天才绅士少女助手克里斯蒂娜「推柿子」

谁都会走 提交于 2019-11-30 23:12:32

pdf往下翻突然看见一个克里斯蒂娜

感觉就像人群当中突然钻出来一个光头!

$\sum\limits_{l<=i<j<=r} {(x_i*y_j-x_j*y_i)}^2$

带修改,

$\sum\limits_{l<=i<j<=r} {x_i}^2*{y_j}^2+\sum\limits_{l<=j<i<=r}{x_i}^2*{y_j}^2-\sum\limits_{l<=i<j<=r}2*x_i*x_j*y_i*y_j$

$\sum\limits_{l<=i,j<=r,[i!=j]} {x_i}^2*{y_j}^2-\sum\limits_{l<=i<j<=r} 2*x_i*x_j*y_i*x_j$

$\sum\limits_{l<=i,j<=r,[i可以=j]} {x_i}^2*{y_j}^2-\sum\limits_{l<=i<=r}x_i*y_i-\sum\limits_{l<=i<j<=r} 2*x_i*x_j*y_i*y_j$

$(\sum\limits_{l<=i<=r}{x_i}^2) (\sum\limits_{l<=i<=r} {y_i}^2) -\sum\limits_{l<=i<=r} {x_i}^2*{y_i}^2-2*\sum\limits_{l<=i<j<=r} x_i*x_j*y_i*y_j$

$(\sum\limits_{l<=i<=r}{x_i}^2)(\sum\limits_{l<=i<=r}{y_i}^2)-(\sum\limits_{l<=i<=r}x_i*y_i)^2$

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