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Computer System Design – Project 1
Group 9
James Kimball (651812434)
jkimba3@uic.edu
Lakshmi Yasaswi Kamireddy(651771619)
lkamir2@uic.edu
Rajkumar Balachandran(670383564)
rbalac4@uic.edu
Rohith Prasanna(654760321)
rprasa3@uic.edu
Results for Part (a) :
A plot of number of faults VS value of K in K detects
Fig 1: C17 UD=0 Fig 2: C432 UD=4 Fig 3: C499 UD=8
Fig 4: C880 UD=0 Fig 5: C1355 UD=8 Fig 6: C1908 UD=9
UD-Undetected faults i.e 0 detect
Fig 7: C2670 UD=117 Fig 8: C3540 UD=137 Fig 9: C5315 UD=59
Fig 10: C6288 UD=34 Fig 11: C7552 UD=132 Fig 12: Trends for only 1
detect
Conclusions for Part (a):-
• Referring to the plot in Fig 12, it is observed that as the
number of faults in a circuit increases the percentage of one
and only one detect decreases.
• Manually the number of faults can be computed from the
plots by summation of all the peak values that appear in the
plots.
• The erratic variation in the plots for the benchmarks c499 and
c6288 can be attributed to a large number of false paths that
are created during the simulation of the circuitry.
• There is a decrease in number of faults as K increases .
Results for Part (b):-
A plot of number of faults VS value of K in K detects
Fig 13: c17 Fig 14: c432 Fig 15: c499
Fig 16: c880 Fig 17: c1355 Fig 18: c1908
Fig 19: c2670 Fig 20: c3540 Fig 21: c5315
Fig 22: c6288 Fig 23: c7552
Conclusions for part (b):-
• The K detect capability of a random test set is less than that of the
minimum test set generated by Atalanta for same test vector set
size.
• The random sets with sizes greater than the minimum set shown
better performance in reducing bad faults (i.e the faults which have
low k-detect ) and also shown increase of k in some cases.
• This might be because the random vectors generated are a super
set of the minimum set or atleast have most of the vectors from
minimum set.
• Random test vector does not cover all faults as atalanta does
because none of the techniques used in atalanta are considered for
the generation of test vectors.
• The random test set that was generated with 10xsize of the
minimum set could detect up to 80-90 % of faults ,but still could not
reach as good as the minimum set created by Atalanta.
Fig 24
Results for Part (c):-
A Plot of Number of faults VS the value of K in K detect
Fig 25 : c17 Fig 26: c499
Fig 27: c880 Fig 28 : c1355
Conclusions for Part (c):-
• Enlarging the size of the test vector set would help in improving the
capability of K detect.
• Comparing the plots for part (a) and part (c) it can be observed that, the k
value as well as the number of faults for a specific k-value increase for the
same set of bench marks. Due to increase in k in part (c) a single fault can
be detected by more vectors when compared to part (a).
• The percentage of one only one detect decreases in part (c) when
compared to part (a) as shown in the plot above.
Fig29
Percentage and contribution of each group member:-
Names Percentage of Contribution Contribution
James Kimball 25% Coding
Lakshmi Yasaswi Kamireddy 25% Data interpretation+ Data
analysis
Rajkumar Balachandran 25% Data interpretation+ Data
analysis
Rohith Prasanna 25% Data Presentation

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ECE469 Project1

  • 1. Computer System Design – Project 1 Group 9 James Kimball (651812434) jkimba3@uic.edu Lakshmi Yasaswi Kamireddy(651771619) lkamir2@uic.edu Rajkumar Balachandran(670383564) rbalac4@uic.edu Rohith Prasanna(654760321) rprasa3@uic.edu
  • 2. Results for Part (a) : A plot of number of faults VS value of K in K detects Fig 1: C17 UD=0 Fig 2: C432 UD=4 Fig 3: C499 UD=8 Fig 4: C880 UD=0 Fig 5: C1355 UD=8 Fig 6: C1908 UD=9 UD-Undetected faults i.e 0 detect
  • 3. Fig 7: C2670 UD=117 Fig 8: C3540 UD=137 Fig 9: C5315 UD=59 Fig 10: C6288 UD=34 Fig 11: C7552 UD=132 Fig 12: Trends for only 1 detect
  • 4. Conclusions for Part (a):- • Referring to the plot in Fig 12, it is observed that as the number of faults in a circuit increases the percentage of one and only one detect decreases. • Manually the number of faults can be computed from the plots by summation of all the peak values that appear in the plots. • The erratic variation in the plots for the benchmarks c499 and c6288 can be attributed to a large number of false paths that are created during the simulation of the circuitry. • There is a decrease in number of faults as K increases .
  • 5. Results for Part (b):- A plot of number of faults VS value of K in K detects Fig 13: c17 Fig 14: c432 Fig 15: c499 Fig 16: c880 Fig 17: c1355 Fig 18: c1908
  • 6. Fig 19: c2670 Fig 20: c3540 Fig 21: c5315 Fig 22: c6288 Fig 23: c7552
  • 7. Conclusions for part (b):- • The K detect capability of a random test set is less than that of the minimum test set generated by Atalanta for same test vector set size. • The random sets with sizes greater than the minimum set shown better performance in reducing bad faults (i.e the faults which have low k-detect ) and also shown increase of k in some cases. • This might be because the random vectors generated are a super set of the minimum set or atleast have most of the vectors from minimum set. • Random test vector does not cover all faults as atalanta does because none of the techniques used in atalanta are considered for the generation of test vectors. • The random test set that was generated with 10xsize of the minimum set could detect up to 80-90 % of faults ,but still could not reach as good as the minimum set created by Atalanta. Fig 24
  • 8. Results for Part (c):- A Plot of Number of faults VS the value of K in K detect Fig 25 : c17 Fig 26: c499 Fig 27: c880 Fig 28 : c1355
  • 9. Conclusions for Part (c):- • Enlarging the size of the test vector set would help in improving the capability of K detect. • Comparing the plots for part (a) and part (c) it can be observed that, the k value as well as the number of faults for a specific k-value increase for the same set of bench marks. Due to increase in k in part (c) a single fault can be detected by more vectors when compared to part (a). • The percentage of one only one detect decreases in part (c) when compared to part (a) as shown in the plot above. Fig29
  • 10. Percentage and contribution of each group member:- Names Percentage of Contribution Contribution James Kimball 25% Coding Lakshmi Yasaswi Kamireddy 25% Data interpretation+ Data analysis Rajkumar Balachandran 25% Data interpretation+ Data analysis Rohith Prasanna 25% Data Presentation