SENTIMIX (HINDI- ENGLISH)

— The study of emotions is an important part of research in the excavation of literature. It involves removing ideas from articles such as reviews, news, blog posts, etc. and then classifying them as positive, negative or negative. The senses of English were studied but not much work was done for the Indian language. Studies were conducted in Hindi, Bengali, Marathi and Punjabi. Today, most communications are made on social media using the Hinglish language which is a combination of both Hindi and English. Hinglish is a native language that is very popular in India because people are more comfortable speaking their own language. This paper provides a new method for expressing the emotions of Hinglish (Hindi + English). Emotional analysis (SA) uses mixed data from the social media with many programs. Feedback from consumer satisfaction in evaluating social activity in multiple languages society. Progress in this area is hampered by a lack of relevant sequential data. We Introduces a Hi-En code-mixing set for sensitive information and satisfying performance. A comparative study of the feasibility and implementation of SA methods in social media. We also derive and describe Hinglish language. We examine this problem by using sets of lexicon, emotion, and form metadata to construct a classification that can vary between “positive”, “negative” and “neutral” feelings.

Mixing sets, positive entropy homeomorphisms and non-Suslinean continua

Let $\{h_{n}\}_{n\in \mathbb{N}}$ be a sequence of self maps on a metric space $X$. We say that $Q\subset X$ is a mixing set on $\{h_{n}\}_{n\in \mathbb{N}}$ if for every $V\subset Q$ such that $\text{int}_{Q}(V)\not =\emptyset$ and every $\unicode[STIX]{x1D716}>0$ there exists $N=N(V,\unicode[STIX]{x1D716})$ such that $\text{d}_{H}(Q,h_{n}(V))<\unicode[STIX]{x1D716}$ for all $n\geq N$, where $\text{d}_{H}$ is the Hausdorff metric. It is shown that if $Q$ is a non-degenerate mixing set for a sequence of homeomorphisms on a continuum, then the continuum must be non-Suslinean. This is generalized to the notion of a $\unicode[STIX]{x1D719}$-mixing set. As a corollary, it is shown that a continuum must be non-Suslinean in order to admit a positive entropy homeomorphism.