Paraquantum Logic

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Study of the Interactions between Particles Based in Paraquantum Logic

Study of the Interactions between Particles Based in Paraquantum Logic

particles. Initially is considered that each particle or physical body that is in the physical world has a representative Lat- tice in the Paraquantum world. From this consideration is made a study of the phenomena of Paraquantum Entangle- ment modeling the interaction between particles based in fundamental concepts of the Paraquantum Logic. The mathe- matical relationships of representative Lattices of the Paraquantum Logic originate models with values that are identi- fied with some physical constants. In this work these paraquantum values are identified with the Universal constant of Gravity, proposed by Newton, and the constant K, that relates the Interaction Force in charged particles in the Cou- lomb’s Law. The results showed that the Paraquantum Logical Model elaborated starting from the fundamental con- cepts of the Paraquantum Logic (P QL ) is adequate to support theories based in a Paraquantum Universe built by an infi-

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Relativity Theory and Paraquantum Logic—Part I: The Time and Space in the Paraquantum Logical Model

Relativity Theory and Paraquantum Logic—Part I: The Time and Space in the Paraquantum Logical Model

Under certain conditions the results obtained from the LPA2v model changed through leaps or unexpected va- riations [5]. With that it is verified that the application of its foundations presents results strongly connected to the ones found in modeling of phenomena studied in quan- tum mechanics (see [5-7]). Because of this behavior, with fundamental concepts of the Paraconsistent Anno- tated Logic with annotation of two values (PAL2v), was created the Paraquantum Logic (P QL ). Through the para-

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Analysis of the Spectral Line Emissions of the Hydrogen Atom with Paraquantum Logic

Analysis of the Spectral Line Emissions of the Hydrogen Atom with Paraquantum Logic

The analysis of the spectrum of radiation of the atom through the Paraquantum Logic shows a constant nu- meric value obtained by the relationship among the va- lues of the layers of the Lattice. Due to being a constant value that appears in the structure of the Paraquantum Universe it will be denominated of “Paraquantum Struc- ture Constant”, whose symbol will be α ψ .

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An Introductory Study of the Hydrogen Atom with Paraquantum Logic

An Introductory Study of the Hydrogen Atom with Paraquantum Logic

several conditions to make a comparative study of the Hydrogen atom using Bohr’s model. This study can be made directly with the energy levels of the Paraquantum correlation states through the equation that deals with quantities. So, each time that there is an increase of En- ergy defined by the Paraquantum Factor of Quantization h ψ , there will be two transitions of the electron that will

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Relativity Theory and Paraquantum Logic—Part II: Fundamentals of an Unified Calculation

Relativity Theory and Paraquantum Logic—Part II: Fundamentals of an Unified Calculation

From Equation (55) we can consider that the paraq- uantum Planck’s constant multiplied by the frequency of the Observable Variable is a fraction of the quantization of the Inertial or Irradiant Energy of the Fundamental Paraquantum Logical Model. So, for the Paraquantum Logical Model we can express this fraction or quantize- tion of the Inertial or Irradiant Energy, such as:

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Dark Energy Calculations Using the Paraquantum Gamma Factor (γPψ) on the Relativistic Energy Equation

Dark Energy Calculations Using the Paraquantum Gamma Factor (γPψ) on the Relativistic Energy Equation

Paraquantum/Relativistic Energy with adjustments that allowed calculating values similar to those of Dark Energy and Dark Matter observed recently. It turns out that the equation for the relativistic Energy presented in this work is unifying, because it can be used in calculations in the Newtonian universe and also in the Relativis- tic universe. Results demonstrate that the application of Paraquantum Logic demonstrates a great efficiency to answer questions related to Dark Energy and Dark Matter. The expansion of the Paraquantum/Relativistic Ener- gy Equation presented in this work shows that there are intrinsic parts in future works that may lead to elucida- tion of other constants and physical quantities, such as gravitation and cosmological constant.

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Introducing the Paraquantum Equations and Applications

Introducing the Paraquantum Equations and Applications

In this paper, we present an equationing method based on non-classical logics applied to resolution of problems which involves phenomena of physical science. A non-classical logic denominated of the Paraquantum Logic (PQL), which is based on the fundamental concepts of the Paraconsistent Annotated logic with annotation of two values (PAL2v), is used. The formalizations of the PQL concepts, which are represented by a lattice with four vertices, lead us to consider Paraquantum logical states ψ which are propagated by means of variations of the evidence Degrees extracted from measurements performed on the Observable Variables of the physical world. The studies on the lattice of PQL give us equations that quantify values of physical largenesses from where we obtain the effects of the propagation of the Paraquantum logical states ψ. The PQL lattice with such features can be extensively studied and we obtain a Paraquan- tum Logical Model with the capacity of contraction or expansion which can represent any physical universe. In this paper the Paraquantum Logical Model is applied to the Newton Laws where we obtain equations and verify the action of an expansion factor the PQL lattice called Paraquantum Gamma Factor γ Pψ and its correlation with another important

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Undulatory Theory with Paraconsistent Logic (Part I): Quantum Logical Model with Two  Wave Functions

Undulatory Theory with Paraconsistent Logic (Part I): Quantum Logical Model with Two Wave Functions

In Section 2, we present the fundamental principles of paraconsistent annotated logic with annotation of two values (PAL2v) for applications in physical phenomena, called paraquantum logic (PQL), from which a logic model is derived. In Section 3, we show the study and interpretation of Young’s experience and the relation of equations on the phenomena of wave interferences. As a result, we obtain equations of PQL evidence degree and a paraquantum logical model for quantum. In Section 4, we study the quantum paraquantum logical model in one spatial dimension using quantum me- chanics concepts. In Section 5, we elaborate conclusions about the obtained model. In Part II, we test this model in relation to Schrödinger’s equation values and compare values using both probability theory and Bonferroni inequality.

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Analysis of Physical Systems with Paraconsistent Annotated Logic: Introducing the Paraquantum Gamma Factor γψ

Analysis of Physical Systems with Paraconsistent Annotated Logic: Introducing the Paraquantum Gamma Factor γψ

In this paper we use a non-classical logic called ParaQuantum Logic (PQL) which is based on the founda- tions of the Paraconsistent Annotated logic with annotation of two values (PAL2v). The formalizations of the PQL concepts, which is represented by a lattice with four vertices, leads us to consider Paraquantum logical states ψ which are propagated by means of variations of the evidence Degrees extracted from measurements performed on the Observable Variables of the physical world. In this work we introduce the Paraquantum Gamma Factor γ Pψ which is an expansion factor on the PQL lattice that act in the physical world and is cor-

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Paraconsistent Annotated Logic in Analysis of Physical Systems: Introducing the Paraquantum Factor of Quantization hψ

Paraconsistent Annotated Logic in Analysis of Physical Systems: Introducing the Paraquantum Factor of Quantization hψ

based on uncertain or contradictory information [9,10]. In these applications of the PAL2v there was the need of some restrictions on the algorithms because in certain conditions the model presented values which were gen- erated through jumps or unexpected variations. Results of more recent research showed us that the restrictions were imposed on the PAL2v because it has features in its basic structure such that the results obtained can be iden- tified with phenomena watched in the study of quantum mechanics [11-14]. In this paper these special features of the PAL2v are studied in the form of variations of values from the concepts of the Paraquantum logic P QL where

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Design the 2X1 MUX with 2T Logic and Comparing the Power Dissipation and Area with Different Logics

Design the 2X1 MUX with 2T Logic and Comparing the Power Dissipation and Area with Different Logics

Static CMOS performs much better than pass-transistor logic styles if low power is of concerned. Pass-transistor logic has proved to be an attractive alternative to static CMOS design with respect to area, performance and power consumption. Among all pass-transistor logic styles considered 2T multiplexer is having few transistor counts. The advantage of having the same functionality with very few transistors and of small input capacitance in 2T pass- transistor logic will be beneficial in multiplexer realization for decoders. The pass transistor has loss of logic level but can be compensated by using buffers at intermediate places in decoder stages. Thus 2T multiplexer is suitable for multiplexer-based decoder implementation which is characterized by high speed with minimum power compared with all other realizations. As shown in table 1 , it occupies less area and consumes less power. The comparison chart is shown in fig. 8

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PP 2008 16: 
  For Better of for Worse: Dynamic Logics of Preference

PP 2008 16: For Better of for Worse: Dynamic Logics of Preference

in different ways: they observe, or infer by themselves, and often also, they ask someone else. Traditional philosophical logics describe part of this behaviour, the ‘static’ properties produced by such actions: in particular, agents’ knowledge and belief at some given moment. But rational human activity is goal-driven, and hence we also need to describe agents’ evaluation of different states of the world, or of outcomes of their actions. Here is where preference logic have come to describe what agents prefer, while current dynamic logics describe effects of their physical actions. In the limit, all these things have to come together in understanding even such a simple scenario as a game, where we need to look at what players want, what they can observe and guess, and which moves and long-term strategies are available to them in order to achieve their goals. Logical dynamics of information and belief There are two dual aspects to this situation.

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Scheming Of 4-Bit Cmos Arithmetic Logic Unit Using Efficient Logic Techniques

Scheming Of 4-Bit Cmos Arithmetic Logic Unit Using Efficient Logic Techniques

In complementary CMOS logic design using gates are designed from a pull-down NMOS and a dual pull-up PMOS logic structure. By using both the logic structures, many types of logic functions can be realized and it can be achieved by connecting the output of the gate with the power lines. The major merits of CMOS circuit are it is robust in nature against the transistor space and scaling of voltage with more noise margin. It provides very reliable function at very less voltage with minimum transistor size. The layout of CMOS is simple and efficient for its non- complementary pairs of transistors. The major drawback in CMOS is its high input loads as there is huge number of PMOS transistors are used [8]. Other disadvantage is the weak output driven ability where delay increases due to connection of series of transistors at the output section [9]. 2.1 CMOS 4-bit Adder Cell

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Dynamic CMOS Multiplexers

Dynamic CMOS Multiplexers

1236 | P a g e Performance degraded in a domino circuit is due to propagation of pre-charge pulse from dynamic node to the output node. The Pseudo Domino Buffer based design for domino logic compensates this problem up to some extent [12]. In the Footed Diode Domino logic an NMOS transistor which is working as a diode in between GND and M2 clock transistor [13]. This transistor reduces the discharging time furthermore which in turn reduces the delay. Fig2.4a shows a generalised CMOS footed diode domino logic and multiplexer using the same logic.

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The logic of measure in Hegel’s Science of Logic

The logic of measure in Hegel’s Science of Logic

Note, however, that this shared structure does not eliminate the difference between the two sides. The reason why is that the external quantum becomes qualitative when we render explicit the implicit qualitative difference between it and its specifying counterpart. As Hegel puts it, it is “this difference between them” that is posited in the “immediacy of being” (SL 339 / LS 378-379). So, although the external quantum does, indeed, become qualitative, like its counterpart, it does so as it becomes explicitly different qualitatively from the latter. The two sides in the new logical structure must, therefore, have their own distinctive qualities, and the quantum that each is must be the specific quantum of that quality. It is, of course, possible, as a matter of fact, to encounter two related things with the same specific quantum and same quality, such as two equal amounts of water; but such a relation between things is not what is made necessary at this point by the logic of measure. What is made necessary here is a relation between two things, each of which has its specific quantum and the

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Comparison of various ripple carry adders: A review

Comparison of various ripple carry adders: A review

Wave pipelining is a very efficient way to design high-throughput RCA, but it requires accurate delay control. Hence, CMOS normal process complementary pass transistor logic (NPCPL) has been used in place of static CMOS logic which suffers delay variation depending on input combinations. The most important advantage of using NPCPL is that all kinds of gates can be implemented with the same basic structure, hence the delays of all kinds of gates can be kept the same. However, conventional NPCPL has two major problems for high speed wave pipelined design. One is the insufficient driving capability, and the other is the unbalanced loading.

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Comparative Analysis of Array Multiplier Using Different Logic Styles

Comparative Analysis of Array Multiplier Using Different Logic Styles

An array multiplier is very regular in structure as shown in figure 4. It uses short wires that go from one full adder to adjacent full adders horizontally, vertically or diagonally [13]. An n × n array of AND gates can compute all the i i a b terms simultaneously. The terms are summed by an array of „n [n - 2]‟ full adders and „n‟ half adders. The shifting of partial products for their proper alignment is performed by simple routing and does not require any logic. The number of rows in array multiplier denotes length of the multiplier and width of each row denotes width of multiplicand. The output of each row of adders acts as input to the next row of adders. Each row of full adders or 3:2 compressors adds a partial product to the partial sum, generating a new partial sum and a sequence of carries.

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PLC Application For Flood Detection And Protection Via Communication System

PLC Application For Flood Detection And Protection Via Communication System

Flood is the most frequent disaster that occurs in Malaysia. This type of disaster causes a lot of damage in term of property and life. In the response to this harmful disaster, the flood detection and protection system is designed. The system consists of warning and protection system. When flood occurs, the water lever sensors sense the water level and send the information to Programmable Logic Controller (PLC) as input variable. PLC as a main control board that control each parts of the flood detection and protection system. Information from water level sensors is processed by PLC and send command signal to the actuator to open the water gate. If flood level continuously increase and reaches level two and level three, the PLC will activate the siren and mobile phone. Where, in this project the mobile phone only has a function for making a dialing. The experimental results show that the flood detection and protection system success to open the water pump and active the siren and mobile phone as soon as the flood level increase.

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Design and Implementation of Efficient Adder using Various Logic Styles

Design and Implementation of Efficient Adder using Various Logic Styles

In this paper, we have designed an 8-bit ripple carry adder using different logic styles such as pass transistor logic, mux- based logic, and 2T logic. An 8-bit ripple carry adder can be built by using eight 1-bit full adders. The Ripple carry adder creates a logic circuit using multiple full adders to add N-bit numbers.

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IMPLEMENTATION OF HIGH EFFICIENCY FULL ADDER

IMPLEMENTATION OF HIGH EFFICIENCY FULL ADDER

When the control input is a logic zero (negative power supply potential), the gate of the n-channel MOSFET is also at a negative supply voltage potential. The gate terminal of the p-channel MOSFET is caused by the inverter, to the positive supply voltage potential. Regardless of on which switching terminal of the transmission gate (A or B) a voltage is applied (within the permissible range), the gate-source voltage of the n- channel MOSFETs is always negative, and the p-channel MOSFETs is always positive.Accordingly,neither of the two transistors will conduct and the transmission gate turns off.

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