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## Henry Bushby Transcription Pages

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267

it follows that, given C, the possible

values of [?] __ are to be found by adding__

1 to the ~~possible factors~~ various measures of C from

1 to C. For example : C = 24. In what

series may such a *^[regular]* knot occurs?~~Possible Factors~~<or</s>Measures of 24 are : 1,2,3,4,6,8,12,24.

Values of [?] are 2,3,4,5,7,9,13,25.

and no others.

We know by x that S25 is a twist

knot, and as we ~~now have~~ have ascertained __C__& [?],

~~ascertained~~ we can define the *[regular]*knots

with 24 crossings as S2 __24B,/u> [over] 24C, S3 <u>12B__ [over] 24C,

S4 __8B__ [over] 24C, S5 __6B__ [over] 24C [?] of which the

last three are represented on pp237, 241,

& 246.

(xiv) A ~~[?]~~regular knot, if on more than

one cord, is on a no. of cords *[symbol* equal to the

G.C.H. of the series index ([?symbol] & the no. of

[fights?], B. Where there is no G.C.H., i.e. where

[?symbol] & __B__ are prime to one another, the knot is