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一角

关于颗粒 颗粒不是 词 ,它更像是概念,比如 宇宙学 、 常数 是两个词,但 宇宙学常数 是不是词,某些情况下,不是那么确定的对和错。 那么为什么不用 概念 来表述呢 因为,我想去寻求一种几何化的理论 波动 来描述知识的发生、生长、延续的过程, 颗粒 可以提供一种形状的感觉。 为了表达一词多义的现象,我们必须要放弃一一对应,并采用语义函数 S 的反函数 命名函数。 因为命名 Naming 的 N 容易和自然数集混淆,我们重新改换一下符号和定义,有. 颗粒空间 花体的 G $ mathfrak{G}$. 波动空间 花体的 V $ mathfrak{V} N o (mathfrak{G} o R)$. 命名函数 希腊字母的 N $. U: mathfrak{V} o mathfrak{G} $. 再稍微解释一下 $mathfrak{V}$,定义里的 $mathfrak{G} o R$ 是一个分布,不妨记作 $d$,则有:. Sum {g in mathfrak{G} d(g) = 1$. U: mathfrak{V} o mathfrak{G} $. 至此,我们有了一个最粗略的框架 (G, thumb.

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一角 | onecorner.org Reviews
<META>
DESCRIPTION
关于颗粒 颗粒不是 词 ,它更像是概念,比如 宇宙学 、 常数 是两个词,但 宇宙学常数 是不是词,某些情况下,不是那么确定的对和错。 那么为什么不用 概念 来表述呢 因为,我想去寻求一种几何化的理论 波动 来描述知识的发生、生长、延续的过程, 颗粒 可以提供一种形状的感觉。 为了表达一词多义的现象,我们必须要放弃一一对应,并采用语义函数 S 的反函数 命名函数。 因为命名 Naming 的 N 容易和自然数集混淆,我们重新改换一下符号和定义,有. 颗粒空间 花体的 G $ mathfrak{G}$. 波动空间 花体的 V $ mathfrak{V} N o (mathfrak{G} o R)$. 命名函数 希腊字母的 N $. U: mathfrak{V} o mathfrak{G} $. 再稍微解释一下 $mathfrak{V}$,定义里的 $mathfrak{G} o R$ 是一个分布,不妨记作 $d$,则有:. Sum {g in mathfrak{G} d(g) = 1$. U: mathfrak{V} o mathfrak{G} $. 至此,我们有了一个最粗略的框架 (G, thumb.
<META>
KEYWORDS
1 skip to content
2 知识波动观的数学表达 四
3 mingli
4 leave a comment
5 这一节,让我们澄清颗粒的概念,并做一些直观的想象训练
6 下面让我们去直观的想象 颗粒化 是怎么一个过程
7 简单说,是一个涌现中的聚类过程
8 颗粒一旦确立了自己的存在,就会逐渐在使用中把自己的范围也圈定出来
9 颗粒化 与命名
10 颗粒的命名具有任意性,仅仅是一个交流过程中的助记符号
CONTENT
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PAGE
skip to content,知识波动观的数学表达 四,mingli,leave a comment,这一节,让我们澄清颗粒的概念,并做一些直观的想象训练,下面让我们去直观的想象 颗粒化 是怎么一个过程,简单说,是一个涌现中的聚类过程,颗粒一旦确立了自己的存在,就会逐渐在使用中把自己的范围也圈定出来,颗粒化 与命名,颗粒的命名具有任意性,仅仅是一个交流过程中的助记符号,虽然有任意性,但不是说不可以有命名的方法,只是方法的选择是约定俗成的,有意思的是,命名会变化,所以波动的实际情况会影响命名的形态
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一角 | onecorner.org Reviews

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关于颗粒 颗粒不是 词 ,它更像是概念,比如 宇宙学 、 常数 是两个词,但 宇宙学常数 是不是词,某些情况下,不是那么确定的对和错。 那么为什么不用 概念 来表述呢 因为,我想去寻求一种几何化的理论 波动 来描述知识的发生、生长、延续的过程, 颗粒 可以提供一种形状的感觉。 为了表达一词多义的现象,我们必须要放弃一一对应,并采用语义函数 S 的反函数 命名函数。 因为命名 Naming 的 N 容易和自然数集混淆,我们重新改换一下符号和定义,有. 颗粒空间 花体的 G $ mathfrak{G}$. 波动空间 花体的 V $ mathfrak{V} N o (mathfrak{G} o R)$. 命名函数 希腊字母的 N $. U: mathfrak{V} o mathfrak{G} $. 再稍微解释一下 $mathfrak{V}$,定义里的 $mathfrak{G} o R$ 是一个分布,不妨记作 $d$,则有:. Sum {g in mathfrak{G} d(g) = 1$. U: mathfrak{V} o mathfrak{G} $. 至此,我们有了一个最粗略的框架 (G, thumb.

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一角

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关于颗粒 颗粒不是 词 ,它更像是概念,比如 宇宙学 、 常数 是两个词,但 宇宙学常数 是不是词,某些情况下,不是那么确定的对和错。 那么为什么不用 概念 来表述呢 因为,我想去寻求一种几何化的理论 波动 来描述知识的发生、生长、延续的过程, 颗粒 可以提供一种形状的感觉。 为了表达一词多义的现象,我们必须要放弃一一对应,并采用语义函数 S 的反函数 命名函数。 因为命名 Naming 的 N 容易和自然数集混淆,我们重新改换一下符号和定义,有. 颗粒空间 花体的 G $ mathfrak{G}$. 波动空间 花体的 V $ mathfrak{V} N to ( mathfrak{G} to R)$. 命名函数 希腊字母的 N $ nu: mathfrak{V} to mathfrak{G} $. 再稍微解释一下 $ mathfrak{V}$,定义里的 $ mathfrak{G} to R$ 是一个分布,不妨记作 $d$,则有:. Sum {g in mathfrak{G} d(g) = 1$. Nu: mathfrak{V} to mathfrak{G} $. Next Page ».

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一角

关于颗粒 颗粒不是 词 ,它更像是概念,比如 宇宙学 、 常数 是两个词,但 宇宙学常数 是不是词,某些情况下,不是那么确定的对和错。 那么为什么不用 概念 来表述呢 因为,我想去寻求一种几何化的理论 波动 来描述知识的发生、生长、延续的过程, 颗粒 可以提供一种形状的感觉。 为了表达一词多义的现象,我们必须要放弃一一对应,并采用语义函数 S 的反函数 命名函数。 因为命名 Naming 的 N 容易和自然数集混淆,我们重新改换一下符号和定义,有. 颗粒空间 花体的 G $ mathfrak{G}$. 波动空间 花体的 V $ mathfrak{V} N o (mathfrak{G} o R)$. 命名函数 希腊字母的 N $. U: mathfrak{V} o mathfrak{G} $. 再稍微解释一下 $mathfrak{V}$,定义里的 $mathfrak{G} o R$ 是一个分布,不妨记作 $d$,则有:. Sum {g in mathfrak{G} d(g) = 1$. U: mathfrak{V} o mathfrak{G} $. 至此,我们有了一个最粗略的框架 (G, thumb.

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