LVS DEBUG SOLUTIONS LLC

[Arya Raychaudhuri's one-man enterprise that believes in Always Move Ahead with New Ideas]

"home" , "code snippets", "via check add paper" "backpage" buttons on the left side, to select a specific page

[Norton Security Seal is now discontinued by Yahoo for Site Solution based websites, but moved from http to https]

the pages are best viewed through internet explorer

WordPress

BLOG PAGE: blog/

[kept inactive to avoid spam]

This is the age of search engines - quickly search for entities and their inter-relationships. And, LVS Debug is all about analyzing netlists and gds/oasis layout databases, and finding their correspondences/matches/mismatches in the post-PD domain. So, much of the codes presented in the 'code snippets' page focus on searching and parsing these huge netlist and layout files, to extract the relevant information and their connection. The other important thing is the focus on revenue/jobs generating creative ideas - because if you cannot come up with new product ideas every now and then, what will you sell tomorrow, in the future? I have now transformed LVS DEBUG SOLUTIONS LLC into a multi-engineering concepts platform (please review the code snippets* pages under https://www.lvs-debug-solutions.com)

google email: arya.raychaudhuri@gmail.com

Please direct all official communications to

arya@lvs-debug-solutions.com, or call 408-480-1936

I typically don't answer calls from unknown callers, to avoid spam. If you are a serious caller, please leave voice or text message, or email...For text message from international locations, please use cellphone number as 1-408-480-1936

LVS DEBUG SOLUTIONS LLC
980 Kiely Blvd, Unit 308
Santa Clara, CA 95051
United States
ph: 1-408-480-1936
arya@lvs-debug-solutions.com

breakroom

Thought of the Day (Apr 15, 2022):

As Edison would have demonstrated his electric bulb to the audience - this is the bulb filled with vacuum and a filament, this is the bulb-holder, and this is the electric switch. I put the bulb into the holder, and turn the switch on! Wow! The audience exclaims.

Good work should shine by itself, doesn't need much talking to explain it!

Fun Math Quiz

Find two curve equations that intersect at x=a+b, y=a^2+b^2, also another pair that intersect at x=a+b, y=a^3+b^3, where a,b are any two different numbers, integer of fractional - it's a way to graphically find a+b, a^2+b^2, a^3+b^3 etc.

Answer:

eqn1: y-a^n = (x-a)^n

eqn2: y-b^n = (x-b)^n

Should intersect at x=a+b, y=a^n+b^n, with any n not equal to 1

Because, if we put x=a+b in eqn1, y reduces to a^n+b^n, and the same thing happens with eqn2. Hence, the point (a+b, a^n+b^n) happens on both the curves - so, that's a point of intersection.

Home-made "polymath" hat