Instructions unclear, got replaced.
Also, the mouse sensitivity is very low.
Psychpsyo
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For some reason I had to always click a fair bit under the thing I actually wanted to interact with. It seemed like the window wanted to be taller than it actually was? Although it was covering my entire monitor.
Edit: Just checked, the game is constantly poking out of the top of the page for some reason.
This is very solid. Spent longer staring at the shapes just now than I might be willing to admit, lol.
Although the error sounds for when you try something that doesn't work is somewhat harsh and jarring, compared to the rest of the audio. I also almost never felt compelled to use the reshuffle, because 10 seconds seems quite steep for something that might not help me much, based on how it goes. (And by the time I'm tempted to use it because I've run out of options, I probably have less than 20 seconds left anyways, so using it would probably just make me lose)
It's not very obvious at first that they all produce different amounts, but once you have the numbers it's a brief bit of maths to figure out how to win.
I was confused about all the bits about how cleaning the blood would cost time, since it made me think that the actual cleaning would somehow be a gameplay thing.
There are also a couple patterns that help conclude that 1/0 should be regular infinity and negative infinity.
Namely, the graph for 1/x. Here, as x approaches 0, f(x) approaches both infinity and -infinity, depending on which side you look at.
Furthermore, defining division by 0 as any number yields 1 = 2:
1/0 = absolute infinity = 2/0
1/0 = 2/0 | cancel out the 0
1 = 2
Which is fine since infinity isn't a number.
But it not being a number also means that it is rather nonsensical to represent it in the graph for f(x) since we now have a graph that, for the most part, consists of numbers but then at one point, decides to show a cardinality as a vertical line, which would usually read as "every number at once".
Maybe that is a valid interpretation of absolute infinity but it still means that we're now plotting two incomparable concepts in the same graph for no good reason.








