By Anirban Pathak
"This ebook originated from a direction on quantum computing designed for an viewers of assorted event, backgrounds and skills. now not assuming that the readers have complicated wisdom of knowledge thought or quantum mechanics or linear algebra, this introductory textual content booklet offers a lucid creation to the speedily constructing box of quantum computing and quantum conversation, carefully proving all mathematical sentences"-- Read more...
summary: "This publication originated from a path on quantum computing designed for an viewers of assorted adventure, backgrounds and skills. no longer assuming that the readers have complex wisdom of data concept or quantum mechanics or linear algebra, this introductory textual content ebook presents a lucid advent to the swiftly constructing box of quantum computing and quantum conversation, conscientiously proving all mathematical sentences"
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Additional resources for Elements of quantum computation and quantum communication
The list contains ﬁve basic criteria for quantum computation and two additional criteria for quantum communication. These criteria are known as the DiVincenzo criteria and are extensively used to test and compare the feasibility of proposed technologies. 2000: L. M. K. Vandersypen, M. Steﬀen, G. Breyta, C. S. Yannoni, R. Cleve, and I. L. Chuang at IBM, Almaden, California implemented the order-ﬁnding algorithm using a 5-qubit NMR quantum computer . The order-ﬁnding is a single-step task in a quantum computer, but it requires repeated cycles in a classical computer8 .
Yes Question 3 N<3? Yes Question 4 Your Number No N<7? No N<2? Yes N<4? No N<15? N<11? Yes No N<6? N<8? Yes No N<10? Yes N<12? No N<14? N<16? 4: The diagram shows how to ﬁnd the number you have chosen. Every question reduces my ignorance by 1 bit. , 13 ). Thus the information obtained from the result of measurement is −3 × 13 log2 13 = log2 3. So we need at least two measurements to locate the faulty coin. Strategy: As all the three outcomes are to be made equally probable, divide nine coins into three sets so that each set has three coins (let us call them set A, set B and set C).
We have an unlimited tape, a read/write head capable of moving back and forth, and an alphabet consisting of blank space and two symbols, but this is not suﬃcient to perform the computational task. The Lilliput standing on the shoulder of the mathematician and looking inside the head of the mathematician observes that to prove something, the mathematician uses some logical rules, some earlier conclusions and some axioms. Consequently, if we wish to simulate the mathematician then our computing machine must be equipped with these rules, axioms and conclusions.
Elements of quantum computation and quantum communication by Anirban Pathak