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Texas Instruments TI Programmer

Date of introduction:  August 1977 Display technology:  LED-stick
New price:  $42.50, DM198.00 Display size:  8 (5 + 2)
Size:  5.8" x 3.1" x 1.4"
 148 x 78 x 36 mm3
   
Weight:  4.0 ounces, 114 grams Serial No:  
Batteries:  BP8 Date of manufacture:  wk 18 year 1980
AC-Adapter:  AC9132 Origin of manufacture:  Italy
Precision:   Integrated circuits:  TMC0983 (ZA0675)
Memories:  1    
Program steps:   Courtesy of:  Joerg Woerner
Download leaflet:   (US: 0.9 MByte) Download manual:   (US: 5.0 MByte)

The TI Programmer is a very unusual calculator doing math not only on the base-10 system like our natural life but on base-8 and base-16, too. Long before SW-engineeres got nice languages like JAVA or C++ they were used to program the microcontrollers in their native assembler languages. The only things such a microcontroller is executing are simple instructions to manipulate data. With the TI Programmer you could simulate these operations, e.g. AND, OR, XOR and SHIFT's in the dataformat of modern microcontrollers (hex or base-16) or oldfashioned minicomputers (octal or base-8).

From the technical aspects the TI Programmer is nothing else than a TI-30 with a different calculator chip (TMC0983/ZA0675 instead the TMC0981).

Programmer_PCB.jpg (85896 Byte)Simply by comparing the designation of the integrated circuits of the entry line "Majestic" calculators, you'll get the all members of this family:

 

• TMC0980    Goulds Pumpulator uses a
   custom design ROM (CD9801)
• TMC0981    TI-30 and SR-40
 
• TMC0982    Business Analyst and TI-41
• TMC0983    Programmer
• TMC0984    TI-33

Digging deeper into the TMC098x calculator chips you'll locate an OEM-chip used on a TI-30 "clone" manufactured in Hong Kong:

• TMC0985    Amelia Scientific 2001

The TI Programmer wasn't the first calculator from Texas Instruments dealing with hexadecimal numbers, view the odd SR-22

The TI Programmer was replaced in 1982 with the LCD Programmer based on the luckless TI-55-II.


Find here an excerpt from the Texas Instruments Incorporated bulletin CL-273B dated 1977:

TI Programmer: Efficient, time saving solutions
for computer programming professionals and hobbyists. 

Hexadecimal. Octal. Decimal. Texas Instruments new TI Programmer lets you perform fast, accurate conversions and calculations in any of these number bases...portable power you can apply right to the job, right where the job is.

Number base conversions.

Enter a number in base 8, 10 or 16, Then with a touch of a key, that number is quickly and accurately converted to either of the other number bases. Results appear instantly on the TI Programmer's bright, easy-to-read LED display. And a convenient mode indicator means you always know what number base you're operating in.

Number base calculations.

The TI Programmer quickly handles arithmetic computations, too - in all three bases. Immediate answers to binary computer problems...giving you more time for important programming or troubleshooting tasks.

Ideal for use with any size computer.

TI Programmer gives you 8-digit capacity in all bases...capability to handle even IBM 370 problems with ease. And since the TI Programmer uses integer "two's complement" arithmetic in hexadecimal and octal bases, it operates naturally, just like computers does. Decimal base features signed floating point arithmetic for convenience day-to-day math. [1'sC] key provides "one's complement" capability in HEX and OCT bases.
For additional flexibility in minicomputer and microcomputer work, the TI Programmer has the logical functions [AND], [OR], Exclusive OR [XOR] and Shift [SHF]. These functions operate bit by bit on numbers in HEX and OCT to give you the same capability provided by many computer instruction sets including the latest technology in mini/micro systems...and a unique tool for computer repair and digital logic design.

Versatile three key memory.

Three-key memory lets you store, recall or sum to memory contents. Parantheses provide the capability to specify the order of operation execution in a problem - with up to 4 pending operations. The TI Programmer even handles mixed number bases and combined logical and arithmetic operations; conversions and operations take place in the order you specify. Constant mode allows constant operations with all arithmetic and logical operations.

© Texas Instruments, 1977


Find here an excerpt from the Texas Instruments Incorporated leaflet CL-199J dated 1981:

TI Programmer

Efficient, time saving solutions for computer programming professionals or hobbyist.

Hexadecimal. Octal. Decimal. Performs fast, accurate conversions and calculations in any of these number bases. Enter a number in base 8, 10 or 16. TI Programmer can quickly convert to either of the other bases. Rapidly handle arithmetic computations in all three bases. Ideal for use with any size computer. TI Programmer uses integer "two’s complement" arithmetic in hexadecimal and octal bases. Three key memory lets you store, recall, or sum to memory contents. Decimal base features signed floating point arithmetic for convenience in day-to-day math. Can multiply the effectiveness of anyone in computer programming.

© Texas Instruments, 1981

 

George Boole

Mathematician and logistician who developed ways of expressing logical processes using algebraic symbols, creating a branch of mathematics known as symbolic logic. 

Born in Lincoln, England on November 2, 1815, George Boole was the son of a poor shoemaker. As a child, Boole was educated at a National Society primary school. He received very little formal education, but was determined to become self-educated. 

When he was merely sixteen, Boole became an assistant teacher at an elementary school, and he founded his own school four years later. When Boole opened his school, he also began seriously studying mathematics. His desire to pursue math was inspired in part by his frustration at using inferior math texts to educate his pupils. This frustration led Boole to forever alter the world of numbers. 

By 1840, only five years after he began studying math, Boole was creating original work. In 1844, a paper he wrote on the calculus of operators was given a gold medal by the Royal Society. This honor secured recognition for Boole from British mathematicians. His reputation was greatly enhanced in 1847 when he published The Mathematical Analysis of Logic, a short volume that first introduced Boole's early ideas on symbolic logic to the world. The publication demonstrated that logic, as presented and verbalized by Aristotle, could be rendered as algebraic equations. As expressed by Boole, "We ought no longer to associate Logic and Metaphysics, but Logic and Mathematics." Indeed, numbers may be the truest representation of logic known to humanity. 

1849 marked a significant change in Boole's life, when he was appointed professor of mathematics at Queen's College in Cork, Ireland. He became chair of mathematics, and taught at the school the rest of his life. The school later became known as University College Cork. 

In 1854, Boole published An Investigation of the Laws of Thought, on Which Are Founded the Mathematical Theories of Logic and Probabilities. This work expounds upon his earlier work, and contains the concepts which have come to be known collectively as Boolean algebra. He was named a fellow of the Royal Society in 1857, and Boole's 1860 publication on the calculus of finite differences has become a seminal work in that field. 

Boole married Mary Everest in 1855, and they had five daughters together before his death from pneumonia on December 8, 1864. In 1847, George Boole observed that the importance of his work would vary, determined primarily by the fields in which his theories found application. Today, Boole's texts on symbolic logic are used extensively not only in the teaching of mathematics, but also in information theory, switching theory, graph theory, computer science, and artificial intelligence research. 

Copyright © 1994-99 Jones International and Jones Digital Century


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If you have additions to the above article please email: joerg@datamath.org.

© Joerg Woerner, December 5, 2001. No reprints without written permission.