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[]\OT1/cmtt/m/n/10 // tree[i] is sum of elements with indexes i&(i+1)..i, inclu
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[]\OT1/cmtt/m/n/10 // (Note: this is a bit different from what is proposed in F
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[]\OT1/cmtt/m/n/10 // To see why it makes sense, think about the trailing 1's i
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[]      \OT1/cmtt/m/n/10 int d = upper_bound(M.begin(),M.begin()+n,S[i]) - M.be
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[2]
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File: ./geometria/geo.cpp  (verbatim)

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[]\OT1/cmtt/m/n/10 point operator+ (const point &q) {return point (x + q.x, y+q
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[]    \OT1/cmtt/m/n/10 return cmp((p.substract(r)).crossProduct(q.substract(r))
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File: ./lca/hackers.cpp  (verbatim)

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[]\OT1/cmtt/m/n/10 //maxi[a][b] = m^^Saxima arista entre a y los pap^^Sas de a 
hasta una distancia de 2^b[] 
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[]\OT1/cmtt/m/n/10 int maxi[3000][20], pai[3000], inf = 1 << 30, dist[3000], pp
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[]\OT1/cmtt/m/n/10 // maxi[i][j] es un camino de tama~no 2^j. Entonces lo parti
mos en dos.[] 
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[]\OT1/cmtt/m/n/10 // el primer argumento es la primera parte del camino (lo m^
^Sas arriba)[] 
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[]\OT1/cmtt/m/n/10 // y el seguno argumento es la segunda parte (lo m^^Sas abaj
o. M^^Sas cerca del nodo i)[] 
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[]\OT1/cmtt/m/n/10 // maxi[i][0] = peso para llegar a i desde el pap^^Sa (2^0 =
 1, pap^^Sa a 1 de distancia)[] 
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[]      \OT1/cmtt/m/n/10 maxi[i][j] = max(maxi[pp[i][j - 1]][j - 1], maxi[i][j 
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[]      \OT1/cmtt/m/n/10 int w = edges[i].first, u = edges[i].second.first, v =
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[]      \OT1/cmtt/m/n/10 while (i + h < n && j + h < n && str[i+h] == str[j+h])
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[]  \OT1/cmtt/m/n/10 if(W != s.substr(pos[r], W.size())) return -1; // not here
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[]\OT1/cmtt/m/n/10 // Get the biggest repeated substring and how many times it 
appears[] 
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[]    \OT1/cmtt/m/n/10 if(longest < height[i]) { longest = height[i]; position 
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most pos)[] 
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[]\OT1/cmtt/m/n/10 // if a string is repeated m+1 times, then it's repeated m t
imes too[] 
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[]\OT1/cmtt/m/n/10 // The answer is the maximum, over i, of the longest common 
prefix[] 
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[]\OT1/cmtt/m/n/10 // The answer is the smallest i for which s.size() - pos[i] 
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File: ./teoria_numeros/bigMod.cpp  (verbatim)
File: ./teoria_numeros/extended_gcd.cpp  (verbatim)
File: ./teoria_numeros/fib.cpp  (verbatim)
[17]
File: ./teoria_numeros/phiEu.cpp  (verbatim)
File: ./teoria_numeros/prim_factors.cpp  (verbatim)
File: ./segment-tree/segment.cpp  (verbatim)

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[]\OT1/cmtt/m/n/10 int node = 0, left = 0, right = n - 1; //intervalo inicial [
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[18]
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[]\OT1/cmtt/m/n/10 la funcion es tal que node representa el intervalo [left, ri
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[]\OT1/cmtt/m/n/10 // si el segmento [left, right] es parte de lo que queremos 
sumar[] 
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[]\OT1/cmtt/m/n/10 res += sum(max(mid + 1, from), to, node * 2 + 2, mid + 1, ri
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