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 (221 entries)
Notation 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)
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 (5 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 (99 entries)
Axiom 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 (16 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 (47 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 (13 entries)
Instance 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 (4 entries)
Abbreviation 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)
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 (27 entries)

Global Index

A

A [axiom, in td1_sol]
Absurd [constructor, in prop]
addnSm [lemma, in td2_sol]
addn0 [lemma, in td2_sol]
addSnm [lemma, in td2_sol]
add_ass [lemma, in td2_sol]
add_com [lemma, in td2_sol]
add0n [lemma, in td2_sol]
allSN [definition, in stlc]
allSN_acc [lemma, in stlc]
allSN0 [lemma, in stlc]
AndEL [constructor, in prop]
AndER [constructor, in prop]
AndI [constructor, in prop]
App [constructor, in stlc]
app [definition, in lists_sol]
app_length [lemma, in lists_sol]
app_ass [lemma, in lists_sol]
Arr [constructor, in stlc]
assn [inductive, in prop]
Ax [constructor, in prop]


B

B [axiom, in td1_sol]
Base [constructor, in stlc]


C

C [axiom, in td1_sol]
calc [lemma, in td2_sol]
comp [definition, in lists_sol]
comp_corr [lemma, in lists_sol]
cons [constructor, in lists_sol]
correctness [lemma, in prop]
CR [definition, in stlc]
CR_ren [lemma, in stlc]
CR_ren_apps [lemma, in stlc]
CR_stepI [lemma, in stlc]
CR_step [lemma, in stlc]
CR_step_r [lemma, in stlc]
CR_var [lemma, in stlc]
CR_SN [lemma, in stlc]
CR_SN_r [lemma, in stlc]


D

D [axiom, in td1_sol]
demo2 [lemma, in td1_sol]
demo3 [lemma, in td1_sol]
demo4 [lemma, in td1_sol]
demo5 [lemma, in td1_sol]
div2 [lemma, in td2_sol]
dn [inductive, in prop]


E

eq_dec [lemma, in td2_sol]
ex [lemma, in lists_sol]
ex0 [lemma, in td1_sol]
ex1 [lemma, in td1_sol]
ex10 [lemma, in td1_sol]
ex11 [lemma, in td1_sol]
ex2 [lemma, in td1_sol]
ex3 [lemma, in td1_sol]
ex4 [lemma, in td1_sol]
ex5 [lemma, in td1_sol]
ex6 [lemma, in td1_sol]
ex7 [lemma, in td1_sol]
ex8 [lemma, in td1_sol]
ex9 [lemma, in td1_sol]


F

FalseE [constructor, in prop]
foo [lemma, in td1_sol]
foo [lemma, in td1_sol]
foo [lemma, in td1_sol]
foo [lemma, in td1_sol]
foo [lemma, in td1_sol]
foo [lemma, in td1_sol]


I

Ids_term [instance, in stlc]
ifassn [inductive, in prop]
ifassn_correct [lemma, in prop]
ifassn_of_assn [definition, in prop]
ifsem [definition, in prop]
ImpE [constructor, in prop]
ImpI [constructor, in prop]
ins [definition, in lists_sol]
ins_permutt [lemma, in lists_sol]
ins_sorted_aux [lemma, in lists_sol]
ins_permut [lemma, in lists_sol]
ins_ex [lemma, in lists_sol]
is_tautology_complete [lemma, in prop]
is_tautology_correct [lemma, in prop]
is_tautology [definition, in prop]


L

Lam [constructor, in stlc]
Leaf [constructor, in lists_sol]
length [definition, in lists_sol]
list [inductive, in lists_sol]
lists_sol [library]
loop [definition, in stlc]
lower [definition, in lists_sol]
lower_trans [lemma, in lists_sol]
l1 [lemma, in td1_sol]


N

neutral [definition, in stlc]
nifassn [inductive, in prop]
nifassn_tauto_complete [lemma, in prop]
nifassn_tauto_r_complete [lemma, in prop]
nifassn_tauto_correct [lemma, in prop]
nifassn_tauto_r_correct [lemma, in prop]
nifassn_tauto [definition, in prop]
nifassn_tauto_r [definition, in prop]
nifsem [definition, in prop]
nil [constructor, in lists_sol]
Node [constructor, in lists_sol]
norm [definition, in prop]
normif [definition, in prop]
normif_correct [lemma, in prop]
norm_correct [lemma, in prop]


O

onth [abbreviation, in stlc]
OrE [constructor, in prop]
OrIL [constructor, in prop]
OrIR [constructor, in prop]


P

P [axiom, in td1_sol]
pairSN_acc [lemma, in stlc]
PAnd [constructor, in prop]
permt [lemma, in lists_sol]
permut [axiom, in lists_sol]
permutt [definition, in lists_sol]
permut_congr [axiom, in lists_sol]
permut_step [axiom, in lists_sol]
permut_trans [axiom, in lists_sol]
permut_refl [axiom, in lists_sol]
perm_trans [axiom, in lists_sol]
perm_nil' [axiom, in lists_sol]
perm_nil [axiom, in lists_sol]
PFalse [constructor, in prop]
PIConst [constructor, in prop]
PIff [abbreviation, in prop]
PIIf [constructor, in prop]
PImp [constructor, in prop]
PIVar [constructor, in prop]
PNIConst [constructor, in prop]
PNIIf [constructor, in prop]
PNIVar [constructor, in prop]
PNot [abbreviation, in prop]
POr [constructor, in prop]
PQ [axiom, in td1_sol]
prop [library]
PTrue [abbreviation, in prop]
PVar [constructor, in prop]


Q

Q [axiom, in td1_sol]
q1 [lemma, in td1_sol]
q2 [lemma, in td1_sol]
q3 [lemma, in td1_sol]


R

red [abbreviation, in stlc]
reds [abbreviation, in stlc]
Rename_term [instance, in stlc]


S

sat [definition, in prop]
sem [definition, in prop]
sim [inductive, in stlc]
SimApp [constructor, in stlc]
SimBnd [constructor, in stlc]
SimLam [constructor, in stlc]
SimVar [constructor, in stlc]
sim_subst_0 [lemma, in stlc]
sim_subst [lemma, in stlc]
sim_renL [lemma, in stlc]
sim_renL_r [lemma, in stlc]
sim_ren_n [lemma, in stlc]
sim_ren [lemma, in stlc]
sim_weak [lemma, in stlc]
sim_trans [lemma, in stlc]
sim_sym [lemma, in stlc]
sim_refl [lemma, in stlc]
SN [abbreviation, in stlc]
SN_ren_apps [lemma, in stlc]
SN_sim [lemma, in stlc]
SN_step [lemma, in stlc]
SN_apps_var [lemma, in stlc]
SN_var [lemma, in stlc]
SN_lamI [lemma, in stlc]
SN_appIR [lemma, in stlc]
SN_appIL [lemma, in stlc]
SN_subterm [lemma, in stlc]
SN_stepI [lemma, in stlc]
sorted [definition, in lists_sol]
step [inductive, in stlc]
steps [inductive, in stlc]
step_sim [lemma, in stlc]
step_apps_varI [lemma, in stlc]
step_subterm [lemma, in stlc]
step_subst [lemma, in stlc]
Step_lam [constructor, in stlc]
Step_appR [constructor, in stlc]
Step_appL [constructor, in stlc]
Step_beta [constructor, in stlc]
Step1 [constructor, in stlc]
stlc [library]
stupid [lemma, in td1_sol]
SubAppL [constructor, in stlc]
SubAppR [constructor, in stlc]
subenv [definition, in prop]
subenv_dn [lemma, in prop]
subenv_cons [definition, in prop]
SubLam [constructor, in stlc]
SubstLemmas_term [instance, in stlc]
Subst_term [instance, in stlc]
subterm [inductive, in stlc]
SubTop [constructor, in stlc]


T

td1_sol [library]
td2_sol [library]
term [inductive, in stlc]
tinsert [definition, in lists_sol]
tree [inductive, in lists_sol]
tri [definition, in lists_sol]
tri_sorted [lemma, in lists_sol]
tri_permut [lemma, in lists_sol]
ty [inductive, in stlc]
type [inductive, in stlc]
ty_SN [lemma, in stlc]
ty_CR [lemma, in stlc]
ty_pres [lemma, in stlc]
ty_subst [lemma, in stlc]
ty_ren [lemma, in stlc]
Ty_App [constructor, in stlc]
Ty_Lam [constructor, in stlc]
Ty_Var [constructor, in stlc]


V

valid [definition, in prop]
valuation [abbreviation, in prop]
Var [constructor, in stlc]


X

x [axiom, in td2_sol]
xt [definition, in prop]


other

_ == _ [notation, in prop]
~~ _ [notation, in prop]



Notation Index

other

_ == _ [in prop]
~~ _ [in prop]



Library Index

L

lists_sol


P

prop


S

stlc


T

td1_sol
td2_sol



Lemma Index

A

addnSm [in td2_sol]
addn0 [in td2_sol]
addSnm [in td2_sol]
add_ass [in td2_sol]
add_com [in td2_sol]
add0n [in td2_sol]
allSN_acc [in stlc]
allSN0 [in stlc]
app_length [in lists_sol]
app_ass [in lists_sol]


C

calc [in td2_sol]
comp_corr [in lists_sol]
correctness [in prop]
CR_ren [in stlc]
CR_ren_apps [in stlc]
CR_stepI [in stlc]
CR_step [in stlc]
CR_step_r [in stlc]
CR_var [in stlc]
CR_SN [in stlc]
CR_SN_r [in stlc]


D

demo2 [in td1_sol]
demo3 [in td1_sol]
demo4 [in td1_sol]
demo5 [in td1_sol]
div2 [in td2_sol]


E

eq_dec [in td2_sol]
ex [in lists_sol]
ex0 [in td1_sol]
ex1 [in td1_sol]
ex10 [in td1_sol]
ex11 [in td1_sol]
ex2 [in td1_sol]
ex3 [in td1_sol]
ex4 [in td1_sol]
ex5 [in td1_sol]
ex6 [in td1_sol]
ex7 [in td1_sol]
ex8 [in td1_sol]
ex9 [in td1_sol]


F

foo [in td1_sol]
foo [in td1_sol]
foo [in td1_sol]
foo [in td1_sol]
foo [in td1_sol]
foo [in td1_sol]


I

ifassn_correct [in prop]
ins_permutt [in lists_sol]
ins_sorted_aux [in lists_sol]
ins_permut [in lists_sol]
ins_ex [in lists_sol]
is_tautology_complete [in prop]
is_tautology_correct [in prop]


L

lower_trans [in lists_sol]
l1 [in td1_sol]


N

nifassn_tauto_complete [in prop]
nifassn_tauto_r_complete [in prop]
nifassn_tauto_correct [in prop]
nifassn_tauto_r_correct [in prop]
normif_correct [in prop]
norm_correct [in prop]


P

pairSN_acc [in stlc]
permt [in lists_sol]


Q

q1 [in td1_sol]
q2 [in td1_sol]
q3 [in td1_sol]


S

sim_subst_0 [in stlc]
sim_subst [in stlc]
sim_renL [in stlc]
sim_renL_r [in stlc]
sim_ren_n [in stlc]
sim_ren [in stlc]
sim_weak [in stlc]
sim_trans [in stlc]
sim_sym [in stlc]
sim_refl [in stlc]
SN_ren_apps [in stlc]
SN_sim [in stlc]
SN_step [in stlc]
SN_apps_var [in stlc]
SN_var [in stlc]
SN_lamI [in stlc]
SN_appIR [in stlc]
SN_appIL [in stlc]
SN_subterm [in stlc]
SN_stepI [in stlc]
step_sim [in stlc]
step_apps_varI [in stlc]
step_subterm [in stlc]
step_subst [in stlc]
stupid [in td1_sol]
subenv_dn [in prop]


T

tri_sorted [in lists_sol]
tri_permut [in lists_sol]
ty_SN [in stlc]
ty_CR [in stlc]
ty_pres [in stlc]
ty_subst [in stlc]
ty_ren [in stlc]



Axiom Index

A

A [in td1_sol]


B

B [in td1_sol]


C

C [in td1_sol]


D

D [in td1_sol]


P

P [in td1_sol]
permut [in lists_sol]
permut_congr [in lists_sol]
permut_step [in lists_sol]
permut_trans [in lists_sol]
permut_refl [in lists_sol]
perm_trans [in lists_sol]
perm_nil' [in lists_sol]
perm_nil [in lists_sol]
PQ [in td1_sol]


Q

Q [in td1_sol]


X

x [in td2_sol]



Constructor Index

A

Absurd [in prop]
AndEL [in prop]
AndER [in prop]
AndI [in prop]
App [in stlc]
Arr [in stlc]
Ax [in prop]


B

Base [in stlc]


C

cons [in lists_sol]


F

FalseE [in prop]


I

ImpE [in prop]
ImpI [in prop]


L

Lam [in stlc]
Leaf [in lists_sol]


N

nil [in lists_sol]
Node [in lists_sol]


O

OrE [in prop]
OrIL [in prop]
OrIR [in prop]


P

PAnd [in prop]
PFalse [in prop]
PIConst [in prop]
PIIf [in prop]
PImp [in prop]
PIVar [in prop]
PNIConst [in prop]
PNIIf [in prop]
PNIVar [in prop]
POr [in prop]
PVar [in prop]


S

SimApp [in stlc]
SimBnd [in stlc]
SimLam [in stlc]
SimVar [in stlc]
Step_lam [in stlc]
Step_appR [in stlc]
Step_appL [in stlc]
Step_beta [in stlc]
Step1 [in stlc]
SubAppL [in stlc]
SubAppR [in stlc]
SubLam [in stlc]
SubTop [in stlc]


T

Ty_App [in stlc]
Ty_Lam [in stlc]
Ty_Var [in stlc]


V

Var [in stlc]



Inductive Index

A

assn [in prop]


D

dn [in prop]


I

ifassn [in prop]


L

list [in lists_sol]


N

nifassn [in prop]


S

sim [in stlc]
step [in stlc]
steps [in stlc]
subterm [in stlc]


T

term [in stlc]
tree [in lists_sol]
ty [in stlc]
type [in stlc]



Instance Index

I

Ids_term [in stlc]


R

Rename_term [in stlc]


S

SubstLemmas_term [in stlc]
Subst_term [in stlc]



Abbreviation Index

O

onth [in stlc]


P

PIff [in prop]
PNot [in prop]
PTrue [in prop]


R

red [in stlc]
reds [in stlc]


S

SN [in stlc]


V

valuation [in prop]



Definition Index

A

allSN [in stlc]
app [in lists_sol]


C

comp [in lists_sol]
CR [in stlc]


I

ifassn_of_assn [in prop]
ifsem [in prop]
ins [in lists_sol]
is_tautology [in prop]


L

length [in lists_sol]
loop [in stlc]
lower [in lists_sol]


N

neutral [in stlc]
nifassn_tauto [in prop]
nifassn_tauto_r [in prop]
nifsem [in prop]
norm [in prop]
normif [in prop]


P

permutt [in lists_sol]


S

sat [in prop]
sem [in prop]
sorted [in lists_sol]
subenv [in prop]
subenv_cons [in prop]


T

tinsert [in lists_sol]
tri [in lists_sol]


V

valid [in prop]


X

xt [in prop]



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 (221 entries)
Notation 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)
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 (5 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 (99 entries)
Axiom 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 (16 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 (47 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 (13 entries)
Instance 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 (4 entries)
Abbreviation 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)
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 (27 entries)