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Youmu's homeSummary about chapter 1 and 2 of SICP. Problems caused by UVa10827. A naive implementation for boruvka algorithm. 2014 - 2015 condy.
http://condy0919.github.io/
Summary about chapter 1 and 2 of SICP. Problems caused by UVa10827. A naive implementation for boruvka algorithm. 2014 - 2015 condy.
http://condy0919.github.io/
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https://condy0919.github.io
Summary about chapter 1 and 2 of SICP. Problems caused by UVa10827. A naive implementation for boruvka algorithm. 2014 - 2015 condy.
condy0919.github.io
Machine Learning
http://condy0919.github.io/2014/07/ml-ng
Some are stolen from jiyeqian. 1959) Machine learning is the field of study that gives computers the ability to learn without being explicitly programmed. 1998) A computer program is said to. From experience E with respect to some task T and some performance measure P, if its performance on T, as measured by P, improves with experience E. 回归函数 begin{equation} h theta(x) = theta Tx = theta 0x 0 theta 1x 1 cdots theta nx n end{equation}. 常数项$x 0 = 1$。 将$ frac{ partial}{ partial theta j}J( theta)$展开得到.
Problems caused by UVa10827
http://condy0919.github.io/2014/04/uva10827
Problems caused by UVa10827. 模拟左上角点的坐标O(N 2) * 控制小矩形的长度O(N) * 最大连续子序列和O(N) = O(N 4). S i = a 0 a 1 cdots a i$, 则最大连续子序列可以表示为$S i - S j (i j)$, 若$S i$不变，则只要$S j$为最小，则所求值即可达到最大;而维护当前最小的S只需要O(N)的复杂度。 利用dp的思想 $F i$ 可以是上一次的延续或者是这一次的开始 可以写出如下的状态转移方程. 显然可以看出对于 -3, -2, -1 不成立，问题在于当s小于0时没有及时的清零。 此时，可以将原矩形向下N单位复制一份，再应用上述的方法;或者可以将额外空间减小至O(N), 像 他. 2014 - 2015 condy.
Youmu's home - 链接
http://condy0919.github.io/links
2014 - 2015 condy.
summary about chapter 1 and 2 of SICP
http://condy0919.github.io/2015/02/summary-about-ch1-2-of-sicp
Summary about chapter 1 and 2 of SICP. 再或者，选择了求$f(x) = frac{y}{x}$的 不动点. 如果想要求$ sqrt[n]{x}$的话，应用fixed point需要将原函数f(x)求至少$ log {2}{n}$次average damp，或许采用了抽象的方式来写,. 如果$b frac{a}{2}$, 则显然是$ log$级的; 否则，记$c=a %b$, 则有$gcd(a,b)=gcd(b,c)=gcd(c,b %c), c frac{a}{2}$, 则显然成立，只不过是多乘了一个常数而已。 A p equiv a pmod{p}$ 这就是 费马小定理. A {p-1} equiv 1 pmod{p}$, 使用这个等式的检测素数方法就是 Miller Rabin. 其可以是和式、乘式、幂的形式 一个变量就是一个symbol, 和式的话是一个’( a b)的形式，乘式类同，幂采用’(* a b)这种表示方法。 Unknown expression type - DERIV. 2014 - 2015 condy.
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Problems caused by UVa10827. A naive implementation for boruvka algorithm. Summary about chapter 1 and 2 of SICP. 2014 - 2015 condy.
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Summary about chapter 1 and 2 of SICP. Problems caused by UVa10827. A naive implementation for boruvka algorithm. 2014 - 2015 condy.
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