logical.day

Premise Dawn · 06:12

If today is logical, the light must follow.

P(today) → L(light)

Assume: dawn is not decoration.

Therefore: brightness requests a reason.

Inference Noon · 12:00

Every beam becomes a syllogism corridor.

1 All clear days carry reasons.
2 This day has clarified itself.
3 ∴ This day carries reasons.
P
Q
P→Q
T
T
T
T
F
F
F
T
T
A ⇒ daylight is proof
¬A ⇒ shadow is proof
¬(P ∧ Q)
¬P ∨ ¬Q

Contradiction Dusk · 18:47

Two arguments cast incompatible shadows.

At the edge of the day, De Morgan turns the sky into a mirror and the proof learns which light cannot survive.

P Q T

Theorem Night · 23:59

The light followed because the day was logical.

Q.E.D. · 내일도 증명은 떠오른다