Teleological argument Warning: You are not logged in. Your IP address will be publicly visible if you make any edits. If you log in or create an account, your edits will be attributed to your username, along with other benefits.Anti-spam check. Do not fill this in! === Newton and Leibniz === [[Isaac Newton]] affirmed his belief in the truth of the argument when, in 1713, he wrote these words in an appendix to the second edition of his [[Philosophiæ Naturalis Principia Mathematica|''Principia'']]: {{blockquote|text=This most elegant system of the sun, planets, and comets could not have arisen without the design and dominion of an intelligent and powerful being.<ref>Newton, I., quoted in Huyssteen, JWV. (ed.), ''Encyclopedia of Science and Religion'', Macmillan, 2003, p. 621.</ref>}} This view, that "God is known from his works", was supported and popularized by Newton's friends [[Richard Bentley]], [[Samuel Clarke]] and [[William Whiston]] in the [[Boyle lectures]], which Newton supervised.<ref>Leshem, A., ''Newton on Mathematics and Spiritual Purity'', Springer, 2003, p. 19.</ref> Newton wrote to Bentley, just before Bentley delivered the first lecture, that: {{blockquote|text=when I wrote my treatise about our Systeme I had an eye upon such Principles as might work with considering men for the beliefe {{sic}} of a Deity, and nothing can rejoice me more than to find it useful for that purpose.<ref>Leshem, A., ''Newton on Mathematics and Spiritual Purity'', Springer, 2003, p. 20.</ref>}} The German philosopher [[Gottfried Leibniz]] disagreed with Newton's view of design in the teleological argument. In the [[Leibniz–Clarke correspondence]], Samuel Clarke argued Newton's case that God constantly intervenes in the world to keep His design adjusted, while Leibniz thought that the universe was created in such a way that God would not need to intervene at all. As quoted by Ayval Leshem, Leibniz wrote:{{blockquote|text=According to [Newton's] doctrine, God Almighty wants [i.e. needs] to wind up his watch from time to time; otherwise it would cease to move. He had not it seems, sufficient foresight to make it a perpetual motion<ref>Leshem, A., ''Newton on Mathematics and Spiritual Purity'', Springer, 2003, pp. 21–22.[https://books.google.com/books?id=fD-qvJp0Q5kC&dq=argument+from+design+%22Samuel+Clarke%22&pg=PA19]</ref>}} Leibniz considered the argument from design to have "only moral certainty" unless it was supported by his own idea of [[pre-established harmony]] expounded in his [[Monadology]].<ref>Pomerlaeau, ''Western Philosophies Religion'', Rowman & Littlefield Publishers, 1998, p. 180.</ref> [[Bertrand Russell]] wrote that "The proof from the pre-established harmony is a particular form of the so-called physico-theological proof, otherwise known as the argument from design." According to Leibniz, the universe is completely made from individual substances known as [[monad (philosophy)|monads]], programmed to act in a predetermined way.<ref>''Encyclopædia Britannica'': "monads are basic substances that make up the universe but lack spatial extension and hence are immaterial. Each monad is a unique, indestructible, dynamic, soullike entity whose properties are a function of its perceptions and appetites."</ref> Russell wrote: {{blockquote|text=In Leibniz's form, the argument states that the harmony of all the monads can only have arisen from a common cause. That they should all exactly synchronize, can only be explained by a Creator who pre-determined their synchronism.<ref>Russell, B., ''A Critical Exposition of the Philosophy of Leibniz,'', Routledge, 2005, First published 1900, p. 218.</ref>}} Summary: Please note that all contributions to Christianpedia may be edited, altered, or removed by other contributors. If you do not want your writing to be edited mercilessly, then do not submit it here. You are also promising us that you wrote this yourself, or copied it from a public domain or similar free resource (see Christianpedia:Copyrights for details). Do not submit copyrighted work without permission! Cancel Editing help (opens in new window) Discuss this page