-5.1-dev # Install LuaJIT2 development package sudo pip install lupa # Install lupa 源码安装方式如下: 1.1 安装 安装 sudo pip install lupa 2. 实例 基本用法 import lupa from lupa import LuaRuntime lua = LuaRuntime(unpack_returned_tuples=True) lua.eval (lua_func) # output: 'function' lupa.lua_type(lua.eval('{}')) # output: 'table' lupa.lua_type(123) is None # output: True lupa.lua_type('abc') is None # output: True lupa.lua_type({}) is None # output:
make install 安装lua 5.3.3 tar zxvf lua-5.3.3.tar.gz cd lua-5.3.3 make clean make linux make install 安装lupa tar zxvf lupa-1.3.tar.gz cd lupa-1.3 tar zxvf LuaJIT-2.0.4.tar.gz cd LuaJIT-2.0.4/ make clean make 0.2.8) pip install funcparserlib (当前最新版本==0.3.6) pip install Pillow (当前最新版本3.3.1,保守3.3.0) pip install lupa
分解方法对比总结分解类型适用矩阵形式关键性质主要用途SVD任意m×nm\timesnm×nA=UΣVTA=U\SigmaV^TA=UΣVTU,VU,VU,V正交,Σ\SigmaΣ对角非负降维、压缩、伪逆、PCALU方阵(通常非奇异)PA=LUPA =LUPA=LULLL下三角,UUU上三角解线性方程组、行列式QR任意m×nm\timesnm×n(m≥nm\genm≥n)A=QRA=QRA=QRQQQ正交,RRR上三角最小二乘、特征值算法特征分解可对角化方阵
View image on Twitter Sale Stock: Now Sorabel@SaleStockID Sis, Soraya ganti no WhatsApp loh jangan lupa
PA=LUPA=LU 对于n行的矩阵,置换矩阵一共有n!n!个。
ansoft-lm-2 Anasoft License Manager 1123/tcp murray Murray 1155/tcp nfa Network File Access 1212/tcp lupa lupa 1222/tcp nerv SNI R&D network 1239/tcp nmsd NMSD 1248/tcp hermes 1313/tcp bmc_patroldb BMC_PATROLDB
ansoft-lm-2 Anasoft License Manager 1123/tcp murray Murray 1155/tcp nfa Network File Access 1212/tcp lupa lupa 1222/tcp nerv SNI R&D network 1239/tcp nmsd NMSD 1248/tcp hermes 1313/tcp bmc_patroldb
ansoft-lm-2 anasoft license manager 1123/tcp murray murray 1155/tcp nfa network file access 1212/tcp lupa lupa 1222/tcp nerv sni r&d network 1239/tcp nmsd nmsd 1248/tcp hermes 1313/tcp bmc_patroldb
DPP groove-dpp 1211/udp Groove DPP # Ken Moore <kmoore&groove.net> lupa 1212/tcp lupa lupa 1212/udp lupa # Barney Wolff <
LUPA开源社区 } n*r2C/M8f C++侧重于对象而不是过程,侧重于类的设计而不是逻辑的设计。
DPP groove-dpp 1211/udp Groove DPP # Ken Moore <kmoore&groove.net> lupa 1212/tcp lupa lupa 1212/udp lupa # Barney Wolff <