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En Garde, whole no. 16, January 1946
Page 22
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page 22. group is a zero vector, you can see from the definitions I have given that it can be eliminated right away; so we'll just take the case where they're all non-zero. Suppose vector A, vector B, vector C, vector D, and vector E determine a space and also vector aA + vector bB + + vector cC + vector dD = vector o determine a space and also vector aA + vector bB + vector cC + vector dD = vector o (where vector o represents the zero vector), or vector D = [[I'm unsure how to appropriately represent this in plain words; it shows negative vector fractions (?)
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page 22. group is a zero vector, you can see from the definitions I have given that it can be eliminated right away; so we'll just take the case where they're all non-zero. Suppose vector A, vector B, vector C, vector D, and vector E determine a space and also vector aA + vector bB + + vector cC + vector dD = vector o determine a space and also vector aA + vector bB + vector cC + vector dD = vector o (where vector o represents the zero vector), or vector D = [[I'm unsure how to appropriately represent this in plain words; it shows negative vector fractions (?)
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