Database
SURREAL NUMBERS
Subsystems of surreals
Dyadic fractions
df-2s
Metamath Proof Explorer
Definition df-2s
Description: Define surreal two. This is the simplest number greater than one. See
1p1e2s for its addition version. (Contributed by Scott Fenton , 27-May-2025)
Ref
Expression
Assertion
df-2s
Could not format assertion : No typesetting found for |- 2s = ( { 1s } |s (/) ) with typecode |-
Detailed syntax breakdown
Step
Hyp
Ref
Expression
0
c2s
Could not format 2s : No typesetting found for class 2s with typecode class
1
c1s
class 1 s
2
1
csn
class 1 s
3
cscut
class | s
4
c0
class ∅
5
2 4 3
co
class 1 s | s ∅
6
0 5
wceq
Could not format 2s = ( { 1s } |s (/) ) : No typesetting found for wff 2s = ( { 1s } |s (/) ) with typecode wff