{"id":4773,"date":"2023-06-21T14:46:12","date_gmt":"2023-06-21T14:46:12","guid":{"rendered":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/?post_type=chapter&#038;p=4773"},"modified":"2024-10-18T20:56:13","modified_gmt":"2024-10-18T20:56:13","slug":"proportion-and-the-golden-ratio-fresh-take","status":"web-only","type":"chapter","link":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/chapter\/proportion-and-the-golden-ratio-fresh-take\/","title":{"raw":"Proportion and the Golden Ratio: Fresh Take","rendered":"Proportion and the Golden Ratio: Fresh Take"},"content":{"raw":"<section class=\"textbox learningGoals\">\r\n<ul>\r\n\t<li>Understand the concept of proportion and its significance in art, design, and architecture<\/li>\r\n\t<li>Interpret and explain the golden ratio and the rule of thirds, including their applications in art, design, and architecture<\/li>\r\n\t<li>Utilize the golden ratio and the rule of thirds to analyze and assess the composition of artworks, designs, and architectural structures<\/li>\r\n<\/ul>\r\n<\/section>\r\n<h2>Understanding Proportions<\/h2>\r\n<div class=\"textbox shaded\">\r\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\r\n<p><strong>Proportions<\/strong> refer to the relationship of size, quantity, or degree between different elements of a composition in art, design, and architecture. Proportions directly influence how a composition is perceived, affecting its aesthetics, functionality, and overall impact.<\/p>\r\n<p>There are three types of proportions:<\/p>\r\n<ul>\r\n\t<li><b>Symmetrical Proportion<\/b>: This occurs when elements are mirrored on either side of an axis. It creates a sense of balance, harmony and stability.<\/li>\r\n\t<li><b>Asymmetrical Proportion<\/b>: This involves different elements that balance each other out, without being identical. It creates a more dynamic and visually interesting composition.<\/li>\r\n\t<li><b>Hierarchical Proportion<\/b>: This involves elements sized according to their importance or rank. For example, in graphic design, the most important information is often the largest and most noticeable.<\/li>\r\n<\/ul>\r\n<p>Understanding proportion is a crucial aspect of design literacy and plays a significant role in the success of a design.<\/p>\r\n<\/div>\r\n<section class=\"textbox watchIt\"><iframe src=\"\/\/plugin.3playmedia.com\/show?mf=10356030&amp;p3sdk_version=1.10.1&amp;p=20361&amp;pt=375&amp;video_id=TPYbz6lTmeY&amp;video_target=tpm-plugin-o2y9550n-TPYbz6lTmeY\" width=\"800px\" height=\"450px\" frameborder=\"0\" marginwidth=\"0px\" marginheight=\"0px\"><\/iframe><br \/>\r\n<p>You can view the\u00a0<a href=\"https:\/\/course-building.s3.us-west-2.amazonaws.com\/Quantitative+Reasoning+-+2023+Build\/Transcriptions\/PROPORTION+in+Art+%7C+The+Principles+of+Design+EXPLAINED.txt\" target=\"_blank\" rel=\"noopener\">transcript for \u201cPROPORTION in Art | The Principles of Design EXPLAINED!\u201d here (opens in new window).<\/a><\/p>\r\n<\/section>\r\n<h2>Proportional Systems<\/h2>\r\n<h3>Golden Ratio<\/h3>\r\n<div class=\"textbox shaded\">\r\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\r\n<p>The <strong>golden ratio<\/strong>, approximately equal to [latex]1.618[\/latex], is a mathematical concept found in many aspects of the natural world and used extensively in art, design, and architecture. It is thought to be aesthetically pleasing due to its balance and harmony.<\/p>\r\n<\/div>\r\n<section class=\"textbox example\">If a person\u2019s height is [latex]6[\/latex] ft [latex]2[\/latex] in, what is the approximate length from their belly button to the floor rounded to the nearest inch if the ratio is golden?<br \/>\r\n[reveal-answer q=\"160930\"]Show Solution[\/reveal-answer]<br \/>\r\n[hidden-answer a=\"160930\"]<br \/>\r\n<p><strong>Step 1<\/strong>: Convert the height to inches<\/p>\r\n<p style=\"text-align: center;\">[latex]6\\text{ ft } 2\\text{ in }=74\\text{ in }[\/latex]<\/p>\r\n<p><strong>Step 2<\/strong>: Calculate the length from the belly button to the floor, [latex]L[\/latex].<\/p>\r\n<p style=\"text-align: center;\">[latex]\\frac{74}{L} = 1.618[\/latex]<\/p>\r\n<p style=\"text-align: center;\">[latex]L = 45.7 \\text{ in }[\/latex]<\/p>\r\n<p>The length from the person\u2019s belly button to the floor would be approximately [latex]46[\/latex] in.<\/p>\r\n\r\n\r\n[\/hidden-answer]<\/section>\r\n<h4>Golden Ratio and the Fibonacci Sequence Relationship<\/h4>\r\n<div class=\"textbox shaded\">\r\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\r\n<p>The <strong>Fibonacci Sequence<\/strong> is a series of numbers where each number is the sum of the two preceding ones, often starting with [latex]0[\/latex] and [latex]1[\/latex]. This sequence has a close relationship with the Golden Ratio; as the sequence progresses, the ratio of consecutive Fibonacci numbers converges to the Golden Ratio.<\/p>\r\n<\/div>\r\n<section class=\"textbox watchIt\"><iframe title=\"YouTube video player\" src=\"https:\/\/www.youtube.com\/embed\/2tv6Ej6JVho\" width=\"560\" height=\"315\" frameborder=\"0\" allowfullscreen=\"allowfullscreen\"><\/iframe><br \/>\r\n<p>You can view the\u00a0<a href=\"https:\/\/course-building.s3.us-west-2.amazonaws.com\/Quantitative+Reasoning+-+2023+Build\/Transcriptions\/What+is+the+Fibonacci+Sequence+%26+the+Golden+Ratio_+Simple+Explanation+and+Examples+in+Everyday+Life.txt\" target=\"_blank\" rel=\"noopener\">transcript for \u201cWhat is the Fibonacci Sequence &amp; the Golden Ratio? Simple Explanation and Examples in Everyday Life\u201d here (opens in new window).<\/a><\/p>\r\n<\/section>\r\n<section class=\"textbox example\">If a circular row on a pinecone contains [latex]21[\/latex] scales and models the Fibonacci sequence, approximately how many scales would be found on the next circular row?<br \/>\r\n[reveal-answer q=\"160931\"]Show Solution[\/reveal-answer]<br \/>\r\n[hidden-answer a=\"160931\"]<br \/>\r\nThe number of scales in a circular row of a pinecone is often modeled with the numbers in the Fibonacci sequence, which is [latex]1, 1, 2, 3, 5, 8, 13,21,...[\/latex] where the next number in the sequence is the sum of [latex]13+21=34[\/latex]. There would be [latex]34[\/latex] scales in the next row of the pinecone.<br \/>\r\n[\/hidden-answer]<\/section>\r\n<section class=\"textbox example\">The [latex]23[\/latex]rd Fibonacci number is [latex]28,657[\/latex] and [latex]24[\/latex]th is [latex]46,368[\/latex]. Show that the ratio of the [latex]24[\/latex]th and [latex]23[\/latex]rd Fibonacci numbers is approximately [latex]\\phi[\/latex]. Round your answer to the nearest thousandth.<br \/>\r\n[reveal-answer q=\"160932\"]Show Solution[\/reveal-answer]<br \/>\r\n[hidden-answer a=\"160932\"]<br \/>\r\n[latex]\\frac{46,368}{28,657}=1.618[\/latex]; The ratio of the [latex]24[\/latex]th and [latex]23[\/latex]rd term is approximately equal to the value of [latex]\\phi[\/latex] rounded to the nearest thousandth, [latex]1.618[\/latex].<br \/>\r\n[\/hidden-answer]<\/section>\r\n<h3>Golden Rectangles<\/h3>\r\n<div class=\"textbox shaded\">\r\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\r\n<p>A <strong>golden rectangle<\/strong> is a rectangle whose length to width ratio is the golden ratio. It possesses the unique property of remaining a golden rectangle even after removing a square. This shape, which is related to the Fibonacci sequence and the golden ratio, is often found in architectural and artistic designs due to its pleasing aesthetic qualities.<\/p>\r\n<\/div>\r\n<section class=\"textbox example\">A frame has dimensions of [latex]10[\/latex] in by [latex]8[\/latex] in. Calculate the ratio of the sides rounded to the nearest thousandth and determine if the size approximates a golden rectangle.<br \/>\r\n[reveal-answer q=\"160933\"]Show Solution[\/reveal-answer]<br \/>\r\n[hidden-answer a=\"160933\"]<br \/>\r\n[latex]\\frac{10}{8} = 1.25[\/latex]; A golden rectangle\u2019s ratio is approximately [latex]1.618[\/latex]. The frame dimensions are close to a golden rectangle.<br \/>\r\n[\/hidden-answer]<\/section>\r\n<h4>Golden Ratio in Art<\/h4>\r\n<p>In art, the golden ratio has been used as a principle of aesthetic proportion. When a line is divided into two parts in such a way that the ratio of the whole line to the larger part is equal to the ratio of the larger part to the smaller part, this is said to exemplify the golden ratio. Many artists and designers use the golden ratio to create compositions that are visually balanced and harmonious.<\/p>\r\n<p>It's thought that Leonardo da Vinci's \"Mona Lisa\" and \"The Last Supper\" and Salvador Dali's \"The Sacrament of the Last Supper\" incorporate the golden ratio. However, its presence in art often invites debate, as interpretations can be subjective.<\/p>\r\n<h4>Golden Ratio in Design<\/h4>\r\n<p>In design, the golden ratio is employed to create pleasing, organic, and harmonious proportions. It is frequently applied in graphic design, logo design, product design, and even website design. Many designers create a golden rectangle, to guide the layout and placement of elements.<\/p>\r\n<h4>Golden Ratio in Architecture<\/h4>\r\n<p>The golden ratio is also observed in architecture. From the Parthenon in Athens to the Pyramids of Egypt, to more modern structures, the golden ratio has been used to create buildings that are pleasing to the eye due to their sense of balance and proportion. The architect Le Corbusier explicitly used the golden ratio in his Modulor system for the scale of architectural proportion.<\/p>\r\n<h3>The Rule of Thirds<\/h3>\r\n<section class=\"textbox watchIt\"><iframe title=\"YouTube video player\" src=\"https:\/\/www.youtube.com\/embed\/7v3wt__ZHWQ\" width=\"560\" height=\"315\" frameborder=\"0\" allowfullscreen=\"allowfullscreen\"><\/iframe><br \/>\r\n<p>You can view the\u00a0<a href=\"https:\/\/course-building.s3.us-west-2.amazonaws.com\/Quantitative+Reasoning+-+2023+Build\/Transcriptions\/Understanding+the+Rule+of+Thirds+_+Adobe+Design+Principles+Course.txt\" target=\"_blank\" rel=\"noopener\">transcript for \u201cUnderstanding the Rule of Thirds | Adobe Design Principles Course\u201d here (opens in new window).<\/a><\/p>\r\n<\/section>","rendered":"<section class=\"textbox learningGoals\">\n<ul>\n<li>Understand the concept of proportion and its significance in art, design, and architecture<\/li>\n<li>Interpret and explain the golden ratio and the rule of thirds, including their applications in art, design, and architecture<\/li>\n<li>Utilize the golden ratio and the rule of thirds to analyze and assess the composition of artworks, designs, and architectural structures<\/li>\n<\/ul>\n<\/section>\n<h2>Understanding Proportions<\/h2>\n<div class=\"textbox shaded\">\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\n<p><strong>Proportions<\/strong> refer to the relationship of size, quantity, or degree between different elements of a composition in art, design, and architecture. Proportions directly influence how a composition is perceived, affecting its aesthetics, functionality, and overall impact.<\/p>\n<p>There are three types of proportions:<\/p>\n<ul>\n<li><b>Symmetrical Proportion<\/b>: This occurs when elements are mirrored on either side of an axis. It creates a sense of balance, harmony and stability.<\/li>\n<li><b>Asymmetrical Proportion<\/b>: This involves different elements that balance each other out, without being identical. It creates a more dynamic and visually interesting composition.<\/li>\n<li><b>Hierarchical Proportion<\/b>: This involves elements sized according to their importance or rank. For example, in graphic design, the most important information is often the largest and most noticeable.<\/li>\n<\/ul>\n<p>Understanding proportion is a crucial aspect of design literacy and plays a significant role in the success of a design.<\/p>\n<\/div>\n<section class=\"textbox watchIt\"><iframe loading=\"lazy\" src=\"\/\/plugin.3playmedia.com\/show?mf=10356030&amp;p3sdk_version=1.10.1&amp;p=20361&amp;pt=375&amp;video_id=TPYbz6lTmeY&amp;video_target=tpm-plugin-o2y9550n-TPYbz6lTmeY\" width=\"800px\" height=\"450px\" frameborder=\"0\" marginwidth=\"0px\" marginheight=\"0px\"><\/iframe><\/p>\n<p>You can view the\u00a0<a href=\"https:\/\/course-building.s3.us-west-2.amazonaws.com\/Quantitative+Reasoning+-+2023+Build\/Transcriptions\/PROPORTION+in+Art+%7C+The+Principles+of+Design+EXPLAINED.txt\" target=\"_blank\" rel=\"noopener\">transcript for \u201cPROPORTION in Art | The Principles of Design EXPLAINED!\u201d here (opens in new window).<\/a><\/p>\n<\/section>\n<h2>Proportional Systems<\/h2>\n<h3>Golden Ratio<\/h3>\n<div class=\"textbox shaded\">\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\n<p>The <strong>golden ratio<\/strong>, approximately equal to [latex]1.618[\/latex], is a mathematical concept found in many aspects of the natural world and used extensively in art, design, and architecture. It is thought to be aesthetically pleasing due to its balance and harmony.<\/p>\n<\/div>\n<section class=\"textbox example\">If a person\u2019s height is [latex]6[\/latex] ft [latex]2[\/latex] in, what is the approximate length from their belly button to the floor rounded to the nearest inch if the ratio is golden?<\/p>\n<div class=\"qa-wrapper\" style=\"display: block\"><button class=\"show-answer show-answer-button collapsed\" data-target=\"q160930\">Show Solution<\/button><\/p>\n<div id=\"q160930\" class=\"hidden-answer\" style=\"display: none\"><\/p>\n<p><strong>Step 1<\/strong>: Convert the height to inches<\/p>\n<p style=\"text-align: center;\">[latex]6\\text{ ft } 2\\text{ in }=74\\text{ in }[\/latex]<\/p>\n<p><strong>Step 2<\/strong>: Calculate the length from the belly button to the floor, [latex]L[\/latex].<\/p>\n<p style=\"text-align: center;\">[latex]\\frac{74}{L} = 1.618[\/latex]<\/p>\n<p style=\"text-align: center;\">[latex]L = 45.7 \\text{ in }[\/latex]<\/p>\n<p>The length from the person\u2019s belly button to the floor would be approximately [latex]46[\/latex] in.<\/p>\n<\/div>\n<\/div>\n<\/section>\n<h4>Golden Ratio and the Fibonacci Sequence Relationship<\/h4>\n<div class=\"textbox shaded\">\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\n<p>The <strong>Fibonacci Sequence<\/strong> is a series of numbers where each number is the sum of the two preceding ones, often starting with [latex]0[\/latex] and [latex]1[\/latex]. This sequence has a close relationship with the Golden Ratio; as the sequence progresses, the ratio of consecutive Fibonacci numbers converges to the Golden Ratio.<\/p>\n<\/div>\n<section class=\"textbox watchIt\"><iframe loading=\"lazy\" title=\"YouTube video player\" src=\"https:\/\/www.youtube.com\/embed\/2tv6Ej6JVho\" width=\"560\" height=\"315\" frameborder=\"0\" allowfullscreen=\"allowfullscreen\"><\/iframe><\/p>\n<p>You can view the\u00a0<a href=\"https:\/\/course-building.s3.us-west-2.amazonaws.com\/Quantitative+Reasoning+-+2023+Build\/Transcriptions\/What+is+the+Fibonacci+Sequence+%26+the+Golden+Ratio_+Simple+Explanation+and+Examples+in+Everyday+Life.txt\" target=\"_blank\" rel=\"noopener\">transcript for \u201cWhat is the Fibonacci Sequence &amp; the Golden Ratio? Simple Explanation and Examples in Everyday Life\u201d here (opens in new window).<\/a><\/p>\n<\/section>\n<section class=\"textbox example\">If a circular row on a pinecone contains [latex]21[\/latex] scales and models the Fibonacci sequence, approximately how many scales would be found on the next circular row?<\/p>\n<div class=\"qa-wrapper\" style=\"display: block\"><button class=\"show-answer show-answer-button collapsed\" data-target=\"q160931\">Show Solution<\/button><\/p>\n<div id=\"q160931\" class=\"hidden-answer\" style=\"display: none\">\nThe number of scales in a circular row of a pinecone is often modeled with the numbers in the Fibonacci sequence, which is [latex]1, 1, 2, 3, 5, 8, 13,21,...[\/latex] where the next number in the sequence is the sum of [latex]13+21=34[\/latex]. There would be [latex]34[\/latex] scales in the next row of the pinecone.\n<\/div>\n<\/div>\n<\/section>\n<section class=\"textbox example\">The [latex]23[\/latex]rd Fibonacci number is [latex]28,657[\/latex] and [latex]24[\/latex]th is [latex]46,368[\/latex]. Show that the ratio of the [latex]24[\/latex]th and [latex]23[\/latex]rd Fibonacci numbers is approximately [latex]\\phi[\/latex]. Round your answer to the nearest thousandth.<\/p>\n<div class=\"qa-wrapper\" style=\"display: block\"><button class=\"show-answer show-answer-button collapsed\" data-target=\"q160932\">Show Solution<\/button><\/p>\n<div id=\"q160932\" class=\"hidden-answer\" style=\"display: none\">\n[latex]\\frac{46,368}{28,657}=1.618[\/latex]; The ratio of the [latex]24[\/latex]th and [latex]23[\/latex]rd term is approximately equal to the value of [latex]\\phi[\/latex] rounded to the nearest thousandth, [latex]1.618[\/latex].\n<\/div>\n<\/div>\n<\/section>\n<h3>Golden Rectangles<\/h3>\n<div class=\"textbox shaded\">\n<p><strong>The Main Idea\u00a0<\/strong><\/p>\n<p>A <strong>golden rectangle<\/strong> is a rectangle whose length to width ratio is the golden ratio. It possesses the unique property of remaining a golden rectangle even after removing a square. This shape, which is related to the Fibonacci sequence and the golden ratio, is often found in architectural and artistic designs due to its pleasing aesthetic qualities.<\/p>\n<\/div>\n<section class=\"textbox example\">A frame has dimensions of [latex]10[\/latex] in by [latex]8[\/latex] in. Calculate the ratio of the sides rounded to the nearest thousandth and determine if the size approximates a golden rectangle.<\/p>\n<div class=\"qa-wrapper\" style=\"display: block\"><button class=\"show-answer show-answer-button collapsed\" data-target=\"q160933\">Show Solution<\/button><\/p>\n<div id=\"q160933\" class=\"hidden-answer\" style=\"display: none\">\n[latex]\\frac{10}{8} = 1.25[\/latex]; A golden rectangle\u2019s ratio is approximately [latex]1.618[\/latex]. The frame dimensions are close to a golden rectangle.\n<\/div>\n<\/div>\n<\/section>\n<h4>Golden Ratio in Art<\/h4>\n<p>In art, the golden ratio has been used as a principle of aesthetic proportion. When a line is divided into two parts in such a way that the ratio of the whole line to the larger part is equal to the ratio of the larger part to the smaller part, this is said to exemplify the golden ratio. Many artists and designers use the golden ratio to create compositions that are visually balanced and harmonious.<\/p>\n<p>It&#8217;s thought that Leonardo da Vinci&#8217;s &#8220;Mona Lisa&#8221; and &#8220;The Last Supper&#8221; and Salvador Dali&#8217;s &#8220;The Sacrament of the Last Supper&#8221; incorporate the golden ratio. However, its presence in art often invites debate, as interpretations can be subjective.<\/p>\n<h4>Golden Ratio in Design<\/h4>\n<p>In design, the golden ratio is employed to create pleasing, organic, and harmonious proportions. It is frequently applied in graphic design, logo design, product design, and even website design. Many designers create a golden rectangle, to guide the layout and placement of elements.<\/p>\n<h4>Golden Ratio in Architecture<\/h4>\n<p>The golden ratio is also observed in architecture. From the Parthenon in Athens to the Pyramids of Egypt, to more modern structures, the golden ratio has been used to create buildings that are pleasing to the eye due to their sense of balance and proportion. The architect Le Corbusier explicitly used the golden ratio in his Modulor system for the scale of architectural proportion.<\/p>\n<h3>The Rule of Thirds<\/h3>\n<section class=\"textbox watchIt\"><iframe loading=\"lazy\" title=\"YouTube video player\" src=\"https:\/\/www.youtube.com\/embed\/7v3wt__ZHWQ\" width=\"560\" height=\"315\" frameborder=\"0\" allowfullscreen=\"allowfullscreen\"><\/iframe><\/p>\n<p>You can view the\u00a0<a href=\"https:\/\/course-building.s3.us-west-2.amazonaws.com\/Quantitative+Reasoning+-+2023+Build\/Transcriptions\/Understanding+the+Rule+of+Thirds+_+Adobe+Design+Principles+Course.txt\" target=\"_blank\" rel=\"noopener\">transcript for \u201cUnderstanding the Rule of Thirds | Adobe Design Principles Course\u201d here (opens in new window).<\/a><\/p>\n<\/section>\n","protected":false},"author":15,"menu_order":14,"template":"","meta":{"_candela_citation":"[]","pb_show_title":"on","pb_short_title":"","pb_subtitle":"","pb_authors":[],"pb_section_license":""},"chapter-type":[],"contributor":[],"license":[],"part":91,"module-header":"fresh_take","content_attributions":[],"internal_book_links":[],"video_content":null,"cc_video_embed_content":{"cc_scripts":"","media_targets":[]},"try_it_collection":null,"_links":{"self":[{"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/pressbooks\/v2\/chapters\/4773"}],"collection":[{"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/pressbooks\/v2\/chapters"}],"about":[{"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/wp\/v2\/types\/chapter"}],"author":[{"embeddable":true,"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/wp\/v2\/users\/15"}],"version-history":[{"count":16,"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/pressbooks\/v2\/chapters\/4773\/revisions"}],"predecessor-version":[{"id":14719,"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/pressbooks\/v2\/chapters\/4773\/revisions\/14719"}],"part":[{"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/pressbooks\/v2\/parts\/91"}],"metadata":[{"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/pressbooks\/v2\/chapters\/4773\/metadata\/"}],"wp:attachment":[{"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/wp\/v2\/media?parent=4773"}],"wp:term":[{"taxonomy":"chapter-type","embeddable":true,"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/pressbooks\/v2\/chapter-type?post=4773"},{"taxonomy":"contributor","embeddable":true,"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/wp\/v2\/contributor?post=4773"},{"taxonomy":"license","embeddable":true,"href":"https:\/\/content.one.lumenlearning.com\/quantitativereasoning\/wp-json\/wp\/v2\/license?post=4773"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}