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CLiX (markup), a formal XML schema validation language and method of using valid XML for overlapping markup; Clix (miniatures), a system of miniatures games produced by WizKids; CLIX (Unix version), developed by Intergraph; iriver clix, rebrand of the iriver U10, a multimedia player
The PDF 1.4 specification allowed form submissions in XML format, but this was replaced by submissions in XFDF format in the PDF 1.5 specification. XFDF conforms to the XML standard. XFDF can be used in the same way as FDF; e.g., form data is submitted to a server, modifications are made, then sent back and the new form data is imported in an ...
The specifications for PDF are backward inclusive. The PDF 1.7 specification includes all of the functionality previously documented in the Adobe PDF Specifications for versions 1.0 through 1.6. Where Adobe removed certain features of PDF from their standard, they are not contained in ISO 32000-1 [9] either. Some features are marked as deprecated.
The first part of the book concludes with chapter 4, on the history of prime numbers and primality testing, including the prime number theorem (in a weakened form), applications of prime numbers in cryptography, and the widely used Miller–Rabin primality test, which runs in randomized polynomial time.
These are miniatures wargames that use WizKids' Clix system. Pages in category "Clix (miniatures) games" The following 9 pages are in this category, out of 9 total.
Clix is a miniatures wargaming system developed by WizKids. It is characterized by the use of a dial wheel in the base of miniature figurines . The dial can be turned to reveal hidden information, representing the changing statistics of the figurine as the game progresses.
Negative numbers: Real numbers that are less than zero. Because zero itself has no sign, neither the positive numbers nor the negative numbers include zero. When zero is a possibility, the following terms are often used: Non-negative numbers: Real numbers that are greater than or equal to zero. Thus a non-negative number is either zero or positive.
The set of numbers with two different representations is dense in the reals, [6] but the question of classifying real numbers with unique β-expansions is considerably more subtle than that of integer bases. [7] Another problem is to classify the real numbers whose β-expansions are periodic. Let β > 1, and Q(β) be the smallest field ...