Re: Two related question. Question 1

• To: mathgroup at smc.vnet.net
• Subject: [mg57520] Re: Two related question. Question 1
• From: "Jens-Peer Kuska" <kuska at informatik.uni-leipzig.de>
• Date: Tue, 31 May 2005 04:59:17 -0400 (EDT)
• Organization: Uni Leipzig
• References: <d7dp2r\$qam\$1@smc.vnet.net>
• Sender: owner-wri-mathgroup at wolfram.com

```Hi,

f = #1 + #2 &;

c=f /. Function[body_] :> Function[(body)^2]

??

Regards

Jens

"Kazimir" <kazimir04 at yahoo.co.uk> schrieb im
Newsbeitrag news:d7dp2r\$qam\$1 at smc.vnet.net...
>I have two related question. Let me introduce a
>pure function
>
> f = #1^2 + #2 &
>
> Now. I want to make an operation over the
> function, for example to
> find its square and to call the result (the
> expected function f = (#1^2
> + #2)^2 & ) c:
>
> c=f^2
>
> However, I do not obtain this, as
>
> c[a,b]
>
> does not evaluate to (a+b)^2. Can anybody advise
> me how to obtain
> such a function without long substitutions. I
> would like to obtain
> something which is made for derivatives :
>
> In[11]:=
> Derivative[1][f]
>
> Out[11]=
> 2 #1&
>
> In[12]:=
> Derivative[2][f]
>
> Out[12]=
> 2&
>
> Regards
>
> Vlad
>

```

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