Search for blocks/addresses/...
Proofgold Proposition
∀ x0 x1 x2 .
∀ x3 x4 :
ι →
ι → ι
.
∀ x5 :
ι →
ι → ο
.
∀ x6 :
ι →
ι → ι
.
62ee1..
x0
x1
x2
x3
x4
x5
⟶
(
∀ x7 .
prim1
x7
x0
⟶
∀ x8 .
prim1
x8
x0
⟶
∀ x9 .
prim1
x9
x0
⟶
∀ x10 .
prim1
x10
x0
⟶
x6
x7
x8
=
x6
x9
x10
⟶
and
(
x7
=
x9
)
(
x8
=
x10
)
)
⟶
62ee1..
(
1216a..
(
3b429..
x0
(
λ x7 .
x0
)
(
λ x7 x8 .
True
)
x6
)
(
λ x7 .
x6
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x7
=
x6
x9
x10
)
)
)
)
x1
=
x7
)
)
(
x6
x1
x1
)
(
x6
x2
x1
)
(
λ x7 x8 .
x6
(
x3
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x7
=
x6
x9
x10
)
)
)
)
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x8
=
x6
x9
x10
)
)
)
)
)
(
x3
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
x7
=
x6
(
prim0
(
λ x11 .
and
(
prim1
x11
x0
)
(
∃ x12 .
and
(
prim1
x12
x0
)
(
x7
=
x6
x11
x12
)
)
)
)
x9
)
)
)
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
x8
=
x6
(
prim0
(
λ x11 .
and
(
prim1
x11
x0
)
(
∃ x12 .
and
(
prim1
x12
x0
)
(
x8
=
x6
x11
x12
)
)
)
)
x9
)
)
)
)
)
(
λ x7 x8 .
x6
(
x3
(
x4
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x7
=
x6
x9
x10
)
)
)
)
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x8
=
x6
x9
x10
)
)
)
)
)
(
explicit_Field_minus
x0
x1
x2
x3
x4
(
x4
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
x7
=
x6
(
prim0
(
λ x11 .
and
(
prim1
x11
x0
)
(
∃ x12 .
and
(
prim1
x12
x0
)
(
x7
=
x6
x11
x12
)
)
)
)
x9
)
)
)
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
x8
=
x6
(
prim0
(
λ x11 .
and
(
prim1
x11
x0
)
(
∃ x12 .
and
(
prim1
x12
x0
)
(
x8
=
x6
x11
x12
)
)
)
)
x9
)
)
)
)
)
)
(
x3
(
x4
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x7
=
x6
x9
x10
)
)
)
)
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
x8
=
x6
(
prim0
(
λ x11 .
and
(
prim1
x11
x0
)
(
∃ x12 .
and
(
prim1
x12
x0
)
(
x8
=
x6
x11
x12
)
)
)
)
x9
)
)
)
)
(
x4
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
x7
=
x6
(
prim0
(
λ x11 .
and
(
prim1
x11
x0
)
(
∃ x12 .
and
(
prim1
x12
x0
)
(
x7
=
x6
x11
x12
)
)
)
)
x9
)
)
)
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x8
=
x6
x9
x10
)
)
)
)
)
)
)
(
λ x7 x8 .
x5
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x7
=
x6
x9
x10
)
)
)
)
(
prim0
(
λ x9 .
and
(
prim1
x9
x0
)
(
∃ x10 .
and
(
prim1
x10
x0
)
(
x8
=
x6
x9
x10
)
)
)
)
)
type
prop
theory
HoTg
name
-
proof
PULBv..
Megalodon
-
proofgold address
TMcSE..
creator
3879
PrGxv..
/
c3355..
owner
3879
PrGxv..
/
c3355..
term root
aa19a..