The primary data type std_ulogic (standard unresolved logic) consists of nine character literals (see table on the right).[1] This system promoted a useful set of logic values that typical CMOS logic designs could implement in the vast majority of modeling situations, including:
'U' for default value for all object declarations so that during simulations uninitialized values are easily detectable and thus easily corrected if necessary.
In VHDL, the hardware designer makes the declarations visible via the following library and use statements:
libraryIEEE;useIEEE.std_logic_1164.all;
Using values in simulation
Use of 'U'
Many hardware description language (HDL) simulation tools, such as Verilog and VHDL, support an unknown value like that shown above during simulation of digital electronics. The unknown value may be the result of a design error, which the designer can correct before synthesis into an actual circuit. The unknown also represents uninitialised memory values and circuit inputs before the simulation has asserted what the real input value should be.
HDL synthesis tools usually produce circuits that operate only on binary logic.
Use of '-'
When designing a digital circuit, some conditions may be outside the scope of the purpose that the circuit will perform. Thus, the designer does not care what happens under those conditions. In addition, the situation occurs that inputs to a circuit are masked by other signals so the value of that input has no effect on circuit behaviour.
In these situations, it is traditional to use 'X' as a placeholder to indicate "Don't Care" when building truth tables, but VHDL uses -. "Don't care"s are especially common in state machine design and Karnaugh map simplification. The '-' values provide additional degrees of freedom to the final circuit design, generally resulting in a simplified and smaller circuit.[3]
Once the circuit design is complete and a real circuit is constructed, the '-' values will no longer exist. They will become some tangible '0' or '1' value but could be either depending on the final design optimization.
Some digital devices support a form of three-state logic on their outputs only. The three states are "0", "1", and "Z".
Commonly referred to as tristate[4] logic (a trademark of National Semiconductor), it comprises the usual true and false states, with a third transparenthigh impedance state (or 'off-state') which effectively disconnects the logic output. This provides an effective way to connect several logic outputs to a single input, where all but one are put into the high impedance state, allowing the remaining output to operate in the normal binary sense. This is commonly used to connect banks of computer memory and other similar devices to a common data bus; a large number of devices can communicate over the same channel simply by ensuring only one is enabled at a time.
While outputs can have one of three states, inputs can only recognise two. Although it could be argued that the high-impedance state is effectively an "unknown", there is no provision in most electronics to interpret a high-impedance state as a state in itself. Inputs can only detect "0" and "1".
When a digital input is left disconnected, the digital value interpreted by the input depends on the type of technology used. TTL technology will reliably default to a "1" state. On the other hand, CMOS technology will temporarily hold the previous state seen on that input (due to the capacitance of the gate input). Over time, leakage current causes the CMOS input to drift in a random direction, possibly causing the input state to flip. Disconnected inputs on CMOS devices can pick up noise, they can cause oscillation, the supply current may dramatically increase (crowbar power) or the device may completely destroy itself.
^Wakerly, John F (2001). Digital Design Principles & Practices. Prentice Hall. ISBN0-13-090772-3.
^National Semiconductor (1993), LS TTL Data Book, National Semiconductor Corporation, archived from the original on 9 February 2006, retrieved 19 January 2020
D. Michael Miller; Mitchell A. Thornton (2008). Multiple valued logic: concepts and representations. Synthesis lectures on digital circuits and systems. Vol. 12. Morgan & Claypool Publishers. ISBN978-1-59829-190-2.