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Knapsack_SubsetSum/knapsack.py

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#from fpylll import *
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import random,math,operator,time
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from operator import itemgetter
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import numpy as np
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#from __future__ import division
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from numpy import matrix
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from numpy import linalg as LA
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from numpy import matlib
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def rand_bin_array(K, N):
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arr = np.array([0] * K + [1] * (N - K))
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np.random.shuffle(arr)
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return arr
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def find_random(n, d, hamming):
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a = [random.randint(1, np.floor(2**((2-d)*n))) for _ in range(n)]
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density = float(len(a) / math.log(max(a),2))
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solution = rand_bin_array(n-hamming,n)
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a0 = np.dot(solution, a)
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#return a, a0, density, sum(solution), len(solution), solution
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return a,0,sum(solution)
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def fp2mat(A):
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L = np.zeros(shape=(A.nrows,A.ncols))
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for i in range(A.nrows):
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for j in range(A.ncols):
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L[i,j] = A[i,j]
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L = np.array(L)
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return L
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def mat2fp(A):
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L = matrix([A.shape[0],A.shape[1]])
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for i in range(A.shape[0]):
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for j in range(A.shape[1]):
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L[i,j] = int(A[i,j])
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return L
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def checking(b,n):
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i=0
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x=np.array([0 for _ in range(n)])
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check=(int(abs(b[n+1]))==1)
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while (check==True)&(i<n):
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check=(int(abs(b[i]))==1)
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i=i+1
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if (i==n) & (check==True) & (b[n]==0) & (b[n+2]==0):
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for j in range(n):
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x[j]=abs(b[j]-b[n+1])/2
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return 'Solution found!',x
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else:
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return "There's no solution"
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def knapsack_matrix(a,a0,hamming):
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density=float(len(a)/math.log(max(a),2))
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n = len(a)
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N=int(np.sqrt(n))+2
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L=matrix([[N*int(a[i]) for i in range(0, n)],[0 for i in range(0, n)],[N for i in range(0, n)]])
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L=L.T
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M1 = np.matlib.identity(n)
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M1 = 2*M1; Mb = np.bmat([M1,L])
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zerom = matrix([1 for i in range(0, n)])
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zerom1 = np.bmat([zerom,matrix(N*int(a0)),matrix(1),matrix(int(hamming*N))])
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B = np.vstack([Mb,zerom1])
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B=mat2fp(B)
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return B

Knapsack_SubsetSum/main_knapsack.py

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import knapsack
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def main():
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a, a0, hamming = knapsack.find_random(10,1,5)
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print(knapsack.knapsack_matrix(a, a0, hamming))
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#print(a,a0,hamming)
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if __name__ == '__main__':
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main()

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