The Discovery of an Undiscovered but clearly Discoverable lecture on the Discovery of a New Principle by Albert Einstein has rocked the world
Andrew Thornett
A Mock Lecture by Professor Albert Einstein on the Theory of Occasional Relativity
(Delivered, perhaps, in a slightly untidy lecture hall, chalk dust already in the air)
Meine Damen und Herren,
It is with great pleasure that I present to you today a refinement—no, perhaps an extension—of my earlier work. You are familiar, I trust, with Special Relativity, in which the laws of physics are invariant for all observers in uniform motion, and with General Relativity, in which gravitation is understood as the curvature of spacetime.
But today, we consider something more... intermittent.
I call it The Theory of Occasional Relativity.
Let us begin with a simple observation.
You have all experienced, I think, the peculiar elasticity of time. A minute spent touching a hot stove feels far longer than a minute spent in pleasant company. This is not merely psychological—no, no—it hints at something deeper. Something... occasional.
In standard relativity, time dilation depends on velocity and gravitational potential. But I propose that there exists a third variable, which I shall denote as kappa (k)—the situational coefficient.
Thus, the proper time becomes:
tau = integral sqrt(1 - v^2/c^2) * (1 + k) dt
Now, you will ask: what determines k?
An excellent question. The answer is: it depends.
Consider a student awaiting the end of a lecture. For this student, k is large and positive, causing time to stretch intolerably. For the lecturer—who has not yet reached his most brilliant point—k may be negative, compressing time into an alarmingly brief interval.
Thus, time becomes not only relative, but selectively cooperative.
We now extend this to spacetime geometry.
In General Relativity, mass curves spacetime. But in Occasional Relativity, minor inconveniences also contribute to curvature.
A misplaced key, for example, produces a localized distortion. The equations suggest that such distortions can be described by:
G_mn + Lambda g_mn = 8 pi T_mn + epsilon I_mn
Where I_mn is the Inconvenience Tensor.
At this point, a troubling implication arises.
If enough inconveniences accumulate—lost umbrellas, delayed trains, mismatched socks—the curvature may become extreme. In such regions, one may observe the formation of what I call a Bureaucratic Singularity.
Nothing escapes from it. Not even paperwork.
You may wonder whether experimental evidence supports this theory.
Indeed, I conducted an experiment myself. I attempted to locate my spectacles while already wearing them. The resulting temporal distortion was... significant. Observers reported that I appeared to move in circles while muttering in German, which is, of course, not unusual—but the duration of the event was anomalous.
We now come to the most important consequence.
If k varies unpredictably, then simultaneity becomes not merely relative—but occasionally optional.
Two events may occur at the same time... unless they do not feel like it.
At this stage, I must introduce a new principle:
The Principle of Mild Annoyance Conservation
The total annoyance in a closed system remains constant, but may change form.
For example, the annoyance of a missing pen may transform into the annoyance of finding it not working.
Now, some critics have suggested that this theory lacks rigor.
To them I say: nonsense. It is rigorously inconsistent.
Finally, we consider the ultimate fate of the universe.
In classical cosmology, the universe may expand forever, collapse, or reach equilibrium. But under Occasional Relativity, the universe will continue until it collectively decides it has had quite enough.
At that moment, all clocks will stop, all equations will simplify to zero, and someone, somewhere, will say:
"Ah. That explains it."
(Einstein pauses, looks at the blackboard, which is now covered in arrows, question marks, and what may be a drawing of a teapot.)
In conclusion, meine Damen und Herren:
Time is relative. Space is curved. And occasionally... things are simply inconvenient.
Thank you.
(He bows slightly, then spends several minutes searching for the chalk that is in his hand.)