Global Index

B

C

E

F

G

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(108 entries)

Lemma Index

B

C

D

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

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X

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other

(47 entries)

Notation Index

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C

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F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

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_

other

(18 entries)

Definition Index

B

C

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(22 entries)

Axiom Index

A

B

C

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(18 entries)

Module Index

B

C

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F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

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_

other

(2 entries)

Library Index

A

B

C

D

E

F

G

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(1 entry)

Global Index

A

AckermannCoding1937 [module, in AckermannCoding1937]
AckermannCoding1937.adj [definition, in adj]
AckermannCoding1937.adjEq [lemma, in adjEq]
AckermannCoding1937.adjINb [lemma, in adjINb]
AckermannCoding1937.complete_induction [lemma, in complete_induction]
AckermannCoding1937.div2 [definition, in div2]
AckermannCoding1937.div2INb [lemma, in div2INb]
AckermannCoding1937.div2mod2_eq [lemma, in div2mod2_eq]
AckermannCoding1937.div2mul2 [lemma, in div2mul2]
AckermannCoding1937.div2Slt [lemma, in div2Slt]
AckermannCoding1937.div2Smul2 [lemma, in div2Smul2]
AckermannCoding1937.div2SSlt [lemma, in div2SSlt]
AckermannCoding1937.div2_induction [lemma, in div2_induction]
AckermannCoding1937.empty [definition, in empty]
AckermannCoding1937.emptyE [lemma, in emptyE]
AckermannCoding1937.emptyEq [lemma, in emptyEq]
AckermannCoding1937.empty_or_nonempty [lemma, in empty_or_nonempty]
AckermannCoding1937.eps_ind [lemma, in eps_ind]
AckermannCoding1937.equi [definition, in equi]
AckermannCoding1937.hf [definition, in hf]
AckermannCoding1937.hf2list [definition, in hf2list]
AckermannCoding1937.hf2list_eq [lemma, in hf2list_eq]
AckermannCoding1937.hf2list_list2hf [lemma, in hf2list_list2hf]
AckermannCoding1937.hf2list_t_eq [lemma, in hf2list_t_eq]
AckermannCoding1937.hf2list_f_eq [lemma, in hf2list_f_eq]
AckermannCoding1937.IN [definition, in IN]
AckermannCoding1937.INb [definition, in INb]
AckermannCoding1937.INbdiv2adj [lemma, in INbdiv2adj]
AckermannCoding1937.INb_list2hf [lemma, in INb_list2hf]
AckermannCoding1937.INb_hf2list [lemma, in INb_hf2list]
AckermannCoding1937.INb_ext [lemma, in INb_ext]
AckermannCoding1937.INb_leq [lemma, in INb_leq]
AckermannCoding1937.IN_ref [lemma, in IN_ref]
AckermannCoding1937.list2hf [definition, in list2hf]
AckermannCoding1937.list2hf_mapS [lemma, in list2hf_mapS]
AckermannCoding1937.list2hf_hf2list [lemma, in list2hf_hf2list]
AckermannCoding1937.list2hf_mapS_even [lemma, in list2hf_mapS_even]
AckermannCoding1937.mod2 [definition, in mod2]
AckermannCoding1937.mod2div2S [lemma, in mod2div2S]
AckermannCoding1937.mod2fdiv2S [lemma, in mod2fdiv2S]
AckermannCoding1937.mod2mul2 [lemma, in mod2mul2]
AckermannCoding1937.mod2S [lemma, in mod2S]
AckermannCoding1937.mod2Smul2 [lemma, in mod2Smul2]
AckermannCoding1937.mod2tdiv2S [lemma, in mod2tdiv2S]
AckermannCoding1937.mul2 [definition, in mul2]
AckermannCoding1937.mul2div2_even [lemma, in mul2div2_even]
AckermannCoding1937.mul2div2_evenodd [lemma, in mul2div2_evenodd]
AckermannCoding1937.mul2div2_odd [lemma, in mul2div2_odd]
AckermannCoding1937.nat_remove_In_iff [lemma, in nat_remove_In_iff]
AckermannCoding1937.nIN [definition, in nIN]
AckermannCoding1937.power [definition, in power]
AckermannCoding1937.powerAx [lemma, in powerAx]
AckermannCoding1937.powerl [definition, in powerl]
AckermannCoding1937.powerl_lem [lemma, in powerl_lem]
AckermannCoding1937.repl [definition, in repl]
AckermannCoding1937.replAx [lemma, in replAx]
AckermannCoding1937.sep [definition, in sep]
AckermannCoding1937.sepAx [lemma, in sepAx]
AckermannCoding1937.set_ext [lemma, in set_ext]
AckermannCoding1937.Subq [definition, in Subq]
AckermannCoding1937.S_odd_even [lemma, in S_odd_even]
AckermannCoding1937.S_even_odd [lemma, in S_even_odd]
AckermannCoding1937.tmin [definition, in tmin]
AckermannCoding1937.tmindiv2 [lemma, in tmindiv2]
AckermannCoding1937.union [definition, in union]
AckermannCoding1937.unionAx [lemma, in unionAx]
AckermannCoding1937.upair [definition, in upair]
AckermannCoding1937.upairAx [lemma, in upairAx]
_ ⊆ _ [notation, in ::x_'⊆'_x]
_ ∉ _ [notation, in ::x_'∉'_x]
_ ∈ _ [notation, in ::x_'∈'_x]
{ _ ⋳ _ | _ } [notation, in ::'{'_x_'⋳'_x_'|'_x_'}']
{ _ | _ ⋳ _ } [notation, in ::'{'_x_'|'_x_'⋳'_x_'}']
{ _ , _ } [notation, in ::'{'_x_','_x_'}']
℘ [notation, in ::'℘']
∅ [notation, in ::'∅']
⋃ [notation, in ::'⋃']

D

DecHerFinZF [module, in DecHerFinZF]
DecHerFinZF.empty [axiom, in empty]
DecHerFinZF.emptyE [axiom, in emptyE]
DecHerFinZF.eps_ind [axiom, in eps_ind]
DecHerFinZF.hf [axiom, in hf]
DecHerFinZF.IN [axiom, in IN]
DecHerFinZF.INb [axiom, in INb]
DecHerFinZF.IN_ref [axiom, in IN_ref]
DecHerFinZF.nIN [definition, in nIN]
DecHerFinZF.power [axiom, in power]
DecHerFinZF.powerAx [axiom, in powerAx]
DecHerFinZF.repl [axiom, in repl]
DecHerFinZF.replAx [axiom, in replAx]
DecHerFinZF.sep [axiom, in sep]
DecHerFinZF.sepAx [axiom, in sepAx]
DecHerFinZF.set_ext [axiom, in set_ext]
DecHerFinZF.Subq [definition, in Subq]
DecHerFinZF.union [axiom, in union]
DecHerFinZF.unionAx [axiom, in unionAx]
DecHerFinZF.upair [axiom, in upair]
DecHerFinZF.upairAx [axiom, in upairAx]
_ ⊆ _ [notation, in ::x_'⊆'_x]
_ ∉ _ [notation, in ::x_'∉'_x]
_ ∈ _ [notation, in ::x_'∈'_x]
{ _ ⋳ _ | _ } [notation, in ::'{'_x_'⋳'_x_'|'_x_'}']
{ _ | _ ⋳ _ } [notation, in ::'{'_x_'|'_x_'⋳'_x_'}']
{ _ , _ } [notation, in ::'{'_x_','_x_'}']
℘ [notation, in ::'℘']
∅ [notation, in ::'∅']
⋃ [notation, in ::'⋃']

H

HF [library]

Lemma Index

A

AckermannCoding1937.adjEq [in adjEq]
AckermannCoding1937.adjINb [in adjINb]
AckermannCoding1937.complete_induction [in complete_induction]
AckermannCoding1937.div2INb [in div2INb]
AckermannCoding1937.div2mod2_eq [in div2mod2_eq]
AckermannCoding1937.div2mul2 [in div2mul2]
AckermannCoding1937.div2Slt [in div2Slt]
AckermannCoding1937.div2Smul2 [in div2Smul2]
AckermannCoding1937.div2SSlt [in div2SSlt]
AckermannCoding1937.div2_induction [in div2_induction]
AckermannCoding1937.emptyE [in emptyE]
AckermannCoding1937.emptyEq [in emptyEq]
AckermannCoding1937.empty_or_nonempty [in empty_or_nonempty]
AckermannCoding1937.eps_ind [in eps_ind]
AckermannCoding1937.hf2list_eq [in hf2list_eq]
AckermannCoding1937.hf2list_list2hf [in hf2list_list2hf]
AckermannCoding1937.hf2list_t_eq [in hf2list_t_eq]
AckermannCoding1937.hf2list_f_eq [in hf2list_f_eq]
AckermannCoding1937.INbdiv2adj [in INbdiv2adj]
AckermannCoding1937.INb_list2hf [in INb_list2hf]
AckermannCoding1937.INb_hf2list [in INb_hf2list]
AckermannCoding1937.INb_ext [in INb_ext]
AckermannCoding1937.INb_leq [in INb_leq]
AckermannCoding1937.IN_ref [in IN_ref]
AckermannCoding1937.list2hf_mapS [in list2hf_mapS]
AckermannCoding1937.list2hf_hf2list [in list2hf_hf2list]
AckermannCoding1937.list2hf_mapS_even [in list2hf_mapS_even]
AckermannCoding1937.mod2div2S [in mod2div2S]
AckermannCoding1937.mod2fdiv2S [in mod2fdiv2S]
AckermannCoding1937.mod2mul2 [in mod2mul2]
AckermannCoding1937.mod2S [in mod2S]
AckermannCoding1937.mod2Smul2 [in mod2Smul2]
AckermannCoding1937.mod2tdiv2S [in mod2tdiv2S]
AckermannCoding1937.mul2div2_even [in mul2div2_even]
AckermannCoding1937.mul2div2_evenodd [in mul2div2_evenodd]
AckermannCoding1937.mul2div2_odd [in mul2div2_odd]
AckermannCoding1937.nat_remove_In_iff [in nat_remove_In_iff]
AckermannCoding1937.powerAx [in powerAx]
AckermannCoding1937.powerl_lem [in powerl_lem]
AckermannCoding1937.replAx [in replAx]
AckermannCoding1937.sepAx [in sepAx]
AckermannCoding1937.set_ext [in set_ext]
AckermannCoding1937.S_odd_even [in S_odd_even]
AckermannCoding1937.S_even_odd [in S_even_odd]
AckermannCoding1937.tmindiv2 [in tmindiv2]
AckermannCoding1937.unionAx [in unionAx]
AckermannCoding1937.upairAx [in upairAx]

Notation Index

A

_ ⊆ _ [in ::x_'⊆'_x]
_ ∉ _ [in ::x_'∉'_x]
_ ∈ _ [in ::x_'∈'_x]
{ _ ⋳ _ | _ } [in ::'{'_x_'⋳'_x_'|'_x_'}']
{ _ | _ ⋳ _ } [in ::'{'_x_'|'_x_'⋳'_x_'}']
{ _ , _ } [in ::'{'_x_','_x_'}']
℘ [in ::'℘']
∅ [in ::'∅']
⋃ [in ::'⋃']

D

_ ⊆ _ [in ::x_'⊆'_x]
_ ∉ _ [in ::x_'∉'_x]
_ ∈ _ [in ::x_'∈'_x]
{ _ ⋳ _ | _ } [in ::'{'_x_'⋳'_x_'|'_x_'}']
{ _ | _ ⋳ _ } [in ::'{'_x_'|'_x_'⋳'_x_'}']
{ _ , _ } [in ::'{'_x_','_x_'}']
℘ [in ::'℘']
∅ [in ::'∅']
⋃ [in ::'⋃']

Definition Index

A

AckermannCoding1937.adj [in adj]
AckermannCoding1937.div2 [in div2]
AckermannCoding1937.empty [in empty]
AckermannCoding1937.equi [in equi]
AckermannCoding1937.hf [in hf]
AckermannCoding1937.hf2list [in hf2list]
AckermannCoding1937.IN [in IN]
AckermannCoding1937.INb [in INb]
AckermannCoding1937.list2hf [in list2hf]
AckermannCoding1937.mod2 [in mod2]
AckermannCoding1937.mul2 [in mul2]
AckermannCoding1937.nIN [in nIN]
AckermannCoding1937.power [in power]
AckermannCoding1937.powerl [in powerl]
AckermannCoding1937.repl [in repl]
AckermannCoding1937.sep [in sep]
AckermannCoding1937.Subq [in Subq]
AckermannCoding1937.tmin [in tmin]
AckermannCoding1937.union [in union]
AckermannCoding1937.upair [in upair]

D

DecHerFinZF.nIN [in nIN]
DecHerFinZF.Subq [in Subq]

Axiom Index

D

DecHerFinZF.empty [in empty]
DecHerFinZF.emptyE [in emptyE]
DecHerFinZF.eps_ind [in eps_ind]
DecHerFinZF.hf [in hf]
DecHerFinZF.IN [in IN]
DecHerFinZF.INb [in INb]
DecHerFinZF.IN_ref [in IN_ref]
DecHerFinZF.power [in power]
DecHerFinZF.powerAx [in powerAx]
DecHerFinZF.repl [in repl]
DecHerFinZF.replAx [in replAx]
DecHerFinZF.sep [in sep]
DecHerFinZF.sepAx [in sepAx]
DecHerFinZF.set_ext [in set_ext]
DecHerFinZF.union [in union]
DecHerFinZF.unionAx [in unionAx]
DecHerFinZF.upair [in upair]
DecHerFinZF.upairAx [in upairAx]

Module Index

A

AckermannCoding1937 [in AckermannCoding1937]

D

DecHerFinZF [in DecHerFinZF]

Library Index

H

HF

Global Index

B

C

E

F

G

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(108 entries)

Lemma Index

B

C

D

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(47 entries)

Notation Index

B

C

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(18 entries)

Definition Index

B

C

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(22 entries)

Axiom Index

A

B

C

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(18 entries)

Module Index

B

C

E

F

G

H

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(2 entries)

Library Index

A

B

C

D

E

F

G

I

J

K

L

M

N

O

P

Q

R

S

T

U

V

W

X

Y

Z

_

other

(1 entry)

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