User contributions for Fonggr
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7 November 2008
- 01:0601:06, 7 November 2008 diff hist −12 09/29 - Analogy to Vector Spaces →Dot Product & Inner Product
- 00:5700:57, 7 November 2008 diff hist +4 Orthogonal functions →Normalization
- 00:5600:56, 7 November 2008 diff hist +5 Orthogonal functions →Normalization
- 00:5500:55, 7 November 2008 diff hist +4 Orthogonal functions →Orthogonality for vectors
- 00:5400:54, 7 November 2008 diff hist +119 09/29 - Analogy to Vector Spaces →Analogy to Vector Spaces
- 00:5200:52, 7 November 2008 diff hist +14 Orthogonal functions →Vector notation
- 00:5000:50, 7 November 2008 diff hist −22 Orthogonal functions →Inner products for vectors
- 00:4700:47, 7 November 2008 diff hist +4 Orthogonal functions →Orthogonality for vectors
- 00:4600:46, 7 November 2008 diff hist +8 Orthogonal functions →Vector notation
- 00:2500:25, 7 November 2008 diff hist +12 Orthogonal functions No edit summary
6 November 2008
- 17:3617:36, 6 November 2008 diff hist +30 User:Fonggr No edit summary
- 17:3117:31, 6 November 2008 diff hist +161 10/01 - Vectors & Functions →Vectors & Functions
- 17:1217:12, 6 November 2008 diff hist +406 10/01 - Vectors & Functions No edit summary
- 17:0617:06, 6 November 2008 diff hist +327 N 10/01 - Vectors & Functions New page: ==Vectors & Functions== *I'm not sure what my moodle log on is :( We could sample a continuous function every T seconds, creating a "bar graph". <math> f(t)= \sum_{i=0}^{N-1} f(i \cdot T...
- 16:4516:45, 6 November 2008 diff hist +35 User:Fonggr No edit summary
- 15:1015:10, 6 November 2008 diff hist +193 09/29 - Analogy to Vector Spaces →Dot Product & Inner Product
- 15:0515:05, 6 November 2008 diff hist +131 09/29 - Analogy to Vector Spaces →Dot Product & Inner Product
- 14:3214:32, 6 November 2008 diff hist +115 09/29 - Analogy to Vector Spaces →Dot Product & Inner Product
- 14:1114:11, 6 November 2008 diff hist +3 09/29 - Analogy to Vector Spaces →Analogy to Vector Spaces
- 14:1114:11, 6 November 2008 diff hist 0 09/29 - Analogy to Vector Spaces →Dot Product & Inner Product