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Theorem base summary for Specification typefuns
Status:
unproved.
Axioms: 36, User Theorems: (Proved: 203, Partially proved: 0, Unproved: 0, Invalid: 0, Siginvalid: 0)
Proof steps: 643, Interactions: 337
array(1,1)
dims-prim-05(1,1)
hasclass-no(2,1)
isreftype(2,1)
le-02(2,1)
mkarraydims-02(7,3)
reftype-01(2,1)
subsups-empty(1,1)
subtype-noclasstype(12,6)
transitivity(22,6)
array-le(1,1)
dims-prim-06(1,1)
hasclasstype(2,1)
isreftype-01(2,1)
le-03(1,1)
mkarraydims-array(2,1)
reftype-class(2,1)
subsups-empty-01(2,1)
subtype-norec(22,9)
transitivity-01(2,1)
bytearray(2,1)
dims-prim-07(1,1)
hasct(1,0)
isreftype-02(2,1)
le-04(2,1)
mkarraydims-rec(10,5)
subarray1(0,0)
subsups-hasct(13,3)
subtype-obj(0,0)
transitivity-02(1,0)
class+predef(1,1)
dims-prim-08(1,1)
hasct-01(1,0)
isreftype-03(2,1)
le-05(2,1)
mkarraydims-reftype(2,1)
subarray2(0,0)
subsups-hasct-01(4,2)
subtype-object(4,3)
typeex(2,1)
class-le(1,1)
dims-prim-09(1,1)
hasct-02(1,0)
isreftype-04(1,1)
le-06(2,1)
mkarraydims-ty(2,1)
subarray3(0,0)
subsups-int(1,1)
subtype-object-01(4,3)
typeex-01(6,3)
class-le-class(2,0)
dims-rec(0,0)
hasct-03(1,0)
isreftype-05(1,1)
le-07(1,1)
mkarraytype-zero(1,1)
subbasic1(0,0)
subsups-other(0,0)
subtype-other(0,0)
typeex-02(2,0)
class-le-class-01(3,1)
dims-succ(1,1)
hasct-04(1,0)
isreftype-06(2,1)
le-08(1,1)
mkdims(4,1)
subbasic2(0,0)
subsups-short(1,1)
subtype-predef(11,3)
typeex-array(3,2)
classex(2,1)
dims-zero(1,1)
hasct-05(1,0)
isreftype-07(2,1)
le-09(1,1)
mkdims-void(2,1)
subclass(0,0)
subsups-void(1,1)
subtype-reflexivity(2,1)
typeex-class(1,1)
classex-01(2,1)
dims-zero-01(1,0)
hasct-06(1,0)
isreftype-08(2,1)
le-10(2,1)
mktype-one(1,1)
subclass-01(8,3)
subtype(23,11)
tdname+ex-def(0,0)
typeex-def(0,0)
classex-02(2,1)
elemtype(1,1)
hasct-07(1,0)
isreftype-09(2,1)
le-11(1,1)
mktype_base(0,0)
subclass-other(0,0)
subtype-01(23,11)
tdname+predef(1,1)
typeex-hasnoclasstype(2,1)
classex-03(1,0)
elemtype-01(1,1)
hasct-08(4,2)
isreftype-10(2,1)
le-12(1,1)
mktype_rec(0,0)
subclass-other-01(2,0)
subtype-02(19,11)
tdname+predef-01(1,1)
typeex-prim(1,1)
classex-def(0,0)
elemtype-02(1,1)
hasct-09(2,1)
isreftype-11(2,1)
le-13(1,1)
prim-abstract(2,1)
subclass-other-02(2,0)
subtype-03(19,11)
tdname+predef-02(1,1)
typeex-prim-01(1,1)
classex-nointerface(0,0)
elemtype-03(1,1)
hasct-10(2,1)
jtclass(0,0)
le-14(2,1)
prim-bool(1,1)
subclass-pre(0,0)
subtype-04(7,4)
tdname+predef-03(1,1)
typeex-prim-02(1,1)
classex-notpredef(0,0)
elemtype-04(1,1)
hasct-11(2,1)
jtdims-pos(1,0)
le-15(2,1)
prim-byte(1,1)
subclass-pre-01(2,0)
subtype-05(7,3)
tdnameex(2,1)
typeex-prim-03(1,1)
classex-object(0,0)
elemtype-05(1,1)
interfaceex-noclass(1,0)
jtelemtype(6,4)
le-16(2,1)
prim-char(1,1)
subsups(1,1)
subtype-06(19,11)
tdnameex-01(2,1)
typeex-prim-04(1,1)
classex-object-01(6,3)
elemtype-06(1,1)
interfaceex-notpredef(0,0)
jtelemtype-01(2,0)
le-17(1,1)
prim-classtype(4,4)
subsups-01(1,1)
subtype-07(19,11)
tdnameex-02(2,1)
typeex-prim-05(1,1)
dims-base(0,0)
elemtype-07(1,1)
interfaceex-object(0,0)
jtelemtype-02(1,1)
le-18(1,1)
prim-double(1,1)
subsups-02(1,1)
subtype-08(8,6)
tdnameex-03(2,1)
typeex-prim-06(1,1)
dims-pos(4,2)
elemtype-08(12,6)
is-reftype(0,0)
jtelemtype-03(1,1)
le-19(1,1)
prim-float(1,1)
subsups-03(1,1)
subtype-09(8,6)
tdnameex-04(4,2)
typeex-prim-07(1,1)
dims-pos-01(3,2)
elemtype-base(0,0)
is_abstract-predef(0,0)
jtelemtype-04(1,1)
le-bigger(2,1)
prim-int(1,1)
subsups-abstract(1,1)
subtype-10(8,6)
tdnameex-05(2,1)
typeex-prim-08(1,1)
dims-prim(1,1)
elemtype-dims(14,6)
is_primtype(0,0)
jtelemtype-05(1,1)
le-hasct(5,1)
prim-long(1,1)
subsups-arr(0,0)
subtype-11(8,6)
tdnameex-06(1,0)
typele-elemtype(12,3)
dims-prim-01(1,1)
elemtype-dims-01(15,6)
is_primtype-01(2,1)
jtelemtype-06(1,1)
le-noreftype(2,1)
prim-short(1,1)
subsups-bool(1,1)
subtype-arr(0,0)
tdnameex-07(2,1)
typele-elemtype-01(1,0)
dims-prim-02(1,1)
elemtype-rec(0,0)
is_primtype-02(3,1)
jtelemtype-class(2,1)
le-noreftype-01(2,1)
prim-void(2,1)
subsups-byte(1,1)
subtype-cla(0,0)
tdnameex-08(1,0)
typele-object(1,0)
dims-prim-03(1,1)
has-classtype(0,0)
is_primtype-03(2,1)
le(2,1)
mkarraydims(1,0)
ref(3,2)
subsups-cla(0,0)
subtype-cla-01(1,0)
tdnameex-09(2,1)
typex-jtelemtype(4,2)
dims-prim-04(1,1)
hasclass-class(1,0)
is_subtype-level(0,0)
le-01(2,1)
mkarraydims-01(7,3)
reftype(2,1)
subsups-cla-01(2,1)
subtype-hasct(14,5)
tdnameex-def(0,0)