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In cryptography, black-box obfuscation was a proposed cryptographic primitive which would allow a computer program to be obfuscated in a way such that it was impossible to determine anything about it except its input and output behavior. [1] Black-box obfuscation has been proven to be impossible, even in principle. [2]
[4] [5] The 3D System consists of a pair of active shutter glasses (model HVC-031) and an adapter (model HVC-032) that connects up to two of them via 3.5 mm jacks; [6] [7] the latter connects to the Famicom's expansion port and includes a passthrough port to allow connection of other accessories that use the expansion port. [4]
The first types of small modular telephone connectors were created by AT&T in the mid-1960s for the plug-in handset and line cords of the Trimline telephone. [1] Driven by demand for multiple sets in residences with various lengths of cords, the Bell System introduced customer-connectable part kits and telephones, sold through PhoneCenter stores in the early 1970s. [2]
The statement that this is the only quadratic pairing function is known as the Fueter–Pólya theorem. [9] Whether this is the only polynomial pairing function is still an open question. When we apply the pairing function to k 1 and k 2 we often denote the resulting number as k 1, k 2 . [citation needed]
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Complementary code keying (CCK) is a modulation scheme used with wireless networks (WLANs) that employ the IEEE 802.11b specification. In 1999, CCK was adopted to supplement the Barker code in wireless digital networks to achieve data rate higher than 2 Mbit/s at the expense of shorter distance. This is due to the shorter chipping sequence in ...
The old C&W Z codes are not widely used today. 2. APCO [clarification needed] also developed a system of Z codes. [1] 3. NATO forces independently developed a later set of Z codes for military use and inter-language needs. The NATO Z codes are still in use, and are published in the unclassified document ACP-131.
The well-separated pair decomposition has application in solving a number of problems. WSPD can be used to: Solve the closest pair problem in () time. [1] Solve the k-closest pairs problem in ( +) time. [1] Solve the k-closest pair problem in () time. [3]