Logiweb(TM)

Logiweb codex of opgave in pyk

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ref-0-id-0 opgave
ref-0-id-1 general macro define {MissingArg} as {MissingArg} end define
ref-0-id-2 make root visible {MissingArg} end visible
ref-0-id-3 sequent example axiom
ref-0-id-4 sequent example rule
ref-0-id-5 sequent example contradiction
ref-0-id-6 sequent example theory
ref-0-id-7 sequent example lemma
ref-0-id-8 set {MissingArg} end set
ref-0-id-9 object var {MissingArg} end var
ref-0-id-10 object a
ref-0-id-11 object b
ref-0-id-12 object c
ref-0-id-13 object d
ref-0-id-14 object e
ref-0-id-15 object f
ref-0-id-16 object g
ref-0-id-17 object h
ref-0-id-18 object i
ref-0-id-19 object j
ref-0-id-20 object k
ref-0-id-21 object l
ref-0-id-22 object m
ref-0-id-23 object n
ref-0-id-24 object o
ref-0-id-25 object p
ref-0-id-26 object q
ref-0-id-27 object r
ref-0-id-28 object s
ref-0-id-29 object t
ref-0-id-30 object u
ref-0-id-31 object v
ref-0-id-32 object w
ref-0-id-33 object x
ref-0-id-34 object y
ref-0-id-35 object z
ref-0-id-36 sub {MissingArg} is {MissingArg} where {MissingArg} is {MissingArg} end sub
ref-0-id-37 sub zero {MissingArg} is {MissingArg} where {MissingArg} is {MissingArg} end sub
ref-0-id-38 sub one {MissingArg} is {MissingArg} where {MissingArg} is {MissingArg} end sub
ref-0-id-39 sub star {MissingArg} is {MissingArg} where {MissingArg} is {MissingArg} end sub
ref-0-id-40 deduction {MissingArg} conclude {MissingArg} end deduction
ref-0-id-41 deduction zero {MissingArg} conclude {MissingArg} end deduction
ref-0-id-42 deduction one {MissingArg} conclude {MissingArg} condition {MissingArg} end deduction
ref-0-id-43 deduction two {MissingArg} conclude {MissingArg} condition {MissingArg} end deduction
ref-0-id-44 deduction three {MissingArg} conclude {MissingArg} condition {MissingArg} bound {MissingArg} end deduction
ref-0-id-45 deduction four {MissingArg} conclude {MissingArg} condition {MissingArg} bound {MissingArg} end deduction
ref-0-id-46 deduction four star {MissingArg} conclude {MissingArg} condition {MissingArg} bound {MissingArg} end deduction
ref-0-id-47 deduction five {MissingArg} condition {MissingArg} bound {MissingArg} end deduction
ref-0-id-48 deduction six {MissingArg} conclude {MissingArg} exception {MissingArg} bound {MissingArg} end deduction
ref-0-id-49 deduction six star {MissingArg} conclude {MissingArg} exception {MissingArg} bound {MissingArg} end deduction
ref-0-id-50 deduction seven {MissingArg} end deduction
ref-0-id-51 deduction eight {MissingArg} bound {MissingArg} end deduction
ref-0-id-52 deduction eight star {MissingArg} bound {MissingArg} end deduction
ref-0-id-53 system s
ref-0-id-54 double negation
ref-0-id-55 rule mp
ref-0-id-56 rule gen
ref-0-id-57 rule div
ref-0-id-58 deduction
ref-0-id-59 axiom s one
ref-0-id-60 axiom s two
ref-0-id-61 axiom s three
ref-0-id-62 axiom s four
ref-0-id-63 axiom s five
ref-0-id-64 axiom s six
ref-0-id-65 axiom s seven
ref-0-id-66 axiom s eight
ref-0-id-67 axiom s nine
ref-0-id-68 axiom s ten
ref-0-id-69 repetition
ref-0-id-70 lemma a one
ref-0-id-71 lemma a two
ref-0-id-72 lemma a four
ref-0-id-73 lemma a five
ref-0-id-74 prop three two a
ref-0-id-75 prop three two b
ref-0-id-76 prop three two c
ref-0-id-77 prop three two d
ref-0-id-78 prop three two e one
ref-0-id-79 prop three two e two
ref-0-id-80 prop three two e
ref-0-id-81 prop three two f one
ref-0-id-82 prop three two f two
ref-0-id-83 prop three two f
ref-0-id-84 prop three two g one
ref-0-id-85 prop three two g two
ref-0-id-86 prop three two g
ref-0-id-87 prop three two h one
ref-0-id-88 prop three two h two
ref-0-id-89 prop three two h
ref-0-id-90 prop three two i
ref-0-id-91 prop three two j one
ref-0-id-92 prop three two j two
ref-0-id-93 prop three two j
ref-0-id-94 prop three two k one
ref-0-id-95 prop three two k two
ref-0-id-96 prop three two k
ref-0-id-97 prop three two l one
ref-0-id-98 prop three two l two
ref-0-id-99 prop three two l
ref-0-id-100 prop three two m one
ref-0-id-101 prop three two m two
ref-0-id-102 prop three two m
ref-0-id-103 prop three two n one
ref-0-id-104 prop three two n two
ref-0-id-105 prop three two n
ref-0-id-106 prop three two o
ref-0-id-107 prop three four a one
ref-0-id-108 prop three four a two
ref-0-id-109 prop three four a
ref-0-id-110 prop three four b
ref-0-id-111 prop three four c one
ref-0-id-112 prop three four c two
ref-0-id-113 prop three four c
ref-0-id-114 prop three four d one
ref-0-id-115 prop three four d two
ref-0-id-116 prop three four d
ref-0-id-117 block one {MissingArg} state {MissingArg} cache {MissingArg} end block
ref-0-id-118 block two {MissingArg} end block
ref-0-id-119 {MissingArg} hide
ref-0-id-120 macro indent {MissingArg}
ref-0-id-121 {MissingArg} suc
ref-0-id-122 {MissingArg} equal {MissingArg}
ref-0-id-123 {MissingArg} unequal {MissingArg}
ref-0-id-124 {MissingArg} is object var
ref-0-id-125 {MissingArg} avoid zero {MissingArg}
ref-0-id-126 {MissingArg} avoid one {MissingArg}
ref-0-id-127 {MissingArg} avoid star {MissingArg}
ref-0-id-128 exist {MissingArg} indeed {MissingArg}
ref-0-id-129 for all {MissingArg} indeed {MissingArg}
ref-0-id-130 for all objects {MissingArg} indeed {MissingArg}
ref-0-id-131 {MissingArg} imply {MissingArg}
ref-0-id-132 {MissingArg} if and only if {MissingArg}
ref-0-id-133 {MissingArg} avoid {MissingArg}
ref-0-id-134 {MissingArg} object modus ponens {MissingArg}
ref-0-id-135 for all terms {MissingArg} indeed {MissingArg}
ref-0-id-136 block {MissingArg} line {MissingArg} end block {MissingArg}
ref-0-id-137 because {MissingArg} indeed {MissingArg} end line
ref-0-id-138 any term {MissingArg} end line {MissingArg}
ref-0-id-139 {MissingArg} alternative {MissingArg}
ref-0-id-140 evaluates to
ref-0-id-141 {MissingArg} safe row {MissingArg}
ref-0-id-142 {MissingArg} divides {MissingArg}

The pyk compiler, version 0.grue.20060417+ by Klaus Grue,
GRD-2006-06-21.UTC:07:46:29.118507 = MJD-53907.TAI:07:47:02.118507 = LGT-4657592822118507e-6