4 − 1 pH variations in tomato paste sample containing extracts of fennel seed and ziziphora clinopodioides Lam.
The results of comparing data obtained from Duncan's multiple range test in terms of pH variations in tomato paste samples containing different percentages of fennel seed and ziziphora clinopodioides Lam. extracts for 5-week storage period are represented in Table 1. As shown in ANOVA table (Table 2), pH variations in various tomato paste samples during the storage period were significantly (p < 0.05) dependent on the storage time, extract concentration and the interaction of these two variables (time and extract concentration). The results of this study showed that an increase in the storage time of tomato paste containing different concentrations of the extracts decreased samples pH significantly (p < 0.05). Among the various samples, the control samples containing no additives had significantly higher pH (p < 0.05) during different storage times. Comparison of pH changes in tomato paste samples containing different percentages of fennel seed and ziziphora clinopodioides Lam. extracts showed that an increase in the percentage of extract (for both extracts) from 0.5–2% reduced pH significantly (p < 0.05) but no significant change was observed in pH with an increase in the percentage of extracts from 2–3% (p < 0.05), such that at the end of the storage period (5th week), control treatment had the highest pH and treatments 3 (containing 2% fennel seed extract) (3.81) and 7 (containing 2% ziziphora clinopodioides Lam. extract) (3.79) had the lowest pH.
Table 1
pH variations in tomato paste containing different percentages of plant extracts
Sample
|
First
|
Second
|
Third
|
Forth
|
Fifth
|
Control
|
0.05aA ± 4.44
|
0.02aA ± 4.42
|
0.05abAB ± 4.35
|
0.07aAB ± 4.34
|
0.29aB ± 4.24
|
Treatment 1
|
0.02aA ± 4.41
|
0.07abAB ± 4.34
|
0.20bAB ± 4.32
|
0.00cB ± 4.10
|
0.03bcC ± 3.85
|
Treatment 2
|
0.03aA ± 4.38
|
0.00abA ± 4.36
|
0.08bA ± 4.33
|
0.22aA ± 4.30
|
0.01bcB ± 3.86
|
Treatment 3
|
0.00abA ± 4.32
|
0.00abA ± 4.31
|
0.00bA ± 4.27
|
0.16abA ± 4.26
|
0.02cB ± 3.81
|
Treatment 4
|
0.00abA ± 4.32
|
0.02abA ± 4.31
|
0.01bA ± 4.30
|
0.00abA ± 4.25
|
0.00bB ± 3.86
|
Treatment 5
|
0.00aA ± 4.42
|
0.00aA ± 4.40
|
0.00aA ± 4.40
|
0.00abB ± 4.28
|
0.01bC ± 3.91
|
Treatment 6
|
0.01aA ± 4.45
|
0.00aA ± 4.41
|
0.00aA ± 4.41
|
0.01bB ± 4.24
|
0.01bC ± 3.92
|
Treatment 7
|
0.01aA ± 4.47
|
0.00aA ± 4.42
|
0.01aA ± 4.41
|
0.01bB ± 4.21
|
0.01cC ± 3.79
|
Treatment 8
|
0.01aA ± 4.44
|
0.02aA ± 4.41
|
0.01cB ± 4.19
|
0.05dC ± 3.86
|
0.01bC ± 3.86
|
* Different letters a-d represent significant difference at probability level 95% (p < 0.05). |
* Different letters A-C represent significant difference at probability level 95% (p < 0.05). |
Treatment 1 (containing 0.5% fennel seed extract), treatment 2 (containing 1% fennel seed extract), treatment 3 (containing 2% fennel seed extract), treatment 4(containing 3% fennel seed extract), treatment 5 (containing 0.5% ziziphora clinopodioides Lam. extract), treatment 6 (containing 1% ziziphora clinopodioides Lam. extract), treatment 7 (containing 2% ziziphora clinopodioides Lam. extract) and treatment 8 (containing 3% ziziphora clinopodioides Lam. extract).
Table 2
Variation source
|
Degree of freedom
|
Mean squares
|
F
|
P
|
Storage time (A)
|
4
|
0.933
|
176.039
|
*0.000
|
Sample type (B)
|
8
|
0.063
|
11.869
|
*0.000
|
Interaction(A ×B)
|
32
|
0.043
|
8.032
|
*0.000
|
R-Sq (R2) 92.1%
|
|
* Significant difference at probability level 5%
4 − 2 Acidity variations in tomato paste sample containing extracts of fennel seed and ziziphora clinopodioides Lam.
The results obtained from Duncan's multiple range test regarding the effects of different percentages of fennel seed and ziziphora clinopodioides Lam. extracts on the acidity of the tomato paste for different storage periods are represented in Table 3. As shown in ANOVA table (Table 4), acidity variations in various tomato paste samples during the storage period depended significantly (p < 0.05) on the storage time and extract concentration, but the interaction of these two variables (time and extract concentration) had no significant impact on acidity variations (p < 0.05). As shown in Table 3, in general, the acidity of different samples increased with increasing storage time from one week to five weeks significantly (p < 0.05). Comparing different treatments in terms of acidity showed that control treatment (without extract) had significantly lower acidity than other treatments (p < 0.05). Also comparison of the effects of adding different percentages of fennel seed and ziziphora clinopodioides Lam. extracts to tomato paste showed that by increasing the concentration of each extract, acidity of tomato paste increased significantly (p < 0.05), but this increasing trend of acidity was observed up to 2% concentration of both extracts and with increasing the concentrations of fennel seed and ziziphora clinopodioides Lam. extracts from 2–3%, no significant difference was observed in acidity. In the first week, all tomato paste samples showed no significant differences in terms of acidity, but at the end of the storage period (5th week), control treatment had the lowest acidity (0.506) and treatments 3 (containing 2% fennel seed extract) (0.526) and 7 (containing 2% ziziphora clinopodioides Lam. extract) (0.527) had the highest acidity.
Table 3
Acidity variations in tomato paste containing different percentages of extracts during the storage period
Sample
|
Acidity variations during different weeks
|
|
|
first
|
Second
|
third
|
fourth
|
fifth
|
|
Control
|
0.00dD ± 0.400
|
0.00eCD ± 0.406
|
0.00eC ± 0.415
|
0.02aB ± 0.476
|
0.00bA ± 0.506
|
Treatment 1
|
0.00cD ± 0.415
|
0.000dCCD ± 0.423
|
0.00dC ± 0.433
|
0.01cB ± 0.483
|
0.01abA ± 0.510
|
Treatment 2
|
0.00cE ± 0.413
|
0.00cD ± 0.446
|
0.00cD ± 0.463
|
0.01bB ± 0.492
|
0.00abA ± 0.510
|
Treatment 3
|
0.03aD ± 0.470
|
0.00aC ± 0.486
|
0.00aBC ± 0.498
|
0.04aAB ± 0.513
|
0.00aA ± 0.526
|
Treatment 4
|
0.01dD ± 0.465
|
0.02abC ± 0.474
|
0.02abBC ± 0.488
|
0.04aAB ± 0.509
|
0.01aA ± 0.520
|
Treatment 5
|
0.00cD ± 0.418
|
0.00dCD ± 0.426
|
0.00dC ± 0.434
|
0.00cB ± 0.480
|
0.00abA ± 0.510
|
Treatment 6
|
0.01bD ± 0.437
|
0.00cCD ± 0.444
|
0.00cC ± 0.459
|
0.00bB ± 0.490
|
0.01abA ± 0.513
|
Treatment 7
|
0.01aC ± 0.467
|
0.00aBC ± 0.485
|
0.00aB ± 0.501
|
0.01aAB ± 0.516
|
0.00aA ± 0.527
|
Treatment 8
|
0.01aD ± 0.464
|
0.02abC ± 0.476
|
0.02abBC ± 0.487
|
0.01abAB ± 0.503
|
0.01aA ± 0.519
|
* Different letters a-c represent significant difference at probability level 95% (p < 0.05).
* Different letters A-E represent significant difference at probability level 95% (p < 0.05).
Treatment 1 (containing 0.5% fennel seed extract), treatment 2 (containing 1% fennel seed extract), treatment 3 (containing 2% fennel seed extract), treatment 4(containing 3% fennel seed extract), treatment 5 (containing 0.5% ziziphora clinopodioides Lam. extract), treatment 6 (containing 1% ziziphora clinopodioides Lam. extract), treatment 7 (containing 2% ziziphora clinopodioides Lam. extract) and treatment 8 (containing 3% ziziphora clinopodioides Lam. extract).
Table 4
Acidity variance analysis
Source variation
|
Degree of freedom
|
Mean squares
|
F
|
P
|
Storage time (A)
|
4
|
0.051
|
251.357
|
*0.000
|
Sample type (B)
|
8
|
0.002
|
7.701
|
*0.000
|
Interaction (A×B)
|
32
|
0.000
|
1.327
|
0.150
|
R-Sq (R2) 92.5%
|
|
* Significant difference at probability level 5% |
4 − 3 Brix variations in tomato paste sample containing extracts of fennel seed and ziziphora clinopodioides Lam.
The results of comparing data obtained from Duncan's multiple range test in terms of Brix variations in tomato paste samples containing different percentages of fennel seed and ziziphora clinopodioides Lam. extracts as natural preservatives are represented in Table 5. According to ANOVA table, Brix variations in tomato paste samples containing different percentages of the extracts during the storage period were sinificantly (p < 0.05) dependent on the storage time, extract concentration and the interaction of these two variables (Table 6). As seen from Table 5, in samples enriched with different percentages of the extracts, depending on the changes in the extract percentage, total soluble solids significantly (p < 0.05) increased. On the other hand, Brix of control samples containing no extract and additive increased clearly during the storage period compared to the other treatments. Thus, the results showed that with increasing storage time for treatments containing different percentages of extract, treatments containing lower percentages of extracts had significantly (p < 0.05) higher total soluble solids than treatments containing higher concentrations of extracts. Although treatments containing 3% of fennel seed and ziziphora clinopodioides Lam. extracts during the storage period had no significant difference in total soluble solids (p > 0.05), but their total soluble solids were significantly (p < 0.05) lower compared to the other treatments.
Table 5
Brix variations in tomato paste containing different percentages of extracts during the storage period
Sample
|
Brix variations during different weeks
|
|
firth
|
second
|
Third
|
fourth
|
fifth
|
Control
|
0.00aE ± 27.50
|
0.00aD ± 27.81
|
0.01cC ± 28.13
|
0.06aB ± 28.50
|
0.10aA ± 27.84
|
Treatment 1
|
0.00bE ± 27.20
|
0.13bD ± 27.42
|
0.07bC ± 27.62
|
0.07bB ± 27.86
|
0.05bA ± 27.08
|
Treatment 2
|
0.11bDE ± 27.16
|
0.10bcD ± 27.32
|
0.17bC ± 27.53
|
0.12bcB ± 27.71
|
0.45bcA ± 27.92
|
Treatment 3
|
0.01cD ± 26.96
|
0.00cdC ± 27.16
|
0.12cBC ± 27.29
|
0.05cAB ± 27.63
|
0.07cA ± 27.81
|
Treatment 4
|
0.01cC ± 26.94
|
0.12dC ± 27.02
|
0.06dC ± 27.11
|
0.09dB ± 27.38
|
0.06dA ± 27.62
|
Treatment 5
|
0.05bE ± 27.18
|
0.10bD ± 27.39
|
0.05bC ± 27.64
|
0.16bB ± 27.89
|
0.02bA ± 28.12
|
Treatment 6
|
0.15bE ± 27.13
|
0.13bD ± 27.34
|
0.14bcC ± 27.56
|
0.10bcB ± 27.74
|
0.10bcA ± 27.96
|
Treatment 7
|
0.11cE ± 26.92
|
0.10cdD ± 27.18
|
0.05cC ± 27.33
|
0.03cB ± 27.66
|
0.12cA ± 27.85
|
Treatment 8
|
0.20cC ± 26.95
|
0.12dC ± 27.05
|
0.11dC ± 27.14
|
0.11dB ± 27.41
|
0.06dA ± 27.65
|
* Different letters a-d represent significant difference at probability level 95% (p < 0.05). |
* Different letters A-E represent significant difference at probability level 95% (p < 0.05). |
Treatment 1 (containing 0.5% fennel seed extract), treatment 2 (containing 1% fennel seed extract), treatment 3 (containing 2% fennel seed extract), treatment 4(containing 3% fennel seed extract), treatment 5 (containing 0.5% ziziphora clinopodioides Lam. extract), treatment 6 (containing 1% ziziphora clinopodioides Lam. extract), treatment 7 (containing 2% ziziphora clinopodioides Lam. extract) and treatment 8 (containing 3% ziziphora clinopodioides Lam. extract).
Table 6
Source variation
|
Degree of freedom
|
Mean squares
|
F
|
P
|
Storage time (A)
|
4
|
1.006
|
28.846
|
*0.000
|
Sample type (B)
|
8
|
3.597
|
103.099
|
*0.000
|
Interaction (A×B)
|
32
|
0.154
|
4.414
|
*0.000
|
R-Sq (R2) 92.3%
|
|
* Significant difference at probability level 5% |
In order to predict the acidity and brix data of the tomato paste using the artificial neural network, the winner neuron was first identified by the SOM neural network, and the acidity and brix data were predicted using multilayer perceptron (MLP) artificial neural network. Each input element has 200 data used for the uncontrolled neural network SOM. An uncontrolled neural network topology is seen in Figs. 3 and 4, using a 6*6 and hexagonal structure of 36 neurons. In fact, each of these hexagonal houses is a neuron with neighbors. In Fig. 3, the distance between each neuron and the dependence of each neuron on neighboring neurons is clearly shown. Figure 5 represents the distance between neurons considering the location in real space. The darker the color of each neuron, more distance between the neuron and the neighboring neuron is. For instance, in Fig. 5, the distance between the neurons 25 and 26 is greater than the other neurons, and the distance between the neurons 5 and 6 is lower than the other neurons [18]. In other words, the yellow neurons have the smallest distance with their neighboring neurons. The purpose of the study of Fig. 6) a, b is to determine how much the neurons are excited with inputs such as the concentration, and during different weeks (time). In Fig. 6(a), the range of input of concentration data is in 0.5-3% and contains 200 data. As seen, black neurons 22 and 36 have the least excitability, and the neurons 4, 5,7,10,11 and 28, which are yellow, have a higher excitability. Excitability of neuron 31 is less than that of the other neurons, and the yellow color assigned to the other neurons represents high excitability. Therefore, generally, there is a direct relationship between higher inputs and higher excitability. The higher the number of inputs, the more excitable the neurons are, and the smaller the number of data, the less excitable the neurons are. As shown in Fig. 7, neuron 31 is the most successful ones and the most data assigned to themselves are 40 data. These neurons have covered more points than other neurons. The neurons without data indicate their failure to absorb data. Based on the results of the artificial neural network SOM, the winner neuron is neuron 31 that can be used in the MLP neural network.
In order to show that the predicted data of acidity and Brix are in agreement with experimental data, these data were plotted (Figs. 8 to 9). These graphs, called linear regression graphs, show the agreement between the predicted data and the experimental data, and reveal the results obtained by the network as a straight line crossing the 45-degree line. The closer the resulting line is to the 45 ° line, the better the agreement between the predicted and experimental results of cyanide removal efficiency will be[19]. All the predicted and experimental results are drawn as points around the 45-degree line. According to Figs. 3 to 6 and the expectations from the selected network of design 2-31-1(2 inputs and a hidden layer with 31 neurons and one output), the correlation coefficients for the total data are 0.99301 and 0.99288, respectively
In Figs. 10 and 11, the horizontal axis for an artificial neural network with 1 hidden layer and 31 neurons is the number of experimental data (200 data) and the vertical axis of the network is the output values (predicted results) and the target input data (experimental results). As seen in Figs. 10 and 11, there is no peak between the predicted and experimental values, and the data are totally consistent [19].
In Figs. 12 and 13, the number of outputs predicted by the perceptron artificial neural network is represented with a certain difference from the results obtained for the acidity and brix from experiments on potato pasta. Indeed, in Figs. 12 and 13, the horizontal axis indicates the difference between the estimated output and the output obtained from the experiments and the vertical axis represents the number of these outputs. In Fig. 12, better results are obtained and the guessed 200 outputs are at the distance of 0.00017 from the outputs obtained by experiments, indicating a small network error. Under the best circumstances, the predicted values equal the measured value and the MSE value will be zero.
According to Figs. 14 and 15, the best value of the mean square error (MSE) for the designed network is represented by the Best line, and the network training process is correct if the MSE value of the Train curve is less than this value, as well as Validation and Test values close together [20]. Moreover, the best validation for a network with 1 hidden layers and 31 neurons in steps 3 and 2, is 0.000016499 and 0.0085227, respectively.