<?xml version="1.0" encoding="UTF-8"?>
<rss xmlns:itunes="http://www.itunes.com/dtds/podcast-1.0.dtd" xmlns:atom="http://www.w3.org/2005/Atom" xmlns:podcast="https://podcastindex.org/namespace/1.0" xmlns:media="http://search.yahoo.com/mrss/" version="2.0"><channel><title>Golden mean to 5000 digits</title><link>https://www.spreaker.com/podcast/golden-mean-to-5000-digits--7112644</link><description><![CDATA[Immerse yourself in the fascinating intersection of mathematics and aesthetics as we explore the golden ratio through a rotating collection of audiobooks. This podcast delves into the philosophical and artistic implications of this unique proportion, inviting listeners to contemplate how the golden mean has influenced art, architecture, and nature throughout history. Each episode features a new complete audiobook that examines the profound connections between mathematics and beauty, showcasing narratives that illuminate the timeless allure of the golden section. This is not a single story but a series of unique explorations that reveal the depth and complexity of this mathematical marvel. Join us on this enlightening journey and discover a new book with every episode, expanding your understanding of the world through the lens of the golden mean and its remarkable 5000 digits.<br /><br />This show includes AI-generated content.]]></description><atom:link href="https://www.spreaker.com/show/7112644/episodes/feed" rel="self" type="application/rss+xml"/><language>en</language><category>Books</category><copyright>Copyright Plays Genre</copyright><image><url>https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg</url><title>Golden mean to 5000 digits</title><link>https://www.spreaker.com/podcast/golden-mean-to-5000-digits--7112644</link></image><lastBuildDate>Mon, 12 Oct 2026 14:01:06 +0000</lastBuildDate><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:owner><itunes:name>Plays Genre</itunes:name><itunes:email>spreaker73@podcastlibrary.org</itunes:email></itunes:owner><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:subtitle>Immerse yourself in the fascinating intersection of mathematics and aesthetics as we explore the golden ratio through a rotating collection of audiobooks. This podcast delves into the philosophical and artistic implications of this unique proportion,...</itunes:subtitle><itunes:summary><![CDATA[Immerse yourself in the fascinating intersection of mathematics and aesthetics as we explore the golden ratio through a rotating collection of audiobooks. This podcast delves into the philosophical and artistic implications of this unique proportion, inviting listeners to contemplate how the golden mean has influenced art, architecture, and nature throughout history. Each episode features a new complete audiobook that examines the profound connections between mathematics and beauty, showcasing narratives that illuminate the timeless allure of the golden section. This is not a single story but a series of unique explorations that reveal the depth and complexity of this mathematical marvel. Join us on this enlightening journey and discover a new book with every episode, expanding your understanding of the world through the lens of the golden mean and its remarkable 5000 digits.<br /><br />This show includes AI-generated content.]]></itunes:summary><itunes:category text="Arts"><itunes:category text="Books"/></itunes:category><itunes:category text="Science"/><itunes:category text="Science"><itunes:category text="Physics"/></itunes:category><itunes:explicit>false</itunes:explicit><podcast:guid>0d9f5937-7f1d-5ffa-9230-72b7d658b70f</podcast:guid><podcast:txt purpose="ai-content">true</podcast:txt><itunes:type>episodic</itunes:type><item><title>Prelude-William Wordsworth</title><link>https://www.spreaker.com/episode/prelude-william-wordsworth--74074908</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/74074908</guid><pubDate>Wed, 26 Aug 2026 09:00:39 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/74074908/prelude_william_wordsworth.mp3" length="228543030" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>28539</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Christian Science-Mark Twain</title><link>https://www.spreaker.com/episode/christian-science-mark-twain--74052837</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/74052837</guid><pubDate>Tue, 25 Aug 2026 09:00:24 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/74052837/christian_science_mark_twain.mp3" length="231275497" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>28881</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Fourth Dimension-Charles Howard Hinton</title><link>https://www.spreaker.com/episode/fourth-dimension-charles-howard-hinton--74030750</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/74030750</guid><pubDate>Mon, 24 Aug 2026 09:01:44 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/74030750/fourth_dimension_charles_howard_hinton.mp3" length="261886962" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>32703</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Other People's Money-Louis D. Brandeis</title><link>https://www.spreaker.com/episode/other-people-s-money-louis-d-brandeis--74011816</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/74011816</guid><pubDate>Sun, 23 Aug 2026 09:01:38 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/74011816/other_people_s_money_louis_d_brandeis.mp3" length="151974287" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>18978</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Arts and Crafts Essays-Various</title><link>https://www.spreaker.com/episode/arts-and-crafts-essays-various--73988994</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73988994</guid><pubDate>Sat, 22 Aug 2026 09:01:25 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73988994/arts_and_crafts_essays_various.mp3" length="193120745" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>24116</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Water-Closets A Historical, Mechanical, and Sanitary Treatise-Glenn Brown</title><link>https://www.spreaker.com/episode/water-closets-a-historical-mechanical-and-sanitary-treatise-glenn-brown--73969056</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73969056</guid><pubDate>Fri, 21 Aug 2026 09:01:35 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73969056/water_closets_a_historical_mechanical_and_sanitary_treatise_glenn_brown.mp3" length="107704212" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>13450</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Katha Upanishad-Unknown</title><link>https://www.spreaker.com/episode/katha-upanishad-unknown--73948792</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73948792</guid><pubDate>Thu, 20 Aug 2026 09:01:48 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73948792/katha_upanishad_unknown.mp3" length="20292005" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>2534</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Minor Works of Josephus-Flavius Josephus</title><link>https://www.spreaker.com/episode/minor-works-of-josephus-flavius-josephus--73926865</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73926865</guid><pubDate>Wed, 19 Aug 2026 09:01:50 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73926865/minor_works_of_josephus_flavius_josephus.mp3" length="210047013" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>26230</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>General Principle of Relativity In Its Philosophical and Historical Aspect-Herbert Wildon Carr</title><link>https://www.spreaker.com/episode/general-principle-of-relativity-in-its-philosophical-and-historical-aspect-herbert-wildon-carr--73903284</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73903284</guid><pubDate>Tue, 18 Aug 2026 09:02:15 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73903284/general_principle_of_relativity_in_its_philosophical_and_historical_aspect_herbert_wildon_carr.mp3" length="153269326" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>19140</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Frankenstein; or The Modern Prometheus (1818)-Mary Wollstonecraft Shelley</title><link>https://www.spreaker.com/episode/frankenstein-or-the-modern-prometheus-1818-mary-wollstonecraft-shelley--73881783</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73881783</guid><pubDate>Mon, 17 Aug 2026 09:02:31 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73881783/frankenstein_or_the_modern_prometheus_1818_mary_wollstonecraft_shelley.mp3" length="230931723" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>28838</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Birth of Tragedy; or, Hellenism and Pessimism (Version 2)-Friedrich Nietzsche</title><link>https://www.spreaker.com/episode/birth-of-tragedy-or-hellenism-and-pessimism-version-2-friedrich-nietzsche--73861078</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73861078</guid><pubDate>Sun, 16 Aug 2026 09:02:32 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73861078/birth_of_tragedy_or_hellenism_and_pessimism_version_2_friedrich_nietzsche.mp3" length="226885787" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>28332</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Strange Case of Dr. M. K. Jessup-Gray Barker, Morris K. Jessup</title><link>https://www.spreaker.com/episode/strange-case-of-dr-m-k-jessup-gray-barker-morris-k-jessup--73842590</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73842590</guid><pubDate>Sat, 15 Aug 2026 09:03:29 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73842590/strange_case_of_dr_m_k_jessup_gray_barker_morris_k_jessup.mp3" length="68725498" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>8582</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Flying Saucers are Real-Donald Keyhoe</title><link>https://www.spreaker.com/episode/flying-saucers-are-real-donald-keyhoe--73372610</link><description><![CDATA["Flying Saucers are Real" by Donald Keyhoe presents a compelling exploration of the phenomenon of unidentified flying objects, asserting their existence and the implications for humanity. Keyhoe's work delves into the mysteries surrounding these aerial enigmas, urging listeners to consider the broader questions of our place in the universe and the possibility of extraterrestrial life. The themes of curiosity, skepticism, and the quest for truth remain relevant today, as society continues to grapple with the unknown and the limits of human understanding.<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/73372610</guid><pubDate>Mon, 03 Aug 2026 09:01:43 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/73372610/flying_saucers_are_real_donald_keyhoe.mp3" length="214112653" type="audio/mpeg"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>"Flying Saucers are Real" by Donald Keyhoe presents a compelling exploration of the phenomenon of unidentified flying objects, asserting their existence and the implications for humanity. Keyhoe's work delves into the mysteries surrounding these...</itunes:subtitle><itunes:summary><![CDATA["Flying Saucers are Real" by Donald Keyhoe presents a compelling exploration of the phenomenon of unidentified flying objects, asserting their existence and the implications for humanity. Keyhoe's work delves into the mysteries surrounding these aerial enigmas, urging listeners to consider the broader questions of our place in the universe and the possibility of extraterrestrial life. The themes of curiosity, skepticism, and the quest for truth remain relevant today, as society continues to grapple with the unknown and the limits of human understanding.<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>26737</itunes:duration><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item><item><title>Golden mean to 5000 digits - Jerry Bonnell Robert Nemiroff</title><link>https://www.spreaker.com/episode/golden-mean-to-5000-digits-jerry-bonnell-robert-nemiroff--72568838</link><description><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></description><guid isPermaLink="false">https://api.spreaker.com/episode/72568838</guid><pubDate>Wed, 17 Jun 2026 21:13:39 +0000</pubDate><enclosure url="https://dts.podtrac.com/redirect.mp3/api.spreaker.com/download/episode/72568838/golden_mean_to_5000_digits_jerry_bonnell_robert_nemiroff.mp3" length="26028034" type="audio/mpeg"/><podcast:transcript url="https://transcription.spreaker.com/starship/afe448dc-8ce8-4d52-9e9e-fbaf4c75e298/afe448dc-8ce8-4d52-9e9e-fbaf4c75e298.srt" type="application/x-subrip" language="en"/><podcast:transcript url="https://transcription.spreaker.com/starship/afe448dc-8ce8-4d52-9e9e-fbaf4c75e298/afe448dc-8ce8-4d52-9e9e-fbaf4c75e298.txt" type="text/plain" language="en"/><podcast:transcript url="https://transcription.spreaker.com/starship/afe448dc-8ce8-4d52-9e9e-fbaf4c75e298/afe448dc-8ce8-4d52-9e9e-fbaf4c75e298.vtt" type="text/vtt" language="en"/><podcast:txt purpose="ai-content">true</podcast:txt><itunes:author>Jerry Bonnell, Robert Nemiroff</itunes:author><itunes:subtitle>The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio...</itunes:subtitle><itunes:summary><![CDATA[The golden section is a line segment sectioned into two according to the golden ratio. The total length a+b is to the longer segment a as a is to the shorter segment b. In mathematics and the arts, two quantities are in the golden ratio if the ratio between the sum of those quantities and the larger one is the same as the ratio between the larger one and the smaller. The golden ratio is a mathematical constant, approximately 1.6180339887.... At least since the Renaissance, many artists and architects have proportioned their works to approximate the golden ratio—especially in the form of the golden rectangle, in which the ratio of the longer side to the shorter is the golden ratio—believing this proportion to be aesthetically pleasing. Mathematicians have studied the golden ratio because of its unique and interesting properties. (From Wikipedia)<br /><br />This episode includes AI-generated content.]]></itunes:summary><itunes:duration>3254</itunes:duration><itunes:keywords>bonnell,digits,golden,mean,mechanics,nemiroff,physics,quantities,ratio,segment</itunes:keywords><itunes:explicit>false</itunes:explicit><itunes:image href="https://d3wo5wojvuv7l.cloudfront.net/t_rss_itunes_square_1400/images.spreaker.com/original/2551a81f1dcd487f082fda94b6aebccc.jpg"/><itunes:episodeType>full</itunes:episodeType></item></channel></rss>
