From: "Apache" <apache@digitalkingdom.org>
To: curtis289@att.net
Reply-To: webmaster@lojban.org
Subject: [jvsw] Definition Edited At Word si'oi'e -- By krtisfranks
Date: Sun, 22 Mar 2020 12:09:54 -0700
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In jbovlaste, the user krtisfranks has edited a
definition of "si'oi'e" in the language "English".

Differences:

2,2c2,2
< 		n-ary mekso operator: Logistical growth/cumulative function, sigmoid function; $((X_3) / (1 + e^(-X_2(X_1 - X_4))) + X_5$.
---
> 		n-ary mekso operator: Logistical growth/cumulative function, sigmoid function; $(X_3 / (1 + e^{(-X_2(X_1 - X_4))})) + X_5$.
5,5c5,5
< 		$X_1$ is the main independent variable. $e$ is the natural base ({te'o}); $X_1$ is the primary input, all other $X_i$'s are parameters. Contextless default values: $X_2$ = 1, $X_3$ = 1, $X_4$ = 0, $X_5$ = 0. For the sake of clarity (in case the TeX does not render), the function is: $((X_3) / (1 + e^(-X_2(X_1 - X_4))) + X_5$.
---
> 		$X_1$ is the main independent variable. $e$ is the natural base ({te'o}); $X_1$ is the primary input, all other $X_i$'s are parameters. Contextless default values: $X_2$ = 1, $X_3$ = 1, $X_4$ = 0, $X_5$ = 0. For the sake of clarity (in case the TeX does not render), the function is: $(X_3 / (1 + e^{(-X_2(X_1 - X_4))})) + X_5$.
12a13,13
\n> 		Word: logistic cumulative, In Sense: 


Old Data:

	Definition:
		n-ary mekso operator: Logistical growth/cumulative function, sigmoid function; $((X_3) / (1 + e^(-X_2(X_1 - X_4))) + X_5$.

	Notes:
		$X_1$ is the main independent variable. $e$ is the natural base ({te'o}); $X_1$ is the primary input, all other $X_i$'s are parameters. Contextless default values: $X_2$ = 1, $X_3$ = 1, $X_4$ = 0, $X_5$ = 0. For the sake of clarity (in case the TeX does not render), the function is: $((X_3) / (1 + e^(-X_2(X_1 - X_4))) + X_5$.

	Jargon:
		

	Gloss Keywords:
		Word: logistic function, In Sense: 
		Word: sigmoid function, In Sense: logistic

	Place Keywords:


New Data:

	Definition:
		n-ary mekso operator: Logistical growth/cumulative function, sigmoid function; $(X_3 / (1 + e^{(-X_2(X_1 - X_4))})) + X_5$.

	Notes:
		$X_1$ is the main independent variable. $e$ is the natural base ({te'o}); $X_1$ is the primary input, all other $X_i$'s are parameters. Contextless default values: $X_2$ = 1, $X_3$ = 1, $X_4$ = 0, $X_5$ = 0. For the sake of clarity (in case the TeX does not render), the function is: $(X_3 / (1 + e^{(-X_2(X_1 - X_4))})) + X_5$.

	Jargon:
		

	Gloss Keywords:
		Word: logistic function, In Sense: 
		Word: sigmoid function, In Sense: logistic
		Word: logistic cumulative, In Sense: 

	Place Keywords:


You can go to <http://jbovlaste.lojban.org/dict/si'oi'e> to see it.