Global Index

A

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

(66 entries)

Library Index

A

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

(2 entries)

Lemma Index

A

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

(15 entries)

Constructor Index

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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

(8 entries)

Inductive Index

A

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

(7 entries)

Definition Index

A

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

(34 entries)

---

Global Index

D

diag [inductive, in Eqle.diag_nat_inv]
diagTF [definition, in Eqle.diag_nat_inv]
diagTF_unique [definition, in Eqle.diag_nat_inv]
diagTF_mono [lemma, in Eqle.diag_nat_inv]
diagTF_back_isrefl [definition, in Eqle.diag_nat_inv]
diagTF_back [definition, in Eqle.diag_nat_inv]
diagTF_refl [definition, in Eqle.diag_nat_inv]
diag_mono [lemma, in Eqle.diag_nat_inv]
diag_back_isrefl [lemma, in Eqle.diag_nat_inv]
diag_back [lemma, in Eqle.diag_nat_inv]
diag_refl [lemma, in Eqle.diag_nat_inv]
diag_inv [definition, in Eqle.diag_nat_inv]
diag_sind [definition, in Eqle.diag_nat_inv]
diag_ind [definition, in Eqle.diag_nat_inv]
diag_nat_inv [library]
diaS [constructor, in Eqle.diag_nat_inv]
dia0 [constructor, in Eqle.diag_nat_inv]

E

eq_diagTF [definition, in Eqle.diag_nat_inv]
eq_diag [lemma, in Eqle.diag_nat_inv]
eq_is_le_n [lemma, in Eqle.le_inv]
eq_le [definition, in Eqle.le_inv]

I

iiSS [constructor, in Eqle.diag_nat_inv]
ii00 [constructor, in Eqle.diag_nat_inv]
is_diaS_sind [definition, in Eqle.diag_nat_inv]
is_diaS_rec [definition, in Eqle.diag_nat_inv]
is_diaS_ind [definition, in Eqle.diag_nat_inv]
is_diaS_rect [definition, in Eqle.diag_nat_inv]
is_diaS [inductive, in Eqle.diag_nat_inv]
is_dia0_sind [definition, in Eqle.diag_nat_inv]
is_dia0_rec [definition, in Eqle.diag_nat_inv]
is_dia0_ind [definition, in Eqle.diag_nat_inv]
is_dia0_rect [definition, in Eqle.diag_nat_inv]
is_dia0 [inductive, in Eqle.diag_nat_inv]
is_le_S_sind [definition, in Eqle.le_inv]
is_le_S_rec [definition, in Eqle.le_inv]
is_le_S_ind [definition, in Eqle.le_inv]
is_le_S_rect [definition, in Eqle.le_inv]
is_le_S_intro [constructor, in Eqle.le_inv]
is_le_S [inductive, in Eqle.le_inv]

L

lenn_unique [lemma, in Eqle.le_inv]
leS_is_le_S [lemma, in Eqle.le_inv]
le_unique [definition, in Eqle.le_inv]
le_inv [lemma, in Eqle.le_inv]
le_Sm_sind [definition, in Eqle.le_inv]
le_Sm_ind [definition, in Eqle.le_inv]
le_Sm_S [constructor, in Eqle.le_inv]
le_Sm_e [constructor, in Eqle.le_inv]
le_Sm [inductive, in Eqle.le_inv]
le_0_sind [definition, in Eqle.le_inv]
le_0_rec [definition, in Eqle.le_inv]
le_0_ind [definition, in Eqle.le_inv]
le_0_rect [definition, in Eqle.le_inv]
le_0_e [constructor, in Eqle.le_inv]
le_0 [inductive, in Eqle.le_inv]
le_inv [library]

N

no_diag_sind [definition, in Eqle.diag_nat_inv]
no_diag_rec [definition, in Eqle.diag_nat_inv]
no_diag_ind [definition, in Eqle.diag_nat_inv]
no_diag_rect [definition, in Eqle.diag_nat_inv]
no_diag [inductive, in Eqle.diag_nat_inv]

U

UIP_refl_nat [lemma, in Eqle.diag_nat_inv]
UIP_diagTF2_alt [lemma, in Eqle.diag_nat_inv]
UIP_diagTF2 [lemma, in Eqle.diag_nat_inv]
UIP_diagTF [lemma, in Eqle.diag_nat_inv]
UIP_nat_smallinv [lemma, in Eqle.diag_nat_inv]
unique_diag [definition, in Eqle.diag_nat_inv]

---

Library Index

D

diag_nat_inv

L

le_inv

---

Lemma Index

D

diagTF_mono [in Eqle.diag_nat_inv]
diag_mono [in Eqle.diag_nat_inv]
diag_back_isrefl [in Eqle.diag_nat_inv]
diag_back [in Eqle.diag_nat_inv]
diag_refl [in Eqle.diag_nat_inv]

E

eq_diag [in Eqle.diag_nat_inv]
eq_is_le_n [in Eqle.le_inv]

L

lenn_unique [in Eqle.le_inv]
leS_is_le_S [in Eqle.le_inv]
le_inv [in Eqle.le_inv]

U

UIP_refl_nat [in Eqle.diag_nat_inv]
UIP_diagTF2_alt [in Eqle.diag_nat_inv]
UIP_diagTF2 [in Eqle.diag_nat_inv]
UIP_diagTF [in Eqle.diag_nat_inv]
UIP_nat_smallinv [in Eqle.diag_nat_inv]

---

Constructor Index

D

diaS [in Eqle.diag_nat_inv]
dia0 [in Eqle.diag_nat_inv]

I

iiSS [in Eqle.diag_nat_inv]
ii00 [in Eqle.diag_nat_inv]
is_le_S_intro [in Eqle.le_inv]

L

le_Sm_S [in Eqle.le_inv]
le_Sm_e [in Eqle.le_inv]
le_0_e [in Eqle.le_inv]

---

Inductive Index

D

diag [in Eqle.diag_nat_inv]

I

is_diaS [in Eqle.diag_nat_inv]
is_dia0 [in Eqle.diag_nat_inv]
is_le_S [in Eqle.le_inv]

L

le_Sm [in Eqle.le_inv]
le_0 [in Eqle.le_inv]

N

no_diag [in Eqle.diag_nat_inv]

---

Definition Index

D

diagTF [in Eqle.diag_nat_inv]
diagTF_unique [in Eqle.diag_nat_inv]
diagTF_back_isrefl [in Eqle.diag_nat_inv]
diagTF_back [in Eqle.diag_nat_inv]
diagTF_refl [in Eqle.diag_nat_inv]
diag_inv [in Eqle.diag_nat_inv]
diag_sind [in Eqle.diag_nat_inv]
diag_ind [in Eqle.diag_nat_inv]

E

eq_diagTF [in Eqle.diag_nat_inv]
eq_le [in Eqle.le_inv]

I

is_diaS_sind [in Eqle.diag_nat_inv]
is_diaS_rec [in Eqle.diag_nat_inv]
is_diaS_ind [in Eqle.diag_nat_inv]
is_diaS_rect [in Eqle.diag_nat_inv]
is_dia0_sind [in Eqle.diag_nat_inv]
is_dia0_rec [in Eqle.diag_nat_inv]
is_dia0_ind [in Eqle.diag_nat_inv]
is_dia0_rect [in Eqle.diag_nat_inv]
is_le_S_sind [in Eqle.le_inv]
is_le_S_rec [in Eqle.le_inv]
is_le_S_ind [in Eqle.le_inv]
is_le_S_rect [in Eqle.le_inv]

L

le_unique [in Eqle.le_inv]
le_Sm_sind [in Eqle.le_inv]
le_Sm_ind [in Eqle.le_inv]
le_0_sind [in Eqle.le_inv]
le_0_rec [in Eqle.le_inv]
le_0_ind [in Eqle.le_inv]
le_0_rect [in Eqle.le_inv]

N

no_diag_sind [in Eqle.diag_nat_inv]
no_diag_rec [in Eqle.diag_nat_inv]
no_diag_ind [in Eqle.diag_nat_inv]
no_diag_rect [in Eqle.diag_nat_inv]

U

unique_diag [in Eqle.diag_nat_inv]

---

Global Index

A

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

(66 entries)

Library Index

A

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

(2 entries)

Lemma Index

A

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

(15 entries)

Constructor Index

A

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

(8 entries)

Inductive Index

A

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

(7 entries)

Definition Index

A

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

(34 entries)

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