Fortran 90 Input and Output (I/O) • the Input/Output System Translates Data Between User- Readable Character Form and Internal Binary Form in the Computer Memory
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TI 83/84: Scientific Notation on Your Calculator
TI 83/84: Scientific Notation on your calculator this is above the comma, next to the square root! choose the proper MODE : Normal or Sci entering numbers: 2.39 x 106 on calculator: 2.39 2nd EE 6 ENTER reading numbers: 2.39E6 on the calculator means for us. • When you're in Normal mode, the calculator will write regular numbers unless they get too big or too small, when it will switch to scientific notation. • In Sci mode, the calculator displays every answer as scientific notation. • In both modes, you can type in numbers in scientific notation or as regular numbers. Humans should never, ever, ever write scientific notation using the calculator’s E notation! Try these problems. Answer in scientific notation, and round decimals to two places. 2.39 x 1016 (5) 2.39 x 109+ 4.7 x 10 10 (4) 4.7 x 10−3 3.01 103 1.07 10 0 2.39 10 5 4.94 10 10 5.09 1018 − 3.76 10−− 1 2.39 10 5 7.93 10 8 Remember to change your MODE back to Normal when you're done. Using the STORE key: Let's say that you want to store a number so that you can use it later, or that you want to store answers for several different variables, and then use them together in one problem. Here's how: Enter the number, then press STO (above the ON key), then press ALPHA and the letter you want. (The letters are in alphabetical order above the other keys.) Then press ENTER. -
Primitive Number Types
Primitive number types Values of each of the primitive number types Java has these 4 primitive integral types: byte: A value occupies 1 byte (8 bits). The range of values is -2^7..2^7-1, or -128..127 short: A value occupies 2 bytes (16 bits). The range of values is -2^15..2^15-1 int: A value occupies 4 bytes (32 bits). The range of values is -2^31..2^31-1 long: A value occupies 8 bytes (64 bits). The range of values is -2^63..2^63-1 and two “floating-point” types, whose values are approximations to the real numbers: float: A value occupies 4 bytes (32 bits). double: A value occupies 8 bytes (64 bits). Values of the integral types are maintained in two’s complement notation (see the dictionary entry for two’s complement notation). A discussion of floating-point values is outside the scope of this website, except to say that some bits are used for the mantissa and some for the exponent and that infinity and NaN (not a number) are both floating-point values. We don’t discuss this further. Generally, one uses mainly types int and double. But if you are declaring a large array and you know that the values fit in a byte, you can save ¾ of the space using a byte array instead of an int array, e.g. byte[] b= new byte[1000]; Operations on the primitive integer types Types byte and short have no operations. Instead, operations on their values int and long operations are treated as if the values were of type int. -
Fortran Reference Guide
FORTRAN REFERENCE GUIDE Version 2018 TABLE OF CONTENTS Preface............................................................................................................ xv Audience Description......................................................................................... xv Compatibility and Conformance to Standards............................................................ xv Organization................................................................................................... xvi Hardware and Software Constraints...................................................................... xvii Conventions................................................................................................... xvii Related Publications........................................................................................ xviii Chapter 1. Language Overview............................................................................... 1 1.1. Elements of a Fortran Program Unit.................................................................. 1 1.1.1. Fortran Statements................................................................................. 1 1.1.2. Free and Fixed Source............................................................................. 2 1.1.3. Statement Ordering................................................................................. 2 1.2. The Fortran Character Set.............................................................................. 3 1.3. Free Form Formatting.................................................................................. -
SPSS to Orthosim File Conversion Utility Helpfile V.1.4
SPSS to Orthosim File Conversion Utility Helpfile v.1.4 Paul Barrett Advanced Projects R&D Ltd. Auckland New Zealand email: [email protected] Web: www.pbarrett.net 30th December, 2019 Contents 3 Table of Contents Part I Introduction 5 1 Installation Details ................................................................................................................................... 7 2 Extracting Matrices from SPSS - Cut and Paste ................................................................................................................................... 8 3 Extracting Matrices from SPSS: Orthogonal Factors - E.x..c..e..l. .E..x..p..o..r.t................................................................................................................. 17 4 Extracting Matrices from SPSS: Oblique Factors - Exce.l. .E..x..p..o..r..t...................................................................................................................... 24 5 Creating Orthogonal Factor Orthosim Files ................................................................................................................................... 32 6 Creating Oblique Factor Orthosim Files ................................................................................................................................... 41 3 Paul Barrett Part I 6 SPSS to Orthosim File Conversion Utility Helpfile v.1.4 1 Introduction SPSS-to-Orthosim converts SPSS 11/12/13/14 factor loading and factor correlation matrices into the fixed-format .vf (simple ASCII text) files -
C++ Data Types
Software Design & Programming I Starting Out with C++ (From Control Structures through Objects) 7th Edition Written by: Tony Gaddis Pearson - Addison Wesley ISBN: 13-978-0-132-57625-3 Chapter 2 (Part II) Introduction to C++ The char Data Type (Sample Program) Character and String Constants The char Data Type Program 2-12 assigns character constants to the variable letter. Anytime a program works with a character, it internally works with the code used to represent that character, so this program is still assigning the values 65 and 66 to letter. Character constants can only hold a single character. To store a series of characters in a constant we need a string constant. In the following example, 'H' is a character constant and "Hello" is a string constant. Notice that a character constant is enclosed in single quotation marks whereas a string constant is enclosed in double quotation marks. cout << ‘H’ << endl; cout << “Hello” << endl; The char Data Type Strings, which allow a series of characters to be stored in consecutive memory locations, can be virtually any length. This means that there must be some way for the program to know how long the string is. In C++ this is done by appending an extra byte to the end of string constants. In this last byte, the number 0 is stored. It is called the null terminator or null character and marks the end of the string. Don’t confuse the null terminator with the character '0'. If you look at Appendix A you will see that the character '0' has ASCII code 48, whereas the null terminator has ASCII code 0. -
Floating Point Numbers
Floating Point Numbers CS031 September 12, 2011 Motivation We’ve seen how unsigned and signed integers are represented by a computer. We’d like to represent decimal numbers like 3.7510 as well. By learning how these numbers are represented in hardware, we can understand and avoid pitfalls of using them in our code. Fixed-Point Binary Representation Fractional numbers are represented in binary much like integers are, but negative exponents and a decimal point are used. 3.7510 = 2+1+0.5+0.25 1 0 -1 -2 = 2 +2 +2 +2 = 11.112 Not all numbers have a finite representation: 0.110 = 0.0625+0.03125+0.0078125+… -4 -5 -8 -9 = 2 +2 +2 +2 +… = 0.00011001100110011… 2 Computer Representation Goals Fixed-point representation assumes no space limitations, so it’s infeasible here. Assume we have 32 bits per number. We want to represent as many decimal numbers as we can, don’t want to sacrifice range. Adding two numbers should be as similar to adding signed integers as possible. Comparing two numbers should be straightforward and intuitive in this representation. The Challenges How many distinct numbers can we represent with 32 bits? Answer: 232 We must decide which numbers to represent. Suppose we want to represent both 3.7510 = 11.112 and 7.510 = 111.12. How will the computer distinguish between them in our representation? Excursus – Scientific Notation 913.8 = 91.38 x 101 = 9.138 x 102 = 0.9138 x 103 We call the final 3 representations scientific notation. It’s standard to use the format 9.138 x 102 (exactly one non-zero digit before the decimal point) for a unique representation. -
Floating Point Numbers and Arithmetic
Overview Floating Point Numbers & • Floating Point Numbers Arithmetic • Motivation: Decimal Scientific Notation – Binary Scientific Notation • Floating Point Representation inside computer (binary) – Greater range, precision • Decimal to Floating Point conversion, and vice versa • Big Idea: Type is not associated with data • MIPS floating point instructions, registers CS 160 Ward 1 CS 160 Ward 2 Review of Numbers Other Numbers •What about other numbers? • Computers are made to deal with –Very large numbers? (seconds/century) numbers 9 3,155,760,00010 (3.1557610 x 10 ) • What can we represent in N bits? –Very small numbers? (atomic diameter) -8 – Unsigned integers: 0.0000000110 (1.010 x 10 ) 0to2N -1 –Rationals (repeating pattern) 2/3 (0.666666666. .) – Signed Integers (Two’s Complement) (N-1) (N-1) –Irrationals -2 to 2 -1 21/2 (1.414213562373. .) –Transcendentals e (2.718...), π (3.141...) •All represented in scientific notation CS 160 Ward 3 CS 160 Ward 4 Scientific Notation Review Scientific Notation for Binary Numbers mantissa exponent Mantissa exponent 23 -1 6.02 x 10 1.0two x 2 decimal point radix (base) “binary point” radix (base) •Computer arithmetic that supports it called •Normalized form: no leadings 0s floating point, because it represents (exactly one digit to left of decimal point) numbers where binary point is not fixed, as it is for integers •Alternatives to representing 1/1,000,000,000 –Declare such variable in C as float –Normalized: 1.0 x 10-9 –Not normalized: 0.1 x 10-8, 10.0 x 10-10 CS 160 Ward 5 CS 160 Ward 6 Floating -
ILE C/C++ Programmer's Guide
IBM i 7.2 Programming IBM Rational Development Studio for i ILE C/C++ Programmer's Guide IBM SC09-2712-07 Note Before using this information and the product it supports, read the information in “Notices” on page 441. This edition applies to version 7, release 2, modification 0 of IBM Rational Development Studio for i (product number 5770-WDS) and to all subsequent releases and modifications until otherwise indicated in new editions. This version does not run on all reduced instruction set computer (RISC) models nor does it run on CISC models. This document may contain references to Licensed Internal Code. Licensed Internal Code is Machine Code and is licensed to you under the terms of the IBM License Agreement for Machine Code. © Copyright International Business Machines Corporation 1993, 2013. US Government Users Restricted Rights – Use, duplication or disclosure restricted by GSA ADP Schedule Contract with IBM Corp. Contents ILE C/C++ Programmer’s Guide..............................................................................1 PDF file for ILE C/C++ Programmer’s Guide............................................................................................... 3 About ILE C/C++ Programmer's Guide........................................................................................................5 Install Licensed Program Information................................................................................................... 5 Notes About Examples.......................................................................................................................... -
Developing Embedded SQL Applications
IBM DB2 10.1 for Linux, UNIX, and Windows Developing Embedded SQL Applications SC27-3874-00 IBM DB2 10.1 for Linux, UNIX, and Windows Developing Embedded SQL Applications SC27-3874-00 Note Before using this information and the product it supports, read the general information under Appendix B, “Notices,” on page 209. Edition Notice This document contains proprietary information of IBM. It is provided under a license agreement and is protected by copyright law. The information contained in this publication does not include any product warranties, and any statements provided in this manual should not be interpreted as such. You can order IBM publications online or through your local IBM representative. v To order publications online, go to the IBM Publications Center at http://www.ibm.com/shop/publications/ order v To find your local IBM representative, go to the IBM Directory of Worldwide Contacts at http://www.ibm.com/ planetwide/ To order DB2 publications from DB2 Marketing and Sales in the United States or Canada, call 1-800-IBM-4YOU (426-4968). When you send information to IBM, you grant IBM a nonexclusive right to use or distribute the information in any way it believes appropriate without incurring any obligation to you. © Copyright IBM Corporation 1993, 2012. US Government Users Restricted Rights – Use, duplication or disclosure restricted by GSA ADP Schedule Contract with IBM Corp. Contents Chapter 1. Introduction to embedded Include files for COBOL embedded SQL SQL................1 applications .............29 Embedding SQL statements -
The UCSD P-System STATUT ORIL Y EX E:M PT
DOCfi!D(ov~ by NSA on 12-01-2011, Transparency Case# 5335]UNCLASSIFIED The UCSD p-System STATUT ORIL Y EX E:M PT This paper discusses the UCSD p-System, an operating system for small computers developed at the University of California at San Diego. The discussion includes the overall system, file managing, editing, and programming in Pascal on the system. INTRODUCTION The UCSD p-System was developed at the University of California at San Diego to support Pascal programming on microcomputers. Similar to MS-DOS, the p-System is an operating system for small computers but is, in many ways, very different. The p-System is written in Pascal and now supports not only Pascal, but also FORTRAN, COBOL, BASIC, and Modula-2. The concept was to have an operating system that, once it was implemented on a machine, allowed any program written under that operating system to be truly transportable from computer to computer. That is to say, the p-System compiler would not actually translate the program into a language that was specific for, say, an 8088 chip on the IBM-PC, but rather would translate it into a "pseudo" language that, when used with an operating system designed for the PC, would run correctly. Similarly, if the operating system were implemented on a Digital Equipment Corporation (DEC) computer, this same pseudo code would still work properly with no modifications. The particular version of UCSD p-System tested was written for the IBM-PC and requires two single-sided double-density disk drives and at least 128K of memory. -
A FORTRAN 77 Program for a Nonparametric Item Response Model: the Mokken Scale Analysis
BehaviorResearch Methods, Instruments, & Computers 1988, 20 (5), 471-480 A FORTRAN 77 program for a nonparametric item response model: The Mokken scale analysis JOHANNES KINGMA University of Utah, Salt Lake City, Utah and TERRY TAERUM University ofAlberta, Edmonton, Alberta, Canada A nonparametric item response theory model-the Mokken scale analysis (a stochastic elabo ration of the deterministic Guttman scale}-and a computer program that performs this analysis are described. Three procedures of scaling are distinguished: a search procedure, an evaluation of the whole set of items, and an extension of an existing scale. All procedures provide a coeffi cient of scalability for all items that meet the criteria of the Mokken model and an item coeffi cient of scalability for every item. Four different types of reliability coefficient are computed both for the entire set of items and for the scalable items. A test of robustness of the found scale can be performed to analyze whether the scale is invariant across different subgroups or samples. This robustness test serves as a goodness offit test for the established scale. The program is writ ten in FORTRAN 77. Two versions are available, an SPSS-X procedure program (which can be used with the SPSS-X mainframe package) and a stand-alone program suitable for both main frame and microcomputers. The Mokken scale model is a stochastic elaboration of which both mainframe and MS-DOS versions are avail the well-known deterministic Guttman scale (Mokken, able. These programs, both named Mokscal, perform the 1971; Mokken & Lewis, 1982; Mokken, Lewis, & Mokken scale analysis. Before presenting a review of the Sytsma, 1986). -
IBM 1401 System Summary
File No. 1401-00 Form A24-1401-1 Systems Reference Library IBM 1401 System Summary This reference publication contains brief descriptions of the machine features, components, configurations, and special features. Also included is a section on pro grams and programming systems. Publications providing detailed information on sub jects discussed in this summary are listed in IB~I 1401 and 1460 Bibliography, Form A24-1495. Major Revision (September 1964) This publication, Form A24-1401-1, is a major revision of and obsoletes Form A24-1401-0. Significant changes have been made throughout the publication. Reprinted April 1966 Copies of this and other IBM publications can be obtained through IBM Branch Offices. Address comments concerning the content of this publication to IBM Product Publications, Endicott, New York 13764. Contents IBM 1401 System Summary . ........... 5 System Concepts . ................ 6 Card-Oriented System .... ......... 11 Physical Features. 11 Interleaving. .. .................................... 14 Data Flow.... ... ... ... ... .. ... ... .. ................... 14 Checking ................................................... 15 Word Mark.. ... ... ... ... ... ... .. ... ... ... ........... 15 Stored-Program Instructions. .................. 15 Operation Codes . .. 18 Editing. .. ............ 18 IBM 1401 Console ............................................ 19 IBM 1406 Storage Unit. ........................... 20 Magnetic-Tape-Oriented System . ........................... 22 Data Flow .................................................