#### CS704 FINAL TERM SOLVED PAPERS

###### CS704 FINAL TERM** SOLVED PAPERS GET PDF PAPERS FILES FROM THE BELOW LINK:**

###### Advanced Computer Architecture-II:

The two most famous documents in this regard are 1. Alonzo Church, “An Insoluble Problem in Elementary Number Theory”, American Journal of Mathematics, 58 (1936), pp. 345–363 2. Alan Turing, “On Computable Numbers, with an Application to Entscheidung.”

**ALSO, SEE:**

##### Jazz Internet Packages | Daily, Weekly, and Monthly and 3-Day Jazz

##### Zong free internet code 2022 | Get Free internet 3G/4G

##### TELENOR FREE INTERNET PACKAGES

JOIN MY TELEGRAM GROUP FOR ALL ASSIGNMENTS, GDB, MIDTERM PAST PAPERS, AND FINAL TERM PAST PAPERS FROM THE BELOW LINK:

## TELEGRAM GROUP LINK

**Join VU assignment solution groups and also share with friends. We send solution files, VU handouts, VU past papers, and links to you in these WhatsApp groups. To join WhatsApp groups click the below links.**

** JOIN VU STUDY GROUPS**

**CS704 **FINAL TERM** PAST PAPERS:**

We will work with the Turing model. Turing came up with the idea of the computing machines that we are now called Turing machines. He suggested that every calculation we can make mechanically could be performed by a Turing machine. The good thing about Turing machines was: that Turing machines are not intuitive concepts like an algorithm.

##### CS704 FINAL TERM** PAST PAPERS BY MOAAZ:**

But they are mathematically defined objects. So something can be proven about them. Their existence and non-existence can also be proved. They can be studied using mathematical tools and asserted precisely about them.

##### CS704 FINAL TERM** SOLVED PAPERS:**

Complexity theory will address the following questions: 1. Given a problem, can we design an efficient algorithm to solve this problem? 2. Can we characterize problems that have efficient algorithms? 3. We can characterize problems that are effectively solvable at the border unyielding? 4. Can we prove that problems, even if they are quantifiable, are intractable? 5. Can we prove that certain problems of practical importance are intractable? 6. Is there a unified theory of problems that are difficult to solve?