﻿<?xml version="1.0" encoding="utf-8"?><?xml-stylesheet type='text/xsl' href='/file/RSS.xsl'?><rss version="2.0"><channel><title>Mathematical Computation </title><link>http://www.ivypub.org/journal/RSS.aspx?J=MC&amp;lang=en</link><language>en-US</language><item><title>Correlation Analysis of Fiscal Revenue and Housing Sales Price Based on Multiple Linear Regression Model</title><pubDate>2020-03</pubDate><description>&lt;p class="abstract"&gt;Correlation Analysis of Fiscal Revenue and Housing Sales Price Based on Multiple Linear Regression Model&lt;/p&gt;&lt;ul&gt;&lt;li&gt;Pages 3-12&lt;/li&gt;&lt;li&gt;Author  Wei ZhengXinyi LiNanxing GuanKun Zhan&lt;/li&gt;&lt;li&gt;Abstract This paper selects seven indicators of financial revenue and housing sales price in recent 19 years in China, and uses SPSS and Excel to carry out descriptive statistics, independent sample t-test, correlation analysis and regression analysis to comprehensively study the correlation between financial revenue and housing sales price in China, and establishes the relationship between financial revenue and housing sales price When the average selling price of commercial housing increases by one unit, the fiscal revenue will increase by 27.855 points.&lt;/li&gt;&lt;/ul&gt;</description><link>/MC/paperinfo/54478.shtml</link><category>Mathematical Computation </category><guid isPermaLink="True">/MC/paperinfo/54478.shtml</guid></item><item><title>Comparison of 4n+1 and 4n-1 Primes</title><pubDate>2020-03</pubDate><description>&lt;p class="abstract"&gt;Comparison of 4n+1 and 4n-1 Primes&lt;/p&gt;&lt;ul&gt;&lt;li&gt;Pages 13-14&lt;/li&gt;&lt;li&gt;Author  Mi Zho&lt;/li&gt;&lt;li&gt;Abstract The famous mathematician Littlewood proposed an unsolved conjecture in number theory, which has two descriptions :1. Before any number in front of K, the number of prime numbers in the form of 4n+1 i s no more than 4n-1; 2. After this number k, the number of prime numbers in the form of 4n-1 is no more than the number of primes in the form of 4n+1. This paper proves that there is a conclusion about this conjecture: 1. There is a critical point K, and the number of 4n+1 primes before any natural number in front of k is not more than 4n-1.2. There is no critical point, the number of 4n+1 primes is never more than 4n-1 primes. One of the two conclusions must be true.&lt;/li&gt;&lt;/ul&gt;</description><link>/MC/paperinfo/55547.shtml</link><category>Mathematical Computation </category><guid isPermaLink="True">/MC/paperinfo/55547.shtml</guid></item></channel></rss>