Who will win if America and the EU war?

Well, let's see now. Currently at war with EU countries, the United States has a score of 3-0. What is the score of Germany?
Since the EU does not even have an army, the question is irrelevant.

However, the larger and more important question is: who will win the war of political ideologies, EU globalists or nationalists from the rest of the world?

.

fight – Watch this mix of TTRPG and board game

What do you think of this experience?

https://docs.google.com/document/d/1rkb5yVEv-75Vg3E_ruvXPuL9t26agSb5saiRrDn8UI4

"(The fighters) It's the game of the alleyways of big cities, grasslands on the outskirts of rural areas, the field of dueling at dawn, the meeting of fighters in the park. The game of sharp blades, schools and rival sword fights and mowing of combatants in combat. You are gentlemen duels, nobles, corsairs, henchmen, thugs and street fighters.

This is the story of the duel. The duel in the sense of sword masters, schools of arms, duels at sunset and honor. You are a fighter with a specific style and your school. Combat is both a chance and a skill.

Manage your opportunities and your moves and you will win. Reduce your opponent's stamina to score points, move your opponent away from the fight, knock him out and win the duel.

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syntax – Rotation in physics

I have a mathematica problem in theoretical physics, I do not know how to achieve it. Could someone take a look and help?

There is an axis of rotation $ vec {n} $ with $ | vec {n} | = $ 1. Each other vector $ vec {vb} $ can be separated with respect to $ vec {n} $ in a parallel part and a vertically $ vec {n} $:

$$ vec {vb} = vec {vb} _ {||} + vec {vb} _ perp $

In addition:

$$ vec {vb} _ {||} = ( vec {vb} cdot vec {n}) , vec {n} $$

$$ vec {vb} _ perp = vec {vb} – vec {vb} _ {||} $$

A rotation around the axis of rotation $ vec {n} $ with a rotation angle $ alpha $ is described by:

$$ D _ { alpha vec {n}} vec {vb} = vec {vb} _ {||} + cos ( alpha) , vec {vb} _ perp + sin ( alpha) , ( vec {n} times vec {vb}) tag {1} $$

a) What does a procedure look like that calculates the parallel $ vec {vb} _ {||} $ and a vertical part $ vec {vb} _ $for vectors $ vec {n} $ and $ vec {vb} $ ?

b) What could a procedure look like that transforms a vector $ vec {vb} $ equation of use (1) for a given axis of rotation $ vec {n} $ and rotation angle $ alpha $?

Would be very grateful for the ideas!

After a long connection to the wallet, he proposes to reinstall blocks and synchronize all the central blocks Bitcoin.

1) I have installed bitcoin core on a ssd drive. Some time after the inclusion of bitcoin core when you start the application with ssd asks you to download all the blocks again, the path is correct and the folder has already downloaded the blocks. I do not understand, my old wallet can not download or wants to download the blocks obtained offline. Please help understand. 2) If I installed a portable ssd player, can I connect it to any device and use the wallet and funds? In such an attempt, blocks must be downloaded againenter the description of the image here

html – size of the background: the cover does not cover the whole screen

I'm trying to configure a background image to cover the entire screen, but this still does not cover the entire page, but only the top part of it.
What am I doing wrong?

body {
background-image: url ("https://s3-us-west-.amazonaws.com/s.cdpn.io/104215/launch-day-boom_copy.svg");
repetition of background: not repeated;
bottom size: cover;
}

10 Effective Ways to Get More from Keto's Teal Farms


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Intersection of two shortest paths in a connected weighted graph

Let $ G = (V, E) $ be a connected oriented weighted graph with non-negative weights
the edges. Let $ u, v, s, t $ to be vertices in the graph $ G $. I have to find an algorithm that, in $ O (| E | log | V |) $ time checks if there is a peak $ w $ which is in the shortest way of $ u $ at $ v $ and $ s $ at $ t $.

My idea is to find the shortest path between $ u $ at $ v $ using Dijsktra for example and then for each vertex $ w_i $ in this way check there is a shorter way to $ s $ at $ w_i $ and $ w_i $ at $ t $. This can be done in the desired time using Dijkstra if I am correct. Is my reasoning correct?