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Subject: [jvsw] Definition Edited At Word vamrai -- By bairyn
Date: Fri, 9 May 2025 20:56:43 +0000
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In jbovlaste, the user bairyn has edited a
definition of "vamrai" in the language "English".

Differences:

2,2c2,2
< 		$x_1=t_1=v_2$ is optimal / most valuable in aspect / in terms of / in property / value $x_2=t_2=v_1$ for subjective / agent $x_3=v_3$ for goal / end / use / appreciation $x_4=v_4$ towards extreme of property $x_5=t_3$ among $x_6=t_4$; $x_1$ is optimal among $x_6$.
---
> 		$x_1=t_1=v_2$ is optimal / most valuable in aspect / in terms of / in property / value $x_2=t_2=v_1$ for subjective / agent $x_3=v_3$ for goal / end / use / appreciation $x_4=v_4$ towards extreme of property / as xth-most $x_5=t_3$ among $x_6=t_4$; $x_1$ is optimal among $x_6$.
5,7c5,5
< 		Synonym: {mansyrai}
< 
< ni'o See also: {vamraigau}
---
> 		Synonym: {mansyrai} ni'o See also: {vamraigau}
13,13d10
< 		Word: optimal, In Sense: best
\n14a12,12
\n> 		Word: optimal, In Sense: best


Old Data:

	Definition:
		$x_1=t_1=v_2$ is optimal / most valuable in aspect / in terms of / in property / value $x_2=t_2=v_1$ for subjective / agent $x_3=v_3$ for goal / end / use / appreciation $x_4=v_4$ towards extreme of property $x_5=t_3$ among $x_6=t_4$; $x_1$ is optimal among $x_6$.

	Notes:
		Synonym: {mansyrai}

ni'o See also: {vamraigau}

	Jargon:
		

	Gloss Keywords:
		Word: optimal, In Sense: best
		Word: most valuable, In Sense: 

	Place Keywords:
		Word: optimal, In Sense: best, For Place: 1



New Data:

	Definition:
		$x_1=t_1=v_2$ is optimal / most valuable in aspect / in terms of / in property / value $x_2=t_2=v_1$ for subjective / agent $x_3=v_3$ for goal / end / use / appreciation $x_4=v_4$ towards extreme of property / as xth-most $x_5=t_3$ among $x_6=t_4$; $x_1$ is optimal among $x_6$.

	Notes:
		Synonym: {mansyrai} ni'o See also: {vamraigau}

	Jargon:
		

	Gloss Keywords:
		Word: most valuable, In Sense: 
		Word: optimal, In Sense: best

	Place Keywords:
		Word: optimal, In Sense: best, For Place: 1




You can go to <http://jbovlaste.lojban.org/dict/vamrai> to see it.