This document discusses representation of binary numbers and binary codes. It covers:
- Unsigned and signed binary number representation including sign-magnitude and 1's/2's complement forms.
- Binary coded decimal (BCD) which assigns a 4-bit code to each decimal digit from 0-9. BCD is useful for digital displays that show decimal numbers.
- Excess-3 code which adds 3 to each decimal digit before converting to binary.
- Gray code which increments only one bit at a time to avoid errors during counting. Conversion between binary and gray code is covered.
Chapter 2.1 introduction to number systemISMT College
Binary Number System, Decimal Number System, Octal Number System, Hexadecimal Number System, Conversion, Binary Arithmetic, Signed Binary Number Representation, 1's complement, 2's complement, 9's complement, 10's complement
Binary addition, Binary subtraction, Negative number representation, Subtraction using 1’s complement and 2’s complement, Binary multiplication and division, Arithmetic in octal, hexadecimal number system, BCD and Excess – 3 arithmetic
Contents:
1.What is number system?
2.Conversions of number from one radix to another
3.Complements (1's, 2's, 9's, 10's)
4.Binary Arithmetic ( Addition, subtraction, multiplication, division)
Chapter 2.1 introduction to number systemISMT College
Binary Number System, Decimal Number System, Octal Number System, Hexadecimal Number System, Conversion, Binary Arithmetic, Signed Binary Number Representation, 1's complement, 2's complement, 9's complement, 10's complement
Binary addition, Binary subtraction, Negative number representation, Subtraction using 1’s complement and 2’s complement, Binary multiplication and division, Arithmetic in octal, hexadecimal number system, BCD and Excess – 3 arithmetic
Contents:
1.What is number system?
2.Conversions of number from one radix to another
3.Complements (1's, 2's, 9's, 10's)
4.Binary Arithmetic ( Addition, subtraction, multiplication, division)
A numeral system (or system of numeration) is a writing system for expressing numbers; that is, a mathematical notation for representing numbers of a given set, using digits or other symbols in a consistent manner. It can be seen as the context that allows the symbols "11" to be interpreted as the binary symbol for three, the decimal symbol for eleven, or a symbol for other numbers in different bases.
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Number System
Decimal Number System
Binary Number System
Why Binary?
Octal Number System
Hexadecimal Number System
Relationship between Hexadecimal, Octal, Decimal, and Binary
Number Conversions
A numeral system (or system of numeration) is a writing system for expressing numbers; that is, a mathematical notation for representing numbers of a given set, using digits or other symbols in a consistent manner. It can be seen as the context that allows the symbols "11" to be interpreted as the binary symbol for three, the decimal symbol for eleven, or a symbol for other numbers in different bases.
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http://www29.zippyshare.com/v/42478054/file.html
Number System
Decimal Number System
Binary Number System
Why Binary?
Octal Number System
Hexadecimal Number System
Relationship between Hexadecimal, Octal, Decimal, and Binary
Number Conversions
Inductive programming incorporates all approaches which are concerned with learning programs or algorithms from incomplete (formal) specifications. Possible inputs in an IP system are a set of training inputs and corresponding outputs or an output evaluation function, describing the desired behavior of the intended program, traces or action sequences which describe the process of calculating specific outputs, constraints for the program to be induced concerning its time efficiency or its complexity, various kinds of background knowledge such as standard data types, predefined functions to be used, program schemes or templates describing the data flow of the intended program, heuristics for guiding the search for a solution or other biases.
Output of an IP system is a program in some arbitrary programming language containing conditionals and loop or recursive control structures, or any other kind of Turing-complete representation language.
In many applications the output program must be correct with respect to the examples and partial specification, and this leads to the consideration of inductive programming as a special area inside automatic programming or program synthesis, usually opposed to 'deductive' program synthesis, where the specification is usually complete.
In other cases, inductive programming is seen as a more general area where any declarative programming or representation language can be used and we may even have some degree of error in the examples, as in general machine learning, the more specific area of structure mining or the area of symbolic artificial intelligence. A distinctive feature is the number of examples or partial specification needed. Typically, inductive programming techniques can learn from just a few examples.
The diversity of inductive programming usually comes from the applications and the languages that are used: apart from logic programming and functional programming, other programming paradigms and representation languages have been used or suggested in inductive programming, such as functional logic programming, constraint
programming, probabilistic programming
Research on the inductive synthesis of recursive functional programs started in the early 1970s and was brought onto firm theoretical foundations with the seminal THESIS system of Summers[6] and work of Biermann.[7] These approaches were split into two phases: first, input-output examples are transformed into non-recursive programs (traces) using a small set of basic operators; second, regularities in the traces are searched for and used to fold them into a recursive program. The main results until the mid 1980s are surveyed by Smith.[8] Due to
Explore the innovative world of trenchless pipe repair with our comprehensive guide, "The Benefits and Techniques of Trenchless Pipe Repair." This document delves into the modern methods of repairing underground pipes without the need for extensive excavation, highlighting the numerous advantages and the latest techniques used in the industry.
Learn about the cost savings, reduced environmental impact, and minimal disruption associated with trenchless technology. Discover detailed explanations of popular techniques such as pipe bursting, cured-in-place pipe (CIPP) lining, and directional drilling. Understand how these methods can be applied to various types of infrastructure, from residential plumbing to large-scale municipal systems.
Ideal for homeowners, contractors, engineers, and anyone interested in modern plumbing solutions, this guide provides valuable insights into why trenchless pipe repair is becoming the preferred choice for pipe rehabilitation. Stay informed about the latest advancements and best practices in the field.
About
Indigenized remote control interface card suitable for MAFI system CCR equipment. Compatible for IDM8000 CCR. Backplane mounted serial and TCP/Ethernet communication module for CCR remote access. IDM 8000 CCR remote control on serial and TCP protocol.
• Remote control: Parallel or serial interface.
• Compatible with MAFI CCR system.
• Compatible with IDM8000 CCR.
• Compatible with Backplane mount serial communication.
• Compatible with commercial and Defence aviation CCR system.
• Remote control system for accessing CCR and allied system over serial or TCP.
• Indigenized local Support/presence in India.
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Technical Specifications
Indigenized remote control interface card suitable for MAFI system CCR equipment. Compatible for IDM8000 CCR. Backplane mounted serial and TCP/Ethernet communication module for CCR remote access. IDM 8000 CCR remote control on serial and TCP protocol.
Key Features
Indigenized remote control interface card suitable for MAFI system CCR equipment. Compatible for IDM8000 CCR. Backplane mounted serial and TCP/Ethernet communication module for CCR remote access. IDM 8000 CCR remote control on serial and TCP protocol.
• Remote control: Parallel or serial interface
• Compatible with MAFI CCR system
• Copatiable with IDM8000 CCR
• Compatible with Backplane mount serial communication.
• Compatible with commercial and Defence aviation CCR system.
• Remote control system for accessing CCR and allied system over serial or TCP.
• Indigenized local Support/presence in India.
Application
• Remote control: Parallel or serial interface.
• Compatible with MAFI CCR system.
• Compatible with IDM8000 CCR.
• Compatible with Backplane mount serial communication.
• Compatible with commercial and Defence aviation CCR system.
• Remote control system for accessing CCR and allied system over serial or TCP.
• Indigenized local Support/presence in India.
• Easy in configuration using DIP switches.
CFD Simulation of By-pass Flow in a HRSG module by R&R Consult.pptxR&R Consult
CFD analysis is incredibly effective at solving mysteries and improving the performance of complex systems!
Here's a great example: At a large natural gas-fired power plant, where they use waste heat to generate steam and energy, they were puzzled that their boiler wasn't producing as much steam as expected.
R&R and Tetra Engineering Group Inc. were asked to solve the issue with reduced steam production.
An inspection had shown that a significant amount of hot flue gas was bypassing the boiler tubes, where the heat was supposed to be transferred.
R&R Consult conducted a CFD analysis, which revealed that 6.3% of the flue gas was bypassing the boiler tubes without transferring heat. The analysis also showed that the flue gas was instead being directed along the sides of the boiler and between the modules that were supposed to capture the heat. This was the cause of the reduced performance.
Based on our results, Tetra Engineering installed covering plates to reduce the bypass flow. This improved the boiler's performance and increased electricity production.
It is always satisfying when we can help solve complex challenges like this. Do your systems also need a check-up or optimization? Give us a call!
Work done in cooperation with James Malloy and David Moelling from Tetra Engineering.
More examples of our work https://www.r-r-consult.dk/en/cases-en/
Cosmetic shop management system project report.pdfKamal Acharya
Buying new cosmetic products is difficult. It can even be scary for those who have sensitive skin and are prone to skin trouble. The information needed to alleviate this problem is on the back of each product, but it's thought to interpret those ingredient lists unless you have a background in chemistry.
Instead of buying and hoping for the best, we can use data science to help us predict which products may be good fits for us. It includes various function programs to do the above mentioned tasks.
Data file handling has been effectively used in the program.
The automated cosmetic shop management system should deal with the automation of general workflow and administration process of the shop. The main processes of the system focus on customer's request where the system is able to search the most appropriate products and deliver it to the customers. It should help the employees to quickly identify the list of cosmetic product that have reached the minimum quantity and also keep a track of expired date for each cosmetic product. It should help the employees to find the rack number in which the product is placed.It is also Faster and more efficient way.
NO1 Uk best vashikaran specialist in delhi vashikaran baba near me online vas...Amil Baba Dawood bangali
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Water scarcity is the lack of fresh water resources to meet the standard water demand. There are two type of water scarcity. One is physical. The other is economic water scarcity.
Hierarchical Digital Twin of a Naval Power SystemKerry Sado
A hierarchical digital twin of a Naval DC power system has been developed and experimentally verified. Similar to other state-of-the-art digital twins, this technology creates a digital replica of the physical system executed in real-time or faster, which can modify hardware controls. However, its advantage stems from distributing computational efforts by utilizing a hierarchical structure composed of lower-level digital twin blocks and a higher-level system digital twin. Each digital twin block is associated with a physical subsystem of the hardware and communicates with a singular system digital twin, which creates a system-level response. By extracting information from each level of the hierarchy, power system controls of the hardware were reconfigured autonomously. This hierarchical digital twin development offers several advantages over other digital twins, particularly in the field of naval power systems. The hierarchical structure allows for greater computational efficiency and scalability while the ability to autonomously reconfigure hardware controls offers increased flexibility and responsiveness. The hierarchical decomposition and models utilized were well aligned with the physical twin, as indicated by the maximum deviations between the developed digital twin hierarchy and the hardware.
Final project report on grocery store management system..pdfKamal Acharya
In today’s fast-changing business environment, it’s extremely important to be able to respond to client needs in the most effective and timely manner. If your customers wish to see your business online and have instant access to your products or services.
Online Grocery Store is an e-commerce website, which retails various grocery products. This project allows viewing various products available enables registered users to purchase desired products instantly using Paytm, UPI payment processor (Instant Pay) and also can place order by using Cash on Delivery (Pay Later) option. This project provides an easy access to Administrators and Managers to view orders placed using Pay Later and Instant Pay options.
In order to develop an e-commerce website, a number of Technologies must be studied and understood. These include multi-tiered architecture, server and client-side scripting techniques, implementation technologies, programming language (such as PHP, HTML, CSS, JavaScript) and MySQL relational databases. This is a project with the objective to develop a basic website where a consumer is provided with a shopping cart website and also to know about the technologies used to develop such a website.
This document will discuss each of the underlying technologies to create and implement an e- commerce website.
12.Representation of signed binary numbers. Binary codes - BCD code, Gray code, Excess-3 code..pptx
1. TOPIC: Representation of binary numbers
and
Binary Codes
Department of Electronics and Communication Engineering
Chitkara University, Punjab, India
Basic Electronics (22EC001) 1
3. Unsigned Numbers
• don’t have any sign
• contain only magnitude of the number.
Example-1: Represent decimal number 92 in unsigned binary number.
(92)10
= (1011100)2
Basic Electronics (22EC001) 3
4. Unsigned Numbers
Example-2: Find range of 6 bit unsigned binary
numbers. Also, find minimum and maximum value in
this range.
Sol: Since, range of unsigned binary number is from 0
to (2n-1). Therefore, range of 6 bit unsigned binary
number is from 0 to (26-1) which is equal from
minimum value 0 (i.e., 000000) to maximum value 63
(i.e., 111111).
Basic Electronics (22EC001) 4
5. Signed Numbers
• Unsigned representation can be used for positive integers
• How about negative integers?
– Everything must be represented in binary numbers
– Computers cannot use – or + signs
Signed numbers:
• contain sign flag
• contains both sign bit and magnitude of a number
• this representation distinguish positive and negative numbers
• For negative numbers the sign bit is always 1, and for positive numbers it
is 0 in these three systems
Basic Electronics (22EC001) 5
6. Representation of signed numbers
There are two ways of representing negative binary numbers:
1. Sign Magnitude form
2. Complement Method
- 1’s Complement form
- 2’s Complement form
• Advantage of using complement method for subtraction is
reduction in hardware.
• Instead of having separate circuits for addition and
subtraction, only addition circuits are needed.
Basic Electronics (22EC001) 6
7. Sign-Magnitude form
• For n bit binary number, 1 bit is reserved for sign symbol
• The leftmost bit is the sign bit (0 is + and 1 is - ) and the
remaining bits hold the absolute magnitude of the number
• For 8 bits, we can represent the signed integers –127 to +127
• How about for N bits? -(2n-1-1)to +(2n-1 -1)
• Examples
• -47 = 1 0 1 0 1 1 1 1
• 47 = 0 0 1 0 1 1 1 1
Basic Electronics (22EC001) 7
8. 1’s Complement form
• Replace each 1 by 0 and each 0 by 1
• Example (-6)
– First represent 6 in binary format (00000110)
– Then replace (11111001)
Basic Electronics (22EC001) 8
9. 2’s Complement form
• Find one’s complement
• Add 1
• Example (-6)
– First represent 6 in binary format (00000110)
– One’s complement (11111001)
– Two’s complement (11111010)
Basic Electronics (22EC001) 9
Handy Trick: Leave all of the least significant 0’s and first 1
unchanged, and then “flip” the bits for all other digits.
Eg: 01010100100 -> 10101011100
10. 1’s and 2’s complements
• 1’s complement of 10111001
– 11111111 – 10111001 = 01000110
– Simply replace 1’s and 0’s
• 1’s complement of 10100010
– 01011101
• 2’s complement of 10111001
– 01000110 + 1 = 01000111
– Add 1 to 1’s complement
• 2’s complement of 10100010
– 01011101 + 1 = 01011110
Basic Electronics (22EC001) 10
11. NOTE
• “Humans” normally use sign-magnitude
representation for signed numbers
– Eg: Positive numbers: +N or N
– Negative numbers: -N
• “Computers” generally use two’s-complement
representation for signed numbers
– First bit still indicates positive or negative.
– If the number is negative, take 2’s complement to
determine its magnitude
Basic Electronics (22EC001) 11
13. Human Perception
• We naturally live in a base 10 environment
• Computer exist in a base 2 environment
• So give the computer/digital system the task of doing
the conversions for us.
13
Basic Electronics (22EC001)
14. Binary Codes
14
A binary code represents text, computer processor
instructions, or any other data using a two-symbol
system.
The two-symbol system used is often "0" and "1"
from the binary number system.
The binary code assigns a pattern of binary digits,
also known as bits, to each character, instruction, etc.
Basic Electronics (22EC001)
16. Defination of BCD..Binary Coded
Decimal
•Binary coded decimal (BCD) is a system of writing numbers that
assigns a four-digit binary code to each digit 0 through 9 in a decimal
(base-10) numeral.
• The four-bit BCD code for any particular single base-10 digit is its
representation in binary notation, as follows:
0 = 0000
1 = 0001
2 = 0010
3 = 0011
4 = 0100
5 = 0101
6 = 0110
Basic Electronics (22EC001) 16
17. 7 = 0111
8 = 1000
9 = 1001
Numbers larger than 9, having two or more digits in the decimal
system, are expressed digit by digit. For example, the BCD
rendition of the base-10 number 1895 is
1 8 9 5
0001 1000 1001 0101
Basic Electronics (22EC001) 17
18. Why BCD is Used...
• It is easy to encode and decode decimals into BCD and
vice versa. • It is also simple to implement a hardware
algorithm for the BCD converter.
• It is very useful in digital systems whenever decimal
information is given eitheras inputs or displayed as
outputs.
• Digital voltmeters, frequency converters and digital
clocks all use BCD as they display output information in
decimal
Basic Electronics (22EC001) 18
19. 8421 BCD Code
• Valid BCD code are : 0000 to 1001
• Invalid BCD code are :1010 to 1111
Example:
Decimal number 4926 4 9 2 6
BCD coded number 0100 1001 0010 0110
Basic Electronics (22EC001) 19
20. Contd.
Convert the BCD coded number 1000 0111 0001
into decimal.
BCD Coded Number 1000 0111 0001
Decimal Number 8 7 1
Basic Electronics (22EC001) 20
21. Convert the decimal number 350 to its
BCD equivalent.
Decimal Number 3 5 0
BCD Coded Number 0011 0101 0000
Contd.
Basic Electronics (22EC001) 21
22. Excess 3 Code
• Add 3 to each digit of decimal and convert it to 4-bit binary form.
• Valid excess-3 code : 0011 to 1100
• Invalid excess-3 code : [0000 to 0010] and [1101 to 1111]
Decimal Binary +3 Excess-3
0 0000 0011 0011
1 0001 0011 0100
2 0010 0011 0101
3 0011 0011 0110
4 0100 0011 0111
5 0101 0011 1000
6 0110 0011 1001
7 0111 0011 1010
8 1000 0011 1011
9 1001 0011 1100
Decimal 3 5 9
Sample Problem:
Excess-3 0110 1000 1100
Basic Electronics (22EC001) 22
23. Gray Code
• The Gray code’s most important
characteristic is that only one
digit changes as you increment or
decrement the count. (unit
distance code)
• The Gray code is NOT a BCD
code.
Decimal Gray code
0 00000
1 00001
2 00011
3 00010
4 00110
5 00111
6 00101
7 00100
8 01100
9 01101
10 01111
11 01110
12 01010
13 01011
14 01001
15 01000
16 11000
Basic Electronics (22EC001) 23
24. Binary to Gray Code Conversion
• The MSB in the Gray code is the same as corresponding MSB in the binary
number.
• Going from left to right, add each adjacent pair of binary code bits to get the
next Gray code bit. Discard carries.
• Example 1:
• Example 2:
Basic Electronics (22EC001) 24
25. Activity 1:
Convert the following binary codes to gray codes:
1. 10010111
2. 10001001
3. 01101010
Convert the following to Gray codes:
4. (527)8 - 1111 11100
5. (3A7)16 - 0
010 0111 0100
Basic Electronics (22EC001) 25
26. Gray to Binary Conversion
• The MSB in the Binary code is the same as corresponding MSB in the Gray
number.
• Going from bottom to top, add each pair of gray code bits to get the next
binary code bit. Discard carries.
• Example 1:
• Example 2:
Basic Electronics (22EC001) 26
27. Activity 2:
Convert the following gray codes to binary codes:
1. 11001100
10001000
1. 00110011
2. 00100010
3. 11111000
4. 10101111
11111000
10101111
11111000
Basic Electronics (22EC001) 27