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exhauster. Every given mathmatical theory must,
in that sense, eventually become exhausted. Whether
or not new theories of interest will continue to offer new
problems or not, I am not prepared to say.
But to come back to the matter in hand, I
give you without further preface, the following
rule for positively, ascertaining whether or not
a given graph is beta possible.
In the first place find in the graph every
leixs, (regarding θ as a lexis), of which
one replica is oddly enclosed that it is within an odd number of certs) and another
evenly enclosed [???} within an even number of cuts the latter not being enclosed
by every cut that encloses the former; and
call every such pair of spots an adaptible
pair. Having found such an adaptible pair An adaptible pair is said to be conjoined | 12[exhauster?]. Every given mathmatical theory must, in that sense, eventually become exhausted. Whether or not new theories of interest will continue to offer new problems or not, I am not prepared today.
But to come back to the matter in hand, 4 give you without further preface, the following rule for positively, ascertaining whether or not a given graph is beta possible.
The first place [find?] in the graph [every radius?] (regarding 0 as a [lexis?]) of which ([radius?] is within an odd number of [cuts?]) one replica is odly enclosed (i.e. is [within?] a certain number of cuts) The latter [not?] being enclosed for every cut that encloses the former; and call every such pair of spots an adaptible pair. An adaptible pair is said to be [conjoined?] |