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#451 Re: Exercises » Bitter die » 2014-09-16 11:39:44

Are you sure it is not correct?

#453 Re: Help Me ! » Simplify the following: » 2014-09-16 11:17:08

I don't think that is possible here.

Have an example?

#456 Re: Computer Math » Markov chains » 2014-09-16 06:42:50

In anything. But I prefer combinatorics.

#457 Re: Computer Math » Markov chains » 2014-09-16 05:27:29

Yes, but soon I won't have time to relax. I need to do more problem.

#458 Re: Computer Math » Markov chains » 2014-09-16 05:16:36

I haven't been doing almost any maths for the last three or four months.

#459 Re: Computer Math » Markov chains » 2014-09-16 05:05:23

Why? I'd really like to get back into form.

#461 Re: Computer Math » Markov chains » 2014-09-16 04:57:20

It can, but both methods are easily adjustible.

#462 Re: Computer Math » Markov chains » 2014-09-16 04:53:09

It would mean something is wrong. But since I'm vry lazy, I will just take your word on this one. That matrix is huge.

#463 Re: Computer Math » Markov chains » 2014-09-16 04:50:35

The matrix is easy to find, so that isn't a problem. What is the next one?

#464 Re: Computer Math » Markov chains » 2014-09-16 04:37:58

Yes, but you did not ask for one.

Wouldn't a Markov chain be quite big here (15 entries).

#466 Re: Computer Math » Markov chains » 2014-09-16 04:26:50

anonimnystefy wrote:

Okay, so for numbers 1-10, we can use the recurrence. Then for 11-14, we use:

#467 Re: Computer Math » Markov chains » 2014-09-16 02:13:19

I'm not sure what you are asking.

See you later.

#468 Re: Jokes » Poem by a student » 2014-09-16 02:10:00

At least you now have your feet on the ground.

#470 Re: Jokes » Poem by a student » 2014-09-16 02:00:57

When I first heard that joke, I just couldn't help myself. My laughter was of seismic proportions.

#471 Re: Computer Math » Markov chains » 2014-09-16 01:58:09

p[-4] = 0;
p[-3] = 0;
p[-2] = 0;
p[-1] = 0;
p[0] = 1;
p[n_] := p[n] = 1/5 (p[n - 1] + p[n - 2] + p[n - 3] + p[n - 4] + p[n - 5])
p[10]

#473 Re: Computer Math » Markov chains » 2014-09-16 01:47:02

Okay, so for numbers 1-10, we can use the recurrence. Then for 11-14, we use:

#474 Re: Computer Math » Markov chains » 2014-09-16 01:24:27

Oh, but it will. I will explain, I just need to eat.

#475 Re: Computer Math » Markov chains » 2014-09-16 01:20:37

I have already fixed it.

So, those are correct?

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