query: Find smallest $x, y$
positive_passages.docid: 20823
positive_passages.text: If $\gcd(a,b) = 1$ and $a,b\mid x$ then $ab\mid x$.
negative_passages.docid: 117907
negative_passages.text: A question regarding independence of $\min{\{X,Y\}}$ and $X-Y$ when $X,Y$ follows iid geometric distribution
negative_passages.docid: 16294
negative_passages.text: Drawing minimal xy axis
negative_passages.docid: 80638
negative_passages.text: find the minimum value given constraints
negative_passages.docid: 55053
negative_passages.text: smallest number for given sum of digits
negative_passages.docid: 6190
negative_passages.text: Maximum/minimum of two random variables is a random variable
negative_passages.docid: 48964
negative_passages.text: Finding the shortest distance between two lines
negative_passages.docid: 74498
negative_passages.text: Smallest dense subset of $\mathbb{R}$
negative_passages.docid: 95084
negative_passages.text: What is the expected value of $\min\{|X|,|Y|\}/\max\{|X|,|Y|\}$ assuming $X$ and $Y$ are independent?
negative_passages.docid: 77124
negative_passages.text: Find the minimum number of instructions
negative_passages.docid: 155493
negative_passages.text: Minimum value of the expression given below.
negative_passages.docid: 109601
negative_passages.text: Does the equation $\displaystyle min_{x,y} f(x,y)=min_{y}min_{x}f(x,y)=min_{x}min_{y}f(x,y)$ always hold for a minimization problem?
negative_passages.docid: 85463
negative_passages.text: Minimum value selection
negative_passages.docid: 101372
negative_passages.text: Questions concerning smallest fraction between two given fractions.
negative_passages.docid: 158704
negative_passages.text: How to minimize $\sum_{i=1}^p (y_i-x_i)^2$ with constraints $\sum_{i=1}^p y_i - 1 =0$ and $\forall i=\overline{1,p}:-y_i \le 0$?
negative_passages.docid: 96382
negative_passages.text: Minimum of the Gamma Function $\Gamma (x)$ for $x>0$. How to find $x_{\min}$?
negative_passages.docid: 73716
negative_passages.text: Let $x,y,z>0$ and $x+y+z=1$, then find the least value of ${{x}\over {2-x}}+{{y}\over {2-y}}+{{z}\over {2-z}}$