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b'Subscribe to the podcast and notes:\\xa0https://qurantalk.podbean.com/\\nQuran translation on iOS:\\xa0https://apple.co/2C1YGXj\\nAdditional Resources:\\xa0http://www.masjidtucson.org\\nContact: qurantalk (at) gmail (dot) com\\n\\xa0\\nTheorem:\\xa0a general proposition not self-evident but proved by a chain of reasoning; a truth established by means of accepted truths. \\xa0\\nIn mathematics, the Pythagorean theorem, relation of the three sides of a right triangle. \\nIt states that the square of the hypotenuse (the side opposite the right angle) is equal to the sum of the squares of the other two sides. \\nThe theorem can be written as an equation relating the lengths of the sides a, b and c, where c represents the length of the hypotenuse and a and b the lengths of the triangle\'s other two sides.\\na^2+b^2=c^2\\nThere are over 350 proofs to how to prove that this is true for all conditions \\nFermat\'s last theorem \\xa0\\nPierre de Fermat, (born August 17, 1601, Beaumont-de-Lomagne, France\\u2014died January 12, 1665, Castres), French mathematician who is often called the founder of the modern theory of numbers. Together with Ren\\xe9 Descartes, Fermat was one of the two leading mathematicians of the first half of the 17th century. \\nAndrew Wiles spent 7 years in secrecy working on the theorem\\xa0 \\nFirst heard about the theorem when he was 10 years old\\nIn 1986, when he was 33 years old he was a professor at Princeton and spent the next 7 years of his life working in secret trying to prove this theorem \\nIn June 1993, he presented his proof to the public for the first time at a conference in Cambridge.\\nHe gave a lecture a day on Monday, Tuesday and Wednesday with the title "Modular Forms, Elliptic Curves and Galois Representations". There was no hint in the title that Fermat\'s last theorem would be discussed, Dr. Ribet said. ... Finally, at the end of his third lecture, Dr. Wiles concluded that he had proved a general case of the Taniyama conjecture. Then, seemingly as an afterthought, he noted that that meant that Fermat\'s last theorem was true. Q.E.D.[17]\\nIn August 1993, it was discovered that the proof contained a flaw in one area. Wiles tried and failed for over a year to repair his proof. According to Wiles, the crucial idea for circumventing, rather than closing, this area came to him on 19 September 1994, when he was on the verge of giving up. Together with his former student\\xa0Richard Taylor, he published a second paper which circumvented the problem and thus completed the proof. Both papers were published in May 1995 in a dedicated issue of the\\xa0Annals of Mathematics.[18][19]\\nhttps://en.wikipedia.org/wiki/Andrew_Wiles\\n\\xa0\\n[9:109] Is one who establishes his building on the basis of reverencing GOD and to gain His approval better, or one who establishes his building on the brink of a crumbling cliff, that falls down with him into the fire of Hell? GOD does not guide the transgressing people.\\n[59:29] If we revealed this Quran to a mountain, you would see it trembling, crumbling, out of reverence for GOD. We cite these examples for the people, that they may reflect.\\n[4:82]\\xa0Why do they not study the Quran carefully? If it were from other than GOD, they would have found in it numerous contradictions. \\n\\xa0\\nTreat the Quran like a theorem \\nIf there is a contradiction then it is our understanding that needs to be redefined \\nQuran is consistent no contradiction\\xa0 \\n[39:23] GOD has revealed herein the best Hadith; a book that is consistent, and points out both ways (to Heaven and Hell). The skins of those who reverence their Lord cringe therefrom, then their skins and their hearts soften up for GOD\'s message. Such is GOD\'s guidance; He bestows it upon whoever wills (to be guided). As for those sent astray by GOD, nothing can guide them.\\n[39:27] We have cited for the people every kind of example in this Quran, that they may take heed. [39:28] An Arabic Quran, without any ambiguity, that they may be righteous. [39:29] GOD cites the example of a man who deals with disputing partners (Hadith),'