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magento2 – Magento 2 + Varnish + Nginx + SSL get a real IP address

I am setting up magento 2 with Nginx + Varnish + SSL on the Ubuntu 18.04 server. Now, with my setup, I only get all the Nginx and magento admin logs from the same ip localhost that Varnish listens to.
I want to change that.

What is the best way to do it?
Use Nginx and

ngx_http_realip_module

Or reconfigure Varnish with a GeoIP module that I found here:
GeoIP varnish

For option one, will this be added to my Nginx configuration file?

server {
listen to 8082;
set_real_ip_from 127.0.0.1;
real_ip_header X-Forwarded-For;
    
}

Should I change something in magento

nginx.conf

file?

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To better explain my question, the process follows as such step by step (assuming that the caster is able to launch and use all the proposed abilities):

  • Spellcaster launches Major image create a corpse on the floor.
  • Spellcaster uses illusory reality as a bonus action to make the corpse real.
  • Spellcaster launches Animate Dead on the corpse.

Now here is the proposed question. The illusory reality lasts only one minute. Does the creature remain dead or become an illusion after a minute, since I did not leave it as it was?

Please cite the sources and keep your RAW answer / interpretation.

calculate the shortest path in a table structure that changes in real time

I have a table that looks like this

enter the description of the image here

In the NPC table – are characters similar to AI that move from one point to another. Player – a character controlled by the user.

At any time, the player's character can move in any cell of the table. But NPCs have a special purpose cell that they must reach when they are moving. For example, a blue NPC must read the blue cell.

enter the description of the image here

Other NPCs are also moving. My goal is to write an algorithm that would allow NPCs to reach the cell using the shortest path. As far as I know, it is a typical problem of the shortest way.

My question is this: is there a particularly optimized algorithm to manage this type of workflow or will an algorithm be enough, simply recalculating the path after each move?

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real analysis – Characterization of the quasi-arithmetic mean

the $ f $-middle, where $ f $ is a continuous function with monotonic growth, defined as:

$$
M_f (x_1, dots, x_n) = f ^ {- 1} left ( frac {f (x_1) + cdots + f (x_n)} n right).
$$

For all $ f $, $ M_f $ has the following properties:

  1. Continued;
  2. Monotonous growth in each argument;
  3. Symmetric – reaches the same value for any permutation of arguments;
  4. Fixed point: for each $ x in mathbb {R} $, $ M_f (x, ldots, x) = x $.

Is it true that any function satisfying these four properties is a $ f $-middle for a function $ f $?

If not, what properties should be added to characterize $ f $-mean?

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real analysis – Find all $ x in mathbb {R} $ points such as $ sum_ {n = 0} ^ { infty} a_nx ^ n $ converge

For the series

$ sum_ {n = 0} ^ { infty} a_nx ^ n = 1 + 2x ^ 2 + x ^ 3 + 2x ^ 4 + dotsc $ or $ a_n =
begin {cases}
1, & text {if $ n $ is even} \[2ex]
2, & text {if $ n $ is odd}
end {cases} $

find all the points $ x in mathbb {R} $ as the sum converges.

I just got this question on a test and I had only a limited time, so I invented an answer that is very likely wrong. I'm just curious to know how wrong.

My thought process was $ sum_ {n = 0} ^ { infty} x ^ n leq sum_ {n = 0} ^ { infty} | a_nx ^ n | leq sum_ {n = 0} ^ { infty} 2x ^ n $ that converge for $ | x | lt $ 1
so that the original series has the same radius, which means that it converges for all $ x in left (-1,1 right) $. So how is this or is it somewhat reasonable?