#11666 closed Bug (duplicate)
Editor changing pasted text from word formatting
Reported by: | Naresh Kallamadi | Owned by: | |
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Priority: | Normal | Milestone: | |
Component: | General | Version: | |
Keywords: | Cc: |
Description
CKEditor version : 3.6.2
Content pasted from word that contains indented bullet points end up having the formatting messed up when pasted into the editor. Attached is a copy of the word content and the result.
I pasted the following data from word :
Important points in 7.5.4:
o Understanding Discrete vs. Continuous
o For a Continuous Random Variable, probabilities of an interval of values are represented by areas (that are sectioned off by vertical slices).
o For a Continuous Random Variable the probability that X=(any specific value) = 0. For a continuous variable there are an infinite number of
o "expected value" is a term that means the mean (average)
o the mean (“expected value”) is the "balance point" of the area
After pasting the above data in ckeditor it will change like below
Important points in 7.5.4:
o Understanding Discrete vs. Continuous
o For a Continuous Random Variable, probabilities of an interval of values are represented by areas (that are sectioned off by vertical slices).
o For a Continuous Random Variable the probability that X=(any specific value) = 0. For a continuous variable there are an infinite number of
o "expected value" is a term that means the mean (average)
o the mean (“expected value”) is the "balance point" of the area
Source code like below :
<p style="margin-left:.5in;">Important points in 7.5.4:<br>
</p>
<ul>
<li>Understanding Discrete vs. Continuous<br>
</li>
<li>For a Continuous Random Variable, probabilities of an interval of values are represented by areas (that are sectioned off by vertical slices).<br>
</li>
<li>For a Continuous Random Variable the probability that X=(<i>any specific value</i>) = 0. For a continuous variable there are an infinite number of possible values the variable can have. Even if you think of each one as equally likely (as in a Uniform Distribution), the probability of any one particular value is 1/(infinity) which is 0.<br>
</li>
<li>"<b><i>expected value</i></b>" is a term that means the mean (average)<br>
</li>
<li>the mean (“expected value”) is the "balance point" of the area<br>
</li>
</ul> <p> </p>
so can any one tell me, How to resolve it.
Change History (2)
comment:1 Changed 9 years ago by
Resolution: | → duplicate |
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Status: | new → closed |
comment:2 Changed 9 years ago by
Keywords: | ckeditor removed |
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Version: | 3.6.2 |
DUP of #11667.