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Table 3 Runtime comparison between PMS8 and qPMS7 on real datasets from [[20]]

From: Efficient sequential and parallel algorithms for planted motif search

Dataset

n

Total no. bases

l

d

PMS8 time

qPMS7 time

dm01r

4

6000

21

4

1

55

dm01r

4

6000

23

5

1

6

dm04r

4

8000

21

4

1

5

dm04r

4

8000

23

5

1

5

hm01r

18

36000

21

6

10

14

hm01r

18

36000

23

7

25

40

hm02r

9

9000

21

6

1

11

hm02r

9

9000

23

7

4

35

hm03r

10

15000

21

6

3

24

hm03r

10

15000

23

7

14

146

hm04r

13

26000

21

6

6

44

hm04r

13

26000

23

7

15

39

hm05r

3

3000

21

4

1

6

hm05r

3

3000

23

5

1

46

hm08r

15

7500

17

5

1

7

hm08r

15

7500

17

6

46

251

hm19r

5

2500

23

5

1

5

hm19r

5

2500

23

6

1

5

hm20r

35

70000

21

6

27

32

hm20r

35

70000

23

7

56

136

hm26r

9

9000

23

6

1

5

hm26r

9

9000

23

7

5

46

mus02r

9

9000

21

6

1

11

mus02r

9

9000

23

7

2

45

mus04r

7

7000

21

6

1

15

mus04r

7

7000

23

7

2

22

mus05r

4

2000

21

5

1

79

mus05r

4

2000

23

6

1

5

mus07r

4

6000

21

5

1

79

mus07r

4

6000

23

5

1

6

mus10r

13

13000

21

6

2

56

mus10r

13

13000

23

7

2

70

mus11r

12

6000

21

7

8

150

mus11r

12

6000

23

8

23

938

yst01r

9

9000

21

6

2

14

yst01r

9

9000

23

7

8

63

yst02r

4

2000

21

5

1

5

yst02r

4

2000

23

6

1

6

yst03r

8

4000

21

6

1

8

yst03r

8

4000

23

7

1

19

yst04r

6

6000

21

4

1

5

yst04r

6

6000

23

5

1

5

yst05r

3

1500

21

4

1

5

yst05r

3

1500

23

5

1

5

yst06r

7

3500

21

6

1

6

yst06r

7

3500

23

7

2

12

yst08r

11

11000

21

5

1

6

yst08r

11

11000

23

6

1

6

yst09r

16

16000

21

6

2

17

yst09r

16

16000

23

7

6

68

  1. For each dataset we tested two combinations of l and d. For qPMS7 we set q =n. Both algorithms were executed on a single CPU core. Time is reported in seconds, rounded up to the next second.