Wiki Binder
Sign in
Create an account
Catalogue
Concepts
formal system
New Foundations
Epic
E
Concepts
New Foundations
—
monthly views
0
copies owned
—
player watchlists
Concepts
New Foundations
Axiomatic set theory devised by W.V.O. Quine
epic · Q649337
Part of formal system · 92 cards
Source on Wikidata
Related cards
· formal system
See all 92
Epic
E
Concepts
First-order logic
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
Peano axioms
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
Propositional logic
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
Fuzzy logic
—
monthly views
0
copies owned
—
player watchlists
Rare
R
Concepts
NAND logic
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
Homotopy type theory
—
monthly views
0
copies owned
—
player watchlists
Related cards
· formal language
See all 102
Legendary
L
Concepts
Entity–relationship model
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
Machine code
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
L-system
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
Communicating sequential processes
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
ArchiMate
—
monthly views
0
copies owned
—
player watchlists
Rare
R
Concepts
Characteristica universalis
—
monthly views
0
copies owned
—
player watchlists
Related cards
· set
See all 471
Legendary
L
Concepts
Autonomous system (Internet)
—
monthly views
0
copies owned
—
player watchlists
Legendary
L
Concepts
Biome
—
monthly views
0
copies owned
—
player watchlists
Legendary
L
Concepts
Baybayin
—
monthly views
0
copies owned
—
player watchlists
Legendary
L
Concepts
Angular momentum
—
monthly views
0
copies owned
—
player watchlists
Epic
E
Concepts
Advanced Vector Extensions
—
monthly views
0
copies owned
—
player watchlists
Legendary
L
Concepts
Canadian Aboriginal syllabics
—
monthly views
0
copies owned
—
player watchlists
Related categories
formal system
92
formal language
102
set
471
theory
992