Proof Step: c_0_20
Proof Summary
name: c_0_20
syntax: thf
role: plain
inference: evalgc
Proof State Overview
proof_step
c_0_2
⊕
n
=
i
c_0_15
⊕
i
=
n
c_0_2->c_0_15
c_0_20
⊕
i
=
n
c_0_15->c_0_20
c_0_27
⊖
typing
shift_type
e
n
t2
app
var
n
a
foldr_type_type
fun
X7
t
⊖
typings
shift_type
e
n
t2
as
X7
c_0_20->c_0_27
c_0_20->c_0_27
c_0_36
⊕
typing
shift_type
e
n
t2
foldl_dB_dB
app
var
n
rs
t
c_0_20->c_0_36
Input Dependencies
c_0_2
Assumptions
c_0_15
Conclusion
c_0_20
Dependents
c_0_27
c_0_27
c_0_36
Formula
i
=
n
Source
inference
(
evalgc
,
[
status
(
thm
)
]
,
[
c_0_15
]
)