b a ⟶ Prop
learning about #
structure A where
  a : Type
  b : a → Prop
I'm learning to see what form this expression has maybe it has A = {(a,b) | a : Type ∧ b : a ⟶ Prop}
learnt this cool #
Lean snippet:
infixr:25 " ⟶ " => fun X Y => X → Y
#check A ⟶ A
I like these diagrams #
U ----→ 1
|       |
v       v
A ----→ Ω
computer agent sent this pullback square
  --!-→ 
|!      |f
v       v
  --t-→ 
I wondered if this arrow-only diagram without the nodes make sense
  U ───!──→ 1  
  |         |  
  f         t  
  ↓         ↓  
  A ──────→ Ω  
journal page #
I drew this Georg Polya problem solving diagram and I find it nice to learn from, I refer to it from time to time.
I find drawing graphs like this is a great way to take notes, because when I reread them I fill the blanks, the connections, and think about what I was learning about when I took them. Coloring works well even if not meaningful, because when I later reread the notes I like the colors, and it seems easier to make connections / think about things. Also it makes the subject seem more playful, which it is really. And I often smile and laugh lightheartedly when I see the way I wrote or drew something.
I keep writing and drawing with my left hand as well, which also adds to the variety of notes, and I believe it is healthy for my nervous system to do so.

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