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ISBB Chapter 13 - Future Trends in Information Systems
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Terms in this set (5)
3D Printing
To print any 3D object based on a model of that object designed on a computer. 3D printers work by creating layer upon layer of the model using malleable materials, such as different types of glass, metals, or even wax.
Autonomous Technologies
Autonomous robots and vehicles that work by combining software, sensors, and location technologies. Devices that can operate themselves.
Collaborative Technology
To share data with each other for mutual benefit. Some of this sharing can be done passively and other data can be reported actively.
Internet of Things
The idea of physical objects being connected to the Internet, embedded with electronics, software, sensors, and network connectivity, which enables these objects to collect and exchange data.
Wearable Technology
A category of technology devices that can be worn by a consumer and often include tracking information related to health and fitness.
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Verified questions
COMPUTER SCIENCE
On a system with paging, a process cannot access memory that it does not own. Why? How could the operating system allow access to other memory? Why should it or should it not?
COMPUTER SCIENCE
Is the following formula satisfiable? $(x \vee y) \wedge(x \vee \bar{y}) \wedge(\bar{x} \vee y) \wedge(\bar{x} \vee \bar{y})$
COMPUTER SCIENCE
The recursive Fibonacci function is inefficient because a) it does many repeated computations b) recursion is inherently inefficient compared to iteration c) calculating Fibonacci numbers is intractable d) fibbing is morally wrong
COMPUTER SCIENCE
A d-ary heap is like a binary heap, but (with one possible exception) non-leaf nodes have d children instead of 2 children. a. How would you represent a d-ary heap in an array? b. What is the height of a d-ary heap of n elements in terms of n and d? c. Give an efficient implementation of EXTRACT-MAX in a d-ary max-heap. Analyze its running time in terms of d and n. d. Give an efficient implementation of INSERT in a d-ary max-heap. Analyze its running time in terms of d and n. e. Give an efficient implementation of INCREASE-KEY (A, i, k), which flags an error if K < A[i], but otherwise sets A[i] = k and then updates the d-ary max-heap structure appropriately. Analyze its running time in terms of d and n.