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::So what are you arguing? The intersection between the two seems to be the linear homogeneous polynomials of degree 1. This is only a not-so-interesting subset of each. I see no case to merge. —[[User_talk:Quondum|Quondum]] 11:54, 17 November 2016 (UTC)
::So what are you arguing? The intersection between the two seems to be the linear homogeneous polynomials of degree 1. This is only a not-so-interesting subset of each. I see no case to merge. —[[User_talk:Quondum|Quondum]] 11:54, 17 November 2016 (UTC)


== Should we include "Linear form" under the title "Examples" ? ==
== Should we include "Linear forms" under the title "Examples" ? ==


As mentioned above. [[User:Dominic3203|Dominic3203]] ([[User talk:Dominic3203|talk]]) 10:34, 9 February 2019 (UTC)
As mentioned above. [[User:Dominic3203|Dominic3203]] ([[User talk:Dominic3203|talk]]) 10:34, 9 February 2019 (UTC)

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Disagree with merging with homogeneous polynomial

Multilinear forms are defined on products of vector spaces, while homogeneous polynomials are in general defined on products of fields. Also multilinear forms are linear in each of its arguments, while homogeneous polynomials not necessarily. As such, they are two different animals. Oleg Alexandrov 01:28, 25 September 2005 (UTC)[reply]

Every field is a vector space over some field.--84.161.160.48 (talk) 16:45, 8 December 2012 (UTC)[reply]
So what are you arguing? The intersection between the two seems to be the linear homogeneous polynomials of degree 1. This is only a not-so-interesting subset of each. I see no case to merge. —Quondum 11:54, 17 November 2016 (UTC)[reply]

Should we include "Linear forms" under the title "Examples" ?

As mentioned above. Dominic3203 (talk) 10:34, 9 February 2019 (UTC)[reply]