Editing Newton's method (section)

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{"cc_re__cc_re__cc_by_sa_3_0": [" 1.618 (more precisely, the golden ratio). An alternative is to compute a value for the derivative or second derivative accurately, but reusing the same value for several successive iterations.\n\nModifications of Newton's method can also lead to more specialized algorithms, such as the [[Durand-Kerner method]] which is used to find simultaneous roots of a polynomial.\n</textarea><div id=\"editpage-copywarn\">\n<p>You agree to release your contributions under the terms of the <span class=\"plainlinks\"><a href=\"http://creativecommons.org/licenses/by-sa/3.0\" class=\"external text\" rel=\"nofollow\">Creative Commons Attribution\u2013ShareAlike 3.0 Unported</a></span> (CC-BY-SA) license. If you don't want your work to be edited mercilessly and redistributed at will, please don't submit it here. We can't accept contributions that aren't your own work, unless they're in the public domain, or available under a license that permits CC-BY-SA redistribution, and properly attributed.\n</p>\n</div>\n<div class='editOptions'>\n<span class=\"mw-summary\" id=\"wpSummaryLabel\"><label for=\"wpSummary\">Summary:</lab"], "copyright__copyright__copyright": ["ons under the terms of the Creative Commons Attribution\u2013ShareAlike 3.0 Unported (CC-BY-SA) license. If you don't want your work to be edited mercilessly and redistributed at will, please don't submit it here. We can't accept contributions that aren't your own work, unless they're in the public domain, or available under a license that permits CC-BY-SA redistribution, and properly attributed.\n\nCancel | Editing help (opens in new window)\nPersonal tools\nVariants\nActions\nNavigation\nCommunity\nToolbox"]}