From: "Apache" <apache@digitalkingdom.org>
To: curtis289@att.net
Reply-To: webmaster@lojban.org
Subject: [jvsw] Definition Added At Word tei'au -- By krtisfranks
Date: Tue, 24 Apr 2018 21:45:05 -0700
MIME-Version: 1.0
Content-Type: text/plain; charset="UTF-8"
Message-Id: <E1fBCIj-0003f8-HN@stodi.digitalkingdom.org>
X-Spam_score: 3.1
X-Spam_score_int: 31
X-Spam_bar: +++
X-Spam-Report: Spam detection software, running on the system "stodi.digitalkingdom.org",
 has NOT identified this incoming email as spam.  The original
 message has been attached to this so you can view it or label
 similar future email.  If you have any questions, see
 the administrator of that system for details.
 
 Content preview:  In jbovlaste, the user krtisfranks has added a definition
   of "tei'au" in the language "English". New Data: Definition: 4-ary mekso operator:
    Taylor expansion/polynomial term; for ordered input $(X_1, X_2, X_3, X_4)$,
    output is the $X_3$th Taylor polynomial term of at-least-$X_3$-smooth function
    $X_2$ whic [...] 
 
 Content analysis details:   (3.1 points, 5.0 required)
 
  pts rule name              description
 ---- ---------------------- --------------------------------------------------
  1.4 RCVD_IN_BRBL_LASTEXT   RBL: No description available.
                             [173.13.139.235 listed in bb.barracudacentral.org]
 -1.9 BAYES_00               BODY: Bayes spam probability is 0 to 1%
                             [score: 0.0000]
  1.0 RDNS_DYNAMIC           Delivered to internal network by host with
                             dynamic-looking rDNS
  2.6 TO_NO_BRKTS_DYNIP      To: lacks brackets and dynamic rDNS


In jbovlaste, the user krtisfranks has added a
definition of "tei'au" in the language "English".

New Data:

	Definition:
		4-ary mekso operator: Taylor expansion/polynomial term; for ordered input $(X_1, X_2, X_3, X_4)$, output is the $X_3$th Taylor polynomial term of at-least-$X_3$-smooth function $X_2$ which was expanded around point $X_4$ and which is evaluated at point $X_1$, namely $(1/(X_3!)) (D^{X_3}(X_2))(X_4) (X_1-X_4)^{X_3}$.

	Notes:
		All of the usual assumptions must apply in order to be well-defined. $X_3$ must be a nonnegative integer. $X_2$ must be a function with at least $X_3$ derivatives on the interval disc/interval defined by $X_1$ and $X_4$ such that said derivative takes values for which the other operators make sense (and finity is usually assumed). $X_1$ and $X_4$ must be elements of the domain of $X_2$ (and the $X_3$th derivative thereof in the latter case).

	Jargon:
		

	Gloss Keywords:
		Word: Taylor term, In Sense: 
		Word: Taylor expansion term, In Sense: 
		Word: Taylor polynomial term, In Sense: 

	Place Keywords:


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