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Table 1 Comparison of results using different iterations of Partitioning Around Medoids (PAM)

From: Clustering analysis of large-scale phenotypic data in the model filamentous fungus Neurospora crassa

Weightc

Number of Clusters

Average % consensusa

Average relative standard deviation (RST)b

Conidia number

Conidia morphology

Protoperithecia number

Protoperithecia morphology

Perithecia number

Perithecia morphology

Ascospore number

Ascospore morphology

Average % consensus overall

Basal hyphae growth rate

Aerial hyphae height

Average RST overall

0

18

91.72

94.20

93.74

94.23

95.27

93.34

96.35

98.32

95.06

26.76

34.12

13.20

0

19

92.16

94.50

94.05

94.51

95.45

93.66

96.48

98.39

95.29

25.33

32.54

12.76

0

20

92.50

94.78

94.35

94.79

95.68

93.92

96.66

98.47

95.52

24.62

30.43

12.36

0

21

93.02

95.19

94.61

95.04

95.88

94.21

96.81

97.03

95.54

28.30

31.30

13.09

1

31

95.92

96.57

93.46

94.99

95.70

95.39

97.32

98.76

96.03

19.80

24.13

11.02

1

32

95.22

96.66

94.40

95.98

95.84

95.53

97.40

98.80

96.37

20.18

24.55

10.44

1

33

95.67

97.05

94.57

96.11

95.97

95.67

97.47

97.95

96.40

22.57

25.24

10.92

2

32

96.23

94.89

94.02

95.04

94.22

95.51

98.76

98.82

95.90

17.52

26.50

10.88

2

33

96.35

95.05

94.20

95.19

94.31

95.64

98.79

98.86

96.01

16.91

25.83

10.67

2

34

95.45

95.24

94.99

96.82

94.47

95.77

98.82

98.89

96.43

17.55

26.30

10.22

2

35

95.15

94.62

95.00

96.91

93.95

94.98

98.03

98.09

95.94

18.98

25.30

11.19

3

29

96.20

96.09

93.25

94.20

92.63

95.26

95.53

97.62

94.94

13.77

27.67

10.82

3

30

96.37

96.22

93.47

94.39

92.88

95.34

95.67

97.70

95.10

13.43

26.61

10.60

3

31

97.45

97.64

91.71

94.52

94.39

94.05

95.14

96.63

94.87

15.60

27.08

10.98

3

32

97.45

97.29

92.26

94.54

93.62

93.38

95.46

96.91

94.78

15.46

27.69

11.41

3

33

96.92

96.53

92.41

94.65

93.28

92.81

95.29

96.69

94.52

17.58

26.11

12.14

4

32

90.89

94.99

93.99

95.11

94.39

94.23

94.57

97.20

94.93

14.23

18.81

11.42

4

33

90.50

94.98

93.99

94.80

94.13

93.80

94.40

97.37

94.78

14.21

19.08

11.96

4

34

90.78

94.78

94.10

94.83

94.76

94.13

94.97

97.46

95.01

14.10

20.18

11.75

4

35

90.82

94.93

94.27

94.98

94.91

94.23

95.11

97.53

95.14

13.78

19.68

11.57

5

36

85.84

95.66

94.14

95.40

95.38

93.87

94.33

97.42

95.17

14.09

13.44

11.26

5

37

85.28

95.45

94.18

95.41

95.51

94.04

94.48

97.49

95.22

13.99

12.45

11.22

5

38

85.18

95.55

94.88

95.63

94.53

94.15

94.03

97.55

95.19

13.90

12.05

11.20

5

39

84.56

95.62

95.24

96.70

94.67

94.30

94.18

97.61

95.48

13.93

12.46

11.00

5

40

84.36

95.37

96.40

96.26

94.37

94.01

94.33

97.67

95.49

13.80

12.71

10.96

6

39

89.07

95.73

94.33

94.58

93.57

93.70

93.89

97.39

94.03

14.11

11.64

11.03

6

40

89.64

95.83

94.22

94.71

93.73

93.86

94.04

97.45

94.19

13.94

11.86

10.98

  1. aAverage percent consensus - For each cluster the category that was most prevalent was determined and represented as a percent. Then each cluster’s most prevalent category was used to create a trait average
  2. bAverage relative standard deviation - For continuous variables, the standard deviation for each cluster was calculated and then divided by the cluster mean to determine the relative standard deviation
  3. cWeight - Each phenotype was assigned a specific weight relative to the other traits when creating the Gower’s distance matrix. The phenotypes are in the order as shown in Table 1
  4. No weight = (1,1,1,1,1,1,1,1,1,1); Weight 1 = (1,1,1,1,1,1,1,1,2,2); Weight 2 = (1,0.5,1,0.5,1,0.5,1,0.5,2,2); Weight 3 = (2,2,1,1,1,1,1,1,6,2); Weight 4 = (0.5,0.5,1,1,1,1,1,1,6,5); Weight 5 = (1,1,1,1,1,1,1,1,6,4); Weight 6 = (1,1,1,1,1,1,1,1,6,6)