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Tuesday, 10 November 2009. Polynomials, dice and pensions! OK a weird title for a blog. I'm typing this with a few loose thoughts in my head. OK to business, the journey begins. Well the above is fine, except that most people would not recognise it, rather gravitate to the expansion of (p q). On the face of it, there is absolutely nothing wrong with either formulae. So lets run with this, recognising that q. Will cancel from both formulae. Cancels, and we can divide through by p to get. Sa - Sb = a.

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Tim-inTheBlogoSphere | tim-intheblogosphere.blogspot.com Reviews

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Tuesday, 10 November 2009. Polynomials, dice and pensions! OK a weird title for a blog. I'm typing this with a few loose thoughts in my head. OK to business, the journey begins. Well the above is fine, except that most people would not recognise it, rather gravitate to the expansion of (p q). On the face of it, there is absolutely nothing wrong with either formulae. So lets run with this, recognising that q. Will cancel from both formulae. Cancels, and we can divide through by p to get. Sa - Sb = a.

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1 skip to main

2 skip to sidebar

3 p pq pq

4 p 1 q q

5 well the q

6 p p q

7 and thus

8 sum i=0 n

9 rearranging

10 finally

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skip to main,skip to sidebar,p pq pq,p 1 q q,well the q,p p q,and thus,sum i=0 n,rearranging,finally,an alternate method,s = a,sa = a,sb = a,and so,posted by,no comments,or p,q or 5p,or q,double maths again,1st attempt,2nd attempt,3rd attempt,q q p,is 5pq

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Tim-inTheBlogoSphere | tim-intheblogosphere.blogspot.com Reviews

https://tim-intheblogosphere.blogspot.com

Tuesday, 10 November 2009. Polynomials, dice and pensions! OK a weird title for a blog. I'm typing this with a few loose thoughts in my head. OK to business, the journey begins. Well the above is fine, except that most people would not recognise it, rather gravitate to the expansion of (p q). On the face of it, there is absolutely nothing wrong with either formulae. So lets run with this, recognising that q. Will cancel from both formulae. Cancels, and we can divide through by p to get. Sa - Sb = a.

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tim-intheblogosphere.blogspot.com

1

Tim-inTheBlogoSphere: Double Maths (again!)

http://tim-intheblogosphere.blogspot.com/2008/01/double-maths-again.html

Saturday, 26 January 2008. Probability of throwing Any Yahtzee. Last time we left off with the result of getting a specific Yhatzee was. Which I thought was a very neat (p=1/6, q=5/6). The next, and probably more realistic question is "what are the chances of throwing ANY Yahtzee". My first attempts were very much based on the previous attempts, and indeed I came up with a result of. After some further thought I realised that a potential for getting more Yahtzees was obvious. A few more combinations here.

2

Tim-inTheBlogoSphere: January 2008

http://tim-intheblogosphere.blogspot.com/2008_01_01_archive.html

Saturday, 26 January 2008. Probability of throwing Any Yahtzee. Last time we left off with the result of getting a specific Yhatzee was. Which I thought was a very neat (p=1/6, q=5/6). The next, and probably more realistic question is "what are the chances of throwing ANY Yahtzee". My first attempts were very much based on the previous attempts, and indeed I came up with a result of. After some further thought I realised that a potential for getting more Yahtzees was obvious. A few more combinations here.

3

Tim-inTheBlogoSphere: November 2009

http://tim-intheblogosphere.blogspot.com/2009_11_01_archive.html

Tuesday, 10 November 2009. Polynomials, dice and pensions! OK a weird title for a blog. I'm typing this with a few loose thoughts in my head. OK to business, the journey begins. Well the above is fine, except that most people would not recognise it, rather gravitate to the expansion of (p q). On the face of it, there is absolutely nothing wrong with either formulae. So lets run with this, recognising that q. Will cancel from both formulae. Cancels, and we can divide through by p to get. Sa - Sb = a.

4

Tim-inTheBlogoSphere: October 2007

http://tim-intheblogosphere.blogspot.com/2007_10_01_archive.html

Sunday, 28 October 2007. The Journey - Java - Yahtzee - Darwin. Well I decided to create my own blog. The title is "The Journey - Java - Yahtzee - Darwin", but I could not think of anything useful to put in in it's place. Write Yahtzee program in Java. Learn Java in the process. Yahtzee code written, Learn some Java (enough to write a Yahtzee program). Result: Now I had the program, I was curious if the computer could play it? Write a module that will play Yahtzee very quickly. The logic was the same no ...

5

Tim-inTheBlogoSphere: October 2008

http://tim-intheblogosphere.blogspot.com/2008_10_01_archive.html

Saturday, 4 October 2008. Not More Yahtzee Maths. It has been a while since I lasted blogged. In the intervening time I have made a few more discoveries about Mathematics of Yahtzee. So for completeness I thought I'd put the electronic pen to internet paper and note down my conclusions. By advertising it in this way I can virtually guarantee that my discoveries will be kept as secret as the true identity of JFK's assassin, the formula for everlasting youth etc. Throwing One Dice Three Times. P, failure q.

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yahtzee.org.uk

Yahtzee Probability

http://yahtzee.org.uk/probability.html

Theoretical Probability of Rolling Certain Scores. The chance of rolling a yahtzee in one turn been calculated* as 4.6% or about 1 in 22 rolls but even that assumes that the player is targeting a yatzee and doesn't get tempted to go for a straight after the first roll, or take a random full house after roll two. These are things that happen in real games, so the real odds are a little less. The attempt to statistically assess the likelihood of acheiving a given total game score is imponderably difficult .

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tim-intheblogosphere.blogspot.com

Tim-inTheBlogoSphere

Tuesday, 10 November 2009. Polynomials, dice and pensions! OK a weird title for a blog. I'm typing this with a few loose thoughts in my head. OK to business, the journey begins. Well the above is fine, except that most people would not recognise it, rather gravitate to the expansion of (p q). On the face of it, there is absolutely nothing wrong with either formulae. So lets run with this, recognising that q. Will cancel from both formulae. Cancels, and we can divide through by p to get. Sa - Sb = a.

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