From: "Apache" <apache@digitalkingdom.org>
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Subject: [jvsw] Definition Edited At Word flaukse -- By krtisfranks
Date: Sun, 5 Jun 2016 01:48:11 -0700
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 Content preview:  In jbovlaste, the user krtisfranks has edited a definition
    of "flaukse" in the language "English". Differences: 2,2c2,2 < $x_1$ is the
    signed flux (flow) of quantity/substance (count) $x_2$ through (geometric/imaginary)
    hypersurface/embedded manifold $x_3$ per unit time. --- > $x_1$ is the vector
    flux (flow) of quantity/substance (count) $x_2$ through (geometric/imaginary)
    hypersurface/embedded manifold $x_3$ per unit time. 5,5c5,5 < If the hypersurface
    $x_3$ is $n$-dimensional spatially and the dimensionality (units) of $x_2$
    is $U$, then the dimensionality (units) of $x_1$ is $U$/(1 m$^{n}$ * s).
   Fairly similar to {nildenmi}. --- > This is the transport phenomena sense
   of "flux". If the hypersurface $x_3$ is $n$-dimensional spatially and the
   dimensionality (units) of $x_2$ is $U$, then the dimensionality (units) of
    $x_1$ is $U$/(1 m$^{n}$ * s). Fairly similar to {nildenmi}. For the hypersurface
    integral of this quantity (with respect to the normal), use: {flaumji}. See
    also: {flecu}. [...] 
 
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In jbovlaste, the user krtisfranks has edited a
definition of "flaukse" in the language "English".

Differences:

2,2c2,2
< 		$x_1$ is the signed flux (flow) of quantity/substance (count) $x_2$ through (geometric/imaginary) hypersurface/embedded manifold $x_3$ per unit time.
---
> 		$x_1$ is the vector flux (flow) of quantity/substance (count) $x_2$ through (geometric/imaginary) hypersurface/embedded manifold $x_3$ per unit time.
5,5c5,5
< 		If the hypersurface $x_3$ is $n$-dimensional spatially and the dimensionality (units) of $x_2$ is $U$, then the dimensionality (units) of $x_1$ is $U$/(1 m$^{n}$ * s). Fairly similar to {nildenmi}.
---
> 		This is the transport phenomena sense of "flux". If the hypersurface $x_3$ is $n$-dimensional spatially and the dimensionality (units) of $x_2$ is $U$, then the dimensionality (units) of $x_1$ is $U$/(1 m$^{n}$ * s). Fairly similar to {nildenmi}. For the hypersurface integral of this quantity (with respect to the normal), use: {flaumji}. See also: {flecu}.


Old Data:

	Definition:
		$x_1$ is the signed flux (flow) of quantity/substance (count) $x_2$ through (geometric/imaginary) hypersurface/embedded manifold $x_3$ per unit time.

	Notes:
		If the hypersurface $x_3$ is $n$-dimensional spatially and the dimensionality (units) of $x_2$ is $U$, then the dimensionality (units) of $x_1$ is $U$/(1 m$^{n}$ * s). Fairly similar to {nildenmi}.

	Jargon:
		

	Gloss Keywords:
		Word: flux, In Sense: flow through surface (per unit area per unit time)

	Place Keywords:


New Data:

	Definition:
		$x_1$ is the vector flux (flow) of quantity/substance (count) $x_2$ through (geometric/imaginary) hypersurface/embedded manifold $x_3$ per unit time.

	Notes:
		This is the transport phenomena sense of "flux". If the hypersurface $x_3$ is $n$-dimensional spatially and the dimensionality (units) of $x_2$ is $U$, then the dimensionality (units) of $x_1$ is $U$/(1 m$^{n}$ * s). Fairly similar to {nildenmi}. For the hypersurface integral of this quantity (with respect to the normal), use: {flaumji}. See also: {flecu}.

	Jargon:
		

	Gloss Keywords:
		Word: flux, In Sense: flow through surface (per unit area per unit time)

	Place Keywords:


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