A Plug-in Test Case Generation Method based on Contact Layer Proximity and Node Probability Coverage

Qian Zhongsheng,Hong Dafei,Wang Xiaojin

Table 1 The unreachable paths in triangle-classifying program

Path list R1=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, d13 , $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$,ed> R2=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$, ed> R3=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$, ed> R4=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$, ed> R5=<st, $d_{1}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$, ed> R6=<st, $d_{1}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$, ed> R7=<st, $d_{1}$, $d_{5}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$, ed> R8=<st, $d_{1}$, $d_{5}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, $d_{19}$, ed> R9=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{14}$, ed> R10=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{18}$, $d_{19}$, ed> R11=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, ed> R12=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{18}$, ed> R13=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, ed> R14=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, ed> R15=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, ed> R16=<st, $d_{1}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, ed> R17=<st, $d_{1}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{18}$, $d_{19}$, ed> R18=<st, $d_{1}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{18}$, ed}> R19=<st, $d_{1}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, ed> R20=<st, $d_{1}$, $d_{5}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{17}$, $d_{18}$, ed> R21=<st, $d_{1}$, $d_{2}$, $d_{3}$, $d_{4}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{18}$, $d_{19}$, ed> R22=<st, $d_{1}$, $d_{5}$, $d_{6}$, $d_{7}$, $d_{8}$, $d_{9}$, $d_{10}$, $d_{11}$, $d_{12}$, $d_{13}$, $d_{15}$, $d_{16}$, $d_{18}$, $d_{19}$, ed>