What is the highest fixed telephone subscriptions, per unit of gdp recorded in IDA total?

The highest recorded value was 0 units per US$ of GDP in 2002.

What is the lowest fixed telephone subscriptions, per unit of gdp recorded in IDA total?

The lowest recorded value was 0 units per US$ of GDP in 1974.

How does IDA total rank for fixed telephone subscriptions, per unit of gdp?

IDA total ranks 34th out of 47 groups with data for 2025.

Is fixed telephone subscriptions, per unit of gdp rising or falling in IDA total?

Over the last ten years it is down 41.7%. The long-run trend across the full record is rising.

Where does this IDA total data come from?

The figures come from Statizoid (derived), published as part of Fixed telephone subscriptions, per unit of GDP. Statizoid updates them automatically from the source API.

Fixed telephone subscriptions, per unit of GDP in IDA total

Name: Fixed telephone subscriptions, per unit of GDP in IDA total
Creator: Statizoid (derived)
License: Derived by Statizoid from the sources named on the page

IDA total: Fixed telephone subscriptions, per unit of GDP was 0 units per US$ of GDP in 2025. ▲ Rising

Latest (2025)

0 units per US$ of GDP

Change on year

down 9.4%

Rank

34th

of 47 groups

All-time high

0 units per US$ of GDP

in 2002

All-time low

0 units per US$ of GDP

in 1974

Years of data

1966–2025

Fixed telephone subscriptions, per unit of GDP in IDA total, 1966–2025

Source: Statizoid (derived). Measured in units per US$ of GDP.

Analysis

IDA total recorded 0 units per US$ of GDP for fixed telephone subscriptions, per unit of gdp in 2025.

The figure is down 9.4% on the previous year and down 41.7% over ten years.

Over the whole period, fixed telephone subscriptions, per unit of gdp in IDA total peaked at 0 units per US$ of GDP in 2002 and was at its lowest, 0 units per US$ of GDP, in 1974.

IDA total ranks 34th of 47 groups on this measure, in the middle of the range.

The long-run direction has been consistently rising across the 60 years of available data.

Averages by decade

Decade	Average	Lowest	Highest	Years
1960s	0 units per US$ of GDP	0 units per US$ of GDP	0 units per US$ of GDP	4
1970s	0 units per US$ of GDP	0 units per US$ of GDP	0 units per US$ of GDP	10
1980s	0 units per US$ of GDP	0 units per US$ of GDP	0 units per US$ of GDP	10
1990s	0 units per US$ of GDP	0 units per US$ of GDP	0 units per US$ of GDP	10
2000s	0 units per US$ of GDP	0 units per US$ of GDP	0 units per US$ of GDP	10
2010s	0 units per US$ of GDP	0 units per US$ of GDP	0 units per US$ of GDP	10
2020s	0 units per US$ of GDP	0 units per US$ of GDP	0 units per US$ of GDP	6

Countries ranked near IDA total

31 Iraq 0 units per US$ of GDP compare
32 Tajikistan 0 units per US$ of GDP compare
33 Gambia 0 units per US$ of GDP compare
34 Greece 0 units per US$ of GDP compare
35 Azerbaijan 0 units per US$ of GDP compare
36 Northern Mariana Islands 0 units per US$ of GDP compare
37 Portugal 0 units per US$ of GDP compare

See the full ranking of 256 places →

More infrastructure data for IDA total

Mobile cellular subscriptions 1.73 billion (2025)
Mobile cellular subscriptions 87.1 per 100 people (2025)
Fixed telephone subscriptions 22.00 million (2025)
Fixed telephone subscriptions 1.1 per 100 people (2025)
Fixed telephone subscriptions, per capita 0.0111 units per person (2025)
Fixed telephone subscriptions, annual growth rate 0 % change on previous year (2025)
Fixed telephone subscriptions, gaps filled 22.00 million (2025)
Mobile cellular subscriptions, per capita 0.8712 units per person (2025)
Mobile cellular subscriptions, per unit of GDP 0.0005 units per US$ of GDP (2025)
Mobile cellular subscriptions, gaps filled 1.73 billion (2025)

All data for IDA total →

Frequently asked questions

What is fixed telephone subscriptions, per unit of gdp in IDA total?: Fixed telephone subscriptions, per unit of gdp in IDA total was 0 units per US$ of GDP in 2025, according to Statizoid (derived).
What is the highest fixed telephone subscriptions, per unit of gdp recorded in IDA total?: The highest recorded value was 0 units per US$ of GDP in 2002.
What is the lowest fixed telephone subscriptions, per unit of gdp recorded in IDA total?: The lowest recorded value was 0 units per US$ of GDP in 1974.
How does IDA total rank for fixed telephone subscriptions, per unit of gdp?: IDA total ranks 34th out of 47 groups with data for 2025.
Is fixed telephone subscriptions, per unit of gdp rising or falling in IDA total?: Over the last ten years it is down 41.7%. The long-run trend across the full record is rising.
Where does this IDA total data come from?: The figures come from Statizoid (derived), published as part of Fixed telephone subscriptions, per unit of GDP. Statizoid updates them automatically from the source API.

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Fixed telephone subscriptions, per unit of GDP in IDA total. Statizoid, drawing on Statizoid (derived). Retrieved 18 August 2026, from https://infrastructure.statizoid.com/stat/fixed-telephone-subscriptions-per-unit-of-gdp/ida-total/

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How this figure is calculated

Fixed telephone subscriptions divided by GDP (current US$), matched on country and year. Neither publisher issues this ratio as a series; it is computed here from both.

Fixed telephone subscriptions ÷ GDP (current US$)

Computed from

Fixed telephone subscriptions World Telecommunication/ICT Indicators Database, International Telecommunication Union (ITU)
GDP Country official statistics, National Statistical Organizations and/or Central Banks

Statizoid computes this series; the underlying measurements belong to the publishers named above. The arithmetic is applied to every country and year where both inputs report, and nothing is estimated unless the page says so.

About this data

Indicator: Fixed telephone subscriptions, per unit of GDP
Unit: units per US$ of GDP
Source: Statizoid (derived)
Licence: Derived by Statizoid from the sources named on the page
Coverage: 256 places, 13,182 data points, 1960–2025
Last refreshed: 18 August 2026

Fixed telephone subscriptions divided by GDP (current US$), matched on country and year. Neither publisher issues this ratio as a series; it is computed here from both.