Verification of Parameterised FPGA Circuit Descriptions with Layout ...
Verification of Parameterised FPGA Circuit Descriptions with Layout ... Verification of Parameterised FPGA Circuit Descriptions with Layout ...
APPENDIX C. PLACED COMBINATOR LIBRARIES 218 section {* Validity of width and height functions *} theorem height_ge0_int: "!! (n::int) (R::((’t415=>’t415=>bool,’t415=>’t415=>int)block )) (i::(’t415)vector) (o_::(’t415)vector). [| ALL (qs694::’t415) (qs695::’t415). 0 0 ’t415=>bool,’t415=>’t415=>int)block) ) (i::(’t415)vector) (o_::(’t415)vector). [| ALL (qs694::’t415) (qs695::’t415). 0 0 ’t415=>bool,’t415=>’t415=>int)block)) ( i::(’t415)vector) (o_::(’t415)vector). [| ALL (qs694::’t415) (qs695::’t415). 0 0 ’t415=>bool,’t415=>’t415=>int)block)) (i ::(’t415)vector) (o_::(’t415)vector). [| ALL (qs694::’t415) (qs695::’t415). 0 0 ’t415=>bool,’t415=>’t415=>int)block)) (i::(’t415) vector) (o_::(’t415)vector). [| n >= 0 ; o_ = i ; if n > 1 then ALL (j:: int). ((1
APPENDIX C. PLACED COMBINATOR LIBRARIES 219 section {* Intersection theorems *} theorem "!! (n::int) (R::((’t415=>’t415=>bool,’t415=>’t415=>int)block)) (i::(’t415) vector) (o_::(’t415)vector). [| n >= 0 ; o_ = i ; if n > 1 then ALL (j:: int). ((1
- Page 177 and 178: CHAPTER 7. CONCLUSION AND FUTURE WO
- Page 179 and 180: CHAPTER 7. CONCLUSION AND FUTURE WO
- Page 181 and 182: CHAPTER 7. CONCLUSION AND FUTURE WO
- Page 183 and 184: CHAPTER 7. CONCLUSION AND FUTURE WO
- Page 185 and 186: Bibliography [1] A. Aggoun and N. B
- Page 187 and 188: BIBLIOGRAPHY 177 [19] H. Gelernter.
- Page 189 and 190: BIBLIOGRAPHY 179 [41] Y. Li and M.
- Page 191 and 192: BIBLIOGRAPHY 181 [60] L. C. Paulson
- Page 193 and 194: BIBLIOGRAPHY 183 [83] J. Voeten. On
- Page 195 and 196: APPENDIX A. QUARTZ LANGUAGE GRAMMAR
- Page 197 and 198: Appendix B Theoretical Basis for La
- Page 199 and 200: APPENDIX B. THEORETICAL BASIS FOR L
- Page 201 and 202: APPENDIX B. THEORETICAL BASIS FOR L
- Page 203 and 204: APPENDIX B. THEORETICAL BASIS FOR L
- Page 205 and 206: APPENDIX B. THEORETICAL BASIS FOR L
- Page 207 and 208: APPENDIX B. THEORETICAL BASIS FOR L
- Page 209 and 210: APPENDIX B. THEORETICAL BASIS FOR L
- Page 211 and 212: APPENDIX B. THEORETICAL BASIS FOR L
- Page 213 and 214: APPENDIX B. THEORETICAL BASIS FOR L
- Page 215 and 216: APPENDIX B. THEORETICAL BASIS FOR L
- Page 217 and 218: Appendix C Placed Combinator Librar
- Page 219 and 220: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 221 and 222: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 223 and 224: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 225 and 226: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 227: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 231 and 232: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 233 and 234: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 235 and 236: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 237 and 238: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 239 and 240: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 241 and 242: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 243 and 244: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 245 and 246: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 247 and 248: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 249 and 250: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 251 and 252: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 253 and 254: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 255 and 256: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 257 and 258: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 259 and 260: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 261 and 262: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 263 and 264: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 265 and 266: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 267 and 268: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 269 and 270: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 271 and 272: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 273 and 274: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 275 and 276: APPENDIX C. PLACED COMBINATOR LIBRA
- Page 277 and 278: APPENDIX C. PLACED COMBINATOR LIBRA
APPENDIX C. PLACED COMBINATOR LIBRARIES 219<br />
section {* Intersection theorems *}<br />
theorem "!! (n::int) (R::((’t415=>’t415=>bool,’t415=>’t415=>int)block)) (i::(’t415)<br />
vector) (o_::(’t415)vector). [| n >= 0 ; o_ = i ; if n > 1 then ALL (j::<br />
int). ((1
Change language