Litho's Hell

you are not out of paper

you have so much paper

it’s okay to function as intended

you are not out of ink

i just refilled that cartridge last month

you can connect to that computer you’re supposed to connect to

As we all know, thanks to the support of the good people of Tumblr, Tylenol has experienced a meteoric rise to second place. Even though her competition is stiff, I believe in Tylenol's ability to go the distance.

But let's take a look at the competition:

Elmer seems to be a lovely boy. I have no qualms with Elmer, and think he would look fantastic on a beer can. But what about Elmer's campaigns? Who is the power behind the throne here, and how have they managed to find such breakout success on this competition?

A handful of wealthy donors are trying to buy this competition.

At the end of the day, all donations are good donations here. This is a charity event so every penny earned is going to help animals in need. But it's not lost on me that Elmer's current ranking is thanks entirely to a few individuals with the financial means to put their thumbs on the scale.

Tylenol's donors, comparatively, are small and numerous, mostly $1-10 donations from many passionate believers in what she stands for (autism and pain relief I think).

Overall, the donations tell a very different story than what the base ranking shows you. Elmer is held aloft by just 24 donors and bolstered by a few wealthy patrons, whereas Tylenol has won the hearts of literally hundreds of people. Even the current third place, Abby, owes her ranking to numerous small contributions rather than one or two large ones.

LONG LIVE THE PRINCESS

So I'm weeding our ancient and terrible collection of children's books for the first time in possibly ever, and I'm making a decision about a book about migrant workers by Sandra Weiner, called Small Hands, Big Hands. And I'm not 100% sure and I go to just see if there's anything out there about this book's being notable in any way so I do an open web search for

"small hands big hands weiner"

And then I look at my results for a moment

In mathematics, you often consider the two-dimensional plane - you know, the idealised flat two-dimensional object that extends infinitely - which can be real or complex (doesn't matter what that means)

On this, you can perform a mathematical operation called a "blow-up" (resulting in a more complicated geometry)

I needed to look up a formula related to this, so I confidently typed into the search bar:

"Blow up real plane"