PYTHON/ COMPUTATIONAL STOICHIOMETRY  Please help me build the stochiometric matrix for the chemical reaction.kindly use the code provided to guide your solution. 1.7 A + 2.1 B + 1.5 C <=> 3 D + 3.8 E + 1.2 F Code Block to build stoichiometric matrix:  import numpy as np # Initialize the stoichiometric matrix as zeros_mtrx = np.zeros((len(reactions), len(species))) for (i_row, r) in enumerate(reactions):        left  = r.split('<=>')[0].strip()    right = r.split('<=>')[1].strip()        left_terms = left.split('+')    left_terms = [t.strip() for t in left_terms] # in-place clean up        right_terms = right.split('+')    right_terms = [t.strip() for t in right_terms] # in-place clean up        for t in left_terms: # reactants                tmp = t.split(' ') # split stoichiometric coeff and species name                if len(tmp) == 2: # stoich coeff and species name            coeff = float(tmp[0].strip())            species_member = tmp[1].strip()            j_col = species.index(species_member) # find id of species in the species list                        assert s_mtrx[i_row,j_col] == 0.0, \                   'duplicates not allowed r%r: %r %r r'%\                   (i_row,r,species_member,s_mtrx[i_row,j_col])                        s_mtrx[i_row,j_col] = -1.0 * coeff                    else: # only species name            species_member = tmp[0].strip()            j_col = species.index(species_member)                        assert s_mtrx[i_row,j_col] == 0.0, \                   'duplicates not allowed r%r: %r %r r'%\                   (i_row,r,species_member,s_mtrx[i_row,j_col])                        s_mtrx[i_row,j_col] = -1.0     for t in right_terms: # products                tmp = t.split(' ')                if len(tmp) == 2:            coeff = float(tmp[0].strip())            species_member = tmp[1].strip()            j_col = species.index(species_member)                        assert s_mtrx[i_row,j_col] == 0.0, \                   'duplicates not allowed r%r: %r %r r'%\                   (i_row,r,species_member,s_mtrx[i_row,j_col])                        s_mtrx[i_row,j_col] = 1.0 * coeff        else:            species_member = tmp[0].strip()            j_col = species.index(species_member)                        assert s_mtrx[i_row,j_col] == 0.0, \                   'duplicates not allowed r%r: %r %r r'%\                   (i_row,r,species_member,s_mtrx[i_row,j_col])            s_mtrx[i_row,j_col] = 1.0 print('m x n =',s_mtrx.shape)print('s_mtrx =\n',s_mtrx)print('')print('mole balance vector =\n', s_mtrx@np.ones(len(species)))print('mole balance vector =\n', s_mtrx.sum(1))

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ISBN:9781133187844
Author:Bronson, Gary J.
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PYTHON/ COMPUTATIONAL STOICHIOMETRY 

Please help me build the stochiometric matrix for the chemical reaction.kindly use the code provided to guide your solution.

1.7 A + 2.1 B + 1.5 C <=> 3 D + 3.8 E + 1.2 F

Code Block to build stoichiometric matrix: 

import numpy as np

# Initialize the stoichiometric matrix as zero
s_mtrx = np.zeros((len(reactions), len(species)))

for (i_row, r) in enumerate(reactions):
    
    left  = r.split('<=>')[0].strip()
    right = r.split('<=>')[1].strip()
    
    left_terms = left.split('+')
    left_terms = [t.strip() for t in left_terms] # in-place clean up
    
    right_terms = right.split('+')
    right_terms = [t.strip() for t in right_terms] # in-place clean up
    
    for t in left_terms: # reactants
        
        tmp = t.split(' ') # split stoichiometric coeff and species name
        
        if len(tmp) == 2: # stoich coeff and species name
            coeff = float(tmp[0].strip())
            species_member = tmp[1].strip()
            j_col = species.index(species_member) # find id of species in the species list
            
            assert s_mtrx[i_row,j_col] == 0.0, \
                   'duplicates not allowed r%r: %r %r r'%\
                   (i_row,r,species_member,s_mtrx[i_row,j_col])
            
            s_mtrx[i_row,j_col] = -1.0 * coeff
            
        else: # only species name
            species_member = tmp[0].strip()
            j_col = species.index(species_member)
            
            assert s_mtrx[i_row,j_col] == 0.0, \
                   'duplicates not allowed r%r: %r %r r'%\
                   (i_row,r,species_member,s_mtrx[i_row,j_col])
            
            s_mtrx[i_row,j_col] = -1.0

    for t in right_terms: # products
        
        tmp = t.split(' ')
        
        if len(tmp) == 2:
            coeff = float(tmp[0].strip())
            species_member = tmp[1].strip()
            j_col = species.index(species_member)
            
            assert s_mtrx[i_row,j_col] == 0.0, \
                   'duplicates not allowed r%r: %r %r r'%\
                   (i_row,r,species_member,s_mtrx[i_row,j_col])
            
            s_mtrx[i_row,j_col] = 1.0 * coeff
        else:
            species_member = tmp[0].strip()
            j_col = species.index(species_member)
            
            assert s_mtrx[i_row,j_col] == 0.0, \
                   'duplicates not allowed r%r: %r %r r'%\
                   (i_row,r,species_member,s_mtrx[i_row,j_col])
            s_mtrx[i_row,j_col] = 1.0

print('m x n =',s_mtrx.shape)
print('s_mtrx =\n',s_mtrx)
print('')
print('mole balance vector =\n', s_mtrx@np.ones(len(species)))
print('mole balance vector =\n', s_mtrx.sum(1))

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