Karaz w  Laimoon

The Unusual Graphic Art of M. C. Escher

Monday Talk: 24 March 2025
7 pm (Beirut Time GMT+2)

 

Speaker: Akram Najjar (English)

Click To Register
Click the button to Register for the free ZOOM talk

After registering, you will receive a confirmation email to be used on the date/time of the meeting.
Alert: if you do not receive a confirmation email, get in touch with Karaz w Laimoon (Click Here).

The Talk

Escher was a Dutch graphic artist (1898-1972). His work was on woodcuts, lithographs and mezzotints (a monochrome printmaking process of the intaglio family). Although he was very well known during his lifetime, he became universally known during the Flower Era where everyone had an Escher work in their room.    

His diverse works include real life art but most importantly, he concentrated on graphics of:    

1) Impossible objects 
2) Paradoxical works 
3) Tessellations based on a variety of symmetries 
4) Twisted perspectives 
5) Infinite and Limits
6) Metamorphosis (Transformational Art)
7) Reflection and Distortion    

Mathematicians knew that his work must have a mathematical basis and did try to base his work on theory. Yet, Escher was not a mathematician and only used his creative intuition to develop his art.    

This talk will run through the different categories of his art showing a large number of examples.  

Akram Najjar

A graduate of AUB in Physics and Mathematics (1966). By 1969, he completed a degree in Electronic Engineering in University of Hertfordshire, UK. His professional life was spent in Information Technology and organizational management. He spent a lot of time on reengineering business and public sector processes.

When Akram was 11, he had a problem with his knee which necessitated his staying in bed for 6 months. To keep him busy, his mother moved their record player to his room and that is when he fell in love with classical music. Akram never studied music, academically. However, it interested him so much that he took an analytic view of classical music always insisting that works must be understood to be really appreciated.

Based on his love for science and mathematics, he got involved in puzzles, recreational mathematics and kept up to date with scientific findings.