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请输入英文单字,中文词皆可:

inclose    
vt. 围起来,附上

围起来,附上

inclose
v 1: surround completely; "Darkness enclosed him"; "They closed
in the porch with a fence" [synonym: {enclose}, {close in},
{inclose}, {shut in}]
2: introduce; "Insert your ticket here" [synonym: {insert},
{enclose}, {inclose}, {stick in}, {put in}, {introduce}]

Inclose \In*close"\, v. t. [imp. & p. p. {Inclosed}; p. pr. &
vb. n. {Inclosing}.] [See {Enclose}, and cf. {Include}.]
[Written also {enclose}.]
[1913 Webster]
1. To surround; to shut in; to confine on all sides; to
include; to shut up; to encompass; as, to inclose a fort
or an army with troops; to inclose a town with walls.
[1913 Webster]

How many evils have inclosed me round! --Milton.
[1913 Webster]

2. To put within a case, envelope, or the like; to fold (a
thing) within another or into the same parcel; as, to
inclose a letter or a bank note.
[1913 Webster]

The inclosed copies of the treaty. --Sir W.
Temple.
[1913 Webster]

3. To separate from common grounds by a fence; as, to inclose
lands. --Blackstone.
[1913 Webster]

4. To put into harness; to harness. [Obs.]
[1913 Webster]

They went to coach and their horse inclose.
--Chapman.
[1913 Webster]


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  • General term formula of series 1 1 + 1 2 + 1 3 . . . +1 n
    $$\ln(n+1)\le\sum_{i=1}^n\frac1i\le\ln(n)+1$$ This is a rather tight upper limit and lower limit you can use to approximate your answer One could also note that $$\sum_{i=1}^n\frac1i=\int_0^1\sum_{i=0}^{n-1}x^i\ dx=\int_0^1\frac{1-x^n}{1-x}\ dx$$ We also have the Euler-Maclaurin expansion:
  • If $A A^{-1} = I$, does that automatically imply $A^{-1} A = I$?
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    There are multiple ways of writing out a given complex number, or a number in general Usually we reduce things to the "simplest" terms for display -- saying $0$ is a lot cleaner than saying $1-1$ for example
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    The main reason that it takes so long to get to $1+1=2$ is that Principia Mathematica starts from almost nothing, and works its way up in very tiny, incremental steps The work of G Peano shows that it's not hard to produce a useful set of axioms that can prove 1+1=2 much more easily than Whitehead and Russell do





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