Shot may refer to:
SHOT is an acronym for:
A shot in ice hockey is an attempt by a player to score a goal by striking or snapping the puck with their stick in the direction of the net.
There are four basic types of shots in ice hockey.
The shovel shot is the simplest most basic shot in a shooter's arsenal. Its execution is simply a shoveling motion to push the puck in the desired direction, or flick of the puck (be it on the forehand, backhand, or in a spearing motion). Players typically resort to shovelling the puck to push loose pucks past a sprawling, or out-of-position goaltender. Therefore, the easiest move of all.
The wrist shot is executed by positioning the puck toward the heel-middle of the blade. From that position the shooter rolls his back wrist quickly, while thrusting the puck forward with the bottom hand. As the blade propels the puck forward the movement of the wrist rolls the puck toward the end of the blade, causing the puck to spin. The tightness of the spin of the puck has an effect much like the spin a quarterback puts on their football pass, resulting in more accuracy. The puck is aimed with the follow-through of the shot, and will typically fly perfectly in the direction of the extension of the stick, resulting in an extremely accurate shot. At the same time, the stick flexes, so the moment the puck is released from the stick, the snap of the stick will propel the puck forward at high speeds. NHL players known for their wrist-shot include Alexander Ovechkin, Eric Staal, Marián Gáborík, Jeff Carter, Alexander Semin, Teemu Selänne, Alexei Kovalev, Pavel Datsyuk, Phil Kessel, Wayne Gretzky, Steven Stamkos, Peter Forsberg, Raymond Bourque, Phil Kessel and Ryan Kesler.
An injection (often referred to as a "shot" in US English, or a "jab" in UK English) is an infusion method of putting fluid into the body, usually with a syringe and a hollow needle which is pierced through the skin to a sufficient depth for the material to be administered into the body. An injection follows a parenteral route of administration; that is, administration via a route other than through the digestive tract. Since the process inherently involves a small puncture wound to the body (with varying degrees of pain depending on injection type and location, medication type, needle gauge and the skill of the individual administering the injection), fear of needles is a common phobia.
There are several methods of injection or infusion used in humans, including intradermal, subcutaneous, intramuscular, intravenous, intraosseous, intraperitoneal, intrathecal, epidural, intracardiac, intraarticular, intracavernous, and intravitreal. Rodents used for research are often administered intracerebral, intracerebroventricular, or intraportal injections as well. Long-acting forms of subcutaneous/intramuscular injections are available for various drugs, and are called depot injections.
RLP may refer to:
Randomized Logarithmic-space (RL), sometimes called RLP (Randomized Logarithmic-space Polynomial-time), is the complexity class of computational complexity theory problems solvable in logarithmic space and polynomial time with probabilistic Turing machines with one-sided error. It is named in analogy with RP, which is similar but has no logarithmic space restriction.
The probabilistic Turing machines in the definition of RL never accept incorrectly but are allowed to reject incorrectly less than 1/3 of the time; this is called one-sided error. The constant 1/3 is arbitrary; any x with 0 < x < 1 would suffice. This error can be made 2−p(x) times smaller for any polynomial p(x) without using more than polynomial time or logarithmic space by running the algorithm repeatedly.
Sometimes the name RL is reserved for the class of problems solvable by logarithmic-space probabilistic machines in unbounded time. However, this class can be shown to be equal to NL using a probabilistic counter, and so is usually referred to as NL instead; this also shows that RL is contained in NL. RL is contained in BPL, which is similar but allows two-sided error (incorrect accepts). RL contains L, the problems solvable by deterministic Turing machines in log space, since its definition is just more general.