We can consider a first-order autoregressive (AR(1)) model to determine an arm’s length profit margin of a “tested party” subject to transfer pricing audit compliance:

- Net Profit Indicator (11)
- Valuation of Intangibles (10)
- Royalty Rates (9)
- Net profit (3)
- Arm's Length Range (2)
- Comparability Analysis (2)
- Economic Substance (2)
- Adjustment (1)
- IRS Releases FY 2015 Data Book (1)
- IRS Releases New Practice Unit (1)
- Keyword search (1)
- OECD BEPS Action (1)
- OECD adjustment is spurious (1)
- Safe Harbors, Safe Harbours (1)
- US APMA News & Statistics (1)

Posted by
**Ednaldo Silva** on Nov 4, 2016 9:33:34 AM

We can consider a first-order autoregressive (AR(1)) model to determine an arm’s length profit margin of a “tested party” subject to transfer pricing audit compliance:

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**Topics:**Valuation of Intangibles- Share

Posted by
**Ednaldo Silva** on Oct 31, 2016 10:13:44 AM

It’s useful to study the mean and variance of the first-order autoregressive model (AR(1)), which is postulated as univariate:

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**Topics:**Net profit- Share

Posted by
**Ednaldo Silva** on Oct 31, 2016 7:16:59 AM

We can determine an arm's length profit margin (expressed as operating profit divided by net sales) of a controlled taxpayer (“tested party”) by using a first-order autoregressive model, which we can show (like any stable first-order difference equation) to be equivalent to a range of comparable “routine” profit margins plus a weighted random error time series.

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**Topics:**Net profit- Share

Posted by
**Ednaldo Silva** on Oct 21, 2016 7:13:23 AM

The operating profit margin (measured after depreciation and amortization (OMAD)) of 23,151 companies listed in many countries, reflecting fiscal year-end 2015 accounting results, departs from the usually presumed normal distribution. In this sample, OMAD gets a better fit using the Gamma distribution.

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**Topics:**Net Profit Indicator- Share

Posted by
**Ednaldo Silva** on Sep 27, 2016 11:42:30 AM

Naive analysts use the normal (Gauss-Laplace) distribution to compute the mean and standard deviation, or quartiles, without verifying if the data are abiding. Double fault is committed when they propose a “broad and unconvincing” range of data, such as the interquartile range (IQR), which may become useless to determine arm’s length (or reasonable) royalty rates. In practice, the interquartile range of royalty rates is used to help settle licensing disputes in tax or intellectual property valuation.

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**Topics:**Royalty Rates- Share

Posted by
**Ednaldo Silva** on Sep 2, 2016 12:22:00 PM

Computation of an arm's length operating profit margin is not as easy as it seems. As an example, we consider the directly proportional profit model postulated by the OECD *Transfer Pricing Guidelines* and the more likely power function that we may encounter when we analyze actual comparable data including small and large enterprises. In cases when the selected comparables include small, medium and large uncontrolled enterprises, an arm's length operating profit margin is more likely to be reliably measured by a double log or power function. The operating profit margin is defined as operating profits (before or after depreciation and amortization) divided by sales revenue.

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**Topics:**Net profit- Share

Posted by
**Małgorzata Brożyna** on Jul 7, 2016 6:34:17 AM

Many search queries entered in the RoyaltyStat search form contain only one keyword or a short phrase such as* injection, inject*, mold*, form*, utility*, wireless equipment. *One keyword or one phrase search queries are combined with the use of simple operators AND, OR, AND NOT to join the initial keywords. *E*.g. *inject* OR mold* OR form* *in a single query. Initially, users enter a prototypical word of a category or, simply, a word or phrase they know. They don’t develop their search strategies further and don't appear to use our search guide. This behavior is known as a paradox of the active user.

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**Topics:**Keyword search- Share

Posted by
**Ednaldo Silva** on Jun 23, 2016 8:24:25 AM

In transfer pricing, we may encounter a situation in which the statistical residuals among the selected comparables do not have a common variance. This phenomenon is called heteroskedascity. To correct this problem, we can transform or deflate the relevant variables and measure them as ratios. E.g., suppose that we have comparable company coordinated pairs of data on sales (S) and “net” (operating) profits (P), and their bivariate scatter diagram suggests a linear relationship:

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**Topics:**Net Profit Indicator- Share

Posted by
**Ednaldo Silva** on Jun 14, 2016 5:59:10 AM

If an enterprise makes or buys goods to sell, the cost of goods sold (COGS) can be deducted from net receipts. However, to determine COGS, the inventory at the beginning and end of each tax year must be valued. Consider the symbols:

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**Topics:**Comparability Analysis- Share

Posted by
**Ednaldo Silva** on May 24, 2016 5:18:06 AM

**Zero Intercept Linear Profit Function**

The typical OECD TNMM (CPM in the U.S.) prescribes a linear statistical function to test the arm's length character of “net” profits (Y) in terms of the net sales (X):

(1) Y* _{i}* = α X

where α is the estimated “net” profit margin. For simplification, we set aside a random error term that is added to equation (1). The controlled taxpayer ("tested party") is the case *N* + 1.

**Non-Linear Profit Function**

Instead of equation (1), "net" profits and sales may be represented by a power function:

(2) Y* _{i}* = α X

Power functions are pervasive in economic estimates. Equation (2) states that Y* _{i}* is proportional to X

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**Topics:**Net Profit Indicator- Share

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