under $50.
Everest saw a clutch of records on Thursday, including a Ukrainian climber who reached the world's top for her war-torn country. With all the limitations that exist in the use of the CUP method, the arm’s-length principle testing can be focused also on the substance of the transactions. Neither the OECD nor the UN has released the guidelines regarding the Libor transition. Based on these considerations, the financial agreement amendment done by the taxpayer to change Libor to ARRs should be at arm’s-length, since the amendment should reflect the conditions that could be found between independent parties. As is to be expected, independent parties will use in advance ARRs as a replacement for the Libor in most financial transactions.
Us Cpi Higher Than Expected, Dollar Trades Lower
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IP ratings areingress protection ratings and these denote how dust or water-resistant a product is. If it has an IPX4 rating, the buds are fairly water resistant but it isn’t guaranteed that they’ll survive submersion for any amount of time. If, instead, you see something with an IP44 rating, that means it can resist dust particles and water droplets to a certain degree. The Quantum 50 is a lot closer to our target curve than most gaming audio products. We didn’t just pick these because they’re easy to spell; no, the MEE audio M6 PRO is an absolute steal for under $50 USD. If you like a more secure, around-the-ear fit, the M6 Pro is a great set of sweat-resistant earphones.
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Singapore Exchange Rate Chart
The easiest way to check the priceconverter.org exchange rate is to use our live currency exchange table or a reputable online currency converter. Simply enter the amount in USD you want to convert, to see the current mid-market exchange rate, and how much you'd finish up with in SGD if you exchange today. Libor is the reference of the average interest rate for financial instruments that represents an indication of unsecured interbank lending rates, particularly in London. Libor is an old creature and has been used as the global benchmark interest rate for decades. It is based on different currencies (i.e., USD, EUR, GBP, JPY and CHF) and loan terms .
Foreign exchange transactions can be highly risky, and losses may occur in short periods of time if there is an adverse movement of exchange rates. Exchange rates can be highly volatile and are impacted by numerous economic, political and social factors, as well as supply and demand and governmental intervention, control and adjustments. Investments in financial instruments carry significant https://sg.finance.yahoo.com/quote/SGD%3DX/ risk, including the possible loss of the principal amount invested. Before entering any foreign exchange transaction, you should obtain advice from your own tax, financial, legal, accounting and other advisors, and only make investment decisions on the basis of your own objectives, experience and resources. The ISO 4217 code list is used in banking and business globally.
In addition to determining the ARR with different maturities, economic differences between Libor and the ARR must be considered. For example, related to credit risk spread, market https://priceconverter.org/ participants are not expected to give up on the spread between Libor and an ARR. Therefore, an additional credit adjustment spread should be added to the term ARR. The transition from Libor to an ARR will cause significant disruption in the financial transactions including related party transactions, particularly financial agreements that use floating interest rates with Libor reference rates. Taxpayers must ensure that their intra-group financial agreements are in accordance with the arm’s-length principle requirements. There will be a strong possibility that taxpayers need to amend the ongoing intra-group financial agreement to adapt to the current situation.
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"