Multimedia Logic Gates Free Download
Lexie Rangitsch
Draw and modify the logic circuits and run various tests to check their functioning. Use multiple premade examples organized into 3 categories, namely Basic, Moderate, and Advanced and emulate a simple terminal device using an ASCII Display tool. Generate nodes and draw wires to create various connections.
MultiMedia Logic works fine with 32-bit versions of Windows XP/XP Professional/Vista/7/8/10/11. Our built-in antivirus checked this download and rated it as 100% safe. The current installer available for download occupies 1.4 MB on disk. Mmlogic.exe is the default file name to indicate the MultiMedia Logic installer. The program lies within Photo & Graphics Tools, more precisely Viewers & Editors.
The second in a series of videos featuring Multimedia Logic describing the theory of operation of Digital Logic gates. This video will demonstrate the AND gate and OR gate using a simple circuit consisting of two toggle switches and a LED. Watch the step by step building of a Truth Table for these two gates.
The first part of a third in a series of videos featuring Multimedia Logic describing the theory of operation of Digital Logic gates. This video demonstrates and designs a circuit which can be used to automatically generate Truth Tables for 2 input gates. It presents counter devices, flip flops, and demultiplexers. It demonstrates DeMorgans Thereom. Finally, it answers the eternal question of, what is the Truth Table for an AND or OR gate where one input is inverted?
The second part of a third in a series of videos featuring Multimedia Logic describing the theory of operation of Digital Logic gates. This video demonstrates and designs a circuit which can be used to automatically generate Truth Tables for 2 input gates. It presents counter devices, flip flops, and demultiplexers. It demonstrates DeMorgans Thereom. Finally, it answers the eternal question of, what is the Truth Table for an AND or OR gate where one input is inverted?
The third part of a third in a series of videos featuring Multimedia Logic describing the theory of operation of Digital Logic gates. This video demonstrates and designs a circuit which can be used to automatically generate Truth Tables for 2 input gates. It presents counter devices, flip flops, and demultiplexers. It demonstrates DeMorgans Thereom. Finally, it answers the eternal question of, what is the Truth Table for an AND or OR gate where one input is inverted?
There are 10 kinds of people in the world...This tutorial explains step by step what Binary Counting is all about, and how the concept of Binary is so important in this technologically advanced world. It starts by explaining decimal counting, moves into what different bases are, and ends by answering the eternal question: Do we really need Decimal? Isn't fewer better?
There are 10 kinds of people in the world...This is Part 2 of a tutorial which explains step by step what Binary Counting is all about, and how the concept of Binary is so important in this technologically advanced world. It starts by explaining decimal counting, moves into what different bases are, and ends by answering the eternal question: Do we really need Decimal? Isn't fewer better?
Digital logic using a combination of multiple gates is looked at.I piece together a 3 gate circuit and then show how the boolean formula for the entire circuit is derived. I, laboriously, try to make it crystal clear.
Go to a website that displays a full adder diagram (link in Resources); if you're a student, refer to the diagram in your textbook. A basic full adder isn't very complicated, but a diagram illustrates the exact wiring of inputs, gates and outputs.
No solution? It's frustrating when trying to show someone how a circuit works, and you can't because you can only use 4 input gates. Only the hand shows up when I tried to use 2-3 input and, or gates. I tried two different browsers just in case.
The game, or should I say simulation engine? currently features the basic logic gates and some more fancy equipment such as a mill and electronic wind vane. For the wind vane I used the design from "How to measure wind?" and drew it in Inkscape (It is already fully functional). The reason I am adding objects like the mill to the game is to add at least some challenge to the game for the ones who lack ideas on what to build and it broadens the overall degree of possibilities too. The rotary counter I could reuse from another project, the counter is completely vector based; it doesn't use a single texture.
MultiMedia Logic is free digital circuit simulator software to design and simulate digital circuits. MultiMedia Logic lets you design digital circuits using logic gates, 7 segment module, switches, oscillator, led, keypad module, and many more components.
I have tested MultiMedia Logic in Windows 7 and it worked great for me. You might be knowing about AND logic gate. I have posted a small simulation clip of AND logic gate below, along with the Clock (oscillator) to show that the simulation is running.
Inexact adders are extended to form multipliers for the variant applications. Bioinspired Imprecise Computational (BIC) block adders and multipliers [10] are implemented for soft computing-based face recognition. Some of the other types of multipliers, namely, dynamic segmented multiplier [11], partial product perforated multiplier [12], compressor-based approximate multiplier [13], and truncation-based multiplier [14], are developed and evaluated for a variety of multimedia applications. The possible extent of loss of accuracy in the multiplier for neural network accelerator is analyzed by considering energy consumption in [15].
One such promising technology that we propose in this work to satisfy all the requirements of the real-time portable deep learning systems is Gate Diffusion Input (GDI) logic. The GDI logic is popular because it produces full swing output, which reduces the power consumption in digital circuits [21]. Hence, Gate Diffusion Input-based logic cells are trending and suitable alternate for the CMOS-based cells, especially for the low-power application. Also, the GDI logic-based design reduces the number of transistors used in the circuits [22] compared to the conventional CMOS logic design. Using GDI logic, many functions, including logic gates circuits, can be realized.
The rest of the manuscript is organized as follows. The methods and materials are given in Section 2. The design procedure of the proposed approximate adder circuits is detailed in Section 3. Experimental results and the performance comparison of the proposed design over other similar recent methods are presented in Section 4. Section 5 describes the proposed adder logic as the CNN accelerator. Section 6 concludes the paper.
There are numerous Approximate Full Adder circuits presented in the literature. Out of several inexact adders, more recent and minimum error distance-based adders are considered for discussion and comparison. An inexact adder, namely, Significance Approximate Error-Tolerant Adder (SAETA), is proposed to minimize the number of logic gates [5]. The proposed approximate adder circuit produces two errors in sum output and no error in carry output. The proposed SAETA is used to design a 16-bit error-tolerant circuit that uses common CSLA for accurate part and SAETA in inaccurate part. The performance of the adder in terms of area, power, and delay is compared with that of common and other inexact adders. In addition, the designed adder was tested using image processing applications.
Recently, to overcome the voltage swing problem of CMOS logic in [27], the author presented a Modified Full Adder [6] with GDI logic using 14 and 12 transistors designs. It claims better area and power performances compared to a common adder at the cost of increased error distance. The circuit is simulated in the Cadence Design suite, and logic is realized in FPGA.
In this section, two proposed error-tolerant EAFA designs featuring GDI with full swing logic are discussed with the aim of reducing the circuit area and power and attaining speed at multibit addition operation. The proposed EAFA design minimizes the error distance with reduced circuit area (less transistor count), power, and delay compared to the similar work presented in [5, 6] with two errors.
In Table 3, Boolean terms of common and 1-bit Error-Tolerant Adders with two errors are listed. From the expressions, it is evident that a sum expression of the common adder, AFA, and MFA uses cascaded logic gates for the adder logic realization. The cascaded logic gates reduce the voltage swing level in GDI logic implementation. This eventually needs full swing implementation for the proper sum output, and interns increase the area of implementation through transistor count.
Except MFA, the remaining existing adders carry expression also uses the cascaded logic gates and leads to the aforesaid problem. Our proposed full swing EAFA adder carefully avoids cascaded logic, and it uses the AND, OR, and Multiplexer (MUX) functionalities of the GDI logic cell to realize the sum and directly takes input A as the carry output. This design implements the same kind of 1-bit adder of two errors with minimal transistor delay and power compared to others. Here, Multiplexer plays a vital role in all the minimization.
EAFA Design 1 is implemented with 10 transistors using full swing AND and OR gates, as shown in Figure 5. EAFA Design 2 is deployed with 6 transistors, which uses standard AND and OR gates along with Multiplexer to produce the full swing output. This ability of full swing with a smaller number of transistors is achieved by the noncascaded structure of the proposed circuit, which is presented in Figure 6.
Both the proposed full adders exhibit full swing performance. In the EAFA Design 1, full swing AND and OR GDI logic gate is used to maintain the voltage level, and it is given through the GDI MUX for selecting the proper sum value of the given input.
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