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Q:

Showing that a sheaf is a quotient of a free sheaf

Let $X$ be a topological space and let ${\cal U}$ be an open cover of $X$.
Consider the ring of all submodules of ${\cal O}_X=\bigoplus_{U \in {\cal U}}{\cal O}_U$ where ${\cal O}_U$ is the sheaf of germs of holomorphic functions on $U$. Consider the sheaf $\tilde {\cal O}_X$ which is the quotient of ${\cal O}_X$ by the ideal of the sheaves supported on the complement of ${\cal U}$.
My question is:
1) Does $\tilde {\cal O}_X$ have an associated structure of a sheaf of rings?
2) Let $Z$ be a closed subset of $X$. Suppose that there is an open neighborhood $U \supseteq Z$ such that the restriction map ${\cal O}_X(U) \to {\cal O}_Z(U)$ is surjective. Does there exist an open subset $V$ of $X$ such that $Z=\overline V$ and the restriction map ${\cal O}_X(V) \to {\cal O}_Z(V)$ is injective?
I’m still a beginner and I think I might be missing something obvious, but I can’t see why these two questions are related.
I should add that I know that if ${\cal O}_X$ is a coherent sheaf then ${\cal O}_X/{\cal I}$ is coherent. I’m also aware of the result in Hartshorne III.5.11 that if ${\cal O}_X$ is locally free then $\tilde {\cal O}_X$ is locally free. I know that the definition of the she
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Strip HTML tags and custom tags from a string

I need to strip all HTML tags as well as custom tags from a string in Python.
I want to create a parser for a certain application that strips the tags.
For instance:
# strip all html tags
>>> text = ‘This is some text without any html tags’
>>> stripped_text = text.stripHTML()
>>> stripped_text
‘This is some text without any html tags’

# strip all custom html tags
>>> strip_custom = text.stripHTML()
>>> strip_custom
‘This is some text without any custom html tags’

# strip custom tags only
>>> strip_custom = text.stripHTML(custom_tags)
>>> strip_custom
‘This is some text without any custom html tags’

For custom HTML tags:
# custom html tags
>>> custom_tags = [
‘data:’,
‘var ‘,
‘id ‘,
‘value=’
]

How can I do this in Python?

A:

function str_to_taglist_parser(s):
tlv = set()
for c in s:
tag = None
if c == ”: tag = ‘>’
elif c == ‘&’: tag = ‘&’
elif c == ‘”‘: tag = ‘”‘
elif c ==”: tag =”
elif c == ‘#’: tag = ‘##’
elif c == ‘%’: tag = ‘%%’
elif c == ‘!’ and s.lower() in (‘

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Luxor Great Barada River Baikal-Amur Mainline map and routings

The Great Barada River Baikal-Amur Mainline was built between 1986 and 1992 by the Soviet Union in the second half of the 1980’s. It’s name is derived from the Amur River Baikal, the Heilongjiang River that connects Russia with China, and the larger Amur River.

The Great Barada River Baikal-Amur Mainline has a total length of 1371 kilometers.

The total construction cost of this railroad was around $9.7 billion.

Length

Railroad width

Engineer

Main line

1371 kilometers

15,75 meters

6.1 pdm

Great Barada River Baikal-Amur Mainline

Map

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