【正文】 ，其極限結(jié)果就是″黃金分割率″－－ 。假設(shè)，這次下落的谷底價(jià)位為10元，則　　=10 =10 　　=10 =10 　　=10 =10 　　=10 =10 　　20=102 　　將可能成為未來(lái)的壓力位。斐波那契對(duì)古代數(shù)學(xué)作了嶄新的思考，更重要的是獨(dú)立地把它推向前進(jìn)。感謝所有關(guān)心、鼓勵(lì)、支持我的家人、親戚和朋友。斐波那契的工作對(duì)后世的影響源遠(yuǎn)流長(zhǎng)，可以說(shuō)是“無(wú)所不在”。 　　此外，還有另一種使用黃金分割線的方法。只是在偶爾的應(yīng)用中發(fā)現(xiàn)他起著至關(guān)重要的作用。人體各個(gè)地方的比例好多都符合黃金分割比或其倒數(shù)：腰以下長(zhǎng)度 / 身高 = 腰以上長(zhǎng)度 / 腰以下長(zhǎng)度 = 頸至腰長(zhǎng)度 / 腰以上長(zhǎng)度 = 頸以上長(zhǎng)度 / 頸至腰長(zhǎng)度 = 身高 / 腰以下長(zhǎng)度 = 腰以下長(zhǎng)度 / 腰以上長(zhǎng)度 = 腰以上長(zhǎng)度 / 頸至腰長(zhǎng)度 = 頸至要腰長(zhǎng)度 / 頸以上長(zhǎng)度 = 身高 / 腰以上長(zhǎng)度 = 腰以下長(zhǎng)度 / 頸至腰長(zhǎng)度 = 并且你對(duì)于自己的手臂了解多少頸以上長(zhǎng)度 / 小臂長(zhǎng)度 = 小臂長(zhǎng)度 / 腰以上長(zhǎng)度 = 小臂長(zhǎng)度 / 頸以上長(zhǎng)度 = 腰以上長(zhǎng)度 / 小臂長(zhǎng)度 = 腰以下長(zhǎng)度 / 小臂長(zhǎng)度 = 早在古希臘時(shí)代，并將其稱為黃金分割率。容易看出，滿足條件的斐波那契數(shù)列是唯一的。他早年隨父在北非從師阿拉伯人習(xí)算，后又游歷地中海沿岸諸國(guó)，回意大利后即寫成《算經(jīng)》（Liber Abac斐波那契數(shù)列在生活中的應(yīng)用 Abstract Fibonacci sequence since its advent, continuously demonstrated its important role in mathematical theory and applications. And Fibonacci slope is satisfied that lease series in modern physical, and quasi crystal structure, and bio, and traffic, and chemical, area are has directly of application. this series is mathematics us of perfect reflected. and and many mathematics concept has close of contact, many looks seems to each other independent of mathematics concept, by Fibonacci wave that lease series, people found has which of mathematics contact. to further fired has people exploration mathematics of interest. on mathematics of cognitive more systematic. On the study of the Fibonacci sequence is a very important study, it can bring to all disciplines very well not only useful, it will have a longterm impact on our lives and prospects of the Fibonacci sequence are incalculable.Keywords: Fibonacci series The golden section Application of the Fibonacci sequence in the life1斐波那契數(shù)列及其應(yīng)用前 言大到整個(gè)宇宙空間到小到分子原子，從時(shí)間到空間，從自然到人類社會(huì)，政治、經(jīng)濟(jì)、軍事等，各種現(xiàn)象中的規(guī)律都能找到斐波那契數(shù)的蹤跡,斐波那契數(shù)列還是數(shù)學(xué)中的一種重要的特殊數(shù)列,.1．斐波那契數(shù)列1．1斐波那契數(shù)學(xué)家列昂納多所以斐波那契數(shù)列的定義為：數(shù)列滿足 。（2） 假設(shè)n=k時(shí)，等式成立。書中，他用了