Transition Matrices and Markov Chains flashcards

6 practice cards drawn from the Transition Matrices and Markov Chains lessons. Tap a card to turn it over. Every answer is checked against the lesson it came from.

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80 percent of the city stays. What goes under it in column 1?

0.2

from “Transition Matrices”

In a transition matrix, which group of entries adds to 1?

each column

from “Transition Matrices”

Two arrows leave P for other states, carrying 0.6 and 0.3. What must P’s loop carry?

0.1

from “Transition Diagrams”

When is a Markov chain called regular?

some power of T has every entry positive

from “Transition Diagrams”

Share 600 in the steady ratio 2 : 1. How many are in the city?

400

from “The Long-Run Steady State”

Which equation does the long-run split satisfy?

T s = s

from “The Long-Run Steady State”

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