Editing Talk:2597: Salary Negotiation

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:::But the way I'd do it (assuming 6 ⅙s is the target) is to make the cut across all but a ''sliver'' of one edge, realign, make a similar cut (liberating ⅙, having ⅓+⅙+⅓ still joined) then clean through at the third angle (two more ⅙s loosed), after which you just need to snip through the two cut-ends that you left to make the slotted ½ into 3 separate ⅙s.
 
:::But the way I'd do it (assuming 6 ⅙s is the target) is to make the cut across all but a ''sliver'' of one edge, realign, make a similar cut (liberating ⅙, having ⅓+⅙+⅓ still joined) then clean through at the third angle (two more ⅙s loosed), after which you just need to snip through the two cut-ends that you left to make the slotted ½ into 3 separate ⅙s.
 
:::Just snipping from edge to centre, three times, can mess up at the meeting point. Though it involves the same angles, getting them to meet (non-messily) in the exact centre is awkward, and it's easier to visually map six equilateral triangles with an edge-length equal to the radius (to execute three cross-cuts, fairly) than the three obtuse triangles (or one equilateral triangle with edges ≠2r) in planning where on the edge to start. Well, from my regular experience in actual pizza-cutting into three equal portions, before we get to the difficulty in cleanly cutting a much smaller coin made of metal. [[Special:Contributions/141.101.99.154|141.101.99.154]] 14:44, 24 March 2022 (UTC)
 
:::Just snipping from edge to centre, three times, can mess up at the meeting point. Though it involves the same angles, getting them to meet (non-messily) in the exact centre is awkward, and it's easier to visually map six equilateral triangles with an edge-length equal to the radius (to execute three cross-cuts, fairly) than the three obtuse triangles (or one equilateral triangle with edges ≠2r) in planning where on the edge to start. Well, from my regular experience in actual pizza-cutting into three equal portions, before we get to the difficulty in cleanly cutting a much smaller coin made of metal. [[Special:Contributions/141.101.99.154|141.101.99.154]] 14:44, 24 March 2022 (UTC)
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Any idea how Cueball arrived at the figure of $61 1/3 thousand?--[[User:Troy0|Troy0]] ([[User talk:Troy0|talk]]) 03:33, 24 March 2022 (UTC)
 
Any idea how Cueball arrived at the figure of $61 1/3 thousand?--[[User:Troy0|Troy0]] ([[User talk:Troy0|talk]]) 03:33, 24 March 2022 (UTC)
: Arbitrarily non-round numbers are a really good idea as per [https://hbr.org/2016/03/dont-use-round-numbers-in-a-negotiation] (which I just added), and Cueball's is one of the simplest in terms of algebraic fractional expression at the bottom of the 110-120% widely-accepted counter-offer range already mentioned (with which I agree and have heard repeatedly from associates, but rather uncomfortably is in the explanation without a source.) I would sincerely say he's being quite shrewd at that point, except for the haggling over cents and fractional cents. [[Special:Contributions/172.70.214.185|172.70.214.185]] 03:20, 25 March 2022 (UTC)
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: Arbitrarily non-round numbers are a really good idea as per [https://hbr.org/2016/03/dont-use-round-numbers-in-a-negotiation] (which I just added), and Cueball's is one of the simplest in terms of algebraic fractional expression at the bottom of the 110-120% canonical range already cited. I would sincerely say he's being quite shrewd except for haggling over cents and fractional cents. [[Special:Contributions/172.70.214.185|172.70.214.185]] 03:20, 25 March 2022 (UTC)
  
 
Interesting.  In the UK, I was taught to call them recurring decimals.  Never heard of repeating decimals. --[[Special:Contributions/141.101.99.20|141.101.99.20]] 08:46, 24 March 2022 (UTC)
 
Interesting.  In the UK, I was taught to call them recurring decimals.  Never heard of repeating decimals. --[[Special:Contributions/141.101.99.20|141.101.99.20]] 08:46, 24 March 2022 (UTC)
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Summary is way too long and overdetailed. It's more like a play-by-play of the comic than an explanation [[Special:Contributions/172.69.248.145|172.69.248.145]] 02:06, 25 March 2022 (UTC)
 
Summary is way too long and overdetailed. It's more like a play-by-play of the comic than an explanation [[Special:Contributions/172.69.248.145|172.69.248.145]] 02:06, 25 March 2022 (UTC)
:Seconded. Apologies to whoever wrote the existing description, but you worked too hard. -mezimm [[Special:Contributions/172.70.130.91|172.70.130.91]] 19:37, 25 March 2022 (UTC)
 
 
As others have pointed out, $61,333.33 1/3 is not an irrational number; however calling it a rational number (and linking the page for that term) seems pointless.  Could we change it to say "irrational amount" to indicate Cueball's mindset and eliminate the link?
 
 
Why not just say that the 1/3 of a cent is paid in advance in 3 year cycles? The first year will get him $61333.34, then $61333.33 for the next 2 years. He can just save the 2/3¢ for the second and third years. :P [[Special:Contributions/162.158.118.58|162.158.118.58]] 06:49, 20 July 2023 (UTC)
 

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