{"id":6518,"date":"2024-03-14T18:37:00","date_gmt":"2024-03-14T18:37:00","guid":{"rendered":"https:\/\/www.envirogreen.co.il\/%d7%93%d7%95%d7%92%d7%9e%d7%90-%d7%9c%d7%97%d7%99%d7%a9%d7%95%d7%91-%d7%a8%d7%99%d7%91%d7%99%d7%aa-%d7%94%d7%99%d7%95%d7%95%d7%9f-%d7%9c%d7%a4%d7%99-%d7%9e%d7%95%d7%93%d7%9c-%d7%a7%d7%90%d7%95%d7%9c\/"},"modified":"2025-03-13T16:30:10","modified_gmt":"2025-03-13T16:30:10","slug":"%d7%93%d7%95%d7%92%d7%9e%d7%90-%d7%9c%d7%97%d7%99%d7%a9%d7%95%d7%91-%d7%a8%d7%99%d7%91%d7%99%d7%aa-%d7%94%d7%99%d7%95%d7%95%d7%9f-%d7%9c%d7%a4%d7%99-%d7%9e%d7%95%d7%93%d7%9c-%d7%a7%d7%90%d7%95%d7%9c","status":"publish","type":"post","link":"https:\/\/www.envirogreen.co.il\/en\/%d7%93%d7%95%d7%92%d7%9e%d7%90-%d7%9c%d7%97%d7%99%d7%a9%d7%95%d7%91-%d7%a8%d7%99%d7%91%d7%99%d7%aa-%d7%94%d7%99%d7%95%d7%95%d7%9f-%d7%9c%d7%a4%d7%99-%d7%9e%d7%95%d7%93%d7%9c-%d7%a7%d7%90%d7%95%d7%9c\/","title":{"rendered":"An Example of how to use The Cowley Model"},"content":{"rendered":"\t\t<div data-elementor-type=\"wp-post\" data-elementor-id=\"6518\" class=\"elementor elementor-6518 elementor-6458\" data-elementor-post-type=\"post\">\n\t\t\t\t\t\t<section class=\"elementor-section elementor-top-section elementor-element elementor-element-48a08bf6 elementor-section-boxed elementor-section-height-default elementor-section-height-default\" data-id=\"48a08bf6\" data-element_type=\"section\" data-e-type=\"section\">\n\t\t\t\t\t\t<div class=\"elementor-container elementor-column-gap-default\">\n\t\t\t\t\t<div class=\"elementor-column elementor-col-100 elementor-top-column elementor-element elementor-element-38b510f4\" data-id=\"38b510f4\" data-element_type=\"column\" data-e-type=\"column\">\n\t\t\t<div class=\"elementor-widget-wrap elementor-element-populated\">\n\t\t\t\t\t\t<div class=\"elementor-element elementor-element-3d5172dd elementor-widget elementor-widget-text-editor\" data-id=\"3d5172dd\" data-element_type=\"widget\" data-e-type=\"widget\" data-widget_type=\"text-editor.default\">\n\t\t\t\t<div class=\"elementor-widget-container\">\n\t\t\t\t\t\t\t\t\t<p><\/p>\n<p>An example was prepared for a company that had been surveyed for about 12 years. The company&#8217;s characteristics show that the sales cycles, which are indexed to inflation, indicate instability in terms of profit and current costs, impacting the company&#8217;s EBIDATA. The question here is how to estimate the risk interest rate and capitalization factor to get a relatively accurate estimate of the company&#8217;s value from an investor&#8217;s point of view. The review was conducted without tax calculations.<\/p>\n<p><\/p>\n<p>1.&nbsp;<strong>The test method<\/strong><\/p>\n<p><\/p>\n<p>The internal risk rate of the enterprise is tested by standard deviations, where there are two options. One is to examine the standard deviation of the EBIDATA (gross profit minus operating expenses without depreciation, tax and financing), and the second option is to examine the standard deviation of the sales cycles and add the risk of variables that make up the EBIDATA throughout the sample period using the Cowley model. We chose the second option and included components of the EBIDATA and additional components related to the company&#8217;s CAPEX and OPEX.<\/p>\n<p><\/p>\n<p>2.&nbsp;<strong>Nominal Annual P&amp;L of the company<\/strong><\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<img decoding=\"async\" style=\"aspect-ratio: 3.2081447963800906; width: 691px; height: auto;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_35-1.png\" alt=\"\"><\/figure>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img decoding=\"async\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight ); font-size: 1rem;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_36.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>The indexation, average values, and standard deviation of the abovementioned reports are as follows:<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img decoding=\"async\" style=\"aspect-ratio: 2.260869565217391; width: 416px; height: auto;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_37.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>3.&nbsp;<strong>Nominal Annual Balance Sheets of the company<\/strong><\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img decoding=\"async\" style=\"aspect-ratio: 1.56312625250501; width: 715px; height: auto;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_38.png\" alt=\"\"><\/figure>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img decoding=\"async\" style=\"aspect-ratio: 1.536; width: 706px; height: auto;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_39-1.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>4.&nbsp;<strong>Calculation of risk rate for the company<\/strong><\/p>\n<p><\/p>\n<p>The internal interest rate is calculated according to the standard deviation of the sales and according to a normal distribution, assuming that the other variables are constant. A normal distribution indicates how investors view various events and the associated risk&#8217;s perception. The type of normal distribution (high, average, and low risk) allows different levels of risk to be obtained for events that, from the investor&#8217;s point of view, are significant to the valuation. In the example before us, 100% of the cases of average normal distribution were taken.<\/p>\n<p><\/p>\n<p>The calculation table is based on a standard deviation rate of 31.23% from the sales amount of 10,967,552 down to 8,357,406.<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<img decoding=\"async\" style=\"aspect-ratio: 0.7834302325581395;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_40.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>According to the table above, the basic interest rate that reflects the internal risk of the sales cycle is 12.62%. In this example, we assessed the Cowley model with additional relevant variables to check the company&#8217;s final risk rate.<\/p>\n<p><\/p>\n<p>5.&nbsp;<strong>Calculation of additional risk according to the Cowley model<\/strong><\/p>\n<p><\/p>\n<p>The risk&#8217;s assessment regarding additional variables is carried out according to functions empirically adapted to investors&#8217; perceptions of risk. In this framework, functions that negatively affect the risk and those used positively on it were diagnosed empirically. For example, the higher the cost of selling, the higher the level of risk, and in the same way, the higher the salary and general costs are, the higher the level of risk. The values that make up the functions to obtain the chance and\/or risk values are divided by the company&#8217;s annual turnover. Below are the calculation results:<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<img decoding=\"async\" style=\"aspect-ratio: 1.5603015075376885; width: 552px; height: auto;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_41.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>The gross profit and the cash flow decrease the risk and increase the chance as their value increases. Therefore, these functions are dubbed &#8220;increasing&#8221;. On the other hand, financing, investments, salaries, and general expenses are variables that increase the risk and decrease the chance. Therefore, these functions are dubbed &#8220;decreasing&#8221;.<\/p>\n<p><\/p>\n<p>Below are the results of the Cowley model in calculating the St of the sample (the St formula can be seen in the previous articles):<\/p>\n<p><img decoding=\"async\" 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\" alt=\"\"><\/p>\n<p><\/p>\n<p>6.&nbsp;<strong>Placing the data in the Cowley model<\/strong><\/p>\n<p><\/p>\n<p>The formula for the chances of success is as follows:<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<img decoding=\"async\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_31.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>When Ast in this example is set at a value of 5, which means that from the point of view of the market (variables that contribute to the company&#8217;s success within the industry in which it operates), the market&#8217;s contribution is 50%. The company&#8217;s internal contribution (through the St) and its characteristics have a maximum weight of 50%. The A value itself in the selected case is at a rate of 25% (A = Ast \/ 20)<\/p>\n<p><\/p>\n<p>Note: In the case of a complete positive contribution of the internal variables to the company&#8217;s success and close to 100% support from the market, we will receive success rates close to 100%. Also, the internal weight array of the model variables must be coordinated with the number of variables to obtain an optimal St value that does not fall below the maximum score (in the case of the model not exceeding 10 or 1000%) before weighting in the number of periods.<\/p>\n<p><\/p>\n<p>Determination of Ast and A<\/p>\n<p><\/p>\n<p>The market index can be measured as a function of the \u03b2 of the market with mandatory changes. The capital market index \u03b2 is an index calculated as the joint variance of the company interest rate and the market interest rate divided by the variance of the market as follows:<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img decoding=\"async\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_32.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>The \u03b2 values reflect the company&#8217;s share price propensity with the entire market. For example, if the market rises by 10% and the company&#8217;s stock by 5%, then the \u03b2 is 0.5. Usually, this index ranges from minus 0.5 to +5, so it should be translated into a value that fits the Cowley Model. This index reflects the effect of market fluctuations or the industry&#8217;s expectations, as it may be, on the company&#8217;s stock prices in the same way that A is used in the Cowley model.&nbsp;<\/p>\n<p><\/p>\n<p>That is, checking the impact of the market on the company&#8217;s success rate. For clarification, the following table indicates the risk levels according to the values that Ast and A receive:<\/p>\n<p><\/p>\n<p><span style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight ); font-size: 1rem;\">&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<\/span><img decoding=\"async\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight ); font-size: 1rem;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_47-1.png\" alt=\"\"><\/p>\n<p><\/p>\n<p>Note: Different \u03b2 values can be normalized depending on the assessment of the level of market influence on the risk or in terms of the company&#8217;s results. In this example, it was decided that the market impact on the company&#8217;s success rates would be taken as 50% with a value of A at a rate of 25% (according to its weight in the model). In a separate article, we will construct the set of values of A that fit various \u03b2 values of the industry.<\/p>\n<p><\/p>\n<p>The results of the calculation of the chances of success and risk are as follows:<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp;&nbsp;<img decoding=\"async\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight ); font-size: 1rem;\" 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\" alt=\"\"><\/figure>\n<p><\/p>\n<p>The risk formula of the Cowley Added Risk Rate is as follows:<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<img decoding=\"async\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight ); font-size: 1rem;\" src=\"data:image\/png;base64,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\" alt=\"\"><\/figure>\n<p>The aggregate risk increment of the model as calculated is 115.2% and the final interest rate is according to the following formula:<\/p>\n<p><\/p>\n<figure>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;&nbsp;<img decoding=\"async\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_34.png\" alt=\"\"><\/figure>\n<p><\/p>\n<p>Rf is the risk-free interest rate, and Ri is the internal risk rate calculated for the company plus the risk rate according to the Cowley model (Rc).<\/p>\n<p><\/p>\n<p>The total discount rate based on the total model is 32.17%, assuming a risk-free interest rate of about 5%. The adjusted multiplier is 3.11.<\/p>\n<p><\/p>\n<p>7.&nbsp;<strong><strong>Conclusions<\/strong><\/strong><\/p>\n<p><\/p>\n<p>Despite the company&#8217;s relatively stable turnover, it fails to produce a stable EBIDATA, and the risk regarding management costs, gross profit, and cash flow does not guarantee stability. On the other hand, the company&#8217;s financing expenses are relatively low, meaning that it operates with leverage based on interest-free debt.<\/p>\n<p><\/p>\n<p>Assessing inventory and gross profit records is not an easy task. Accrual gross profit is reasonable, but periodically, according to the financial statements, there is a lot of volatility. The management of the personnel (salaries) of the company in general seems reasonable, with a standard deviation of about 17%. Before selling, there is a need to take care of volatility and reach relatively stable EBIDATA levels. In any case, if we take the most probable EBIDATA, assuming that there is a possibility of repairing the flaws, the valuation may reach higher values, according to the indexed EBIDATA of the last five years.&nbsp;<\/p>\n<p><\/p>\n<p>Below are the indexed company&#8217;s profit and loss results for the last 5 years:<\/p>\n<p><\/p>\n<p>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img decoding=\"async\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight ); font-size: 1rem; aspect-ratio: 3.51913 \/ 1; width: 538px;\" src=\"https:\/\/www.envirogreen.co.il\/wp-content\/uploads\/2024\/03\/Screenshot_45.png\" alt=\"\"><\/p>\n<p><\/p>\n<p>The below table represents a few options under different values of Ast and A:<\/p>\n<p><img decoding=\"async\" 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\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\" alt=\"\"><\/p>\n<p><\/p>\n<p>When the market supports and influences the company positively, the values of A get higher. As we mentioned, it is also possible to adjust the \u03b2 values of the capital market and quantify the analyst reports regarding the state of the industry and the entire market. Anyhow, investors are required to examine their risk assessment regarding the market and thus determine the value of A from their point of view.&nbsp;<\/p>\n<p><\/p>\n<p>From here, we may get the value of the company under the following ranges:<\/p>\n<p>&nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp; &nbsp;<img decoding=\"async\" style=\"color: var( --e-global-color-text ); font-family: var( --e-global-typography-text-font-family ), Sans-serif; font-weight: var( --e-global-typography-text-font-weight ); font-size: 1rem;\" 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\" alt=\"\"><\/p>\n<p><\/p>\t\t\t\t\t\t\t\t<\/div>\n\t\t\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/div>\n\t\t\t\t\t<\/div>\n\t\t<\/section>\n\t\t\t\t<\/div>\n\t\t","protected":false},"excerpt":{"rendered":"<p>An example was prepared for a company that had been surveyed for about 12 years. The company&#8217;s characteristics show that the sales cycles, which are indexed to inflation, indicate instability in terms of profit and current costs, impacting the company&#8217;s EBIDATA. The question here is how to estimate the risk interest rate and capitalization factor [&hellip;]<\/p>\n","protected":false},"author":17,"featured_media":0,"comment_status":"closed","ping_status":"closed","sticky":false,"template":"","format":"standard","meta":{"footnotes":""},"categories":[1],"tags":[],"class_list":["post-6518","post","type-post","status-publish","format-standard","hentry","category-1"],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v27.5 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>An Example of how to use The Cowley Model - Envirogreen<\/title>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/www.envirogreen.co.il\/en\/%d7%93%d7%95%d7%92%d7%9e%d7%90-%d7%9c%d7%97%d7%99%d7%a9%d7%95%d7%91-%d7%a8%d7%99%d7%91%d7%99%d7%aa-%d7%94%d7%99%d7%95%d7%95%d7%9f-%d7%9c%d7%a4%d7%99-%d7%9e%d7%95%d7%93%d7%9c-%d7%a7%d7%90%d7%95%d7%9c\/\" \/>\n<meta property=\"og:locale\" content=\"en_US\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"An Example of how to use The Cowley Model - Envirogreen\" \/>\n<meta property=\"og:description\" content=\"An example was prepared for a company that had been surveyed for about 12 years. The company&#8217;s characteristics show that the sales cycles, which are indexed to inflation, indicate instability in terms of profit and current costs, impacting the company&#8217;s EBIDATA. 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