Information on Advanced Degrees

Admission Requirements for Master's Programs

1. Bachelor's degree (from an accredited academic institution) with a minimum average grade of 76. Undergraduate degree students can register for one of the Master's degree tracks before completing their undergraduate degree through a program called the "Direct Track to Master's Degree".

A student who did not specialize in Talmud as a primary major during their undergraduate degree will be required to complete additional courses according to their track, as detailed below.

2. A personal interview with the head of the department for those who are applying to Thesis Track

 Master's Program Tracks 

In Master's degree studies, there are three tracks: Track A, which includes advanced research writing (thesis); Track B, intended for those who want to expand their knowledge without focusing on research. The courses and other required tasks will be determined according to the student's background. In the Talmud Department, there is a combined track for the doctoral degree where outstanding Talmud graduates who excelled particularly in their undergraduate degree can be integrated.

Additional details regarding the department's requirements can be found at the Talmud Department's Master's Degree Program.

To apply for an Advanced Degree  

Information of the PhD Progam

          The Talmud Department guides its advanced students in writing research papers towards obtaining a doctoral degree, both within the regular track and the combined track.

        Additional details regarding the department's requirements can be found at the Talmud Department's Doctoral Degree Program.

 

The regulations of the Graduate School can be found on the Graduate School's website

To apply for an Advanced Degree  

Scholarships

       The department offers several scholarships to students based on academic excellence and financial need.

           For additional information: Talmud and Oral Law Scholarships

 

Tuition

      Tuition regulations can be found on here