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<LONGLEMMAINFO name="big-step-ax"><LEMMAINFO state="axiom"><LEMMANAME>big-step-ax</LEMMANAME><LEMMAGOAL><SEQGOAL><GOALSEQ><SEQ> ⊦ Protocol(v, js, ps, v') → (∃ u, i, o, u'. R(u, v) ∧ Input(i, js) ∧ Atomic(u, i, o, u') ∧ Output(o, ps) ∧ R(u', v'))</SEQ></GOALSEQ></SEQGOAL></LEMMAGOAL><LEMMATYPE><AXIOMLEMMA/></LEMMATYPE><USEDLEMMAS><LIST></LIST></USEDLEMMAS><SIDEGOALS><LIST></LIST></SIDEGOALS><MAINGOALS><LIST></LIST></MAINGOALS><USERACTIONS>0</USERACTIONS><PROOFSTEPS>0</PROOFSTEPS><PROVED><F/></PROVED><PROOFEXISTS><F/></PROOFEXISTS><PROOFFILENAME>big-step-ax-proof</PROOFFILENAME><PROOFSTORED><F/></PROOFSTORED><SAVETREE><F/></SAVETREE><INFOFILENAME>big-step-ax-proof-info</INFOFILENAME><LEMMAPROOFINFO><PROOFINFO><PROOFGOALINFOS><LIST></LIST></PROOFGOALINFOS><PROOFEXTRAS><LIST></LIST></PROOFEXTRAS></PROOFINFO></LEMMAPROOFINFO><INFOSSTORED><F/></INFOSSTORED><SAVEINFOS><F/></SAVEINFOS><PRECHARTS><LIST></LIST></PRECHARTS><EXTRALISLOT2><LIST></LIST></EXTRALISLOT2></LEMMAINFO><VALIDITY>The proof is valid.</VALIDITY><FEATURES><LIST></LIST></FEATURES><HISTORY><LIST></LIST></HISTORY><USEDBY><LIST><LE>Prop3-3-1</LE><LE>Prop3-3-2</LE><LE>Prop3-3-3</LE><LE>Theorem3-4-1</LE><LE>Theorem3-4-2</LE><LE>Theorem3-4-3</LE></LIST></USEDBY><USEDBYUNITS><LIST><LE><HTMLLINK><HTMLTARGET>../../../../specs/simulation/export/unit.xml</HTMLTARGET><HTMLSTRING>simulation</HTMLSTRING></HTMLLINK></LE></LIST></USEDBYUNITS><COMMENT></COMMENT></LONGLEMMAINFO>
