Nuprl Definition : uniform-evd-to-proof
uniform-evd-to-proof(G;evd) ==  let p ⟵ ν(ex.ex-evd-proof(ex;<[], G><λM.evd, [], []>)) in p
Definitions occuring in Statement : 
ex-evd-proof: ex-evd-proof(exname;sequent;F)
, 
nil: []
, 
callbyvalueall: callbyvalueall, 
lambda: λx.A[x]
, 
pair: <a, b>
Definitions occuring in definition : 
callbyvalueall: callbyvalueall, 
ex-evd-proof: ex-evd-proof(exname;sequent;F)
, 
lambda: λx.A[x]
, 
pair: <a, b>
, 
nil: []
FDL editor aliases : 
uniform-evd-to-proof
Latex:
uniform-evd-to-proof(G;evd)  ==    let  p  \mleftarrow{}{}  \mnu{}(ex.ex-evd-proof(ex;<[],  G><\mlambda{}M.evd,  [],  []>))  in  p
Date html generated:
2016_05_15-PM-10_33_17
Last ObjectModification:
2015_09_25-PM-05_18_34
Theory : minimal-first-order-logic
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