Mathematical symbology possesses the property of infinite extension (e.g., the natural numbers). Cantor’s diagonal slash ...

It is a serious problem for mathematics teachers to integrate the idea of mathematical modeling into the daily teaching of probability theory and mathematical statistics so that students can learn the ...

The first step in reverse engineering is determining whether the algorithm follows a purely random model (such as RNG) or exhibits deterministic characteristics (such as PRNG). Analyzing sequences ...

Quantum physics began in 1900 when the German physicist Max Planck determined the scale of quantum phenomena. In 1905, Albert ...

He lays out the basics of formal logic, probability, and statistics, and dissects common fallacies that violate them. The “argument from authority,” for example, takes pronouncements by ...

Self-affirmation theory asserts that we are motivated to maintain a positive view of ourselves. When our self-view is threatened or contradicted, we can use positive statements about ourselves to ...

The goal of this work is to study the use of asRNAs to extend inverting protein-based genetic logic gates by a low-overhead feedback mechanism that aims to improve key characteristics of their ...

Hilbert specifically highlighted two areas: ・Probability Theory: He emphasized the need for a rigorous mathematical treatment ... The result is a continuous derivation — from Newton’s laws to ...

Unlike combinational logic gates, flip-flops have the unique ability to store state information (0 or 1, low or high) and maintain this stored state indefinitely until changed, all with synchronized ...

An illustration of a magnifying glass. An illustration of a magnifying glass.

Abstract: In this paper, we evaluate a closed-form expression for the bit error probability for Majority Logic Decoding (MLGD) of Convolutional Self Orthogonal Codes ...