What is the Lexicographic Product of Graphs? [Discrete Mathematics]

[@kevinrbarry]

Vital Sine back at it again with another great video!

[@VitalSine]

Thanks so much!

[@ZhixuanLuo-hl9fk]

Thanks a lot!!! Finally grasp this concept!

[@VitalSine]

Glad it helped!

[@VitalSine]

Note: I made a mistake in the lexicographic product of the graph in the first example pointed out by Sali Mathew. Here is what the actual lexicographic product of the first two graphs, G and H at 0:30, should look like:prnt.sc/1b51dj4 I have blurred the incorrect graph in the video so that those who do not see this comment are not misled.

[@Alirazakb]

WOW thnx dear m doing research on lexicographic product

[@VitalSine]

Thank you for watching! Best of luck with your research 🙂

[@Alirazakb]

@@VitalSine thnx Sir.... M w8ing for ur next video

[@lwisnowski]

This is awesome. Now if you can only get better at playing the piano.

[@VitalSine]

Thanks for watching!

[@carterwoodson8818]

@4:10 the connection from B2 to A3 is not meeting at the same point the other connections are so the symmetry is messed up

[@VitalSine]

Thanks for letting me know about that, I was playing around with how to best format the edges before shooting the video and forgot to fix that edge.

[@salimathew6789]

@1.22, in first example, how A2 and C1 will be adjacent? similarly A1 and C2

[@VitalSine]

Oh, sorry about that, those should not have been adjacent. Good catch, I will put up an info-card to let others know when they watch the video. Thanks for pointing that out.