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• Module factorisation theorem
  ...{M|\varphi}} [[factor (function)|factors]] uniquely though the [[canonical projection]] {{M|\pi:M\rightarrow \frac{M}{A} }}
  737 B (117 words) - 19:51, 23 October 2016
• Notes:Coset stuff/Quotient group
  * Applying [[factor (function)|factoring]] to: {{M|\pi:G\rightarrow\frac{G}{K} }} is the [[canonical projection of the equivalence relation]], see the parent page ([[Notes:Coset stuff]])
  1 KB (170 words) - 15:57, 26 October 2016
• Quotient vector space/New page
  ! We wish to {{link|factor|function}} {{M|\pi\circ(\cdot)}} through {{M|(\text{Id},\pi)}} </div>Let {{M|\pi:V\rightarrow\frac{U}{V} }} denote the canonical projection of the quotient group.
  4 KB (700 words) - 23:09, 1 December 2016
• A continuous map induces a homomorphism on fundamental groups
  ...}, to obtain {{M|f}} we must look at the inverse relation of the canonical projection, {{M|\mathbb{P}_X^{-1}([f]) }} in the notation developed next, giving us a ...igroup]] yet! As concatenation is not associative</ref> is the [[canonical projection of the equivalence relation]]
  8 KB (1,475 words) - 07:35, 14 December 2016
• Graph (topological manifold)
  ...ghtarrow\mathbb{R}^k}} be a [[continuous map]] and recall the {{link|graph|function}} of {{M|f}}, {{M|\Gamma(f)}} is defined as follows{{rITSMJML}}: ...hbb{R}^n\times\mathbb{R}^k\rightarrow\mathbb{R}^n}} - the fist [[canonical projection]] we get from the [[product topology]]
  2 KB (369 words) - 12:53, 17 March 2017