[seqfan] Re: Can more of these terms be found?

[DAN_CYN_J]

Allan, 
  
Good suggestion. 

Also 
Simply put--- 
Where K and K1 are two parts of an integer and there difference is squared 
would = K1 appended to K  replacing the two parts  back to one. 
  
Dan 
  
  
----- Original Message -----

From: "Allan Wechsler" <acwacw at gmail.com> 
To: "Sequence Fanatics Discussion list" <seqfan at list.seqfan.eu> 
Sent: Saturday, August 10, 2013 4:41:42 PM 
Subject: [seqfan] Re: Can more of these terms be found? 

"Numbers whose decimal form can be split into two parts, the square of 
whose difference is the original number." Is that too long? My concern is 
the ambiguity of the phrase, "split into two parts". 

Or ... "Numbers of the form K 10^n + L, L<10^n, that are equal to (K-L)^2." 


On Sat, Aug 10, 2013 at 1:07 PM, DAN_CYN_J <dan_cyn_j at comcast.net> wrote: 

> 
> 
> Hans, 
> 
> I like your second name -- 
> "Numbers that can be split into two parts equal to the square of their 
> difference" 
> 
> A much better name then I proposed. 
> 
> Dan 
> 
> 
> 
>   ----- Original Message ----- 
> 
> From: "Hans Havermann" <gladhobo at teksavvy.com> 
> To: "Sequence Fanatics Discussion list" <seqfan at list.seqfan.eu> 
> Sent: Saturday, August 10, 2013 9:54:21 AM 
> Subject: [seqfan] Re: Can more of these terms be found? 
> 
> > Base-ten concatenations of p1 & p2 [p1'p2] equal to (p2-p1)^2. 
> 
> M.F. Hasler has pointed out that this sequence "name" is difficult to 
> understand. It also doesn't describe well situations where the second part 
> has leading zeros. 
> 
> My current name for A228103 is: "Numbers that can be split into two parts, 
> x & y, equal to (y-x)^2." I'm thinking also: "Numbers that can be split 
> into two parts equal to the square of their difference." If anyone has an 
> opinion or can suggest better, feel free. 
> 
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