編輯推薦:　　心，是人體的君王，統(tǒng)領(lǐng)一切。它既掌控著物質(zhì)屬性的心臟，又掌控著精神屬性的心靈。心不僅主宰著人的喜怒哀樂，也主宰著人的疾病與健康，甚至主宰著人的命運(yùn)。
　　 　　病由心生。疾病，源頭上說是心病。
　　 　　病，人生遇到的一切不愉快事情，都可以說是病。身體上的不舒服固然是病，心理上的不愉快也可以是病，道德素質(zhì)惡劣可以是病，人際交往中的挫折和失敗都可以是病。
　　 　　心靈治愈術(shù)
　　 　　靜心，讓心靈回歸寧?kù)o，要領(lǐng)是盡量做到?jīng)]有雜念，通過靜坐減少雜念，借助睡眠掃除雜念。
　　 　　觀想，集中心念觀想某一對(duì)象，激發(fā)內(nèi)心的精神力量，保持心靈的開放性，讓每一個(gè)念頭都成為良藥。
　　 　　正見，就是活在當(dāng)下，把注意力集中在當(dāng)下，不想過去，也不想未來。過去的是煩惱，未來的是妄想，都是虛幻的；我們能把握的，只有當(dāng)下，當(dāng)下才是實(shí)實(shí)在在的。

內(nèi)容簡(jiǎn)介:　　《心靈能量》一書，以心為起點(diǎn)，將七情、五行性格與心肝脾肺腎五大系統(tǒng)疾病的對(duì)應(yīng)關(guān)系作了深入細(xì)致地分析，以生活化的案例向我們證明了這樣一個(gè)道理：養(yǎng)生不只是養(yǎng)身，更重要的是養(yǎng)心。心生百病，同樣心也能治百病。心是好的藥。
　　 　　總之，這是一本放大心靈能量，教會(huì)你心靈治愈，重拾生命真諦的心靈勵(lì)志書。

目錄:Historical&nbsp;Introduction<br /><br />Chapter&nbsp;1<br /><br />The&nbsp;Fundamental&nbsp;Theorem&nbsp;of&nbsp;Arithmetic<br /><br />1．1&nbsp;Introduction<br /><br />1．2&nbsp;Divisibility<br /><br />1．3&nbsp;Greatest&nbsp;common&nbsp;divisor<br /><br />1．4&nbsp;Prime&nbsp;numbers<br /><br />1．5&nbsp;The&nbsp;fundamental&nbsp;theorem&nbsp;of&nbsp;arithmetic<br /><br />1．6&nbsp;The&nbsp;series&nbsp;of&nbsp;reciprocals&nbsp;of&nbsp;the&nbsp;primes<br /><br />1．7&nbsp;The&nbsp;Euclidean&nbsp;algorithm<br /><br />1．8&nbsp;The&nbsp;greatest&nbsp;common&nbsp;divisor&nbsp;of&nbsp;more&nbsp;than&nbsp;two，&nbsp;numbers<br /><br />Exercises&nbsp;for&nbsp;Chapter&nbsp;1<br /><br />Chapter&nbsp;2<br /><br />Arithmetical&nbsp;Functions&nbsp;and&nbsp;Dirichlet&nbsp;Multiplication<br /><br />2．1&nbsp;Introduction<br /><br />2．2&nbsp;The&nbsp;M6bius&nbsp;function&nbsp;(n)<br /><br />2．3&nbsp;The&nbsp;Euler&nbsp;totient&nbsp;function&nbsp;(n)<br /><br />2．4&nbsp;A&nbsp;relation&nbsp;connecting&nbsp;and&nbsp;u<br /><br />2．5&nbsp;A&nbsp;product&nbsp;formula&nbsp;for&nbsp;(n)<br /><br />2．6&nbsp;The&nbsp;Dirichlet&nbsp;product&nbsp;of&nbsp;arithmetical&nbsp;functions<br /><br />2．7&nbsp;Dirichlet&nbsp;inverses&nbsp;and&nbsp;the&nbsp;M6bius&nbsp;inversion&nbsp;formula<br /><br />2．8&nbsp;The&nbsp;Mangoldt&nbsp;function&nbsp;A(n)<br /><br />2．9&nbsp;Muitiplicative&nbsp;functions<br /><br />2．10&nbsp;Multiplicative&nbsp;functions&nbsp;and&nbsp;Dirichlet&nbsp;multiplication<br /><br />2．11&nbsp;The&nbsp;inverse&nbsp;of&nbsp;a&nbsp;completely&nbsp;multiplicative&nbsp;function<br /><br />2．12&nbsp;Liouville's&nbsp;function)<br /><br />2．13&nbsp;The&nbsp;divisor&nbsp;functions&nbsp;a，(n)<br /><br />2．14&nbsp;Generalized&nbsp;convolutions<br /><br />2．15&nbsp;Formal&nbsp;power&nbsp;series<br /><br />2．16&nbsp;The&nbsp;Bell&nbsp;series&nbsp;of&nbsp;an&nbsp;arithmetical&nbsp;function<br /><br />2．17&nbsp;Bell&nbsp;series&nbsp;and&nbsp;Dirichlet&nbsp;multiplication<br /><br />2．18&nbsp;Derivatives&nbsp;of&nbsp;arithmetical&nbsp;functions<br /><br />2．19&nbsp;The&nbsp;Selberg&nbsp;identity<br /><br />Exercises&nbsp;for&nbsp;Chapter&nbsp;2<br /><br />Chapter&nbsp;3<br /><br />Averages&nbsp;of&nbsp;Arithmetical&nbsp;Functions<br /><br />3．1&nbsp;Introduction<br /><br />3．2&nbsp;The&nbsp;big&nbsp;oh&nbsp;notation．&nbsp;Asymptotic&nbsp;equality&nbsp;of&nbsp;functions<br /><br />3．3&nbsp;Euler's&nbsp;summation&nbsp;formula<br /><br />3．4&nbsp;Some&nbsp;elementary&nbsp;asymptotic&nbsp;formulas<br /><br />3．5&nbsp;The&nbsp;average&nbsp;order&nbsp;of&nbsp;din)<br /><br />3．6&nbsp;The&nbsp;average&nbsp;order&nbsp;of&nbsp;the&nbsp;divisor&nbsp;functions&nbsp;a，(n)<br /><br />3．7&nbsp;The&nbsp;average&nbsp;order&nbsp;of&nbsp;~0(n)<br /><br />3．8&nbsp;An&nbsp;application&nbsp;to&nbsp;the&nbsp;distribution&nbsp;of&nbsp;lattice&nbsp;points&nbsp;visible&nbsp;from&nbsp;the&nbsp;origin<br /><br />3．9&nbsp;The&nbsp;average&nbsp;order&nbsp;of/4n)&nbsp;and&nbsp;of&nbsp;A(n)<br /><br />3．10&nbsp;The&nbsp;partial&nbsp;sums&nbsp;ofa&nbsp;Dirichlet&nbsp;product<br /><br />3．11&nbsp;Applications&nbsp;to&nbsp;pin)&nbsp;and&nbsp;A(n)<br /><br />3．12&nbsp;Another&nbsp;identity&nbsp;for&nbsp;the&nbsp;partial&nbsp;gums&nbsp;of&nbsp;a&nbsp;Dirichlet&nbsp;product<br /><br />Exercises&nbsp;for&nbsp;Chapter&nbsp;3<br /><br />Chapter&nbsp;4<br /><br />Some&nbsp;Elementary&nbsp;Theorems&nbsp;on&nbsp;the&nbsp;Distribution&nbsp;of&nbsp;Prime<br /><br />Numbers<br /><br />4．1&nbsp;Introduction<br /><br />4．2&nbsp;Chebyshev's&nbsp;functions&nbsp;(x)&nbsp;and&nbsp;(x)<br /><br />4．3&nbsp;Relations&nbsp;connecting/x)&nbsp;and&nbsp;n(x)<br /><br />4．4&nbsp;Some&nbsp;equivalent&nbsp;forms&nbsp;of&nbsp;the&nbsp;prime&nbsp;number&nbsp;theorem<br /><br />4．5&nbsp;Inequalities&nbsp;for&nbsp;(n)&nbsp;and&nbsp;p，<br /><br />4．6&nbsp;Shapiro's&nbsp;Tauberian&nbsp;theorem<br /><br />4．7&nbsp;Applications&nbsp;of&nbsp;Shapiro's&nbsp;theorem<br /><br />4．8&nbsp;An&nbsp;asymptotic&nbsp;formula&nbsp;for&nbsp;the&nbsp;partial&nbsp;sums，&nbsp;(I/p)<br /><br />4．9&nbsp;The&nbsp;partial&nbsp;sums&nbsp;of&nbsp;the&nbsp;M6bius&nbsp;function&nbsp;91<br /><br />4．10&nbsp;Brief&nbsp;sketch&nbsp;of&nbsp;an&nbsp;elementary&nbsp;proof&nbsp;of&nbsp;the&nbsp;prime&nbsp;number&nbsp;theorem<br /><br />4．11&nbsp;Selbcrg's&nbsp;asymptotic&nbsp;formula<br /><br />Exercises&nbsp;for&nbsp;Chapter&nbsp;4<br /><br />Chapter&nbsp;5<br /><br />Congruences<br /><br />5．1&nbsp;Definition&nbsp;and&nbsp;basic&nbsp;properties&nbsp;of&nbsp;congruences<br /><br />5．2&nbsp;Residue&nbsp;classes&nbsp;and&nbsp;complete&nbsp;residue&nbsp;systems<br /><br />5．3&nbsp;Linear&nbsp;congruences<br /><br />Chapter&nbsp;6<br /><br />Finite&nbsp;Abelian&nbsp;Groups&nbsp;and&nbsp;Their&nbsp;Characters<br /><br />Chapter&nbsp;7<br /><br />Dirichlet's&nbsp;Theorem&nbsp;on&nbsp;Primes&nbsp;in&nbsp;Arithmetic&nbsp;Progressions<br /><br />Chapter&nbsp;8<br /><br />Periodic&nbsp;Arithmetical&nbsp;Functions&nbsp;and&nbsp;Gauss&nbsp;Sums<br /><br />Chapter&nbsp;9<br /><br />Quadratic&nbsp;Residues&nbsp;and&nbsp;the&nbsp;Quadratic&nbsp;Reciprocity&nbsp;Law<br /><br />Chapter&nbsp;10<br /><br />Primitive&nbsp;Roots<br /><br />Chapter&nbsp;11<br /><br />Dirichlet&nbsp;Series&nbsp;and&nbsp;Euler&nbsp;Products<br /><br />Chapter&nbsp;12<br /><br />The&nbsp;Functions&nbsp;(s)&nbsp;and&nbsp;L(s，x)<br /><br />Chapter&nbsp;13<br /><br />Analytic&nbsp;Proof&nbsp;of&nbsp;the&nbsp;Prime&nbsp;Number&nbsp;Theorem