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Soft statistics are those statistics which are generally cognitive in nature, and are often used to represent nonphysical characteristics of a character. Alternatively, instead of being mental statistics, they may also represent certain nonphysical effects on a character, as with attributes such as Luck , seen below.
An attribute describes to what extent a character possesses a natural, in-born characteristic common to all characters in the game. Attributes are also called statistics, characteristics or abilities. Most role-playing games use attributes to describe the physical and mental characteristics of characters, for example their strength or wisdom.
In the Dungeons & Dragons (D&D) fantasy role-playing game, rule books contain all the elements of playing the game: rules to the game, how to play, options for gameplay, stat blocks and lore of monsters, and tables the Dungeon Master or player would roll dice for to add more of a random effect to the game. Options for gameplay mostly involve ...
A guide for game masters about the Forgotten Realms setting. Provides background information on the lands of Faerûn, a detailed town in which to start a campaign, adventure seeds, new monsters, ready-to-play NPCs, and a full-colour poster map of Faerûn. 288: 978-0-7869-4924-3: Forgotten Realms Player's Guide
The game is based on, "the grand tradition of Space Opera, in the vein of E.E Doc Smith and ... Star Wars from George Lucas." Based on these sources the game includes: "psionic powers so prevalent in the Lensman series and in Star Wars with 'the force.'" [citation needed] Spacemaster: SF adaptation of Rolemaster: Space Quest: Spaceship Zero
Example of Wang tessellation with 13 tiles. In 1961, Wang conjectured that if a finite set of Wang tiles can tile the plane, then there also exists a periodic tiling, which, mathematically, is a tiling that is invariant under translations by vectors in a 2-dimensional lattice.
A self-tiling tile set, or setiset, of order n is a set of n shapes or pieces, usually planar, each of which can be tiled with smaller replicas of the complete set of n shapes. That is, the n shapes can be assembled in n different ways so as to create larger copies of themselves, where the increase in scale is the same in each case.
In probability theory, stochastic drift is the change of the average value of a stochastic (random) process. A related concept is the drift rate, which is the rate at which the average changes. For example, a process that counts the number of heads in a series of n {\displaystyle n} fair coin tosses has a drift rate of 1/2 per toss.