In the August 1975 and February 1976 issues of Word Ways, John Candelaria proposed a very large extension of my number nomenclature described in the November 1968 Word Ways. Although I am in general agreement with the principles he has used to extend the number names, I am much bothered by one aspect: the introduction of the repeated milli- prefix each time the log period of the number increases by a factor of 1000
The logological investigation of number name patterns and limits, surprisingly, is not a milked cow....
The learning of more prevalent systems of numbering usually goes on for tens: for a child, counting ...
I might tary a long time in the declarying the nature of diuerse Schemes, whiche are woordes or sten...
In the August 1975 Word Ways, I proposed a nomenclature for very large numbers, all of the form in w...
In the February 1968 issue of Word Ways, Dmitri Borgmann briefly reviewed the history of number nome...
In our first issue, we presented the existing names for very large numbers, pointed out the many inc...
John Candelaria of Yucaipa, California is a man who leads two lives. At work he is a mild-mannered C...
This article continues my investigations of the logological properties of number-names begun in the ...
The field of recreational linguistics is full of unsolved problems. The purpose of this article is t...
Webster\u27s Dictionary defines colloquy as mutual discourse. Readers are encouraged to submit addit...
Only an infinitesimal part of all integers have English-language names. NI3 allows us to name, gaple...
In The New Merology (Word Ways, February 1990) I discussed how distinct integers could be assigned...
When Buddha undertook to court Princess Gopa, legend has it, her father had him compete with five ot...
An essay on the naming of very large numbers and the various systems for doing so
In modern times, mathematicians have thought about very large numbers, and have invented names for t...
The logological investigation of number name patterns and limits, surprisingly, is not a milked cow....
The learning of more prevalent systems of numbering usually goes on for tens: for a child, counting ...
I might tary a long time in the declarying the nature of diuerse Schemes, whiche are woordes or sten...
In the August 1975 Word Ways, I proposed a nomenclature for very large numbers, all of the form in w...
In the February 1968 issue of Word Ways, Dmitri Borgmann briefly reviewed the history of number nome...
In our first issue, we presented the existing names for very large numbers, pointed out the many inc...
John Candelaria of Yucaipa, California is a man who leads two lives. At work he is a mild-mannered C...
This article continues my investigations of the logological properties of number-names begun in the ...
The field of recreational linguistics is full of unsolved problems. The purpose of this article is t...
Webster\u27s Dictionary defines colloquy as mutual discourse. Readers are encouraged to submit addit...
Only an infinitesimal part of all integers have English-language names. NI3 allows us to name, gaple...
In The New Merology (Word Ways, February 1990) I discussed how distinct integers could be assigned...
When Buddha undertook to court Princess Gopa, legend has it, her father had him compete with five ot...
An essay on the naming of very large numbers and the various systems for doing so
In modern times, mathematicians have thought about very large numbers, and have invented names for t...
The logological investigation of number name patterns and limits, surprisingly, is not a milked cow....
The learning of more prevalent systems of numbering usually goes on for tens: for a child, counting ...
I might tary a long time in the declarying the nature of diuerse Schemes, whiche are woordes or sten...