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jingjiang xinyuan textiles co., ltd - gosourcing important : gosourcing - is a part of the fourth industrial revolution which is changing how we live, work, and communicate. besides other things, it's reshaping commerce too.... gosourcing - the future of doing business for the textile and apparel sourcing

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dongguan xiehua bra cup co., ltd - gosourcing important : gosourcing - is a part of the fourth industrial revolution which is changing how we live, work, and communicate. besides other things, it's reshaping commerce too.... gosourcing - the future of doing business for the textile and apparel sourcing

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textile colour & chemical (exports) - gosourcing important : gosourcing - is a part of the fourth industrial revolution which is changing how we live, work, and communicate. besides other things, it's reshaping commerce too.... gosourcing - the future of doing business for the textile and apparel sourcing

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qingdao hisea chem co.,ltd - gosourcing important : gosourcing - is a part of the fourth industrial revolution which is changing how we live, work, and communicate. besides other things, it's reshaping commerce too.... gosourcing - the future of doing business for the textile and apparel sourcing sector

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. - gosourcing important : gosourcing - is a part of the fourth industrial revolution which is changing how we live, work, and communicate. besides other things, it's reshaping commerce too.... gosourcing - the future of doing business for the textile and apparel sourcing sector new companies being added

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https://www.gosourcing365.com/listing-detail/shanghai-guangshun-mesh-co-ltd

. - gosourcing important : gosourcing - is a part of the fourth industrial revolution which is changing how we live, work, and communicate. besides other things, it's reshaping commerce too.... gosourcing - the future of doing business for the textile and apparel sourcing sector new companies being added

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https://www.gosourcing365.com/listing-detail/suzhou-liansheng-chemistry-co-ltd

mat(n imes n)$$ $$ ext{question} : ext{is } a\cdot b=c$$ the algorith works as follow ; $$ ext{if }(a\cdot b)_{ij}=c_{ij} \rightarrow a\cdot b=c $$ $$ ext{if }(a\cdot b)_{ij} eq c_{ij} \rightarrow a\cdot b eq c $$ with random chosen $i$ and $j$ . i have to find in this case the error probrabilty. can

someone please give me some hints. this problem looks a bit like the freivalds algorithm, somehow i think i have to drive a trick with it so solve mine but i am not sure . probability-theory matrix testing share | cite | improve this question edited hours ago narek bojikian silver badges bronze badges...

https://cs.stackexchange.com/questions/99373/matrix-multiplication-randomised-verification-error-probability

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