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Chapter 13: Problem 16

What is the new-states paradox?

Short Answer

Expert verified
The New-states Paradox refers to the phenomenon where new states, upon their creation and recognition, often have higher per capita wealth than their predecessor states. This paradoxical situation arises due to the fact that the total wealth in these smaller new states is spread among fewer individuals, resulting in a higher per capita wealth, despite their overall smaller economies and fewer resources.

Step by step solution

01

Understand The term 'Paradox'

A paradox refers to a seemingly self-contradictory statement or situation which may nonetheless be true or possible. It is a situation where the outcome is contrary to what was initially expected.
02

Define The New-states Paradox

The New-states Paradox refers to a phenomenon observed in political science and economics, wherein new states - upon their creation and recognition - often possess greater per capita wealth than their predecessor states. This occurs despite the fact that these new states typically have smaller economies and fewer resources.
03

Explaining the Paradox

The key to understanding this paradox lies in the formula used in calculating per capita wealth: total wealth divided by total population. New states, being smaller, have fewer people. So even if the overall economic output is lower, the wealth spread among fewer individuals results in higher per capita wealth. This result is contrary to initial expectations, and thus forms the paradox.

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Key Concepts

These are the key concepts you need to understand to accurately answer the question.

Paradox
A paradox is like a fun puzzle in the world of ideas. It looks contradictory at first but may reveal a clever truth when you dig deeper. For example, if someone says "less is more," you might scratch your head and wonder how that could be accurate. However, in some cases, having less can make life richer by encouraging simplicity and focus. Paradoxes challenge our thinking by showing outcomes that flip our expectations on their heads, and understanding them often requires looking at situations from a fresh angle.
Per Capita Wealth
Per capita wealth is a way to understand how wealth is distributed among people in a specific area, whether it be a region, country, or state. To calculate it, take the total wealth of the place and divide it by the total number of people. In simple math terms, if a village has a wealth of $100 and 10 people, its per capita wealth is $10. Knowing per capita wealth can help us see how well-off people are on average, giving a better picture than just looking at the overall wealth, which might hide inequalities.
Political Science
Political Science explores everything related to government, politics, and power. One of its intriguing areas is how states are formed and what happens when new ones emerge, particularly concerning their resources and wealth distribution, like in the New-states Paradox. Political scientists use different theories and frameworks to study these complex processes:
  • Understanding how new governments organize, control, and allocate their resources.
  • Studying the impact of laws and policies on both the economy and society.
  • Examining the balance of power and political stability between states and within them.
These insights help us grasp the dynamics that shape nations and global relations.
Economics
Economics is the study of how people use resources and respond to scarcity. It's about making choices to satisfy needs and wants with limited means. In the context of the New-states Paradox, economics provides tools to analyze why new states often appear financially healthier. Key economic concepts involve:
  • Resource Allocation: Understanding how these new states manage their limited resources to achieve wealth and development.
  • Demographics: With smaller populations, economic outputs, however small, are divided among fewer individuals leading to seemingly greater per capita wealth.
  • Economic Indicators: Metrics like GDP and per capita wealth help economists quantify and compare economic performance.
Economics helps reveal the "why" behind financial phenomena, offering explanations that align with observed data.

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Most popular questions from this chapter

What is the Alabama paradox?

The following preference table gives the results of a straw vote among three candidates, \(\mathrm{A}, \mathrm{B}\), and \(\mathrm{C}\). $$ \begin{array}{|l|c|c|c|c|} \hline \text { Number of Votes } & \mathbf{1 0} & \mathbf{8} & \mathbf{7} & \mathbf{4} \\ \hline \text { First Choice } & \text { C } & \text { B } & \text { A } & \text { A } \\ \hline \text { Second Choice } & \text { A } & \text { C } & \text { B } & \text { C } \\ \hline \text { Third Choice } & \text { B } & \text { A } & \text { C } & \text { B } \\ \hline \end{array} $$ a. Using the plurality-with-elimination method, which candidate wins the straw vote? b. In the actual election, the four voters in the last column who voted \(A, C, B\), in that order, change their votes to \(\mathrm{C}, \mathrm{A}, \mathrm{B}\). Using the plurality-with-elimination method, which candidate wins the actual election? c. Is the monotonicity criterion satisfied? Explain your answer.

A town has five districts in which mail is distributed and 50 mail trucks. The trucks are to be apportioned according to each district's population. The table shows these populations before and after the town's population increase. Use Hamilton's method to show that the population paradox occurs. $$ \begin{array}{|l|c|c|c|c|c|c|} \hline \text { District } & \text { A } & \text { B } & \text { C } & \text { D } & \text { E } & \text { Total } \\ \hline \begin{array}{l} \text { Original } \\ \text { Population } \end{array} & 780 & 1500 & 1730 & 2040 & 2950 & 9000 \\ \hline \text { New Population } & 780 & 1500 & 1810 & 2040 & 2960 & 9090 \\ \hline \end{array} $$

In Exercises 19-22, suppose that the pairwise comparison method is used to determine the winner in an election. If there are five candidates, how many comparisons must be made?

In Exercises 28鈥�31, determine whether each statement makes sense or does not make sense, and explain your reasoning. My candidate received a majority of first-place votes and lost the election.
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