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Pair programming Pair Programming, 2009. Pair programming is a software development technique in which two programmers work together at one workstation. One, the driver, writes code while the other, the observer or navigator, [1] reviews each line of code as it is typed in. The two programmers switch roles frequently.
Random number generation in kernel space was implemented for the first time for Linux [2] in 1994 by Theodore Ts'o. [6] The implementation used secure hashes rather than ciphers, [clarification needed] to avoid cryptography export restrictions that were in place when the generator was originally designed.
Arduino Uno WiFi rev 2 [4] ATMEGA4809, NINA-W132 Wi-Fi module from u-blox, ECC608 crypto device 16 MHz Arduino / Genuino 68.6 mm × 53.4 mm [ 2.7 in × 2.1 in ] USB-A 32U4 5 V 48 0.25 6 FH 14 5 6 0 Announced May 17, 2018: Contains six-axis accelerometer, gyroscope the NINA/esp32 module supports Wi-Fi and support Bluetooth as Beta feature [5]
Ninja-IDE: Team 2.4 2019-06-23 [55] Cross-platform: Python: PyQt: GPL: Yes (Python 2.7) Yes Yes (with wdebugger plugin) Unknown Unknown Unknown Unknown Unknown Unknown Unknown Unknown Unknown Unknown Unknown PIDA Team 0.6.2 2010-08-04 Cross-platform: Python: PyGTK: GPL: Unknown Unknown Yes (integrates with external ...
PascalABC.NET was developed by a group of enthusiasts at the Institute of Mathematics, Mechanics, and Computer Science in Rostov-on-Don, Russia. [1] In 2003, a predecessor of the modern PascalABC.NET, called Pascal ABC, was implemented by associate professor Stanislav Mikhalkovich to be used for teaching schoolchildren instead of Turbo Pascal, which became outdated and incompatible with modern ...
'Enabled', 'Choice Type' and 'Category' have a choice range of 2, 3 and 4, respectively. An exhaustive test would involve 24 tests (2 x 3 x 4). Multiplying the two largest values (3 and 4) indicates that a pair-wise tests would involve 12 tests. The pairwise test cases, generated by Microsoft's "pict" tool, are shown below.
If multiplication is used, the maximum period is (2 k − 1) × 2 M−3, or 1/4 of period of the additive case. If bitwise xor is used, the maximum period is 2 k − 1. For the generator to achieve this maximum period, the polynomial: y = x k + x j + 1. must be primitive over the integers mod 2.
As summarized in Figure 2, there are nine undominated pairs (labelled with Roman numerals). However, three pairs are duplicates after any variables common to a pair are 'cancelled' (e.g. pair *i is a duplicate of pair i, etc.). Thus, there are six unique undominated pairs (without asterisks in Figure 2, and listed later below).