Pratap Mullick

Pratap Mullick (born 1 July, 1936)[1][2] is Indian illustrator and comics artist. He is best known for illustrating Nagraj of Raj Comics which gained lot of popularity under him and was later handed to Anupam Sinha who made Nagraj an actual superhero. He worked for the Indian comic book series Amar Chitra Katha created by writer and editor Anant Pai. Mullick drew the first 50 issues of Nagraj from 1986 until 1995.[3] He designed the comic-book character Supremo (based on movie star Amitabh Bachchan), who featured in a series published for two years in the 1980s.[4]

As a veteran illustrator, Mullick ran his own comics studio and training workshop in Pune.[5] He is also the author of an art-instruction book Sketching, which according to the publisher's website is "a condensation of Pratap Mulick’s life-long devotion to figure drawing and illustration". A blurb on the book claims that 50,000 copies have been sold till date.

Sanjay Gupta studio head and co-founder of Raj Comics share his work experience with Pratap Mulick, during an interview with CulturePOPcorn.[6]

Karline McLain, a researcher who worked at the Amar Chitra Katha production offices, wrote a book which discusses the work of Amar Chitra Katha artists and records conversations with Pratap Mullick.[7]

Work

As Author and Illustrator

  • Sketching by Pratap Mullick (Jyotsna Prakashan)

Awards & Recognitions

Late. Pratap Mullick is featured as Indian comics legend creative in the Legend Calendar 2019 released by Comix Theory in jan, 2019. He is featured on the front cover of the legend calendar.[8][9][10][11][12]

gollark: What's easier to read?
gollark: Go making all loops `for` (WHY DOES IT DO THAT) doesn't make it much simpler, since you still have to *know* all the weird ways to use it and so does the compiler.
gollark: I mean, that's not a thing of *keywords*, just of... more language features, really.
gollark: More keywords → more complexity in the language/parsing/whatever, more stuff programmers have to know.
gollark: For all (values of) f there exists a (value) g such that f (x, y) = (g x) y. In other words, you can convert any function which takes two values as a tuple or something to a curried one. I think.

References


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