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1
The Theory of Semisets
Elsevier Science
Petr Vopenka
,
Petr Hajek
tss
boolean
formula
chap
prove
lemma
suppose
axiom
sets
theorem
exists
mapping
semiset
define
provable
element
cstr
ext
metatheorem
equivalent
semisets
inv
total
axioms
ordered
ordinal
formulas
demonstration
cnv
function
defined
absolute
dep
faithful
imb
cardinal
denote
consider
contradiction
dtss
ordering
hdf
implies
variables
ultrafilter
proved
godelian
universal
dgt
mcl
Tahun:
1972
Bahasa:
english
Fail:
PDF, 13.25 MB
Tag anda:
0
/
0
english, 1972
2
The Theory of Semisets
Elsevier, Academic Press
Petr Vopenka
,
Petr Hajek
tss
boolean
formula
chap
prove
lemma
suppose
axiom
sets
theorem
exists
mapping
semiset
define
provable
element
cstr
ext
metatheorem
equivalent
semisets
inv
total
axioms
ordered
ordinal
formulas
demonstration
cnv
function
defined
absolute
dep
faithful
imb
cardinal
denote
consider
contradiction
dtss
ordering
hdf
implies
variables
ultrafilter
proved
godelian
universal
dgt
mcl
Tahun:
1972
Bahasa:
english
Fail:
PDF, 12.51 MB
Tag anda:
0
/
0
english, 1972
3
The theory of semisets
North-Holland Pub. Co
Petr Vopenka
,
Petr Hajek
tss
boolean
formula
lemma
chap
suppose
prove
axiom
theorem
sets
exists
semiset
mapping
define
element
provable
metatheorem
cstr
equivalent
extr
demonstration
ordered
semisets
total
axioms
ordinal
formulas
function
inv
dep
imb
absolute
faithful
denote
cardinal
hdf
consider
contradiction
ordering
defined
implies
variables
dtss
godelian
proved
universal
remark
filter
ultrafilter
cnv
Tahun:
1972
Bahasa:
english
Fail:
DJVU, 2.20 MB
Tag anda:
0
/
0
english, 1972
4
New Infinitary Mathematics
Karolinum Press, Charles University
Petr Vopenka
,
Alena Vencovská (editor)
proposition
sets
function
infinite
infinity
exists
mathematics
geometric
horizon
functions
finite
assume
ordinal
infinitely
belonging
phenomena
calculus
defined
axiom
infinitesimal
phenomenon
cantor
interval
cantor’s
denote
element
mathematical
actual
classical
contradiction
century
✏
n2fn
ordering
vopěnka
analysis
rng
existence
semisets
bolzano
denotes
proj
erent
theorem
cardinality
limit
expansion
mathematicians
continuous
indiscernibility
Tahun:
2023
Bahasa:
english
Fail:
PDF, 2.92 MB
Tag anda:
0
/
0
english, 2023
1
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