Istanbul, Dalaman, Izmir: Where to go with Türkiye’s new digital nomad visa

Applicants are accepted from most EU countries as well as the UK, USA and Canada. Türkiye has become the latest country to launch a digital nomad visa for foreign remote workers.

The Turkish Culture and Tourism Ministry has created a dedicated website where those interested can complete the first application stages. The country hopes to lure digital nomads to destinations including Istanbul, Dalaman on the southwestern coast and Izmir on the west.

“Thousand years old ancient cities, unique bays hidden between forests, turquoise seas, dynamic people, big cities; Türkiye has all,” the visa promotion reads.

“In addition, this beautiful country is one of the biggest countries of the world in terms of economy and business, with strong infrastructure services.”

Who is eligible for Türkiye’s digital nomad visa?

Those interested in Türkiye’s digital nomad visa need to be aged between 21 and 55. Applicants are accepted from most EU countries as well as the UK, USA and Canada.

Additional prerequisites include holding a university degree, having an employment or business contract and being able to prove a monthly income of $3,000 (€2,800) or an annual one of $36,000 (€33,800).

How can you apply for Türkiye’s digital nomad visa?

Applicants can register and upload their documents – including a passport with six-month validity and a photo – on the dedicated Digital Nomad GoTürkiye website.

If the application is accepted, you will be issued a Digital Nomad Identification Certificate which you can then take to a Turkish visa centre or consulate in your place of residence.

The best locations for digital nomads in Türkiye

The digital nomad website also promotes destinations around the country as prime spots for remote workers.

Istanbul is “a business centre with large companies and small start-ups, a metropole of 20 million inhabitants, a meeting point of different cultures [and] a historical centre where the paths of millennia-old civilisations converge.”

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