Return-path: Envelope-to: jbovlaste-admin@lojban.org Delivery-date: Thu, 09 Mar 2023 14:02:28 -0800 Received: from [192.168.123.254] (port=45062 helo=jiten.lojban.org) by 8612a944938c with smtp (Exim 4.94.2) (envelope-from ) id 1paOLB-0005kg-D5 for jbovlaste-admin@lojban.org; Thu, 09 Mar 2023 14:02:27 -0800 Received: by jiten.lojban.org (sSMTP sendmail emulation); Thu, 09 Mar 2023 22:02:25 +0000 From: "Apache" To: curtis289@att.net Reply-To: webmaster@lojban.org Subject: [jvsw] Definition Edited At Word po'i'ei -- By krtisfranks Date: Thu, 9 Mar 2023 22:02:25 +0000 MIME-Version: 1.0 Content-Type: text/plain; charset=UTF-8 Message-Id: X-Spam-Score: -1.0 (-) X-Spam_score: -1.0 X-Spam_score_int: -9 X-Spam_bar: - In jbovlaste, the user krtisfranks has edited a definition of "po'i'ei" in the language "English". Differences: 5,5c5,5 < $n$ may be infinite, under the condition that the function is well-defined. In the definition, adjacency of terms denotes multiplication in the relevant algebraic structure. If there is an $i$ such that $Y_i$ is omitted, then $Y_i = 1$ by default. For any $i$, there is no constraint on the values which may be taken by $X_i$ or $Y_i$. --- > $n$ may be infinite, under the condition that the function is well-defined. In the definition, adjacency of terms denotes multiplication in the relevant algebraic structure. If there is an $i$ such that $Y_i$ is omitted, then $Y_i = 1$ by default. For any $i$, there is no constraint on the values which may be taken by $X_i$ or $Y_i$. See also: "{po'i'oi}". Old Data: Definition: $n$-ary mekso operator: for an input of ordered list of ordered pairs $((X_1, Y_1), (X_2, Y_2), (X_3, Y_3), ..., (X_n, Y_n))$, it outputs formal generalized rational function $(x - X_1)^{Y_1} (x - X_2)^{Y_2} (x - X_3)^{Y_3} ... (x - X_n)^{Y_n}$ in the adjoined indeterminate (here: $x$). Notes: $n$ may be infinite, under the condition that the function is well-defined. In the definition, adjacency of terms denotes multiplication in the relevant algebraic structure. If there is an $i$ such that $Y_i$ is omitted, then $Y_i = 1$ by default. For any $i$, there is no constraint on the values which may be taken by $X_i$ or $Y_i$. Jargon: Gloss Keywords: Word: convert list to rational function, In Sense: Place Keywords: New Data: Definition: $n$-ary mekso operator: for an input of ordered list of ordered pairs $((X_1, Y_1), (X_2, Y_2), (X_3, Y_3), ..., (X_n, Y_n))$, it outputs formal generalized rational function $(x - X_1)^{Y_1} (x - X_2)^{Y_2} (x - X_3)^{Y_3} ... (x - X_n)^{Y_n}$ in the adjoined indeterminate (here: $x$). Notes: $n$ may be infinite, under the condition that the function is well-defined. In the definition, adjacency of terms denotes multiplication in the relevant algebraic structure. If there is an $i$ such that $Y_i$ is omitted, then $Y_i = 1$ by default. For any $i$, there is no constraint on the values which may be taken by $X_i$ or $Y_i$. See also: "{po'i'oi}". Jargon: Gloss Keywords: Word: convert list to rational function, In Sense: Place Keywords: You can go to to see it.