∀∃∴⊥↔⊢¬∵
00 · dawn axiom
If today,
then logic.
A proof opens like a window: ivory light, one premise, and a gold disc measuring the distance between given and known.
∵⊢∴∀∃¬⊥↔QED↯
T
given: day → thought
01 · morning assumption
Assume the light has rules.
⊢
∵
02 · noon derivation
At meridian every shadow becomes a line.
1 P → Q
2 P
3 ∴ Q
4 Q → day
∴
What follows does not fall; it arrives by rule, rung after rung, until the sun and theorem share a single vertical stroke.
03 · afternoon counterexample
One small eclipse refuses the theorem.
TF
All doors open inward.
This one opens into itself.
↯
counterexample: ∃x · not as promised
(((¬)))
04 · dusk paradox
Suppose not, and the room folds.
Negation turns the proof-clock violet. The straight line remembers it was once a loop and begins to prove its own doorway.
↔
05 · midnight conclusion
Q.E.D.
The day folds into a compact mark. Its sunrise-colored shadow points past the margin, where tomorrow waits as an unproved premise.
if tomorrow, then begin again