Nomi Calculator

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  1. Nomi Calculator
  2. Nomi Calculator Formula

The Gross Domestic Product (GDP) describes the total value of all goods and services produced within an economy during a specified period of time - usually, one year. It is used as a measure of the aggregate health of the entire economy.

GDP growth describes how much GDP grows over time. It is a measure used to analyse whether the economy is getting bigger or smaller over time. Economic growth is important as it usually means the welfare the country is increasing.

This post outlines the process involved with calculating the nominal and real GDP using an example of an economy with 2 goods. Moreover, it then shows how to calculate the GDP growth rates using those the calculated values of nominal and real GDP.

Consider the following economy which produces two goods, wine and cheese in the two periods of time.

YearPrice of cheeseQuantity of CheesePrice of WineQuantity of Wine
2018$52 Blocks$104 bottles
2019$123 Blocks$173 bottles

Nominal GDP

Nominal GDP is the total dollar value of all goods and services produced in an economy. There are only two goods, wine and cheese, in our assumed economy. The formula for nominal GDP is as such:

Nominal GDP

Where is the price of wine, is the quantity of wine, is the price of cheese and is the quantity of cheese.

We could calculate the nominal GDP for the year 2018 as follows:

Nominal GDP in 2018

Xline 2 0 2. We could also calculate nominal GDP for the year 2019 as follows:

Nominal GDP in 2019

Real GDP

In this previous example, we saw our nominal GDP increase from $50 to $87 despite the fact that we only have only one additional block of cheese but one less bottle of wine. Most of this increase in GDP was due to prices rising, not because we were producing more output.

When calculating real GDP, we calculate it holding prices constant. This means that we choose a 'base year' for prices and calculate GDP using those prices instead of the prices corresponding to the same year (the base can be any year we choose, as long as it's consistent). In our previous example, we could set 2018 as the base year. We could calculate GDP as follows:

Real GDP in 2018

And real GDP for 2019:

Real GDP in 2019

In this case, real GDP is smaller in 2019 than it was in 2018. This is in contrast with nominal GDP which was larger in 2019 than it was in 2018.
We could also have calculated real GDP using 2019 as the base year. The calculations for real GDP in each period would be as follows:

Real GDP in 2018

And real GDP for 2019:

Real GDP in 2019

Again real GDP is higher in 2018 than it is in 2019. However, the values for real GDP are also higher. This is because we used higher base year prices.

Omi calculator

Given that real GDP is sensitive to the base year used, it is mostly useful to compare relative output between periods.

Nominal GDP growth

Nominal GDP growth is the measure of how much GDP grows from one period to the next. The definition for nominal GDP growth is as follows:

Nominal GDP growth

We can use our calculations from above to calculate the nominal GDP growth:

Nominal GDP growth

The nominal GDP growth from 2018 to 2019 was 74%. This

Real GDP growth

Real GDP growth is the measure of how much real GDP grows from one period to the next. The definition for real GDP growth is as follows:

Real GDP growth

Nomi Calculator

The problem is that we have different measures for real GDP depending on what year that we choose as the base year. Let's calculate the real GDP using both base years.

Nomi Calculator Formula

Real GDP growth with 2018 as base year
Real GDP growth with 2019 as base year

And here we have a problem. The measures of real gdp growth depends on the choice of base year that we have chosen. To overcome this problem, we can use chained volume series but that will be left for another post.

The most important lesson from this example is that the increase in nominal GDP can overstate the increase in welfare if the increase in GDP is caused by an increase in the price level, which is known as inflation.

We are not responsible for any error! This calculator requires that your web browser allows the use of JavaScript.

Nomi calculator

Given that real GDP is sensitive to the base year used, it is mostly useful to compare relative output between periods.

Nominal GDP growth

Nominal GDP growth is the measure of how much GDP grows from one period to the next. The definition for nominal GDP growth is as follows:

Nominal GDP growth

We can use our calculations from above to calculate the nominal GDP growth:

Nominal GDP growth

The nominal GDP growth from 2018 to 2019 was 74%. This

Real GDP growth

Real GDP growth is the measure of how much real GDP grows from one period to the next. The definition for real GDP growth is as follows:

Real GDP growth

Nomi Calculator

The problem is that we have different measures for real GDP depending on what year that we choose as the base year. Let's calculate the real GDP using both base years.

Nomi Calculator Formula

Real GDP growth with 2018 as base year
Real GDP growth with 2019 as base year

And here we have a problem. The measures of real gdp growth depends on the choice of base year that we have chosen. To overcome this problem, we can use chained volume series but that will be left for another post.

The most important lesson from this example is that the increase in nominal GDP can overstate the increase in welfare if the increase in GDP is caused by an increase in the price level, which is known as inflation.

We are not responsible for any error! This calculator requires that your web browser allows the use of JavaScript.

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Inch-fraction to Inch-decimals and Millimeters
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decimals
mm
1/64 0.015625 0.397
1/32 0.03125 0.794
3/64 0.046875 1.191
1/16 0.0625 1.588
5/64 0.078125 1.984
3/32 0.09375 2.381
7/64 0.109375 2.778
1/8 0.125 3.175
9/64 0.140625 3.572
5/32 0.15625 3.969
11/64 0.171875 4.366
3/16 0.1875 4.762
13/64 0.203125 5.159
7/32 0.21875 5.556
15/64 0.234375 5.953
1/4 0.25 6.35
17/64 0.265625 6.747
9/32 0.28125 7.144
19/64 0.296875 7.541
5/16 0.3125 7.938
21/64 0.328125 8.334
11/32 0.34375 8.731
23/64 0.359375 9.128
3/8 0.375 9.525
25/64 0.390625 9.922
13/32 0.40625 10.319
27/64 0.421875 10.716
7/16 0.4375 11.112
29/64 0.453125 11.509
15/32 0.46875 11.906
31/64 0.484375 12.303
1/2 0.5 12.7
33/64 0.515625 13.097
17/32 0.53125 13.494
35/64 0.546875 13.891
9/16 0.5625 14.288
37/64 0.578125 14.684
19/32 0.59375 15.081
39/64 0.609375 15.478
5/8 0.625 15.875
41/64 0.640625 16.272
21/32 0.65625 16.669
43/64 0.671875 17.066
11/16 0.6875 17.463
45/64 0.703125 17.859
23/32 0.71875 18.256
47/64 0.734375 18.653
3/4 0.75 19.05
49/64 0.765625 19.447
25/32 0.78125 19.844
51/64 0.796875 20.241
13/16 0.8125 20.638
53/64 0.828125 21.034
27/32 0.84375 21.431
55/64 0.859375 21.828
7/8 0.875 22.225
57/64 0.890625 22.622
29/32 0.90625 23.019
59/64 0.921875 23.416
15/16 0.9375 23.813
61/64 0.953125 24.209
31/32 0.96875 24.606
63/64 0.984375 25.003
1/1 1 25.4
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