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doc#129 | Jonquieres involution of order <formul> and the |
doc#129 | , is of order <formul> and class |
doc#129 | lines is of order k and since |
doc#129 | invariant lines of order <formul>, namely |
doc#129 | ruled surface of order <formul> which is |
doc#129 | ruled surface of order <formul> having <formul> |
doc#129 | ruled surface of order n with n |
doc#129 | is therefore of order <formul> and class |
doc#108 | of the old order , tended to |
doc#108 | to the older order because they consider |
doc#129 | alternatively, the order of the image |
doc#129 | lines, the order of the image |
doc#129 | invariant. The order of this congruence |
doc#109 | even after the order of the work |
doc#109 | may determine the order of the segments |
doc#43 | states in the order of their admission |
doc#109 | or invert the order of his original |
doc#129 | class is the order of the image |
doc#129 | order is the order of the congruence |
doc#117 | increase of the order of 10° |