PSoC in France

PSoC3 (8051) and PSoC5 (ARM Cortex M3) Officially Arrive
Thursday, September 17, 2009

After a very long wait Cypress has officially announced a totally new PSoC platform consisting of an 8-bit 8051 based family named PSoC3 and a 32-bit ARM Cortex M3 family named PSoC5. Cypress has created landing pages on their website for these two new families (PSoC3, PSoC5) with data sheets, training materials, and software downloads. PSoC3 samples are available today and PSoC5 samples will be...

Comments: 2, Category: Cypress Semiconductor

The 8051 PSoC3 Arrives from Cypress
Monday, July 27, 2009

After a long, long, long wait some lucky PSoCDeveloper members have gotten their hands on the new 8051 based PSoC3 development environment (PSoC Creator) and the PSoC3 Development Kit (DVK). As expected PSoC3 offers a completely new development environment, PSoC Creator, featuring not only the classic code editing mode, but, also a flexible schematic based design entry flow. PSoC Developers...

Comments: 2, Category: News

PSoC3/5 Workshop Slides Released as YouTube Video
Sunday, June 28, 2009

PSoCDeveloper member Cox found an interesting YouTube video that appears to be PSoC3 and PSoC5 Power Point slides from a Cypress sponsored workshop.

Comments: 2, Category: Rumor

A Reader Wants Advice on Grad School
Wednesday, May 6, 2009
Go to:Dave Van Ess

I got this letter from a reader.  He read my Electroinc Design column and figures I must be wise.  (I have stayed technical all mt career, not very wise if you ask me)  Still it would be nice to help the kid out.  here is a jjjjfd of his e-mail

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I have graduated (BS degree in electronics) and I intend to specialize in Analog design. I have two options:-...

Comments: 4, Category: Dave Van Ess

Congradulation Daniele Lenzi you win
Wednesday, March 25, 2009
Go to:Dave Van Ess

Daniele Lenzi  was the first to answer correctly and so he wins the prize. e-mail me your address and I will send your prize.  (dwv@cypress.com)

 

Yes the answer was that the equation generates the fibonacci sequence.  And vishal was also correct that it used the golden ratio  (Phi). You cab have something too.

 

Phi =(1+sqrt(5))/2

 

There are four different interest...

Comments: 8, Category: Dave Van Ess