From: "Apache" <apache@digitalkingdom.org>
Date: Tue, 04 Nov 2014 15:20:34 -0800
To: webmaster@lojban.org, curtis289@att.net
Subject: [jvsw] Definition Edited At Word me'ei'o -- By krtisfranks
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 Content preview:  In jbovlaste, the user krtisfranks has edited a definition
    of "me'ei'o" in the language "English". Differences: 5,5c5,5 < Given the
   ordered input of m sequences a_i wherein the jth term is a_(i,j), the output
    is a sequence z with the nth term z_n = a_(n % m, 1 + (n - n % m)/m), where
    "n % m" is the remainder of division/modulus of n by m. --- > Given the ordered
    input of $m$ sequences $a_i$ wherein the $j$th term is $a_{i,j}$, the output
    is a sequence $z$ with the $n$th term $z_n = a_{n % m, 1 + (n - n % m)/m}$,
    where "$n % m$" is the remainder of integer division/modulus of $n$ by $m$.
    [...] 
 
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In jbovlaste, the user krtisfranks has edited a
definition of "me'ei'o" in the language "English".

Differences:

5,5c5,5
< 		Given the ordered input of m sequences a_i wherein the jth term is a_(i,j), the output is a sequence z with the nth term z_n = a_(n % m, 1 + (n - n % m)/m), where "n % m" is the remainder of division/modulus of n by m.
---
> 		Given the ordered input of $m$ sequences $a_i$ wherein the $j$th term is $a_{i,j}$, the output is a sequence $z$ with the $n$th term $z_n = a_{n % m, 1 + (n - n % m)/m}$, where "$n % m$" is the remainder of integer division/modulus of $n$ by $m$.


Old Data:

	Definition:
		mekso n-ary operator: interleave sequences

	Notes:
		Given the ordered input of m sequences a_i wherein the jth term is a_(i,j), the output is a sequence z with the nth term z_n = a_(n % m, 1 + (n - n % m)/m), where "n % m" is the remainder of division/modulus of n by m.

	Jargon:
		

	Gloss Keywords:
		Word: interleave sequences, In Sense: mekso operator

	Place Keywords:


New Data:

	Definition:
		mekso n-ary operator: interleave sequences

	Notes:
		Given the ordered input of $m$ sequences $a_i$ wherein the $j$th term is $a_{i,j}$, the output is a sequence $z$ with the $n$th term $z_n = a_{n % m, 1 + (n - n % m)/m}$, where "$n % m$" is the remainder of integer division/modulus of $n$ by $m$.

	Jargon:
		

	Gloss Keywords:
		Word: interleave sequences, In Sense: mekso operator

	Place Keywords:


You can go to <http://jbovlaste.lojban.org/dict/me'ei'o> to see it.