It's not homework.
I met this question during my practical work via R.
The boss is an expert of biology,but he doesn't know statistics.So I must find 
the right method to this work.












At 2013-05-22 17:30:34,"Uwe Ligges" <lig...@statistik.tu-dortmund.de> wrote:
>
>
>On 22.05.2013 07:09, meng wrote:
>> Thanks.
>>
>>
>> As to the data " warpbreaks", if I want to analysis the impact of 
>> tension(L,M,H) on breaks, should I order the tension or not?
>
>No homework questions on this list, please ask your teacher.
>
>Best,
>Uwe Ligges
>
>
>
>
>
>>
>>
>> Many thanks.
>>
>>
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>> At 2013-05-21 20:55:18,"David Winsemius" <dwinsem...@comcast.net> wrote:
>>>
>>> On May 20, 2013, at 10:35 PM, meng wrote:
>>>
>>>> Hi all:
>>>> If the explainary variables are ordinal,the result of regression is 
>>>> different from
>>>> "unordered variables".But I can't understand the result of regression from 
>>>> "ordered
>>>> variable".
>>>>
>>>> The data is warpbreaks,which belongs to R.
>>>>
>>>> If I use the "unordered variable"(tension):Levels: L M H
>>>> The result is easy to understand:
>>>>     Estimate Std. Error t value Pr(>|t|)
>>>> (Intercept)    36.39       2.80  12.995  < 2e-16 ***
>>>> tensionM      -10.00       3.96  -2.525 0.014717 *
>>>> tensionH      -14.72       3.96  -3.718 0.000501 ***
>>>>
>>>> If I use the "ordered variable"(tension):Levels: L < M < H
>>>> I don't know how to explain the result:
>>>>            Estimate Std. Error t value Pr(>|t|)
>>>> (Intercept)   28.148      1.617  17.410  < 2e-16 ***
>>>> tension.L    -10.410      2.800  -3.718 0.000501 ***
>>>> tension.Q      2.155      2.800   0.769 0.445182
>>>>
>>>> What's "tension.L" and "tension.Q" stands for?And how to explain the 
>>>> result then?
>>>
>>> Ordered factors are handled by the R regression mechanism with orthogonal 
>>> polynomial contrasts: ".L" for linear and ".Q" for quadratic. If the term 
>>> had 4 levels there would also have been a ".C" (cubic) term. Treatment 
>>> contrasts are used for unordered factors. Generally one would want to do 
>>> predictions for explanations of the results. Trying to explain the 
>>> individual coefficient values from polynomial contrasts is similar to and 
>>> just as unproductive as trying to explain the individual coefficients 
>>> involving interaction terms.
>>>
>>> --
>>>
>>> David Winsemius
>>> Alameda, CA, USA
>>>
>>
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>>
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