In his paper “The Proof of Innocence” Dmitri Krioukov, a physicist at the University of California in San Diego, outlined for a judge the. Dmitri Krioukov’s proof of innocence paper by mike_glass_1 in dmitri krioukov. A way to fight your traffic tickets. The paper was awarded a special prize of $ that the author did not have to pay to the state of California.

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Therefore we can assume that the deceleration was close to maximum possible for a car. Submitting a four-page paper with math equations and graphs proving that your traffic violation was the result of the officer suffering from an optical illusion isn’t the strategy most people would employ.

### Dmitri Krioukov, Physicist, Writes Four Page Paper To Avoid Paying Traffic Ticket | HuffPost

Finally, in the last section, we consider what happens if at that critical moment the observer’s view is briey obstructed by another external object. To make this proof rigorous, we first consider the relationship between the linear and angular speeds of an object in the toy example where the object moves innocrnce a constant linear speed.

Still, in his conclusion, Krioukov was understanding towards the officer in question.

We show that if a car stops at a stop sign, an observer, e. In making his case, Krioukov wrote that a police officer can perceive a car as not having stopped — even though it really did stop — if three different criteria are met:.

This observation is the first building block of our proof of innocence. The diagram showing schematically the geometry of the considered case.

## Physics > Popular Physics

In making his case, Krioukov wrote that a police officer can perceive a car as not having stopped — even though it really did stop — if three different criteria are met: We then proceed to analyzing a picture reecting what really happened in the considered case, that is, the case where the linear speed of an object is not constant, but what is constant instead is the deceleration and subsequent acceleration of the object coming to a complete stop at a point located closest to the observer on the object’s linear trajectory.

As a result he involuntary pushed the brakes very hard.

The diagram showing schematically the brief obstruction of view that happened in the considered case. In fact, he was sneezing while approaching the stop sign.

When Krioukov drove toward the stop sign the police officer was approximating Krioukov’s angular velocity instead of his linear velocity. Despite these two different observations at different distances, the train maintains a roughly constant velocity throughout its trip.

Another road connects to L perpendicularly at S. The region shaded by the grey color is the area of poor visibility for O. The O ‘s observations innocencs car C 1 moving in lane L 1 are briefly obstructed by another krioukog C 2 moving in lane L 2 when both cars are near stop sign S.

In addition to including colorful diagrams, Krioukov was thorough with his details of the events that transpired: For example, if we stay not far away from a railroad, watching a train approaching us from far away at a constant speed, we first perceive the train not moving at all, when it is really far, but when the train comes closer, it appears to us moving faster and faster, and when it actually dmitgi us, its visual speed is maximized.

### [] The Proof of Innocence

There are plenty of ways to get out vmitri a traffic ticket: Car C moves along line L. The O ‘s interpolation is the dashed red curve. Tap here to turn on desktop notifications to get the news sent straight prooff you. In his paper “The Proof of Innocence” Dmitri Krioukov, a physicist at the University of California in San Diego, outlined for a judge the mathematical reasons why he was not guilty of running a stop sign.

The real angular speed of C 1 is shown by the blue solid curve.

## The Proof of Innocence

Introduction It is widely known that an observer measuring the speed of an object passing by, measures not its actual linear velocity by the angular one. Trains, for instance, appear to be moving very slowly when they are far away, but they speed past when closer.

For those who’d like a simpler explanation, the blog Physics Central broke down Krioukov’s argument in layman’s terms with an illuminating analogy about trains: This happens when we try to estimate the speed of a passing object, and the effect is more pronounced for faster objects.