CLICKBAIT PERSONALITY TEST THAT YOU CAN DO WITHOUT SOLVING THE
PUZZLE: What do you see in the puzzle image below? I have my own
thoughts but I won’t bias you by posting them yet. Sound out your
thoughts in the comments below! (I don’t expect this to work but I’d
love to be proven wrong)
Okay so apparently how puzzles work is I go nearly a year without
posting one and then when I post a terrible one, I feel guilty and
obligated to post a legitimate one soon after. Testsolved by
chaotic_iak.
This is a Fillomino (write a number in every empty cell so that every
group of cells with the same number that is connected through its edges
has that number of cells) where each tetromino has had their 4s replaced
by one of L, I, T, or S describing their shape, and they obey the rules
of LITS — they can touch if they are not congruent, they must all be
connected, and their squares cannot form a 2×2 block. In addition, cells
separated by a thick border may not contain the same number or
letter.
5:27 PM phenomist: do you use gridderface to make
pretty puzzles?
…
5:52 PM phenomist: actually nvm excel is probably
easier lol
Okay I’m sorry this is a horrible puzzle where the rules don’t make
sense and I didn’t even get it testsolved. I just wanted an image to
concisely demonstrate the capabilities of
gridderface, my
puzzle marking and creation program, for the project homepage, after
somebody expressed interest in using the program to write a puzzle. Then
I got tremendously carried away.
As requested, a puzzle post! Straight from the WTF-variant
department. Quite hard.
This is a
Fillomino,
with the additional constraint that for each polyomino, there must
not exist a path (i.e. a sequence of cells, each orthogonally
adjacent to the next) that includes each of the polyomino’s cells
exactly once (and does not include cells outside the polyomino).
As a degenerate case, 1-ominoes are banned as well.
I’m extremely satisfied — a little incredulous, in fact — with how
this puzzle came out.
chaotic_iak labels it
the “most ridiculous fillomino ever in history”. Apparently, it’s rather
tricky.
ETA: Journalistic responsibility compels me to mention that chaotic_iak
also added, “might be beaten later”. Oops?
This is a
Fillomino
combining the
Nonrectangular
(polyominoes can’t be rectangles) and
Walls
(polyominoes can’t span thick lines) variant rules. I think the first
variant first came from mathgrant; I’m not as sure about the second, but
they both appeared in
Fillomino-Fillia
2, at least.
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. In addition, cells separated
by a thick border may not contain the same number.
Oops, I forgot the “puzzles” category was semi-reserved for puzzles I
constructed/wrote, because among other things an LMI bot is following
it. Anyway, if this makes up for anything, I have a puzzle that I’ve
procrastinated posting for very, very long.
This is a
Fillomino
puzzle. Inequality signs in the grid must be satisfied by the two
numbers they touch.
Yeah, and there’s this. chaotic_iak rejected this variant for his
February
sequence in order to get consistent 7x7 dimensions, so I made one.
It’s been about a month. I have no idea why I procrastinated posting it
until now.
This is a Samurai
Fillomino,
which means each grid satisfies the constraints on its own. Write a
number in every empty cell so that, in each square grid, every group of
cells with the same number that is connected through its edges has that
number of cells. Note that the two grids must contain the same numbers
where they overlap, but the grouping should be considered independently.
I’d explain this really carefully if it weren’t the main gimmick of this
puzzle.
mathgrant’s
hybrid type: a Fillomino (write a number in every empty cell so that
every group of cells with the same number that is connected through its
edges has that number of cells) where each tetromino has had their 4s
replaced by one of L, I, T, or S describing their shape, and they obey
the rules of LITS — they can touch if they are not congruent, they must
all be connected, and their squares cannot form a 2x2 block.
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.
My second, and now symmetric, attempt at this crazy self-invented
mutant; puzzle 22 was the first.
A word of warning: I can’t solve this without bifurcating near the end,
so logic purists may be disappointed, but I like the clue arrangement
too much. In fact I suspect this puzzle could have many more clues
removed without affecting uniqueness, so tight are the rule constraints
in this type.
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
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.