Generalization of (Q,L)-Fuzzy Soft Subhemirings of a Hemiring

<table class="table-group" id="tab1"><tr><td><table class="table"><tr><td class="thead-hr" colspan="6"><hr/></td></tr><tr class="thead"><td class="align_left">Laptop</td><td class="align_center">Good-looking</td><td class="align_center">Quality</td><td class="align_center">Storage space</td><td class="align_center">Modern technology</td><td class="align_center">Price</td></tr><tr><td class="thead-hr" colspan="6"><hr/></td></tr><tr><td class="align_left"><span style="width: 8.22996ptpx;"><svg height="12.4698pt" id="M1" style="vertical-align:-3.18147pt" version="1.1" viewbox="-0.0498162 -9.28833 8.22996 12.4698" width="8.22996pt" xmlns="http://www.w3.org/2000/svg" xmlns:xlink="http://www.w3.org/1999/xlink"><g transform="matrix(.013,0,0,-0.013,0,0)"><path d="M238 681C243 705 239 712 230 712C217 712 156 682 75 674L70 648H105C148 648 153 641 144 598L39 110C18 11 35 -12 55 -12C90 -12 166 36 221 103L205 125C174 93 130 65 118 65C112 65 108 68 114 96L238 681Z"></path></g><g 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<div>How the person chooses the laptop.</div>

Advances in Fuzzy Systems

tab1

Table 1

Table 1: Generalization of (Q,L)-Fuzzy Soft Subhemirings of a Hemiring 