q:
. Div(a;n;q) & q
n+r = a
a:, n:
, r:. Rem(a;n;r) 
Propq 
a < n(q+1)a:, n:, q:. Div(a;n;q) Prop == {i:
| 0i } Type j < k == ij & j < kB == 
B < Ai,j:. (ij) PropA == A 
FalseA:Prop. (A) Prop| Who Cites rem nrel? | |
| rem_nrel | Def Rem(a;n;r) == q:. Div(a;n;q) & qn+r = a |
| Thm* a:, n:, r:. Rem(a;n;r) Prop | |
| div_nrel | Def Div(a;n;q) == nq a < n(q+1) |
| Thm* a:, n:, q:. Div(a;n;q) Prop | |
| nat | Def == {i:| 0i } |
| Thm* Type | |
| lelt | Def i j < k == ij & j < k |
| le | Def AB == B < A |
| Thm* i,j:. (ij) Prop | |
| not | Def A == A False |
| Thm* A:Prop. (A) Prop |
| Syntax: | Rem(a;n;r) | has structure: | rem_nrel(a; n; r) |
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