Just because your undergrad school has a two-person dorm room mysteriously available does not mean that you personally would be the person to best solve the mysterious emptiness by moving into it with a guy you knew later in the 90s, particularly if you were kind of savoring the idea of having it to yourself. Just tell the guy that the other mysteriously open dorm room is at least as good and this way you’ll both have dorm room to yourselves. Also, that guy interviewing you for the student newspaper despite being, like, two or three decades too old for it is only humoring you in asking for details of your plan to install a modest roller coaster on the engineering campus by where the A and H buses first stop (near the mathematics building), so don’t be fooled by his enthusiasm, even if he had no idea it was going to be so popular a proposal.
So, my first warning of practical consequence based on my dreams is this: apparently the student union from grad school days is being used as the center point for some stunt where throwing wrapped-up flags on their poles to the second-storey balcony is being done, and some of these are going to be fired right off as firecrackers. However, the real story is that the Math Dorm, the three-connected bedrooms where all the math students are able to gather and hang out, doesn’t have anyone officially listed as being in it, and nobody seems to be going into or out of it, but it shows signs of recent occupation — warm coffee cups or doughnuts and the like — while all of the dated materials, including calendars and notepads, show no dates more recent than October of 2011. This is a mystery and I don’t know how to begin solving it.
The second warning comes from this tightly-packed little conference room, which I have to get ready for a high-level meeting of multinational multimedia conglomerate heads who are late and are apparently going to be late as long as this little problem doesn’t get worked out, and the difficulty in getting the tight-fitting overstuffed late-60s style tan vinyl cushions packed into the little oval space for them (it kind of looks like the center pit from Dangermouse‘s stately postal box, if that helps) seems unbeatable. This would be less challenging if the room didn’t keep going up to even-numbered floors only to drop back to odd-numbered ones. I believe the takeaway from this is a reinforcement of the old cliche, “too many elevators, not enough Walt Disneys”.