Need help to either prove or disprove the following semantic equivalence: (while B do C); if B then C else skip ⟺SOS while B do C (structural operational semantics) СЕ Com ::%3 L := E | if B then C...



Need help to either prove or disprove the following semantic equivalence:


(while B do C); if B then C else skip ⟺SOS while B do C (structural operational semantics)



СЕ Com ::%3<br>L := E | if B then C else C<br>| C;C | while B do C | skip<br>ВЕ Воol<br>true | false | E = E | B&B | ¬B<br>ЕЕ Arith<br>L |n | (E + E)<br>

Extracted text: СЕ Com ::%3 L := E | if B then C else C | C;C | while B do C | skip ВЕ Воol true | false | E = E | B&B | ¬B ЕЕ Arith L |n | (E + E)

Jun 11, 2022
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