\sum{min{a_n, b_n}} converges, while \sum{a_n} and

kindlychung · 发表于 2010-10-2 01:18

Do you have those books, could you send them to my email address?

elimqiu · 发表于 2010-10-2 02:58

The Chinese version of the Ebook can be found at ishare.iask.sina.com.cn
They have English version of GEB but I';m not sure they got English Mind';s I.
For the latter, I only have a hard copy.[br][br]-=-=-=-=- 以下内容由 elimqiu 在时添加 -=-=-=-=-
My previous post has a link for Mind';s I (cn)

kindlychung · 发表于 2010-10-2 17:18

I have sent you a copy of Mind';s I (en), please check out.

wangyangkee · 发表于 2010-10-7 16:37

外文帖子，别往下掉，，，

		自动登录	找回密码
密码			注册

\sum{min{a_n, b_n}} converges, while \sum{a_n} and

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

&#92;sum{min{a_n, b_n}} converges, while &#92;sum{a_n} a&#110;d

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

\sum{min{a_n, b_n}} converges, while \sum{a_n} and \sum{b_n} di

\sum{min{a_n, b_n}} converges, while \sum{a_n} and