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Xeltek SuperPro L+ 48-pin Universal Programmer (Parallel Port) |
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The Superpro L+ is a low-cost Universal Programmer supporting over 3,900+ devices including
many popular (E)EPROMs, FLASH, CPLDs, GALs and Microcontrollers. The programmer features
a 48-pin Zero Insertion Force (ZIF) socket allowing it to support any device up to 48 pins in
Dual-in-line (DIL) package.
Support is offered for the popular 8051 and Microchip PIC microcontrollers making this programmer
ideal for microcontroller development. The Superpro L+ programmer connects to the PC Parallel
(LPT) port yielding very fast data transfer speeds. The software is powerful and yet easy-to-use and
support all the standard programming operations.
DISCONTINUED PRODUCT
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PC Driver Software |
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- File: Load and save file in binary, Intel (extended) Hex, Motorola S or Tektronics (extended) Hex format. Multiple load, format conversion, relocation etc...
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DOS shell, Change directory, Print, Quit
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Buffer: HEX-ASCII Edit, Fuse Map Edit, Checksum, Swap, Vector Table edit
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Select: Bidirectional search device by device name or by manufacturer name
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Device: Blank Check, Read, Program, Verify, Security, Fuse, Erase, Word format select and funtions related to specific device
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Test: TTL/CMOS Test, Memory Test, Vector Test, Test Pattern Edit, Auto Identify TTL/CMOS Device
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Others: Macro, Options, Environment etc...
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This shoftware is designed to work with Windows 98, ME and 2000. Correct operation on Windows XP is possible but is not guaranteed.
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Device Support |
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- Supports 3,900+ devices, including most E(E)PROM,Series E(E)PROM. FLASH
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GAL, EP3xx/6xx/9xx, PEEL, PALCE, PLUS, PLS, PLH, PLC, ATV, ATF, CPL, 85Cxxx, 5Cxxx, DS12xx
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Microcontrollers 87xx / 89xx / Z86Exx / TMS320xxx / D77Pxx / D78Pxx / PD75xxx / HD6370xxx / PIC16Cxx/17Cxx, and PSD3XX
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Please note: The Device Support list for this programmer is fixed. New devices will not be added in the future.
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Hardware Features |
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- Connects to PC via PC Printer Port (LPT) Interfaces (parallel communication, uses address 278H,378H, 3BCH)
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Easy interface to LAPTOP, PC, PS/2 or compatibles
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48-pin Zero Insertion force (ZIF) Socket
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External mains power supply adaptor
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High speed programming, cost-effective Hardware and Flexible Software
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Device Update Policy |
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- The Superpro L+ programmer is considered an entry product with basic support.
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Device update is infrequent and there is no set schedule available. New devices will not be added in the future.
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Please check the Device Support List and make sure the devices in your application are supported at present time
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You (can get the latest software) may download the current software version free of charge - See the Downloads link
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Hardware and Electrical Specification |
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- PC Connection: Parallel Printer Port (LPT)
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AC Adapter : Input AC 220V or 110V
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Device socket : One 48 pin ZIF socket
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Power supply : Input AC 100 to 240V , Output : DC 12V @ 1.5 Amp
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Programmer Dimension : 7 3/4" L x 5 1/2" W x 3/4" H
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Shipping Weight : 1.8 Kg
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Feature Comparison with Superpro Z programmer |
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The Superpro L+ programmer is the replacement programmer for the now discontinued Superpro Z programmer.
A comparison of these two programmers is detailed in the table below:
National geometry often moves beyond basic area formulas into and coordinate geometry intersections .
A number with exactly 5 divisors must be of the form (p^4) where (p) is prime (since divisor count = exponent+1, so exponent=4). (p^4 < 100) → (p^4 < 100). (2^4=16), (3^4=81), (5^4=625) (too big). So (n = 16) and (81). That’s 2 numbers. Mathcounts National Sprint Round Problems And Solutions
But to their surprise, the problem didn't appear alone. A small message flashed: "Use the answer from Problem 1 as a key." National geometry often moves beyond basic area formulas
A common high-level question asks for the minimum value of a sum of absolute differences, such as (2^4=16), (3^4=81), (5^4=625) (too big)
For comprehensive problem sets and official step-by-step solutions, you can access the following archives: MATHCOUNTS - AoPS Wiki
Find remainder when (2^100) is divided by 7. Solution: Cycle of 2^n mod 7: 2,4,1,2,4,1,... period 3. 100 mod 3 = 1, so 2^1 mod7 =2.
Below are sample problems and summarized solutions from recent National Competition Sprint Rounds. 2024 National Sprint Round Samples System of Equations (Problem #30): Positive numbers Solution Summary: A common approach involves substituting |  |
| Product Information |
| Xeltek SuperPro L+ 48-pin Universal Programmer (Parallel Port) |
| Xeltek |
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XEL-SuperproL+ |
| Discontinued Product |
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