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## Generally speaking, the activation of any special skill weapon is a standard action.

There is nothing in the class characteristic that indicates that the Special Ability is activated, therefore, RAW must pass the Standard Actions to activate each specific Ability, such as Flare according to the Command Activation.

## All the games in which I have played homérules that Paladin Sacred Weapon and similar abilities (ie Magus Arcane Pool) are activated.

If this were not the case, these characteristics of the class (which are usually already rounds per level) are essentially or almost useless. The economy of action related to the use of the skill would simply make that selection a terrible idea. It makes sense from the perspective of the balance of the game and the possibility of using perspective to agitate this particular supervision.

If someone Really If you want more justification, you can activate Sacred Bond with Flaming one day, turn on the Flaming, and in the future assume that you are activating the special ability "Flaming itself".

## How to change the special characters of the shortcut key?

Ctrl + Change + two inserts a Zero Width Non-Joiner character (U + 200C). I want to make my favorite Ctrl + Space the combination does it instead.

Is it possible to do that?

I prefer not to use a third-party application as AutoHotKey.

## Geometry of ag.algebraic: definition of retraction of Chow groups under a special type of morphism

Leave $$X$$ be a normal complex projective variety (not necessarily smooth), and leave $$Y$$ Being a complex projective variety without problems. Leave $$Z subset X$$ Be a soft closed sub-variety.

Leave $$pi: Y rightarrow X$$ Be a map with the property that. $$pi$$ it's an isomorphism about $$X setminus Z$$, plus $$pi$$ is a $$mathbb {P} ^ n$$– package about $$Z$$ for some $$n$$.

(Note that $$pi$$ It can not be an explosion if codim$$Z neq n + 1$$, for example.)

My question is: Can we define? pull back Map $$pi ^ *: CH_k (X) rightarrow CH_k (Y)$$ for chow groups? In general, pull-backs can be defined when $$pi$$ is flat or a local full intersection The map, but in my case, clearly. $$pi$$ It's not flat, and I'm not sure if $$pi$$ It's actually a local full intersection.

Any help or reference would be welcome.

## Download or access any unlimited payment from Udemy, WSO (warrior special offer) – Archives.

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https://bitcointalk.org/index.php?topic=1274747.0

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## Member name of Google groups no longer allows special characters

Until recently, I was able to include our member's lot number in the member's name in double quotes:
"103.08 Jane Jones"
This now shows the double quotes in the name.
How do I add this name now?

## matrices – about the real parts of eigenvalues ​​for a special matrix

Leave $$a_ {ij}> 0$$. How to prove that for any $$n> 6$$, the real parts of all the eigenvalues ​​of the following matrix $$A$$ is positive? Thank you
$$A = left ( begin {array} {ccccc} sum_ {k = 1} ^ na_ {1k} & a_ {12} & a_ {13} & cdots & a_ {1n} \[2mm] a_ {21} & sum_ {k = 1} ^ na_ {2k} & a_ {23} & cdots & a_ {2n} \[2mm] a_ {31} & a_ {32} & sum_ {k = 1} ^ na_ {3k} & cdots & a_ {3n} \[2mm] vdots & vdots & vdots & vdots & vdots \[2mm] a_ {n1} & a_ {n2} & a_ {n3} & cdots & sum_ {k = 1} ^ na_ {nk} end {array} right)$$

## What is so special about having a butler?

The Knight variant of the Noble background (PHB page 136) offers the following function:

RETAINERS

He has the service of three retainers loyal to his family … one could be a butler …

I can not find any other mention of a butler in the PHB, so What is special from the perspective of D & D about a butler versus any other retainer?

It might be worth noting that this characteristic seems to have said squire sometime if this question is correct, and a squire is a specific NPC.

## Special functions – Appell series F3 in Mathematica.

I recently found the Appel F3 series, defined in Wikipedia for $$| x | <1$$, $$| and | <1$$ as
$$F_3 (a_1, a_2, b_1, b_2; c; x, y) = sum_ {m, n = 0} ^ { infty} frac {(a_1) _m (a_2) _n (b_1) _m (b_2 ) _n} {(c) _m + n} m! , n!} x ^ mi ^ n.$$
I wonder if there is something in Mathematica to represent this function, as it happens with the F1 series of Appell using the AppellF1 command, or if one has to use, for example. Its double integral representation to evaluate it in specific values. I looked for it but I could not find anything useful.

## Excel – VBA Loop – Copy the formulas of the cells, paste them into the cells, then copy the special paste

My current method for copying A4: M4 in X number of rows is to block my computer. I hope someone can have a VBA loop that is faster than my current method.

I need to copy A4: M4 in A5: M5, A6: M6 …. etc until X (rows) is reached and then copy A5: M5 …. etc and paste the special again in the same cells. This can be done all in one function before moving to the next row.

The X (end of the loop) is defined by cell A2 and is defined by the number of rows in another sheet. My current sheet has 800k rows of data, therefore, I want to copy a single formula, paste in a row, then copy and paste special (so the file size is not large).

I hope this makes sense.