Haha, way-overdue
Fillomino-Fillia
practice puzzle. This is a
Fillomino
puzzle; in addition to normal rules, treat numbers inside the grid as
building heights. Numbers outside the grid indicate how many buildings
can be seen from that direction, where a building blocks all buildings
of lower or equal height behind it.
Edit: I should warn that the arithmetic here is pretty annoying.
This is a
Corral puzzle in
which half the clues are
multiplicative.
For each symmetric pair of clues, one is normal and one is
multiplicative.
This is a
Fillomino
puzzle where every polyomino is required to be nonrectangular (which
also bans squares). Write a number in every empty cell so that every
group of cells with the same number that is connected through its edges
is a shape that’s not a rectangle with that number of cells.
Fillomino-Fillia 2 is
coming! Anyway I don’t know how to judge difficulty but this is probably
terrible practice. I should try a Skyscrapers if I can keep pretending
USH homework doesn’t exist which I probably shouldn’t.
Nice and tricky. (I think.)
In fact I tried to be too tricky and spent a very long time fixing an
ambiguity. It was worth it though.
LITS -
Nikoli. Exactly one tetromino per region, no 2x2s, they’re
connected, adjacent tetrominoes are noncongruent.
That’s not a picture. Why is it recreated as one? Oh well.
You can interpret this as me about reaching level 8.1 (the user
ranking) on rankk or complaining
about how infuriating level 8.1 (the puzzle) is. I’m torn.
This is one of a bunch of
MellowMelon’s
Double Backs. Briefly, draw a closed loop through all square centers
visiting each bold-outlined area twice. Shaded cells do not influence
solving, only aesthetics.
Most uncreative picture ever! But it’s suitable after
CiSRA’s Puzzle Week. This
might be the first time our AoPS team managed all four puzzles in a
group.
…sigh, now I must handle the guilt for squeezing out so much time
from my normal schedule.
This is one of a bunch of
MellowMelon’s
Double Backs. Briefly, draw a closed loop through all square centers
visiting each bold-outlined area twice. Shaded cells do not influence
solving, only aesthetics.
Right, back to puzzles because I have nothing substantial to say.
Circumstantial evidence suggests I created this one in June.
This is one of a bunch of
MellowMelon’s
Double Backs. Draw a closed loop through all square centers visiting
each bold-outlined area twice.
Too
lazy to explain rules today although this is probably an easy
one.
This is a
Fillomino
puzzle where every polyomino is required to be an L-shape, as in
Sashigane.
Write a number in every empty cell so that every group of cells with the
same number that is connected through its edges is an L-shape (with arms
of positive length and 1-cell thickness) with that number of cells.
May be slightly reminiscent of
no-rectangle
Fillominoes. Slightly… (Has anybody done this before? It
seems so interesting that I feel like I couldn’t be first.)
I made this a long time ago but put it off until I had programmed
enough to digitize it without my fingers leaving the home row. I think
the finish is interesting.
LITS -
Nikoli. Exactly one tetromino per region, no 2x2s, they’re
connected, adjacent tetrominoes are noncongruent.