{"id":13565,"date":"2023-10-27T09:57:03","date_gmt":"2023-10-27T09:57:03","guid":{"rendered":"https:\/\/tbilisiexpertise.ge\/?p=13565"},"modified":"2024-12-11T23:16:01","modified_gmt":"2024-12-11T23:16:01","slug":"horizontal-integration-benefits-and-drawbacks","status":"publish","type":"post","link":"https:\/\/tbilisiexpertise.ge\/en\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/","title":{"rendered":"Horizontal Integration: Benefits and Drawbacks"},"content":{"rendered":"<p><img decoding=\"async\" src=\"data:image\/jpg;base64,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\" width=\"606px\" alt=\"examples of horizontal integration\"\/><\/p>\n<p><p>This business strategy enables the acquiring company  to expand its reach in a sector it already serves without forming an entirely new entity from the ground up. For instance, a wine and spirits maker might merge with a brewery producing hard seltzers. There may be economies of scale or cost synergies in marketing; research and development (R&amp;D); production; and distribution. Or there may be economies  of scale, which make the simultaneous manufacturing of different products more cost-effective than manufacturing them on their own. Horizontal integration is the merger of two or more companies that occupy similar levels in the production&nbsp;supply chain.<\/p>\n<\/p>\n<p><h2>Horizontal Acquisition vs. Vertical Acquisition<\/h2>\n<\/p>\n<p><p>A vertical acquisition is another kind of business transaction that results in the consolidation of two or more companies. Such horizontal mergers or acquisitions reduce competition from new potential rivals or from already established rivals that wish to acquire the company. The government and financial regulators of certain countries frown <a href=\"https:\/\/www.1investing.in\/horizontal-integration\/\">examples of horizontal integration<\/a> upon horizontal integration for several reasons. Horizontal integration is often used to eliminate competitors from the market. This puts production and pricing power in the hands of a few\u2014or even one\u2014players, which can be harmful to consumers. Government agencies often put antitrust laws in place to prevent this from happening.<\/p>\n<\/p>\n<p><h2>Disney-Pixar<\/h2>\n<\/p>\n<p><p>The main advantage of horizontal integration is the strategically focused decision to penetrate a specific section of a supply chain. Horizontal integration allows a company to potentially acquire a competitor, gain greater insight into the market, expand its product line, or create economies of scale. Horizontal integration is a way for a company to simply do better at what it was doing before. Horizontal and vertical acquisitions both occur between companies that operate in the same industry. A horizontal acquisition happens between two companies that are in the same production stage while a vertical acquisition takes place between two companies that are in different stages of the production process. It allows the acquiring company to access equipment that is either closer to or further away from the end client.<\/p>\n<\/p>\n<p><p>This can reduce competition, potentially leading to higher prices and less choice for consumers. Because of these concerns, such strategies often require approval from regulatory authorities to ensure they don\u2019t violate antitrust laws designed to maintain market competition. Contrasting horizontal alliance with vertical integration, where a company takes control of multiple stages of its supply chain, horizontal integration strictly involves companies at the same level of operation. This distinction is vital for companies looking to expand internationally or consolidate their position within an existing market. A horizontal monopoly involves horizontal integration to the point that the combined businesses entirely or nearly completely control a specific step in the supply chain. The company will likely fall under regulatory scrutiny in these cases, as creating a horizontal or vertical monopoly is usually considered an illegal business transaction.<\/p>\n<\/p>\n<p><img decoding=\"async\" src=\"data:image\/jpg;base64,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\" width=\"606px\" alt=\"examples of horizontal integration\"\/><\/p>\n<p><h2>Merger<\/h2>\n<\/p>\n<p><p>Merging operations through horizontal integration allows companies to achieve economies of scale. Combining production facilities, distribution networks, and administrative functions enables integrated companies to spread fixed costs over larger outputs. Horizontal integration happens when similar companies amalgamate in the supply chain similar stage. Compared to vertical integration, which helps a company move earlier or later in the supply chain, horizontal integration strengthens a company&#8217;s present position along a manufacturing process. If horizontal mergers within the same industry concentrate market share among a small number of companies, it creates an oligopoly.<\/p>\n<\/p>\n<p><h2>\ud83d\udd5b Time: 10:00-11:00 am EST\ud83d\udcc5 Date: 12th December\ud83d\udcbb Venue: Online\ud83c\udfc3\u200d\u2642\ufe0f Seats : Limited<\/h2>\n<\/p>\n<p><div style='text-align:center'><iframe width='566' height='316' src='https:\/\/www.youtube.com\/embed\/3VXLYqrw_zg' frameborder='0' alt='examples of horizontal integration' allowfullscreen><\/iframe><\/div>\n<\/p>\n<p><p>The company Apple is an example of this, since it took advantage of its intelligence in the manufacturing of telephone products (iPhone) to open up new markets such as tablets. These days Apple is one of the biggest companies in the world in terms of having access to various markets in the world of technology. The merger of Exxon and Mobil to form ExxonMobil (XOM) is another great example of horizontal integration. As individual entities, the two were similar in size and operation and joined together to form a stronger company in 1999.<\/p>\n<\/p>\n<p><p>This move toward horizontal cooperation allowed Disney to strengthen its market power and increase its market share in the film and television sectors. Post-merger, Marriott has access to over 6,000 properties in about 125 countries. The biggest challenge this deal faced was merging the loyalty programs of the two chains because of the different benefits each program provides. The merger&nbsp;was officially complete, consolidating the various loyalty programs into one during the second half of 2018.<\/p>\n<\/p>\n<ol>\n<li>It happens when one company acquires another within the same industry where the target is at a different part of the supply chain.<\/li>\n<li>It can lead to increased market power and control for the companies that successfully engage in this strategy, allowing them to dominate market segments or even entire industries.<\/li>\n<li>When a company is trying to grow itself, it usually has so much money to invest in.<\/li>\n<\/ol>\n<p><p>Legal and regulatory hurdles can delay or block mergers, especially if there is concern about reduced competition in the market. Finally, customer retention can be an issue if the integration process leads to service disruptions or changes that affect the customer experience. Companies must carefully plan and execute their integration strategies to overcome these challenges and realize the potential benefits of horizontal integration. To strengthen their market presence and competitive positions, companies will execute one of three horizontal integration transactions\u2013mergers, acquisitions, or internal expansion.<\/p>\n<\/p>\n<p><div style='text-align:center'><iframe width='564' height='314' src='https:\/\/www.youtube.com\/embed\/5LjMCE8cPNY' frameborder='0' alt='examples of horizontal integration' allowfullscreen><\/iframe><\/div><\/p>","protected":false},"excerpt":{"rendered":"<p>This business strategy enables the acquiring company to expand its reach in a sector it already serves without forming an<\/p>","protected":false},"author":1,"featured_media":0,"comment_status":"open","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_themeisle_gutenberg_block_has_review":false,"footnotes":""},"categories":[259],"tags":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v22.5 - https:\/\/yoast.com\/wordpress\/plugins\/seo\/ -->\n<title>Horizontal Integration: Benefits and Drawbacks - TEB<\/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:\/\/tbilisiexpertise.ge\/en\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/\" \/>\n<meta property=\"og:locale\" content=\"en_US\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Horizontal Integration: Benefits and Drawbacks - TEB\" \/>\n<meta property=\"og:description\" content=\"This business strategy enables the acquiring company to expand its reach in a sector it already serves without forming an\" \/>\n<meta property=\"og:url\" content=\"https:\/\/tbilisiexpertise.ge\/en\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/\" \/>\n<meta property=\"og:site_name\" content=\"TEB\" \/>\n<meta property=\"article:published_time\" content=\"2023-10-27T09:57:03+00:00\" \/>\n<meta property=\"article:modified_time\" content=\"2024-12-11T23:16:01+00:00\" \/>\n<meta name=\"author\" content=\"admini\" \/>\n<meta name=\"twitter:card\" content=\"summary_large_image\" \/>\n<meta name=\"twitter:label1\" content=\"Written by\" \/>\n\t<meta name=\"twitter:data1\" content=\"admini\" \/>\n\t<meta name=\"twitter:label2\" content=\"Est. reading time\" \/>\n\t<meta name=\"twitter:data2\" content=\"5 minutes\" \/>\n<script type=\"application\/ld+json\" class=\"yoast-schema-graph\">{\"@context\":\"https:\/\/schema.org\",\"@graph\":[{\"@type\":\"Article\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#article\",\"isPartOf\":{\"@id\":\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/\"},\"author\":{\"name\":\"admini\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/person\/959f5bc5b22589196a32eaeb70e6db3b\"},\"headline\":\"Horizontal Integration: Benefits and Drawbacks\",\"datePublished\":\"2023-10-27T09:57:03+00:00\",\"dateModified\":\"2024-12-11T23:16:01+00:00\",\"mainEntityOfPage\":{\"@id\":\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/\"},\"wordCount\":909,\"commentCount\":0,\"publisher\":{\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#organization\"},\"articleSection\":[\"Forex Trading\"],\"inLanguage\":\"en-US\",\"potentialAction\":[{\"@type\":\"CommentAction\",\"name\":\"Comment\",\"target\":[\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#respond\"]}]},{\"@type\":\"WebPage\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/\",\"url\":\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/\",\"name\":\"Horizontal Integration: Benefits and Drawbacks - TEB\",\"isPartOf\":{\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#website\"},\"datePublished\":\"2023-10-27T09:57:03+00:00\",\"dateModified\":\"2024-12-11T23:16:01+00:00\",\"breadcrumb\":{\"@id\":\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#breadcrumb\"},\"inLanguage\":\"en-US\",\"potentialAction\":[{\"@type\":\"ReadAction\",\"target\":[\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/\"]}]},{\"@type\":\"BreadcrumbList\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#breadcrumb\",\"itemListElement\":[{\"@type\":\"ListItem\",\"position\":1,\"name\":\"Home\",\"item\":\"https:\/\/tbilisiexpertise.ge\/\"},{\"@type\":\"ListItem\",\"position\":2,\"name\":\"Horizontal Integration: Benefits and Drawbacks\"}]},{\"@type\":\"WebSite\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#website\",\"url\":\"https:\/\/tbilisiexpertise.ge\/en\/\",\"name\":\"TEB\",\"description\":\"Tbilisi Expertise Bureau\",\"publisher\":{\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#organization\"},\"potentialAction\":[{\"@type\":\"SearchAction\",\"target\":{\"@type\":\"EntryPoint\",\"urlTemplate\":\"https:\/\/tbilisiexpertise.ge\/en\/?s={search_term_string}\"},\"query-input\":\"required name=search_term_string\"}],\"inLanguage\":\"en-US\"},{\"@type\":\"Organization\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#organization\",\"name\":\"TEB- Tbilisi Expertise Bureau\",\"url\":\"https:\/\/tbilisiexpertise.ge\/en\/\",\"logo\":{\"@type\":\"ImageObject\",\"inLanguage\":\"en-US\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/logo\/image\/\",\"url\":\"https:\/\/tbilisiexpertise.ge\/wp-content\/uploads\/2022\/09\/logo-PNG-1-e1664094654185.png\",\"contentUrl\":\"https:\/\/tbilisiexpertise.ge\/wp-content\/uploads\/2022\/09\/logo-PNG-1-e1664094654185.png\",\"width\":2297,\"height\":1148,\"caption\":\"TEB- Tbilisi Expertise Bureau\"},\"image\":{\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/logo\/image\/\"}},{\"@type\":\"Person\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/person\/959f5bc5b22589196a32eaeb70e6db3b\",\"name\":\"admini\",\"image\":{\"@type\":\"ImageObject\",\"inLanguage\":\"en-US\",\"@id\":\"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/person\/image\/\",\"url\":\"https:\/\/secure.gravatar.com\/avatar\/40aa274c9adb81520373ed51e20edd13?s=96&d=mm&r=g\",\"contentUrl\":\"https:\/\/secure.gravatar.com\/avatar\/40aa274c9adb81520373ed51e20edd13?s=96&d=mm&r=g\",\"caption\":\"admini\"},\"sameAs\":[\"https:\/\/tbilisiexpertise.ge\"],\"url\":\"https:\/\/tbilisiexpertise.ge\/en\/author\/admini\/\"}]}<\/script>\n<!-- \/ Yoast SEO plugin. -->","yoast_head_json":{"title":"Horizontal Integration: Benefits and Drawbacks - TEB","robots":{"index":"index","follow":"follow","max-snippet":"max-snippet:-1","max-image-preview":"max-image-preview:large","max-video-preview":"max-video-preview:-1"},"canonical":"https:\/\/tbilisiexpertise.ge\/en\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/","og_locale":"en_US","og_type":"article","og_title":"Horizontal Integration: Benefits and Drawbacks - TEB","og_description":"This business strategy enables the acquiring company to expand its reach in a sector it already serves without forming an","og_url":"https:\/\/tbilisiexpertise.ge\/en\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/","og_site_name":"TEB","article_published_time":"2023-10-27T09:57:03+00:00","article_modified_time":"2024-12-11T23:16:01+00:00","author":"admini","twitter_card":"summary_large_image","twitter_misc":{"Written by":"admini","Est. reading time":"5 minutes"},"schema":{"@context":"https:\/\/schema.org","@graph":[{"@type":"Article","@id":"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#article","isPartOf":{"@id":"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/"},"author":{"name":"admini","@id":"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/person\/959f5bc5b22589196a32eaeb70e6db3b"},"headline":"Horizontal Integration: Benefits and Drawbacks","datePublished":"2023-10-27T09:57:03+00:00","dateModified":"2024-12-11T23:16:01+00:00","mainEntityOfPage":{"@id":"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/"},"wordCount":909,"commentCount":0,"publisher":{"@id":"https:\/\/tbilisiexpertise.ge\/en\/#organization"},"articleSection":["Forex Trading"],"inLanguage":"en-US","potentialAction":[{"@type":"CommentAction","name":"Comment","target":["https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#respond"]}]},{"@type":"WebPage","@id":"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/","url":"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/","name":"Horizontal Integration: Benefits and Drawbacks - TEB","isPartOf":{"@id":"https:\/\/tbilisiexpertise.ge\/en\/#website"},"datePublished":"2023-10-27T09:57:03+00:00","dateModified":"2024-12-11T23:16:01+00:00","breadcrumb":{"@id":"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#breadcrumb"},"inLanguage":"en-US","potentialAction":[{"@type":"ReadAction","target":["https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/"]}]},{"@type":"BreadcrumbList","@id":"https:\/\/tbilisiexpertise.ge\/2023\/10\/27\/horizontal-integration-benefits-and-drawbacks\/#breadcrumb","itemListElement":[{"@type":"ListItem","position":1,"name":"Home","item":"https:\/\/tbilisiexpertise.ge\/"},{"@type":"ListItem","position":2,"name":"Horizontal Integration: Benefits and Drawbacks"}]},{"@type":"WebSite","@id":"https:\/\/tbilisiexpertise.ge\/en\/#website","url":"https:\/\/tbilisiexpertise.ge\/en\/","name":"TEB","description":"Tbilisi Expertise Bureau","publisher":{"@id":"https:\/\/tbilisiexpertise.ge\/en\/#organization"},"potentialAction":[{"@type":"SearchAction","target":{"@type":"EntryPoint","urlTemplate":"https:\/\/tbilisiexpertise.ge\/en\/?s={search_term_string}"},"query-input":"required name=search_term_string"}],"inLanguage":"en-US"},{"@type":"Organization","@id":"https:\/\/tbilisiexpertise.ge\/en\/#organization","name":"TEB- Tbilisi Expertise Bureau","url":"https:\/\/tbilisiexpertise.ge\/en\/","logo":{"@type":"ImageObject","inLanguage":"en-US","@id":"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/logo\/image\/","url":"https:\/\/tbilisiexpertise.ge\/wp-content\/uploads\/2022\/09\/logo-PNG-1-e1664094654185.png","contentUrl":"https:\/\/tbilisiexpertise.ge\/wp-content\/uploads\/2022\/09\/logo-PNG-1-e1664094654185.png","width":2297,"height":1148,"caption":"TEB- Tbilisi Expertise Bureau"},"image":{"@id":"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/logo\/image\/"}},{"@type":"Person","@id":"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/person\/959f5bc5b22589196a32eaeb70e6db3b","name":"admini","image":{"@type":"ImageObject","inLanguage":"en-US","@id":"https:\/\/tbilisiexpertise.ge\/en\/#\/schema\/person\/image\/","url":"https:\/\/secure.gravatar.com\/avatar\/40aa274c9adb81520373ed51e20edd13?s=96&d=mm&r=g","contentUrl":"https:\/\/secure.gravatar.com\/avatar\/40aa274c9adb81520373ed51e20edd13?s=96&d=mm&r=g","caption":"admini"},"sameAs":["https:\/\/tbilisiexpertise.ge"],"url":"https:\/\/tbilisiexpertise.ge\/en\/author\/admini\/"}]}},"_links":{"self":[{"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/posts\/13565"}],"collection":[{"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/comments?post=13565"}],"version-history":[{"count":1,"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/posts\/13565\/revisions"}],"predecessor-version":[{"id":13566,"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/posts\/13565\/revisions\/13566"}],"wp:attachment":[{"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/media?parent=13565"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/categories?post=13565"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/tbilisiexpertise.ge\/en\/wp-json\/wp\/v2\/tags?post=13565"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}