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Results tagged with mg.metric-geometry 
                Search options                                 not deleted
                                 user 75935
    Euclidean, hyperbolic, discrete, convex, coarse geometry, metric spaces, comparisons in Riemannian geometry, symmetric spaces.
            9
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            3
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            598
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    The devil's playground
                On the $\mathbb{R}^2$ plane, the devil has trapped the angel in an equilateral triangle of firewalls.
The devil
starts at the apex of the triangle.
can move at speed $1$ to leave a trajectory of fir … 
            
        
       
    
            19
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            2
            answers
        
        
            1k
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    Intercept the missile
                A stealth missile $M$ is launched from space station. You, at another space station far away, are trusted with the mission of intercepting $M$ using a single cruise missile $C$ at your disposal . 
Yo … 
            
        
       
    
            45
            votes
        
        
            2
            answers
        
        
            3k
            views
        
    Can the fugitive escape?
                A fugitive is surrounded by $N$ police officers, with the nearest one at distance $1$ away. The fugitive and the officers move alternatively.
In a fugitive move, the fugitive can travel no more than  … 
            
        
       
    
            8
            votes
        
        
            0
            answers
        
        
            274
            views
        
    The busy Star Guardian
                On an infinite plane, the Prime Star has disintegrated into four constituent stars, the North Star, the South Star, the East Star and the West Star, each traveling at a constant speed of $1$ in their  … 
            
        
       
    
            20
            votes
        
        
            3
            answers
        
        
            640
            views
        
    Escaping from infinitely many pursuers
                The fugitive is at the origin. They move at a speed of $1$. There's a guard at $(i,j)$ for all $i,j\in \mathbb{Z}$ except the origin. A guard's speed is $\frac{1}{100}$. The fugitive and the guards mo …