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Teapots! Georgios Gousios & Erik Meijer TU Delft

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Draw this in pure HTML + CSS!

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   div{  background:Black;                position:absolute;                width:9px;  }
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My  borders  are  bigger  than  yours

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Could  do  any  triangle  with   ver2cal  or  horizontal  leg

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Make  right  border  zero  width Make  bo8om  border  zero  width

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α  (1,4) β(4,  1) γ(6,  7)

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10 f(x)  =  αx  +  β analy2c  geometry  101

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10 f(x)  =  αx  +  β analy2c  geometry  101 φ α  =  tan(φ)

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10 f(x)  =  αx  +  β analy2c  geometry  101 φ α  =  tan(φ) }β

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10 f(x)  =  αx  +  β analy2c  geometry  101 φ α  =  tan(φ) }β  μ(5,4)  v(4,3)

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10 f(x)  =  αx  +  β analy2c  geometry  101 φ α  =  tan(φ) }β  μ(5,4)  v(4,3) α  =  (μ.y  -­‐  ν.y)  /  (μ.x  -­‐  ν.x) β  =  μ.y  -­‐  α  *  (μ.x)

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11 f(x)  =  αx  +  β g(x)  =  γx  +  δ analy2c  geometry  101

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11 f(x)  =  αx  +  β g(x)  =  γx  +  δ analy2c  geometry  101 (x,  (f(x)|g(x))

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11 f(x)  =  αx  +  β g(x)  =  γx  +  δ analy2c  geometry  101 (-Long.MaxValue to Long.MaxValue).find(x => f(x) == g(x)) (x,  (f(x)|g(x))

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11 f(x)  =  αx  +  β g(x)  =  γx  +  δ analy2c  geometry  101 (-Long.MaxValue to Long.MaxValue).find(x => f(x) == g(x)) (x,  (f(x)|g(x)) (min(β,δ) to max(β,δ)).find(x => f(x) == g(x))

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11 f(x)  =  αx  +  β g(x)  =  γx  +  δ analy2c  geometry  101 (-Long.MaxValue to Long.MaxValue).find(x => f(x) == g(x)) αx  +  β  =  γx  +  δ              <=> αx  -­‐  γx  =  δ  -­‐  β                  <=> x  =  (δ  -­‐  β)/(α  -­‐  γ) (x,  (f(x)|g(x)) (min(β,δ) to max(β,δ)).find(x => f(x) == g(x))

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α  (1,4) β(4,  1) γ(6,  7) α’  (6,4) δ  (5,4)

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α  (1,4) β(4,  1) γ(6,  7) δ  (5,4)

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α  (1,4) β(4,  1) δ  (5,4)

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α  (1,4) β(4,  1) δ  (5,4)

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α  (1,4) β(4,  1) δ  (5,4)

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α  (1,4) β(4,  1) δ  (5,4)

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α  (1,4) β(4,  1) δ  (5,4) ε  (4,4)

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α  (1,4) β(4,  1) δ  (5,4) ε  (4,4)

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α  (1,4) β(4,  1) δ  (5,4) ε  (4,4) WIN!

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α  (1,4) β(4,  1) δ  (5,4) ε  (4,4) WIN! WIN!

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4)

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α  (1,4) γ(6,  7) δ  (5,4) Stop when too small to see, e.g. when area is 1 or when line is 1 pixel

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The challenge • Teams of 2 • Convert code to Hack gist:gousiosg/6871500 • Speed it up • Add types • Use Hack containers • Optimize triangle generation • Fastest (relative) speed up wins t-shirt! • Extra hacker’s tie-dye t-shirt if output is HTML!

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Rules • The code must produce exactly the same number of triangles as base case • Results are reported as mean of 5 runs • Don’t remove assertions • Don’t change triangle generation cutoff • No busy loops in base case :-)