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Alex
3 years ago
5

Friedrich engels is using these examples to draw attention to the?

History
1 answer:
Ronch [10]3 years ago
3 0

Answer:working conditions in factory’s

Explanation:

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What do the ancient civilizations of China, Egypt, and Greece have in common with regard to sports?
notsponge [240]

The correct option is "They all participated in some form of wrestling."

• By cataloging certain important sports throughout the history of China, the Dragon Boat event dating back more than two thousand years is known and continues to be a traditional event that takes place every year. On the other hand Cuju, a sport similar to soccer, was practiced in China during the third and second century BC. Since the Song Dynasty, Tai chi chuan and some martial arts similar to qigong became very popular in this country.

• Sports in Ancient Egypt occupied an important part of the leisure of young people of antiquity, being reflected in numerous testimonies: decorations in tombs, vessels, ostraca, etc. Although some activities (especially martial arts) were preferably reserved for the aristocracy, it seems that people of all classes participated in many sports. There was no competition for the importance of the Olympic Games, although competitions were contested (at least in some specific discipline).

• In ancient Greece, the Olympic Games took place every four years and were an important part of the religious life of the Greeks. The Olympic Games were held at the Olympia stadium, which was inaugurated with a sacrifice to Zeus. The six main sports that were played during that period were athletics, pankration, jumping, expedition race, discus throw and javelin.

4 0
3 years ago
Read 2 more answers
Which had the greatest influence on franklin roosevelt's victory in the 1937 presidential race?
aliina [53]
I think It was the "New Deal". 
3 0
3 years ago
Mark the statement if it accurately describes Magellan’s expedition.
Roman55 [17]
The answer is A. The expedition was the first to successfully circumnavigate the globe. Magellan and his crew were not the first to try to do this, although they were the first to do it successfully. Hope this helps!
5 0
3 years ago
Would you have infinite wealth but be very sad
Lisa [10]

Answer:

happy but poor i feel like having money causes problems

Explanation:

4 0
3 years ago
1 plus 1 is 2 very easy
Bumek [7]

Answer:

indeed it is

Explanation:

Whitehead and Russell's Principia Mathematica is famous for taking a thousand pages to prove that 1+1=2. Of course, it proves a lot of other stuff, too. If they had wanted to prove only that 1+1=2, it would probably have taken only half as much space.

Principia Mathematica is an odd book, worth looking into from a historical point of view as well as a mathematical one. It was written around 1910, and mathematical logic was still then in its infancy, fresh from the transformation worked on it by Peano and Frege. The notation is somewhat obscure, because mathematical notation has evolved substantially since then. And many of the simple techniques that we now take for granted are absent. Like a poorly-written computer program, a lot of Principia Mathematica's bulk is repeated code, separate sections that say essentially the same things, because the authors haven't yet learned the techniques that would allow the sections to be combined into one.

For example, section ∗22, "Calculus of Classes", begins by defining the subset relation (∗22.01), and the operations of set union and set intersection (∗22.02 and .03), the complement of a set (∗22.04), and the difference of two sets (∗22.05). It then proves the commutativity and associativity of set union and set intersection (∗22.51, .52, .57, and .7), various properties like α∩α=α" role="presentation" style="display: inline; font-style: normal; font-weight: normal; line-height: normal; font-size: 16px; text-indent: 0px; text-align: left; text-transform: none; letter-spacing: normal; word-spacing: normal; overflow-wrap: normal; white-space: nowrap; float: none; direction: ltr; max-width: none; max-height: none; min-width: 0px; min-height: 0px; border: 0px; padding: 0px; margin: 0px; position: relative;">α∩α=αα∩α=α (∗22.5) and the like, working up to theorems like ∗22.92: α⊂β→α∪(β−α)" role="presentation" style="display: inline; font-style: normal; font-weight: normal; line-height: normal; font-size: 16px; text-indent: 0px; text-align: left; text-transform: none; letter-spacing: normal; word-spacing: normal; overflow-wrap: normal; white-space: nowrap; float: none; direction: ltr; max-width: none; max-height: none; min-width: 0px; min-height: 0px; border: 0px; padding: 0px; margin: 0px; position: relative;">α⊂β→α∪(β−α)α⊂β→α∪(β−α).

Section ∗23 is "Calculus of Relations" and begins in almost exactly the same way, defining the subrelation relation (∗23.01), and the operations of relational union and intersection (∗23.02 and .03), the complement of a relation (∗23.04), and the difference of two relations (∗23.05). It later proves the commutativity and associativity of relational union and intersection (∗23.51, .52, .57, and .7), various properties like α∩˙α=α" role="presentation" style="display: inline; font-style: normal; font-weight: normal; line-height: normal; font-size: 16px; text-indent: 0px; text-align: left; text-transform: none; letter-spacing: normal; word-spacing: normal; overflow-wrap: normal; white-space: nowrap; float: none; direction: ltr; max-width: none; max-height: none; min-width: 0px; min-height: 0px; border: 0px; padding: 0px; margin: 0px; position: relative;">α∩˙α=αα∩˙α=α (∗22.5) and the like, working up to theorems like ∗23.92: α⊂˙β→α∪˙(β−˙α)" role="presentation" style="display: inline; font-style: normal; font-weight: normal; line-height: normal; font-size: 16px; text-indent: 0px; text-align: left; text-transform: none; letter-spacing: normal; word-spacing: normal; overflow-wrap: normal; white-space: nowrap; float: none; direction: ltr; max-width: none; max-height: none; min-width: 0px; min-height: 0px; border: 0px; padding: 0px; margin: 0px; position: relative;">α⊂˙β→α∪˙(β−˙α)α⊂˙β→α∪˙(β−˙α.

4 0
3 years ago
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